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  "Table_BS_Z_BS_Y_R210_X_C010": {
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   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CurrentDerivativeFinancialLiabilities",
    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  "Table_BS_Z_BS_Y_R210_X_C020": {
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   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CurrentDerivativeFinancialLiabilities",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00",
    "unit": "iso4217:EUR"
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  },
  "Table_BS_Z_BS_Y_R220_X_C010": {
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   "decimals": -3,
   "dimensions": {
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    "entity": "scheme:81560039520A59BAAB20",
    "period": "2026-01-01T00:00:00",
    "unit": "iso4217:EUR"
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  },
  "Table_BS_Z_BS_Y_R220_X_C020": {
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   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CurrentTaxLiabilitiesCurrent",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00",
    "unit": "iso4217:EUR"
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  },
  "Table_BS_Z_BS_Y_R230_X_C010": {
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   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherShorttermProvisions",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2026-01-01T00:00:00",
    "unit": "iso4217:EUR"
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  },
  "Table_BS_Z_BS_Y_R230_X_C020": {
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   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherShorttermProvisions",
    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  "Table_BS_Z_BS_Y_R240_X_C010": {
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   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CurrentLiabilities",
    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  },
  "Table_BS_Z_BS_Y_R240_X_C020": {
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   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CurrentLiabilities",
    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  },
  "Table_BS_Z_BS_Y_R250_X_C010": {
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   "decimals": -3,
   "dimensions": {
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    "unit": "iso4217:EUR"
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  "Table_BS_Z_BS_Y_R250_X_C020": {
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   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:LongtermBorrowings",
    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  "Table_BS_Z_BS_Y_R260_X_C010": {
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   "decimals": -3,
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    "unit": "iso4217:EUR"
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  "Table_BS_Z_BS_Y_R260_X_C020": {
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   "decimals": -3,
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    "concept": "ifrs-full:NoncurrentLeaseLiabilities",
    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  "Table_BS_Z_BS_Y_R270_X_C010": {
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    "entity": "scheme:81560039520A59BAAB20",
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  "Table_BS_Z_BS_Y_R270_X_C020": {
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   "decimals": -3,
   "dimensions": {
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    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  },
  "Table_BS_Z_BS_Y_R280_X_C010": {
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   "dimensions": {
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    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  },
  "Table_BS_Z_BS_Y_R280_X_C020": {
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   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:DeferredTaxLiabilities",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00",
    "unit": "iso4217:EUR"
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  },
  "Table_BS_Z_BS_Y_R290_X_C010": {
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   "decimals": -3,
   "dimensions": {
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    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  },
  "Table_BS_Z_BS_Y_R290_X_C020": {
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   "decimals": -3,
   "dimensions": {
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    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  },
  "Table_BS_Z_BS_Y_R300_X_C010": {
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   "dimensions": {
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    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  "Table_BS_Z_BS_Y_R300_X_C020": {
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   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherLongtermProvisions",
    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  },
  "Table_BS_Z_BS_Y_R310_X_C010": {
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   "dimensions": {
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    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
   }
  },
  "Table_BS_Z_BS_Y_R310_X_C020": {
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   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:NoncurrentLiabilities",
    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  },
  "Table_BS_Z_BS_Y_R1200_X_C010": {
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   "dimensions": {
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    "unit": "iso4217:EUR"
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  "Table_BS_Z_BS_Y_R1200_X_C020": {
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   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:LiabilitiesIncludedInDisposalGroupsClassifiedAsHeldForSale",
    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  },
  "Table_BS_Z_BS_Y_R320_X_C010": {
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   "decimals": -3,
   "dimensions": {
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    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  },
  "Table_BS_Z_BS_Y_R320_X_C020": {
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   "dimensions": {
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    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  "Table_BS_Z_BS_Y_R330_X_C010": {
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    "entity": "scheme:81560039520A59BAAB20",
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  "Table_BS_Z_BS_Y_R330_X_C020": {
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   "decimals": -3,
   "dimensions": {
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    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  },
  "Table_BS_Z_BS_Y_R340_X_C010": {
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   "dimensions": {
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    "unit": "iso4217:EUR"
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  "Table_BS_Z_BS_Y_R340_X_C020": {
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   "dimensions": {
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    "unit": "iso4217:EUR"
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  },
  "Table_BS_Z_BS_Y_R350_X_C010": {
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    "unit": "iso4217:EUR"
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  },
  "Table_BS_Z_BS_Y_R350_X_C020": {
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   "dimensions": {
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    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  "Table_BS_Z_BS_Y_R360_X_C010": {
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  "Table_BS_Z_BS_Y_R360_X_C020": {
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  "Table_BS_Z_BS_Y_R370_X_C010": {
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    "unit": "iso4217:EUR"
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  "Table_BS_Z_BS_Y_R370_X_C020": {
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  "Table_BS_Z_BS_Y_R380_X_C010": {
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  "Table_BS_Z_BS_Y_R380_X_C020": {
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   "decimals": -3,
   "dimensions": {
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    "unit": "iso4217:EUR"
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  },
  "Table_BS_Z_BS_Y_R390_X_C010": {
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   "decimals": -3,
   "dimensions": {
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    "unit": "iso4217:EUR"
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  "Table_BS_Z_BS_Y_R390_X_C020": {
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   "decimals": -3,
   "dimensions": {
    "concept": "seri-ind:ProfitLossAttributableToNoncontrollingInterestsEquity",
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    "unit": "iso4217:EUR"
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  "Table_BS_Z_BS_Y_R400_X_C010": {
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    "unit": "iso4217:EUR"
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  },
  "Table_BS_Z_BS_Y_R400_X_C020": {
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    "unit": "iso4217:EUR"
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  "Table_BS_Z_BS_Y_R410_X_C010": {
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    "unit": "iso4217:EUR"
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  "Table_BS_Z_BS_Y_R410_X_C020": {
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  "Table_BS_Z_BS_Y_R420_X_C010": {
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  "Table_BS_Z_BS_Y_R420_X_C020": {
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  "Table_CE_Z_CE_Y_R040_X_C010": {
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   "dimensions": {
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  "Table_CE_Z_CE_Y_R060_X_C010": {
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   "dimensions": {
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  "Table_CE_Z_CE_Y_R130_X_C010": {
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   "dimensions": {
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  },
  "Table_CE_Z_CE_Y_R170_X_C010": {
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   "dimensions": {
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    "unit": "iso4217:EUR"
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  },
  "Table_CE_Z_CE_Y_R220_X_C010": {
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   "decimals": -3,
   "dimensions": {
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    "unit": "iso4217:EUR"
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  },
  "Table_CE_Z_CE_Y_R230_X_C010": {
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   "dimensions": {
    "concept": "ifrs-full:ExpenseByNature",
    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  },
  "Table_CE_Z_CE_Y_R240_X_C010": {
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   "decimals": -3,
   "dimensions": {
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    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  },
  "Table_CE_Z_CE_Y_R280_X_C010": {
   "value": "41306000.0",
   "decimals": -3,
   "dimensions": {
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    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00",
    "unit": "iso4217:EUR"
   }
  },
  "Table_CE_Z_CE_Y_R310_X_C010": {
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   "decimals": -3,
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    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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   "decimals": -3,
   "dimensions": {
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    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:FinanceIncome",
    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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   "dimensions": {
    "concept": "ifrs-full:FinanceCosts",
    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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   "dimensions": {
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    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  "Table_CE_Z_CE_Y_R460_X_C010": {
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    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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    "unit": "iso4217:EUR"
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    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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   "dimensions": {
    "concept": "ifrs-full:ProfitLoss",
    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  "Table_CE_Z_CE_Y_R530_X_C010": {
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   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLossAttributableToNoncontrollingInterests",
    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  "Table_CE_Z_CE_Y_R540_X_C010": {
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   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLossAttributableToOwnersOfParent",
    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  "Table_CE_Z_CE_Y_R580_X_C010": {
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   "decimals": 4,
   "dimensions": {
    "concept": "ifrs-full:BasicEarningsLossPerShare",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00",
    "unit": "iso4217:EUR/xbrli:shares"
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  "Table_CE_Z_CE_Y_R650_X_C010": {
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   "decimals": 4,
   "dimensions": {
    "concept": "ifrs-full:BasicEarningsLossPerShareFromContinuingOperations",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00",
    "unit": "iso4217:EUR/xbrli:shares"
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  "Table_CE_Z_CE_Y_R660_X_C010": {
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   "decimals": 4,
   "dimensions": {
    "concept": "ifrs-full:BasicEarningsLossPerShareFromDiscontinuedOperations",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00",
    "unit": "iso4217:EUR/xbrli:shares"
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  "Table_CE_Z_CE_Y_R590_X_C010": {
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   "decimals": 4,
   "dimensions": {
    "concept": "ifrs-full:DilutedEarningsLossPerShare",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00",
    "unit": "iso4217:EUR/xbrli:shares"
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  "Table_CE_Z_CE_Y_R670_X_C010": {
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   "decimals": 4,
   "dimensions": {
    "concept": "ifrs-full:DilutedEarningsLossPerShareFromContinuingOperations",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00",
    "unit": "iso4217:EUR/xbrli:shares"
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  "Table_CE_Z_CE_Y_R680_X_C010": {
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   "decimals": 4,
   "dimensions": {
    "concept": "ifrs-full:DilutedEarningsLossPerShareFromDiscontinuedOperations",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00",
    "unit": "iso4217:EUR/xbrli:shares"
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  "Table_CEOCI_Z_CEOCI_Y_R010_X_C010": {
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   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLoss",
    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  "Table_CEOCI_Z_CEOCI_Y_R030_X_C010": {
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   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncomeNetOfTaxCashFlowHedges",
    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  "Table_CEOCI_Z_CEOCI_Y_R040_X_C010": {
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   "dimensions": {
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    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  },
  "Table_CEOCI_Z_CEOCI_Y_R110_X_C010": {
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   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ComprehensiveIncomeFromDiscontinuedOperations",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00",
    "unit": "iso4217:EUR"
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  },
  "Table_CEOCI_Z_CEOCI_Y_R060_X_C010": {
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   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncomeNetOfTaxGainsLossesOnRemeasurementsOfDefinedBenefitPlans",
    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  },
  "Table_CEOCI_Z_CEOCI_Y_R070_X_C010": {
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   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncome",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00",
    "unit": "iso4217:EUR"
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  "Table_CEOCI_Z_CEOCI_Y_R080_X_C010": {
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   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ComprehensiveIncome",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00",
    "unit": "iso4217:EUR"
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  },
  "Table_CEOCI_Z_CEOCI_Y_R090_X_C010": {
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   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ComprehensiveIncomeAttributableToNoncontrollingInterests",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00",
    "unit": "iso4217:EUR"
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  },
  "Table_CEOCI_Z_CEOCI_Y_R100_X_C010": {
   "value": "14635000.0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ComprehensiveIncomeAttributableToOwnersOfParent",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00",
    "unit": "iso4217:EUR"
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  },
  "Table_RF_Z_RF_Y_R010_X_C010": {
   "value": "13629000.0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLoss",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00",
    "unit": "iso4217:EUR"
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  "Table_RF_Z_RF_Y_R020_X_C010": {
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   "decimals": -3,
   "dimensions": {
    "concept": "seri-ind:AdjustmentsForDepreciationExpenseAndImpairmentLossRecognisedInProfitOrLossPropertyPlantEquipmentAndRightofuse",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00",
    "unit": "iso4217:EUR"
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  "Table_RF_Z_RF_Y_R030_X_C010": {
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   "decimals": -3,
   "dimensions": {
    "concept": "seri-ind:AdjustmentsForAmortisationExpenseAndImpairmentLossRecognisedInProfitOrLossIntangibleAssets",
    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  "Table_RF_Z_RF_Y_R040_X_C010": {
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   "dimensions": {
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    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  "Table_RF_Z_RF_Y_R050_X_C010": {
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   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForGainLossOnDisposalsPropertyPlantAndEquipment",
    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  "Table_RF_Z_RF_Y_R060_X_C010": {
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   "decimals": -3,
   "dimensions": {
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    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  "Table_RF_Z_RF_Y_R070_X_C010": {
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   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForFinanceCosts",
    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  "Table_RF_Z_RF_Y_R080_X_C010": {
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   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherAdjustmentsForNoncashItems",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00",
    "unit": "iso4217:EUR"
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  },
  "Table_RF_Z_RF_Y_R090_X_C010": {
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   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseInDeferredTaxLiabilityAsset",
    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  "Table_RF_Z_RF_Y_R100_X_C010": {
   "value": "35363000.0",
   "decimals": -3,
   "dimensions": {
    "concept": "seri-ind:AdjustmentsForIncreaseDecreaseInProvisionsAndEmployeeBenefitLiabilities",
    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  "Table_RF_Z_RF_Y_R110_X_C010": {
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   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForDecreaseIncreaseInTradeAccountReceivable",
    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  "Table_RF_Z_RF_Y_R120_X_C010": {
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   "decimals": -3,
   "dimensions": {
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    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  "Table_RF_Z_RF_Y_R130_X_C010": {
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   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForDecreaseIncreaseInInventories",
    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  "Table_RF_Z_RF_Y_R140_X_C010": {
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   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForIncreaseDecreaseInTradeAccountPayable",
    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  "Table_RF_Z_RF_Y_R150_X_C010": {
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   "decimals": -3,
   "dimensions": {
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    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  },
  "Table_RF_Z_RF_Y_R160_X_C010": {
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   "dimensions": {
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    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  "Table_RF_Z_RF_Y_R170_X_C010": {
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   "decimals": -3,
   "dimensions": {
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    "entity": "scheme:81560039520A59BAAB20",
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  "Table_RF_Z_RF_Y_R180_X_C010": {
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   "dimensions": {
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    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  "Table_RF_Z_RF_Y_R190_X_C010": {
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   "dimensions": {
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    "unit": "iso4217:EUR"
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    "unit": "iso4217:EUR"
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  "Table_RF_Z_RF_Y_R200_X_C010": {
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    "unit": "iso4217:EUR"
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  "Table_RF_Z_RF_Y_R210_X_C010": {
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   "decimals": -3,
   "dimensions": {
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    "entity": "scheme:81560039520A59BAAB20",
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    "unit": "iso4217:EUR"
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  "Table_RF_Z_RF_Y_R230_X_C010": {
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    "entity": "scheme:81560039520A59BAAB20",
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   "dimensions": {
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    "entity": "scheme:81560039520A59BAAB20",
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   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLoss",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:EquityAttributableToOwnersOfParentMember",
    "unit": "iso4217:EUR"
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   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLoss",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "seri-ind:IssuedCapitalAndReservesNoncontrollingInterestsMember",
    "unit": "iso4217:EUR"
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   "value": "-589000.0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLoss",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "seri-ind:ProfitLossAttributableToNoncontrollingInterestsMember",
    "unit": "iso4217:EUR"
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  "Table_PN_Z_PN_Y_R280_X_C250": {
   "value": "-589000.0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLoss",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:NoncontrollingInterestsMember",
    "unit": "iso4217:EUR"
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  },
  "Table_PN_Z_PN_Y_R280_X_C260": {
   "value": "13629000.0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLoss",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "seri-ind:EquityMember",
    "unit": "iso4217:EUR"
   }
  },
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   "value": "106457000.0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2026-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:IssuedCapitalMember",
    "unit": "iso4217:EUR"
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  },
  "Table_PN_Z_PN_Y_R300_X_C010": {
   "value": "1513000.0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2026-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:StatutoryReserveMember",
    "unit": "iso4217:EUR"
   }
  },
  "Table_PN_Z_PN_Y_R300_X_C030": {
   "value": "22562000.0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2026-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:SharePremiumMember",
    "unit": "iso4217:EUR"
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  },
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   "value": "23973000.0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2026-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "seri-ind:OtherReservesIncludingRetainedEarningsExcludingProfitLossForReportingPeriodMember",
    "unit": "iso4217:EUR"
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  },
  "Table_PN_Z_PN_Y_R300_X_C270": {
   "value": "14218000.0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2026-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "seri-ind:ProfitLossAttributableToOwnersOfParentMember",
    "unit": "iso4217:EUR"
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  },
  "Table_PN_Z_PN_Y_R300_X_C220": {
   "value": "168723000.0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2026-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:EquityAttributableToOwnersOfParentMember",
    "unit": "iso4217:EUR"
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  },
  "Table_PN_Z_PN_Y_R300_X_C230": {
   "value": "2113000.0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2026-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "seri-ind:IssuedCapitalAndReservesNoncontrollingInterestsMember",
    "unit": "iso4217:EUR"
   }
  },
  "Table_PN_Z_PN_Y_R300_X_C240": {
   "value": "-589000.0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2026-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "seri-ind:ProfitLossAttributableToNoncontrollingInterestsMember",
    "unit": "iso4217:EUR"
   }
  },
  "Table_PN_Z_PN_Y_R300_X_C250": {
   "value": "1524000.0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2026-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:NoncontrollingInterestsMember",
    "unit": "iso4217:EUR"
   }
  },
  "Table_PN_Z_PN_Y_R300_X_C260": {
   "value": "170247000.0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2026-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "seri-ind:EquityMember",
    "unit": "iso4217:EUR"
   }
  },
  "Z_Word1_Y_R00010_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere Carpredefinitoparagrafo\" dir=\"ltr\">Nota 1. Forma e Contenuto</span></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Attestazionediconformit\u00e0agliIFRStextblock\" title=\"Attestazione di conformit\u00e0 agli IFRS [text block]\"><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Bilancio consolidato relativo all\u2019esercizio chiuso al 31 dicembre 2025 \u00e8 stato predisposto in conformit\u00e0 ai principi contabili internazionali (</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">International Accounting Standards</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> - IAS e </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">International Financial Reporting Standards</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> - IFRS) emanati dall\u2019International Accounting Standards Board (IASB) e alle interpretazioni dell\u2019IFRS Interpretations Committee (IFRIC) e dello Standing Interpretations Committee (SIC), riconosciuti nell\u2019Unione Europea ai sensi del regolamento (CE) n.1606/2002 e in vigore alla chiusura del periodo. L\u2019insieme di tutti i principi e interpretazioni di riferimento sopraindicati \u00e8 di seguito definito \u201cIFRS-EU\u201d. </span></p></div><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Bilancio consolidato \u00e8 stato autorizzato per la pubblicazione da parte del Consiglio di Amministrazione tenutosi in data 17 aprile 2026.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">In particolare, il Bilancio consolidato \u00e8 costituito dallo Stato patrimoniale consolidato, dal Conto economico consolidato, dal Conto economico complessivo consolidato, dal Rendiconto finanziario consolidato, dalle Variazioni del patrimonio netto consolidato, nonch\u00e9 dalle relative Note di commento.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-family:var(--majorHAnsi);\">Nello Stato patrimoniale consolidato la classificazione delle attivit\u00e0 e passivit\u00e0 \u00e8 effettuata secondo il criterio \u201ccorrente/non corrente\u201d con specifica separazione delle attivit\u00e0 classificate come possedute per la vendita e delle passivit\u00e0 incluse in un gruppo in dismissione classificato come posseduto per la vendita. Le attivit\u00e0 correnti, che includono le disponibilit\u00e0 liquide e i mezzi equivalenti, sono quelle destinate a essere realizzate, cedute o consumate nel normale ciclo operativo del Gruppo o nei 12 mesi successivi dalla chiusura dell\u2019esercizio; le passivit\u00e0 correnti sono quelle per le quali \u00e8 prevista l\u2019estinzione nel normale ciclo operativo del Gruppo o nei 12 mesi successivi dalla chiusura dell\u2019esercizio e il Gruppo non ha un diritto incondizionato a differire il regolamento della passivit\u00e0 per almeno 12 mesi dalla data di chiusura dell\u2019esercizio.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-family:var(--majorHAnsi);\">Il Conto economico consolidato \u00e8 classificato in base alla natura dei costi, con separata evidenza del risultato netto delle </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-family:var(--majorHAnsi);font-style:italic;\">continuing operations</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-family:var(--majorHAnsi);\"> e di quello delle </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-family:var(--majorHAnsi);font-style:italic;\">discontinued operations</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-family:var(--majorHAnsi);\"> attribuibile agli azionisti della capogruppo e ai terzi. Il Conto economico presenta inoltre dei subtotali - quali costi operativi (dati dalla somma di: costi per acquisti di materie, variazione rimanenze, costi per servizi, altri costi operativi e costo del personale) \u2013 e risultati parziali \u2013 quali Margine Operativo Lordo (pari alla somma algebrica del Risultato Operativo, Ammortamenti e Svalutazioni/Riprese di valore) \u2013 in quanto ritenuti significativi ai fini della comprensione della situazione economico-finanziaria del Gruppo. Sia i subtotali che i risultati parziali sono quindi costituiti da voci che consistono in importi rilevati e valutati in conformit\u00e0 agli IFRS.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-family:var(--majorHAnsi);\">Il Rendiconto finanziario consolidato \u00e8 presentato utilizzando il metodo indiretto, con separata evidenza del flusso finanziario netto da attivit\u00e0 operativa, da attivit\u00e0 di investimento e da attivit\u00e0 di finanziamento. In particolare, seppur nella classificazione delle voci il Gruppo non si discosti da quanto previsto dallo IAS 7, si precisa quanto segue:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\" style=\"font-family:var(--majorHAnsi);\">nei flussi finanziari netti da attivit\u00e0 operativa si riportano, oltre ai flussi di cassa rivenienti dalla gestione caratteristica anche gli interessi sui finanziamenti concessi e ottenuti;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\" style=\"font-family:var(--majorHAnsi);\">le attivit\u00e0 di investimento/disinvestimento includono gli investimenti in attivit\u00e0 materiali e attivit\u00e0 immateriali e le relative dismissioni. Includono altres\u00ec gli effetti delle </span><span dir=\"ltr\" style=\"font-family:var(--majorHAnsi);font-style:italic;\">business combination</span><span dir=\"ltr\" style=\"font-family:var(--majorHAnsi);\"> in cui il Gruppo acquisisce o perde il controllo di societ\u00e0 o di rami di azienda e la variazione dei crediti finanziari e di altre attivit\u00e0 finanziarie;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\" style=\"font-family:var(--majorHAnsi);\">nei flussi finanziari netti da attivit\u00e0 di finanziamento sono invece inclusi i flussi di cassa originati da operazioni di </span><span dir=\"ltr\" style=\"font-family:var(--majorHAnsi);font-style:italic;\">liability management</span><span dir=\"ltr\" style=\"font-family:var(--majorHAnsi);\"> e leasing, i dividendi pagati a terzi dalla capogruppo o dalle societ\u00e0 consolidate.</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-family:var(--majorHAnsi);\">Per i commenti ai flussi di cassa del Rendiconto finanziario consolidato si rimanda alla sezione \u201cCommento ai risultati e altre informazioni\u201d contenuta nella Relazione sulla gestione.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-family:var(--majorHAnsi);\">I prospetti allegati al presente Bilancio consolidato sono i seguenti:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\" style=\"font-family:var(--majorHAnsi);\">Prospetto delle variazioni delle Immobilizzazioni immateriali;\t\t</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\" style=\"font-family:var(--majorHAnsi);\">Prospetto delle variazioni delle Attivit\u00e0 materiali per diritti di utilizzo;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\" style=\"font-family:var(--majorHAnsi);\">Prospetto delle variazioni delle Immobilizzazioni materiali;\t\t</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\" style=\"font-family:var(--majorHAnsi);\">Informativa sui rapporti con parti correlate, in attuazione della delibera Consob 15519 del 27 luglio 2006.</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-family:var(--majorHAnsi);\">Gli schemi del Conto economico e dello Stato patrimoniale evidenziano, nei prospetti in allegato (Allegato 4) alle presenti Note di commento al Bilancio consolidato, le transazioni con parti correlate.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-family:var(--majorHAnsi);\">La valuta utilizzata dal Gruppo per la presentazione del Bilancio consolidato \u00e8 l\u2019euro, valuta funzionale della Seri Industrial SpA. Il presente Bilancio consolidato \u00e8 espresso in migliaia di euro, tranne quando diversamente indicato e fornisce informazioni comparative con l\u2019esercizio precedente.</span></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Informazioniintegrativesullacontinuit\u00e0aziendaletextblock\" title=\"Informazioni integrative sulla continuit\u00e0 aziendale [text block]\"><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-family:var(--majorHAnsi);\">Il Bilancio consolidato annuale \u00e8 redatto nella prospettiva della continuit\u00e0 aziendale applicando il metodo del costo storico, a eccezione delle voci di bilancio che secondo gli IFRS-EU sono rilevate al fair value, come indicato nei criteri di valutazione delle singole voci.</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-family:var(--majorHAnsi);\"> </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-family:var(--majorHAnsi);\">In particolare, il management ha svolto verifiche sulla sussistenza del presupposto della continuit\u00e0 aziendale nella predisposizione del Bilancio consolidato annuale attraverso un\u2019analisi dei risultati storici del Gruppo ed una stima dei risultati prospettici e dei conseguenti flussi di cassa attesi, considerando i principali rischi e incertezze a cui il Gruppo e le attivit\u00e0 dello stesso sono esposti.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-family:var(--majorHAnsi);\">Sulla base di tali fattori, il management ritiene che allo stato attuale non vi siano elementi di incertezza sulla prospettiva della continuit\u00e0 aziendale del Gruppo.</span></p></div><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-family:var(--majorHAnsi);\">Il Bilancio consolidato al 31 dicembre 2025 \u00e8 sottoposto a revisione legale da parte di EY SpA</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">.</span></p>",
   "dimensions": {
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    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
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  "Z_Word1_Y_R00020_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Bilancio consolidato relativo all\u2019esercizio chiuso al 31 dicembre 2025 \u00e8 stato predisposto in conformit\u00e0 ai principi contabili internazionali (</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">International Accounting Standards</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> - IAS e </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">International Financial Reporting Standards</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> - IFRS) emanati dall\u2019International Accounting Standards Board (IASB) e alle interpretazioni dell\u2019IFRS Interpretations Committee (IFRIC) e dello Standing Interpretations Committee (SIC), riconosciuti nell\u2019Unione Europea ai sensi del regolamento (CE) n.1606/2002 e in vigore alla chiusura del periodo. L\u2019insieme di tutti i principi e interpretazioni di riferimento sopraindicati \u00e8 di seguito definito \u201cIFRS-EU\u201d. </span></p>",
   "dimensions": {
    "concept": "ifrs-full:StatementOfIFRSCompliance",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
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   "value": "<p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-family:var(--majorHAnsi);\">Il Bilancio consolidato annuale \u00e8 redatto nella prospettiva della continuit\u00e0 aziendale applicando il metodo del costo storico, a eccezione delle voci di bilancio che secondo gli IFRS-EU sono rilevate al fair value, come indicato nei criteri di valutazione delle singole voci.</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-family:var(--majorHAnsi);\"> </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-family:var(--majorHAnsi);\">In particolare, il management ha svolto verifiche sulla sussistenza del presupposto della continuit\u00e0 aziendale nella predisposizione del Bilancio consolidato annuale attraverso un\u2019analisi dei risultati storici del Gruppo ed una stima dei risultati prospettici e dei conseguenti flussi di cassa attesi, considerando i principali rischi e incertezze a cui il Gruppo e le attivit\u00e0 dello stesso sono esposti.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-family:var(--majorHAnsi);\">Sulla base di tali fattori, il management ritiene che allo stato attuale non vi siano elementi di incertezza sulla prospettiva della continuit\u00e0 aziendale del Gruppo.</span></p>",
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    "concept": "ifrs-full:DisclosureOfGoingConcernExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
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  },
  "Z_Word1_Y_R00040_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">2.1 Principi di consolidamento</span></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperlecontrollatetextblock\" title=\"Descrizione del principio contabile per le controllate [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Societ\u00e0 controllate</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il bilancio consolidato al 31 dicembre 2025 include i bilanci delle entit\u00e0 controllate, incluse nell\u2019area di consolidamento, predisposti secondo i principi contabili adottati dal Gruppo. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il controllo si ottiene quando la capogruppo Seri Industrial detiene, direttamente o indirettamente, la maggioranza dei diritti di voto oppure \u00e8 esposta o ha diritto ai risultati variabili che derivano dal proprio coinvolgimento in un\u2019altra impresa ed ha la possibilit\u00e0 di influenzare tali risultati tramite l\u2019esercizio del proprio potere sull\u2019impresa.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Specificatamente, il Gruppo controlla una partecipata se, e solo se, ha:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">il potere sull\u2019entit\u00e0 oggetto di investimento (ovvero detiene validi diritti che gli conferiscono la capacit\u00e0 attuale di dirigere le attivit\u00e0 rilevanti dell\u2019entit\u00e0 oggetto di investimento);</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">l\u2019esposizione o i diritti a rendimenti variabili derivanti dal rapporto con l\u2019entit\u00e0 oggetto di investimento; </span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">la capacit\u00e0 di esercitare il proprio potere sull\u2019entit\u00e0 oggetto di investimento per incidere sull\u2019ammontare dei suoi rendimenti. </span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Generalmente, vi \u00e8 la presunzione che la maggioranza dei diritti di voto comporti il controllo. A supporto di tale presunzione e quando il Gruppo detiene meno della maggioranza dei diritti di voto (o diritti simili), il Gruppo considera tutti i fatti e le circostanze rilevanti per stabilire se controlla l\u2019entit\u00e0 oggetto di investimento, inclusi: </span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">accordi contrattuali con altri titolari di diritti di voto; </span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">diritti derivanti da accordi contrattuali; </span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">diritti di voto e diritti di voto potenziali del Gruppo.</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo riconsidera se ha o meno il controllo di una partecipata se i fatti e le circostanze indicano che ci siano stati dei cambiamenti in uno o pi\u00f9 dei tre elementi rilevanti ai fini della definizione di controllo. Il consolidamento di una controllata inizia quando il Gruppo ne ottiene il controllo e cessa quando il Gruppo perde il controllo.  Le attivit\u00e0, le passivit\u00e0, i ricavi ed i costi della controllata acquisita o ceduta nel corso dell\u2019esercizio sono inclusi nel bilancio consolidato dalla data in cui il Gruppo ottiene il controllo fino alla data in cui il Gruppo non esercita pi\u00f9 il controllo sulla societ\u00e0.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019utile (perdita) d\u2019esercizio e ciascuna delle altre componenti di conto economico complessivo sono attribuite ai soci della controllante e alle partecipazioni di minoranza, anche se ci\u00f2 implica che le partecipazioni di minoranza hanno un saldo negativo. Quando necessario, vengono apportate le opportune rettifiche ai bilanci delle controllate, al fine di garantire la conformit\u00e0 alle politiche contabili del Gruppo. Tutte le attivit\u00e0 e passivit\u00e0, il patrimonio netto, i ricavi, i costi e i flussi finanziari infragruppo relativi a operazioni tra entit\u00e0 del gruppo sono eliminati completamente in fase di consolidamento.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le variazioni nelle quote di partecipazione in una societ\u00e0 controllata che non comportano la perdita di controllo sono contabilizzate a patrimonio netto.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Se il Gruppo perde il controllo di una controllata, deve eliminare le relative attivit\u00e0 (incluso l\u2019avviamento), passivit\u00e0, le interessenze delle minoranze e le altre componenti di patrimonio netto, mentre l\u2019eventuale utile o perdita \u00e8 rilevato a conto economico. La quota di partecipazione eventualmente mantenuta deve essere rilevata al fair value.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Quando non si producono effetti significativi sulla situazione patrimoniale, economica e finanziaria del Gruppo, le societ\u00e0 controllate non significative sono escluse dall\u2019aria di consolidamento e valutate al costo rettificato per perdite di valore.</span></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperlepartecipazioniinsociet\u00e0collegateejointventuretextblock\" title=\"Descrizione del principio contabile per le partecipazioni in societ\u00e0 collegate e joint venture [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Partecipazioni in societ\u00e0 collegate e joint venture</span></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperlepartecipazioniinsociet\u00e0collegatetextblock\" title=\"Descrizione del principio contabile per le partecipazioni in societ\u00e0 collegate [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:1pt;\"><br/></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperlepartecipazioniinjointventuretextblock\" title=\"Descrizione del principio contabile per le partecipazioni in joint venture [text block]\"><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Una collegata \u00e8 una societ\u00e0 sulla quale il Gruppo esercita un\u2019influenza notevole. Per influenza notevole si intende il potere di partecipare alla determinazione delle politiche finanziarie e gestionali della partecipata senza averne il controllo o il controllo congiunto. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Una joint venture \u00e8 un accordo a controllo congiunto nel quale le parti che detengono il controllo congiunto vantano diritti sulle attivit\u00e0 nette dell\u2019accordo. Per controllo congiunto si intende la condivisione su base contrattuale del controllo di un accordo, che esiste unicamente quando le decisioni sulle attivit\u00e0 rilevanti richiedono un consenso unanime di tutte le parti che condividono il controllo. Le considerazioni fatte per determinare l\u2019influenza notevole o il controllo congiunto sono simili a quelle necessarie a determinare il controllo sulle controllate. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le partecipazioni del Gruppo in societ\u00e0 collegate e joint venture sono valutate con il metodo del patrimonio netto.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Con l\u2019applicazione del metodo del patrimonio netto, tali partecipazioni sono rilevate inizialmente al costo allocando nel valore contabile delle stesse l\u2019eventuale avviamento emergente dalla differenza tra il costo della partecipazione e la quota di interessenza del Gruppo nel fair value netto delle attivit\u00e0 e delle passivit\u00e0 identificabili della societ\u00e0 partecipata alla data di acquisizione. Successivamente alla data di acquisizione, il valore contabile della partecipazione \u00e8 aumentato o diminuito per rilevare la quota di pertinenza della partecipante degli utili e delle perdite della partecipata realizzati dopo la data di acquisizione.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il prospetto dell\u2019utile/(perdita) d\u2019esercizio riflette la quota di pertinenza del Gruppo del risultato d\u2019esercizio della societ\u00e0 collegata o della joint venture. Ogni cambiamento nelle altre componenti di conto economico complessivo relativo a queste partecipate \u00e8 presentato come parte del conto economico complessivo del Gruppo.  Inoltre, nel caso in cui una societ\u00e0 collegata o una joint venture rilevi una variazione con diretta imputazione al patrimonio netto, il Gruppo rileva la sua quota di pertinenza, ove applicabile, nel prospetto delle variazioni nel patrimonio netto. Gli utili e le perdite non realizzate derivanti da transazioni tra il Gruppo e societ\u00e0 collegate o joint venture, sono eliminati in proporzione alla quota di partecipazione nelle collegate o joint venture.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La quota aggregata di pertinenza del Gruppo del risultato d\u2019esercizio delle societ\u00e0 collegate e delle joint venture \u00e8 rilevata nel prospetto dell\u2019utile/(perdita) d\u2019esercizio dopo il risultato operativo e rappresenta il risultato al netto delle imposte e delle quote spettanti agli altri azionisti della collegata o della joint venture. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il bilancio delle societ\u00e0 collegate e della joint venture \u00e8 predisposto alla stessa data di chiusura del bilancio del Gruppo. Ove necessario, il bilancio \u00e8 rettificato per uniformarlo ai principi contabili di Gruppo.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Successivamente all\u2019applicazione del metodo del patrimonio netto, il Gruppo valuta se sia necessario riconoscere una perdita di valore della propria partecipazione nelle societ\u00e0 collegate o joint venture. Il Gruppo valuta a ogni data di bilancio se vi siano evidenze obiettive che le partecipazioni nelle societ\u00e0 collegate o joint venture abbiano subito una perdita di valore. In tal caso, l\u2019intero valore contabile della partecipazione \u00e8 sottoposto a verifica per riduzione di valore in conformit\u00e0 allo IAS 36 come un\u2019unica attivit\u00e0. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">All\u2019atto della perdita dell\u2019influenza notevole su una societ\u00e0 collegata o del controllo congiunto su una joint venture, il Gruppo valuta e rileva la partecipazione residua al fair value. La differenza tra il valore di carico della partecipazione alla data di perdita dell\u2019influenza notevole o del controllo congiunto e il fair value della partecipazione residua e dei corrispettivi ricevuti \u00e8 rilevata nel conto economico.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Quando non si producono effetti significativi sulla situazione patrimoniale, economica e finanziaria del Gruppo, le societ\u00e0 collegate e le joint venture non significative sono escluse dall\u2019aria di consolidamento e valutate al costo rettificato per perdite di valore.</span></p></div></div></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperlaconversionedivalutaesteratextblock\" title=\"Descrizione del principio contabile per la conversione di valuta estera [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Conversione dei bilanci in valuta diversa dall\u2019euro</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I bilanci delle societ\u00e0 partecipate operanti in valuta diversa dall\u2019euro, che rappresenta la valuta funzionale della Capogruppo nonch\u00e9 la valuta di presentazione del Bilancio consolidato, sono convertiti in euro applicando alle voci dell\u2019attivo e del passivo patrimoniale i cambi correnti alla data di chiusura dell\u2019esercizio, alle voci del patrimonio netto i cambi storici e alle voci del conto economico e del rendiconto finanziario i cambi medi dell\u2019esercizio. Le differenze cambio da conversione dei bilanci delle societ\u00e0 partecipate operanti in valuta diversa dall\u2019euro sono rilevate nella voce di patrimonio netto \u201cRiserva differenze cambio da conversione\u201d per la parte di competenza del Gruppo. La riserva per differenze cambio da conversione \u00e8 rilevata a conto economico all\u2019atto della dismissione integrale ovvero al momento della perdita del controllo, del controllo congiunto o dell\u2019influenza notevole sulla partecipata.</span></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p></div>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfBasisOfConsolidationExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00050_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Societ\u00e0 controllate</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il bilancio consolidato al 31 dicembre 2025 include i bilanci delle entit\u00e0 controllate, incluse nell\u2019area di consolidamento, predisposti secondo i principi contabili adottati dal Gruppo. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il controllo si ottiene quando la capogruppo Seri Industrial detiene, direttamente o indirettamente, la maggioranza dei diritti di voto oppure \u00e8 esposta o ha diritto ai risultati variabili che derivano dal proprio coinvolgimento in un\u2019altra impresa ed ha la possibilit\u00e0 di influenzare tali risultati tramite l\u2019esercizio del proprio potere sull\u2019impresa.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Specificatamente, il Gruppo controlla una partecipata se, e solo se, ha:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">il potere sull\u2019entit\u00e0 oggetto di investimento (ovvero detiene validi diritti che gli conferiscono la capacit\u00e0 attuale di dirigere le attivit\u00e0 rilevanti dell\u2019entit\u00e0 oggetto di investimento);</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">l\u2019esposizione o i diritti a rendimenti variabili derivanti dal rapporto con l\u2019entit\u00e0 oggetto di investimento; </span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">la capacit\u00e0 di esercitare il proprio potere sull\u2019entit\u00e0 oggetto di investimento per incidere sull\u2019ammontare dei suoi rendimenti. </span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Generalmente, vi \u00e8 la presunzione che la maggioranza dei diritti di voto comporti il controllo. A supporto di tale presunzione e quando il Gruppo detiene meno della maggioranza dei diritti di voto (o diritti simili), il Gruppo considera tutti i fatti e le circostanze rilevanti per stabilire se controlla l\u2019entit\u00e0 oggetto di investimento, inclusi: </span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">accordi contrattuali con altri titolari di diritti di voto; </span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">diritti derivanti da accordi contrattuali; </span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">diritti di voto e diritti di voto potenziali del Gruppo.</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo riconsidera se ha o meno il controllo di una partecipata se i fatti e le circostanze indicano che ci siano stati dei cambiamenti in uno o pi\u00f9 dei tre elementi rilevanti ai fini della definizione di controllo. Il consolidamento di una controllata inizia quando il Gruppo ne ottiene il controllo e cessa quando il Gruppo perde il controllo.  Le attivit\u00e0, le passivit\u00e0, i ricavi ed i costi della controllata acquisita o ceduta nel corso dell\u2019esercizio sono inclusi nel bilancio consolidato dalla data in cui il Gruppo ottiene il controllo fino alla data in cui il Gruppo non esercita pi\u00f9 il controllo sulla societ\u00e0.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019utile (perdita) d\u2019esercizio e ciascuna delle altre componenti di conto economico complessivo sono attribuite ai soci della controllante e alle partecipazioni di minoranza, anche se ci\u00f2 implica che le partecipazioni di minoranza hanno un saldo negativo. Quando necessario, vengono apportate le opportune rettifiche ai bilanci delle controllate, al fine di garantire la conformit\u00e0 alle politiche contabili del Gruppo. Tutte le attivit\u00e0 e passivit\u00e0, il patrimonio netto, i ricavi, i costi e i flussi finanziari infragruppo relativi a operazioni tra entit\u00e0 del gruppo sono eliminati completamente in fase di consolidamento.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le variazioni nelle quote di partecipazione in una societ\u00e0 controllata che non comportano la perdita di controllo sono contabilizzate a patrimonio netto.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Se il Gruppo perde il controllo di una controllata, deve eliminare le relative attivit\u00e0 (incluso l\u2019avviamento), passivit\u00e0, le interessenze delle minoranze e le altre componenti di patrimonio netto, mentre l\u2019eventuale utile o perdita \u00e8 rilevato a conto economico. La quota di partecipazione eventualmente mantenuta deve essere rilevata al fair value.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Quando non si producono effetti significativi sulla situazione patrimoniale, economica e finanziaria del Gruppo, le societ\u00e0 controllate non significative sono escluse dall\u2019aria di consolidamento e valutate al costo rettificato per perdite di valore.</span></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForSubsidiariesExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00060_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Partecipazioni in societ\u00e0 collegate e joint venture</span></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperlepartecipazioniinsociet\u00e0collegatetextblock\" title=\"Descrizione del principio contabile per le partecipazioni in societ\u00e0 collegate [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:1pt;\"><br/></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperlepartecipazioniinjointventuretextblock\" title=\"Descrizione del principio contabile per le partecipazioni in joint venture [text block]\"><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Una collegata \u00e8 una societ\u00e0 sulla quale il Gruppo esercita un\u2019influenza notevole. Per influenza notevole si intende il potere di partecipare alla determinazione delle politiche finanziarie e gestionali della partecipata senza averne il controllo o il controllo congiunto. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Una joint venture \u00e8 un accordo a controllo congiunto nel quale le parti che detengono il controllo congiunto vantano diritti sulle attivit\u00e0 nette dell\u2019accordo. Per controllo congiunto si intende la condivisione su base contrattuale del controllo di un accordo, che esiste unicamente quando le decisioni sulle attivit\u00e0 rilevanti richiedono un consenso unanime di tutte le parti che condividono il controllo. Le considerazioni fatte per determinare l\u2019influenza notevole o il controllo congiunto sono simili a quelle necessarie a determinare il controllo sulle controllate. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le partecipazioni del Gruppo in societ\u00e0 collegate e joint venture sono valutate con il metodo del patrimonio netto.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Con l\u2019applicazione del metodo del patrimonio netto, tali partecipazioni sono rilevate inizialmente al costo allocando nel valore contabile delle stesse l\u2019eventuale avviamento emergente dalla differenza tra il costo della partecipazione e la quota di interessenza del Gruppo nel fair value netto delle attivit\u00e0 e delle passivit\u00e0 identificabili della societ\u00e0 partecipata alla data di acquisizione. Successivamente alla data di acquisizione, il valore contabile della partecipazione \u00e8 aumentato o diminuito per rilevare la quota di pertinenza della partecipante degli utili e delle perdite della partecipata realizzati dopo la data di acquisizione.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il prospetto dell\u2019utile/(perdita) d\u2019esercizio riflette la quota di pertinenza del Gruppo del risultato d\u2019esercizio della societ\u00e0 collegata o della joint venture. Ogni cambiamento nelle altre componenti di conto economico complessivo relativo a queste partecipate \u00e8 presentato come parte del conto economico complessivo del Gruppo.  Inoltre, nel caso in cui una societ\u00e0 collegata o una joint venture rilevi una variazione con diretta imputazione al patrimonio netto, il Gruppo rileva la sua quota di pertinenza, ove applicabile, nel prospetto delle variazioni nel patrimonio netto. Gli utili e le perdite non realizzate derivanti da transazioni tra il Gruppo e societ\u00e0 collegate o joint venture, sono eliminati in proporzione alla quota di partecipazione nelle collegate o joint venture.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La quota aggregata di pertinenza del Gruppo del risultato d\u2019esercizio delle societ\u00e0 collegate e delle joint venture \u00e8 rilevata nel prospetto dell\u2019utile/(perdita) d\u2019esercizio dopo il risultato operativo e rappresenta il risultato al netto delle imposte e delle quote spettanti agli altri azionisti della collegata o della joint venture. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il bilancio delle societ\u00e0 collegate e della joint venture \u00e8 predisposto alla stessa data di chiusura del bilancio del Gruppo. Ove necessario, il bilancio \u00e8 rettificato per uniformarlo ai principi contabili di Gruppo.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Successivamente all\u2019applicazione del metodo del patrimonio netto, il Gruppo valuta se sia necessario riconoscere una perdita di valore della propria partecipazione nelle societ\u00e0 collegate o joint venture. Il Gruppo valuta a ogni data di bilancio se vi siano evidenze obiettive che le partecipazioni nelle societ\u00e0 collegate o joint venture abbiano subito una perdita di valore. In tal caso, l\u2019intero valore contabile della partecipazione \u00e8 sottoposto a verifica per riduzione di valore in conformit\u00e0 allo IAS 36 come un\u2019unica attivit\u00e0. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">All\u2019atto della perdita dell\u2019influenza notevole su una societ\u00e0 collegata o del controllo congiunto su una joint venture, il Gruppo valuta e rileva la partecipazione residua al fair value. La differenza tra il valore di carico della partecipazione alla data di perdita dell\u2019influenza notevole o del controllo congiunto e il fair value della partecipazione residua e dei corrispettivi ricevuti \u00e8 rilevata nel conto economico.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Quando non si producono effetti significativi sulla situazione patrimoniale, economica e finanziaria del Gruppo, le societ\u00e0 collegate e le joint venture non significative sono escluse dall\u2019aria di consolidamento e valutate al costo rettificato per perdite di valore.</span></p></div></div>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForInvestmentInAssociatesAndJointVenturesExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00070_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"font-size:1pt;\"><br/></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperlepartecipazioniinjointventuretextblock\" title=\"Descrizione del principio contabile per le partecipazioni in joint venture [text block]\"><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Una collegata \u00e8 una societ\u00e0 sulla quale il Gruppo esercita un\u2019influenza notevole. Per influenza notevole si intende il potere di partecipare alla determinazione delle politiche finanziarie e gestionali della partecipata senza averne il controllo o il controllo congiunto. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Una joint venture \u00e8 un accordo a controllo congiunto nel quale le parti che detengono il controllo congiunto vantano diritti sulle attivit\u00e0 nette dell\u2019accordo. Per controllo congiunto si intende la condivisione su base contrattuale del controllo di un accordo, che esiste unicamente quando le decisioni sulle attivit\u00e0 rilevanti richiedono un consenso unanime di tutte le parti che condividono il controllo. Le considerazioni fatte per determinare l\u2019influenza notevole o il controllo congiunto sono simili a quelle necessarie a determinare il controllo sulle controllate. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le partecipazioni del Gruppo in societ\u00e0 collegate e joint venture sono valutate con il metodo del patrimonio netto.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Con l\u2019applicazione del metodo del patrimonio netto, tali partecipazioni sono rilevate inizialmente al costo allocando nel valore contabile delle stesse l\u2019eventuale avviamento emergente dalla differenza tra il costo della partecipazione e la quota di interessenza del Gruppo nel fair value netto delle attivit\u00e0 e delle passivit\u00e0 identificabili della societ\u00e0 partecipata alla data di acquisizione. Successivamente alla data di acquisizione, il valore contabile della partecipazione \u00e8 aumentato o diminuito per rilevare la quota di pertinenza della partecipante degli utili e delle perdite della partecipata realizzati dopo la data di acquisizione.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il prospetto dell\u2019utile/(perdita) d\u2019esercizio riflette la quota di pertinenza del Gruppo del risultato d\u2019esercizio della societ\u00e0 collegata o della joint venture. Ogni cambiamento nelle altre componenti di conto economico complessivo relativo a queste partecipate \u00e8 presentato come parte del conto economico complessivo del Gruppo.  Inoltre, nel caso in cui una societ\u00e0 collegata o una joint venture rilevi una variazione con diretta imputazione al patrimonio netto, il Gruppo rileva la sua quota di pertinenza, ove applicabile, nel prospetto delle variazioni nel patrimonio netto. Gli utili e le perdite non realizzate derivanti da transazioni tra il Gruppo e societ\u00e0 collegate o joint venture, sono eliminati in proporzione alla quota di partecipazione nelle collegate o joint venture.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La quota aggregata di pertinenza del Gruppo del risultato d\u2019esercizio delle societ\u00e0 collegate e delle joint venture \u00e8 rilevata nel prospetto dell\u2019utile/(perdita) d\u2019esercizio dopo il risultato operativo e rappresenta il risultato al netto delle imposte e delle quote spettanti agli altri azionisti della collegata o della joint venture. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il bilancio delle societ\u00e0 collegate e della joint venture \u00e8 predisposto alla stessa data di chiusura del bilancio del Gruppo. Ove necessario, il bilancio \u00e8 rettificato per uniformarlo ai principi contabili di Gruppo.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Successivamente all\u2019applicazione del metodo del patrimonio netto, il Gruppo valuta se sia necessario riconoscere una perdita di valore della propria partecipazione nelle societ\u00e0 collegate o joint venture. Il Gruppo valuta a ogni data di bilancio se vi siano evidenze obiettive che le partecipazioni nelle societ\u00e0 collegate o joint venture abbiano subito una perdita di valore. In tal caso, l\u2019intero valore contabile della partecipazione \u00e8 sottoposto a verifica per riduzione di valore in conformit\u00e0 allo IAS 36 come un\u2019unica attivit\u00e0. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">All\u2019atto della perdita dell\u2019influenza notevole su una societ\u00e0 collegata o del controllo congiunto su una joint venture, il Gruppo valuta e rileva la partecipazione residua al fair value. La differenza tra il valore di carico della partecipazione alla data di perdita dell\u2019influenza notevole o del controllo congiunto e il fair value della partecipazione residua e dei corrispettivi ricevuti \u00e8 rilevata nel conto economico.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Quando non si producono effetti significativi sulla situazione patrimoniale, economica e finanziaria del Gruppo, le societ\u00e0 collegate e le joint venture non significative sono escluse dall\u2019aria di consolidamento e valutate al costo rettificato per perdite di valore.</span></p></div>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForInvestmentInAssociates",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00080_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Una collegata \u00e8 una societ\u00e0 sulla quale il Gruppo esercita un\u2019influenza notevole. Per influenza notevole si intende il potere di partecipare alla determinazione delle politiche finanziarie e gestionali della partecipata senza averne il controllo o il controllo congiunto. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Una joint venture \u00e8 un accordo a controllo congiunto nel quale le parti che detengono il controllo congiunto vantano diritti sulle attivit\u00e0 nette dell\u2019accordo. Per controllo congiunto si intende la condivisione su base contrattuale del controllo di un accordo, che esiste unicamente quando le decisioni sulle attivit\u00e0 rilevanti richiedono un consenso unanime di tutte le parti che condividono il controllo. Le considerazioni fatte per determinare l\u2019influenza notevole o il controllo congiunto sono simili a quelle necessarie a determinare il controllo sulle controllate. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le partecipazioni del Gruppo in societ\u00e0 collegate e joint venture sono valutate con il metodo del patrimonio netto.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Con l\u2019applicazione del metodo del patrimonio netto, tali partecipazioni sono rilevate inizialmente al costo allocando nel valore contabile delle stesse l\u2019eventuale avviamento emergente dalla differenza tra il costo della partecipazione e la quota di interessenza del Gruppo nel fair value netto delle attivit\u00e0 e delle passivit\u00e0 identificabili della societ\u00e0 partecipata alla data di acquisizione. Successivamente alla data di acquisizione, il valore contabile della partecipazione \u00e8 aumentato o diminuito per rilevare la quota di pertinenza della partecipante degli utili e delle perdite della partecipata realizzati dopo la data di acquisizione.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il prospetto dell\u2019utile/(perdita) d\u2019esercizio riflette la quota di pertinenza del Gruppo del risultato d\u2019esercizio della societ\u00e0 collegata o della joint venture. Ogni cambiamento nelle altre componenti di conto economico complessivo relativo a queste partecipate \u00e8 presentato come parte del conto economico complessivo del Gruppo.  Inoltre, nel caso in cui una societ\u00e0 collegata o una joint venture rilevi una variazione con diretta imputazione al patrimonio netto, il Gruppo rileva la sua quota di pertinenza, ove applicabile, nel prospetto delle variazioni nel patrimonio netto. Gli utili e le perdite non realizzate derivanti da transazioni tra il Gruppo e societ\u00e0 collegate o joint venture, sono eliminati in proporzione alla quota di partecipazione nelle collegate o joint venture.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La quota aggregata di pertinenza del Gruppo del risultato d\u2019esercizio delle societ\u00e0 collegate e delle joint venture \u00e8 rilevata nel prospetto dell\u2019utile/(perdita) d\u2019esercizio dopo il risultato operativo e rappresenta il risultato al netto delle imposte e delle quote spettanti agli altri azionisti della collegata o della joint venture. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il bilancio delle societ\u00e0 collegate e della joint venture \u00e8 predisposto alla stessa data di chiusura del bilancio del Gruppo. Ove necessario, il bilancio \u00e8 rettificato per uniformarlo ai principi contabili di Gruppo.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Successivamente all\u2019applicazione del metodo del patrimonio netto, il Gruppo valuta se sia necessario riconoscere una perdita di valore della propria partecipazione nelle societ\u00e0 collegate o joint venture. Il Gruppo valuta a ogni data di bilancio se vi siano evidenze obiettive che le partecipazioni nelle societ\u00e0 collegate o joint venture abbiano subito una perdita di valore. In tal caso, l\u2019intero valore contabile della partecipazione \u00e8 sottoposto a verifica per riduzione di valore in conformit\u00e0 allo IAS 36 come un\u2019unica attivit\u00e0. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">All\u2019atto della perdita dell\u2019influenza notevole su una societ\u00e0 collegata o del controllo congiunto su una joint venture, il Gruppo valuta e rileva la partecipazione residua al fair value. La differenza tra il valore di carico della partecipazione alla data di perdita dell\u2019influenza notevole o del controllo congiunto e il fair value della partecipazione residua e dei corrispettivi ricevuti \u00e8 rilevata nel conto economico.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Quando non si producono effetti significativi sulla situazione patrimoniale, economica e finanziaria del Gruppo, le societ\u00e0 collegate e le joint venture non significative sono escluse dall\u2019aria di consolidamento e valutate al costo rettificato per perdite di valore.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForInvestmentsInJointVentures",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00090_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Conversione dei bilanci in valuta diversa dall\u2019euro</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I bilanci delle societ\u00e0 partecipate operanti in valuta diversa dall\u2019euro, che rappresenta la valuta funzionale della Capogruppo nonch\u00e9 la valuta di presentazione del Bilancio consolidato, sono convertiti in euro applicando alle voci dell\u2019attivo e del passivo patrimoniale i cambi correnti alla data di chiusura dell\u2019esercizio, alle voci del patrimonio netto i cambi storici e alle voci del conto economico e del rendiconto finanziario i cambi medi dell\u2019esercizio. Le differenze cambio da conversione dei bilanci delle societ\u00e0 partecipate operanti in valuta diversa dall\u2019euro sono rilevate nella voce di patrimonio netto \u201cRiserva differenze cambio da conversione\u201d per la parte di competenza del Gruppo. La riserva per differenze cambio da conversione \u00e8 rilevata a conto economico all\u2019atto della dismissione integrale ovvero al momento della perdita del controllo, del controllo congiunto o dell\u2019influenza notevole sulla partecipata.</span></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Conversione delle poste in valuta</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le operazioni in valuta estera sono rilevate inizialmente nella valuta funzionale, applicando il tasso di cambio a pronti alla data dell\u2019operazione. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le attivit\u00e0 e passivit\u00e0 monetarie, denominate in valuta estera, sono convertite nella valuta funzionale al tasso di cambio alla data del bilancio.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le differenze di cambio realizzate o quelle derivanti dalla conversione di poste monetarie sono rilevate nel conto economico, con l\u2019eccezione degli elementi monetari che costituiscono parte della copertura di un investimento netto in una gestione estera. Tali differenze sono rilevate nel conto economico complessivo fino alla cessione dell\u2019investimento netto, e solo allora l\u2019ammontare complessivo \u00e8 riclassificato nel conto economico. Le imposte attribuibili alle differenze cambio sugli elementi monetari sono anch\u2019essi essere rilevati nel prospetto di conto economico complessivo. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le poste non monetarie valutate al costo storico in valuta estera sono convertite ai tassi di cambio alla data di rilevazione iniziale della transazione. Le poste non monetarie iscritte al fair value in valuta estera sono convertite al tasso di cambio alla data di determinazione di tale valore. L\u2019utile o la perdita che emerge dalla conversione di poste non monetarie \u00e8 trattato coerentemente con la rilevazione degli utili e delle perdite relative alla variazione del fair value delle suddette poste (i.e. le differenze di conversione sulle voci la cui variazione del fair value \u00e8 rilevata nel conto economico complessivo o nel conto economico sono rilevate, rispettivamente, nel conto economico complessivo o nel conto economico).</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForForeignCurrencyTranslationExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00100_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">2.2 Principi contabili rilevanti</span></p><p class=\"Normale\" dir=\"ltr\" id=\"_Toc93940812\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Classificazione corrente/non corrente</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le attivit\u00e0 e passivit\u00e0 nel bilancio del Gruppo sono classificate secondo il criterio corrente/non corrente anche secondo le modifiche allo IAS 1 \u2013 Classificazione delle passivit\u00e0 come correnti o non correnti. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Un\u2019attivit\u00e0 \u00e8 corrente quando: </span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:0.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">si suppone che sia realizzata, oppure \u00e8 posseduta per la vendita o il consumo, nel normale svolgimento del ciclo operativo;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:0.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">\u00e8 detenuta principalmente con la finalit\u00e0 di negoziarla;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:0.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">si suppone che sia realizzata entro dodici mesi dalla data di chiusura dell\u2019esercizio; o</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:0.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">\u00e8 costituita da disponibilit\u00e0 liquide o mezzi equivalenti a meno che non sia vietato scambiarla o utilizzarla per estinguere una passivit\u00e0 per almeno dodici mesi dalla data di chiusura dell\u2019esercizio.</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Tutte le altre attivit\u00e0 sono classificate come non correnti.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Una passivit\u00e0 \u00e8 corrente quando:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:0.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">\u00e8 previsto che si estingua nel suo normale ciclo operativo;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:0.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">\u00e8 detenuta principalmente con la finalit\u00e0 di negoziarla;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:0.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">deve essere estinta entro dodici mesi dalla data di chiusura dell\u2019esercizio; o</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:0.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">l\u2019entit\u00e0 non ha un diritto incondizionato a differire il regolamento della passivit\u00e0 per almeno dodici mesi dalla data di chiusura dell\u2019esercizio.</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le condizioni contrattuali della passivit\u00e0 che potrebbero, su opzione della controparte, comportare l\u2019estinzione della stessa attraverso l\u2019emissione di strumenti di capitale non ne influenzano la classificazione.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo classifica tutte le altre passivit\u00e0 come non correnti. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Attivit\u00e0 e passivit\u00e0 per imposte anticipate e differite sono classificate tra le attivit\u00e0 e le passivit\u00e0 non correnti.</span></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperleoperazioniconparticorrelatetextblock\" title=\"Descrizione del principio contabile per le operazioni con parti correlate [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Parti correlate</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo ha identificato le parti correlate ai sensi dell\u2019art. 4 del Regolamento operazioni con parti correlate adottato dalla Consob con delibera n. 17221 del 12 marzo 2010, come successivamente modificato e integrato.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Ai sensi della Delibera Consob n. 15519 del 27 luglio 2006, gli effetti dei rapporti con parti correlate sulle attivit\u00e0 e passivit\u00e0 e sulle voci economiche sono evidenziati nell\u2019Allegato 4, al fine di non compromettere la leggibilit\u00e0 complessiva dello stesso. I rapporti con parti correlate sono identificati secondo la definizione estesa prevista dallo IAS 24, ovvero includendo i rapporti con gli organi amministrativi e di controllo nonch\u00e9 con i dirigenti aventi responsabilit\u00e0 strategiche. Per maggiori dettagli, si rimanda a quanto specificato nel paragrafo \u201cAltre informazioni \u2013 Rapporti con parti correlate\u201d della Relazione sulla gestione, nonch\u00e9 nella nota di commento \u201cRapporti con parti correlate\u201d e nell\u2019Allegato 4 del presente Bilancio consolidato.</span></p></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Informazioniintegrativesuisettorioperatividellentit\u00e0textblock\" title=\"Informazioni integrative sui settori operativi dell'entit\u00e0 [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Informativa per settori operativi</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Un settore operativo \u00e8 una componente di un\u2019entit\u00e0: </span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">che intraprende attivit\u00e0 imprenditoriali generatrici di ricavi e di costi (compresi i ricavi e i costi riguardanti operazioni con altre componenti della medesima entit\u00e0);</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">i cui risultati operativi sono rivisti periodicamente al pi\u00f9 alto livello decisionale operativo dell\u2019entit\u00e0 ai fini dell\u2019adozione di decisioni in merito alle risorse da allocare al settore e della valutazione dei risultati; e </span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">per la quale sono disponibili informazioni economico-patrimoniali separate.</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I settori operativi sono stati identificati dal management, coerentemente con il modello di gestione e controllo utilizzato, con i settori di business nei quali il Gruppo opera (</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">Batterie, Materie Plastiche,</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">Corporate e Altro</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">)</span></p></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperlavalutazionedelfairvaluevaloreequotextblock\" title=\"Descrizione del principio contabile per la valutazione del fair value (valore equo) [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Misurazione del Fair Value</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Per le valutazioni al fair value il Gruppo applica l'IFRS 13. Il fair value \u00e8 il prezzo che si percepirebbe per la vendita di un\u2019attivit\u00e0, o che si pagherebbe per il trasferimento di una passivit\u00e0, in una regolare operazione tra operatori di mercato alla data di valutazione. Una valutazione del fair value suppone che l\u2019operazione di vendita dell\u2019attivit\u00e0 o di trasferimento della passivit\u00e0 abbia luogo: </span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:21.3pt;padding-inline-start:21.25pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">nel </span><span dir=\"ltr\" style=\"font-style:italic;\">mercato principale </span><span dir=\"ltr\">dell\u2019attivit\u00e0 o passivit\u00e0, oppure.</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:21.3pt;padding-inline-start:21.25pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">in assenza di un mercato principale, nel </span><span dir=\"ltr\" style=\"font-style:italic;\">mercato pi\u00f9 vantaggioso </span><span dir=\"ltr\">per l\u2019attivit\u00e0 o passivit\u00e0.</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il mercato principale o il mercato pi\u00f9 vantaggioso devono essere accessibili per il Gruppo. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il fair value di un\u2019attivit\u00e0 o passivit\u00e0 \u00e8 valutato adottando le assunzioni che gli operatori di mercato utilizzerebbero nella determinazione del prezzo dell\u2019attivit\u00e0 o passivit\u00e0, presumendo che gli stessi agiscano per soddisfare nel modo migliore il proprio interesse economico. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Una valutazione del fair value di un\u2019attivit\u00e0 non finanziaria considera la capacit\u00e0 di un operatore di mercato di generare benefici economici impiegando l\u2019attivit\u00e0 nel suo massimo e migliore utilizzo o vendendola a un altro operatore di mercato che la impiegherebbe nel suo massimo e miglior utilizzo.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo utilizza tecniche di valutazione che sono adatte alle circostanze e per le quali vi sono sufficienti dati disponibili per valutare il fair value, massimizzando l\u2019utilizzo di input osservabili rilevanti e minimizzando l\u2019uso di input non osservabili. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Tutte le attivit\u00e0 e passivit\u00e0 per le quali il fair value viene valutato o esposto in bilancio sono categorizzate in base alla gerarchia del fair value, come di seguito descritta: </span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:14.15pt;padding-inline-start:21.3pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Livello 1 \u2013 i prezzi quotati (non rettificati) in mercati attivi per attivit\u00e0 o passivit\u00e0 identiche a cui l\u2019entit\u00e0 pu\u00f2 accedere alla data di valutazione;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:14.15pt;padding-inline-start:21.3pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Livello 2 \u2013 Input diversi dai prezzi quotati inclusi nel Livello 1, osservabili direttamente o indirettamente per l\u2019attivit\u00e0 o per la passivit\u00e0; </span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:14.15pt;padding-inline-start:21.3pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Livello 3 \u2013 tecniche di valutazione per le quali i dati di input non sono osservabili per l\u2019attivit\u00e0 o per la passivit\u00e0.</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La valutazione del fair value \u00e8 classificata interamente nello stesso livello della gerarchia del fair value in cui \u00e8 classificato l\u2019input di pi\u00f9 basso livello di gerarchia utilizzato per la valutazione.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Per le attivit\u00e0 e passivit\u00e0 rilevate nel bilancio al fair value su base ricorrente, il Gruppo determina se siano intervenuti dei trasferimenti tra i livelli della gerarchia rivedendo la categorizzazione (basata sull\u2019input di livello pi\u00f9 basso, che \u00e8 significativo ai fini della valutazione del fair value nella sua interezza) ad ogni chiusura di bilancio.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Ai fini dell\u2019informativa relativa al fair value, il Gruppo determina le classi di attivit\u00e0 e passivit\u00e0 sulla base della natura, caratteristiche e rischi dell\u2019attivit\u00e0 o della passivit\u00e0 ed il livello della gerarchia del fair value come precedentemente illustrato. </span></p></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperleattivit\u00e0immaterialielavviamentotextblock\" title=\"Descrizione del principio contabile per le attivit\u00e0 immateriali e l'avviamento [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Immobilizzazioni immateriali</span></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperlavviamentotextblock\" title=\"Descrizione del principio contabile per l'avviamento [text block]\"><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Avviamento</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2018avviamento rappresenta i futuri benefici economici risultanti da altre attivit\u00e0 acquisite in una aggregazione aziendale non individuate singolarmente e rilevate separatamente. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Ai sensi dell\u2019IFRS 3 (Aggregazioni aziendali), l\u2019avviamento viene rilevato nel bilancio alla data di acquisizione del controllo di un business ed \u00e8 determinato come eccedenza di (a) rispetto a (b), nel seguente modo:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;\">a)\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">la sommatoria di:</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:35.45pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">corrispettivo pagato (misurato secondo l\u2019IFRS 3 che in genere viene determinato sulla base del fair value alla data di acquisizione);</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:35.45pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">l\u2019importo di qualsiasi partecipazione di minoranza nell\u2019acquisita valutata in proporzione alla quota della partecipazione di minoranza nelle attivit\u00e0 nette identificabili dell\u2019acquisita espresse al relativo fair value;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:35.45pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">nel caso di un\u2019aggregazione aziendale realizzata in pi\u00f9 fasi, il fair value alla data di acquisizione del controllo della partecipazione gi\u00e0 posseduta nell\u2019impresa acquisita;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;\">b)\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">il fair value delle attivit\u00e0 identificabili acquisite al netto delle passivit\u00e0 identificabili assunte, misurate alla data di acquisizione del controllo.</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019IFRS 3 prevede, tra l\u2019altro:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:35.45pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">l\u2019imputazione a conto economico separato dei costi accessori connessi all\u2019operazione di aggregazione aziendale;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:35.45pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">nel caso di un\u2019aggregazione aziendale realizzata in pi\u00f9 fasi, l\u2019acquirente deve rimisurare il valore della partecipazione che deteneva in precedenza nell\u2019acquisita al fair value alla data di acquisizione del controllo rilevando la differenza nel conto economico separato.</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019avviamento \u00e8 classificato nella situazione patrimoniale finanziaria come un\u2019attivit\u00e0 immateriale a vita utile indefinita. Dopo l\u2019iniziale iscrizione, l\u2019avviamento non \u00e8 assoggettato ad ammortamento, ma sottoposto a verifica almeno annuale di recuperabilit\u00e0 secondo le modalit\u00e0 descritte nel successivo paragrafo \u201cImpairment delle attivit\u00e0 non finanziarie\u201d. Ai fini dell\u2019impairment test, l\u2019avviamento \u00e8 allocato, dalla data di acquisizione, a ciascuna unit\u00e0 generatrice di flussi di cassa (</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">Cash Generating Unit</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> \u2013 CGU) identificata. In caso di cessione del controllo di un\u2019impresa precedentemente acquisita, nella determinazione della plusvalenza o della minusvalenza da cessione si tiene conto del corrispondente valore dell\u2019avviamento.</span></p></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperleattivit\u00e0immaterialidiversedallavviamentotextblock\" title=\"Descrizione del principio contabile per le attivit\u00e0 immateriali diverse dall'avviamento [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Altre Immobilizzazioni immateriali a vita utile definita</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le attivit\u00e0 immateriali acquisite separatamente sono inizialmente rilevate al costo, mentre quelle acquisite attraverso operazioni di aggregazione aziendale sono iscritte al fair value alla data di acquisizione. Dopo la rilevazione iniziale, le attivit\u00e0 immateriali sono iscritte al costo al netto dell\u2019ammortamento accumulato e di eventuali perdite di valore accumulate. Le attivit\u00e0 immateriali prodotte internamente, ad eccezione dei costi di sviluppo, non sono capitalizzate e si rilevano nel conto economico dell\u2019esercizio in cui sono state sostenute. La vita utile delle attivit\u00e0 immateriali \u00e8 valutata come definita. Le attivit\u00e0 immateriali con vita utile definita sono ammortizzate lungo la loro vita utile e sono sottoposte alla verifica di congruit\u00e0 del valore ogni volta che vi siano indicazioni di una possibile perdita di valore. Il periodo di ammortamento ed il metodo di ammortamento di un\u2019attivit\u00e0 immateriale a vita utile definita \u00e8 riconsiderato almeno ad ogni chiusura d\u2019esercizio. L\u2019ammortamento viene determinato, a quote costanti, applicando le seguenti aliquote:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Marchi e Simili \t\t20%</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Licenze d\u2019uso software\t20%</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Progetti di sviluppo\tsulla base della durata del singolo progetto</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Altre immobilizzazioni \t20%</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Gli amministratori rivedono annualmente la vita utile al fine di riflettere il periodo di tempo rimanente nel quale ci si attende che un\u2019attivit\u00e0 sia utilizzabile.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Un\u2019attivit\u00e0 immateriale viene eliminata al momento della dismissione (ossia, alla data in cui l\u2019acquirente ne ottiene il controllo) o quando non ci si attendono benefici economici futuri dal suo utilizzo o dismissione. Qualsiasi utile o perdita derivante dall\u2019eliminazione dell\u2019attivit\u00e0 (calcolata come differenza tra il corrispettivo netto della dismissione e il valore contabile dell\u2019attivit\u00e0) \u00e8 inclusa nel conto economico.</span></p></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabilepericostidiricercaesviluppotextblock\" title=\"Descrizione del principio contabile per i costi di ricerca e sviluppo [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Costi di ricerca e sviluppo</span></p><p class=\"Normale\" dir=\"ltr\" id=\"_Toc93940817\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I costi di sviluppo sostenuti in relazione ad un determinato progetto sono iscritti al costo di acquisto o di realizzazione comprensivi degli oneri accessori e rilevati come attivit\u00e0 immateriale quando il Gruppo \u00e8 in grado di dimostrare: (i) la possibilit\u00e0 tecnica di completare l\u2019attivit\u00e0 immateriale, di modo che sia disponibile all\u2019utilizzo o alla vendita; (ii) l\u2019intenzione di completare l\u2019attivit\u00e0 e la propria capacit\u00e0 ed intenzione di utilizzarla o venderla; (iii) le modalit\u00e0 con cui l\u2019attivit\u00e0 generer\u00e0 benefici economici futuri; (iv) la disponibilit\u00e0 di risorse per completare l\u2019attivit\u00e0; (v) la capacit\u00e0 di valutare in modo attendibile il costo attribuibile all\u2019attivit\u00e0 durante lo sviluppo. Dopo la rilevazione iniziale, le attivit\u00e0 di sviluppo sono valutate al costo decrementato degli ammortamenti o delle perdite di valore cumulate. L\u2019ammortamento dell\u2019attivit\u00e0 inizia nel momento in cui lo sviluppo \u00e8 completato e l\u2019attivit\u00e0 \u00e8 disponibile all\u2019uso. Le attivit\u00e0 di sviluppo sono ammortizzate con riferimento al periodo dei benefici attesi e le relative quote di ammortamento sono incluse nel costo del venduto. Durante il periodo di sviluppo l\u2019attivit\u00e0 \u00e8 oggetto di verifica annuale dell\u2019eventuale perdita di valore (impairment test). I costi di sviluppo sono iscritti previo consenso del Collegio sindacale. I costi di ricerca sono imputati nel conto economico dell\u2019esercizio in cui sono sostenuti.</span></p></div></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperimmobiliimpiantiemacchinaritextblock\" title=\"Descrizione del principio contabile per immobili, impianti e macchinari [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Immobilizzazioni materiali </span></p><p class=\"Normale\" dir=\"ltr\" id=\"_Toc93940818\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le immobilizzazioni materiali sono valutate al costo di acquisto o di produzione, al netto degli ammortamenti accumulati e delle eventuali perdite di valore. Tale costo \u00e8 comprensivo dei costi accessori attribuibili per portare il bene nel luogo e nelle condizioni necessarie alla sua messa in funzione e per l\u2019uso per cui \u00e8 stato acquistato. Il costo \u00e8 inoltre comprensivo dei costi per la sostituzione di parte di macchinari e impianti nel momento in cui sono sostenuti, se conformi ai criteri di rilevazione. Laddove sia necessaria la sostituzione periodica di parti significative di impianti e macchinari, il Gruppo li ammortizza separatamente in base alla specifica vita utile. Allo stesso modo, in occasione di revisioni importanti, il costo \u00e8 incluso nel valore contabile dell\u2019impianto o del macchinario come nel caso della sostituzione, laddove sia soddisfatto il criterio per la rilevazione. Tutti gli altri costi di riparazione e manutenzione sono rilevati nel conto economico quando sostenuti. Il valore attuale del costo di smantellamento e rimozione del bene al termine del suo utilizzo \u00e8 incluso nel costo del bene, se sono soddisfatti i criteri di rilevazione per un accantonamento.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le immobilizzazioni materiali sono esposte al netto dei relativi fondi ammortamento e di eventuali svalutazioni. L\u2019ammortamento \u00e8 calcolato a decorrere dall\u2019entrata in esercizio del singolo bene in quote costanti in base alla vita utile stimata del bene per l\u2019impresa. Il valore di presunto realizzo che si ritiene di recuperare al termine della vita utile non \u00e8 ammortizzato. La vita utile di ogni bene viene riesaminata con periodicit\u00e0 annuale ed eventuali cambiamenti, se necessari, sono apportati al fine di una corretta iscrizione del valore del bene stesso.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019ammortamento delle principali immobilizzazioni materiali \u00e8 il seguente:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:39.6pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Fabbricati: 3%</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:39.6pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Impianti e macchinari: 12,50% - 15%</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:39.6pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Attrezzature industriali e commerciali: 30%</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:39.6pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Altri beni:</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:60.9pt;font-family:Courier New;\">o\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Mobili e arredi: 12%</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:60.9pt;font-family:Courier New;\">o\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Macchine ufficio elettroniche: 20%</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:60.9pt;font-family:Courier New;\">o\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Autovetture: 25%</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:60.9pt;font-family:Courier New;\">o\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Altri beni materiali: 10%</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Qualora il bene oggetto di ammortamento sia composto da elementi distintamente identificabili la cui vita utile differisce significativamente da quella delle altre parti che compongono l\u2019immobilizzazione, l\u2019ammortamento viene calcolato separatamente per ciascuna delle parti che compongono il bene in applicazione del principio del cosiddetto \u201c</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">component approach\u201d.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il valore contabile di un elemento di immobili, impianti e macchinari ed ogni componente significativo inizialmente rilevato \u00e8 eliminato al momento della dismissione (cio\u00e8, alla data in cui l\u2019acquirente ne ottiene il controllo) o quando non ci si attende alcun beneficio economico futuro dal suo utilizzo o dismissione. L\u2019utile/perdita che emerge al momento dell\u2019eliminazione contabile dell\u2019attivit\u00e0 (calcolato come differenza tra il valore netto contabile dell\u2019attivit\u00e0 ed il corrispettivo percepito) \u00e8 rilevato a conto economico quando l\u2019elemento \u00e8 eliminato contabilmente.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I valori residui, le vite utili ed i metodi di ammortamento di immobili, impianti e macchinari sono rivisti ad ogni chiusura di esercizio e, ove appropriato, corretti prospetticamente.</span></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperglionerifinanziaritextblock\" title=\"Descrizione del principio contabile per gli oneri finanziari [text block]\"><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\"> Oneri finanziari capitalizzati </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Gli oneri finanziari direttamente imputabili all\u2019acquisizione, alla costruzione o alla produzione di un bene che richiede un periodo abbastanza lungo prima di essere disponibile all\u2019uso, sono capitalizzati sul costo del bene stesso. Tutti gli altri oneri finanziari sono rilevati tra i costi di competenza dell\u2019esercizio in cui sono sostenuti. Gli oneri finanziari sono costituiti dagli interessi e dagli altri costi che un\u2019entit\u00e0 sostiene in relazione all\u2019ottenimento di finanziamenti.</span></p></div></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperleoperazionidileasingtextblock\" title=\"Descrizione del principio contabile per le operazioni di leasing [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Leasing</span></p><p class=\"Normale\" dir=\"ltr\" id=\"_Toc93940819\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo valuta all\u2019atto della sottoscrizione di un contratto se \u00e8, o contiene, un leasing. In altri termini, se il contratto conferisce il diritto di controllare l\u2019uso di un bene identificato per un periodo di tempo in cambio di un corrispettivo.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Il Gruppo in veste di locatario</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo adotta un unico modello di riconoscimento e misurazione per tutti i leasing, eccetto per i leasing di breve termine ed i leasing di beni di modico valore. Il Gruppo riconosce le passivit\u00e0 relative ai pagamenti del leasing e l\u2019attivit\u00e0 per diritto d\u2019uso che rappresenta il diritto ad utilizzare il bene sottostante il contratto</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;font-style:italic;\">.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Attivit\u00e0 per diritti d'uso</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">In base a quanto previsto dall\u2019IFRS 16, la rappresentazione contabile dei contratti di locazione passiva avviene attraverso l\u2019iscrizione nella situazione patrimoniale-finanziaria di una passivit\u00e0 di natura finanziaria, rappresentata dal valore attuale dei canoni futuri, a fronte dell\u2019iscrizione nell\u2019attivo del diritto d\u2019uso dell\u2019attivit\u00e0 presa in locazione.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Alla data di decorrenza del contratto, il diritto d\u2019uso \u00e8 iscritto al costo che comprende: l\u2019importo della valutazione iniziale della passivit\u00e0 del leasing, eventuali pagamenti dovuti per il leasing effettuati alla data o prima della data di decorrenza, i costi diretti iniziali sostenuti per la sottoscrizione del contratto e il valore attuale della stima dei costi di ripristino e smantellamento previsti dal contratto, al netto di eventuali incentivi ricevuti.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Successivamente, il diritto d\u2019uso \u00e8 ammortizzato lungo la durata contrattuale (o la vita utile del bene se inferiore), soggetto a eventuali riduzioni di valore e rettificato per tener conto di eventuali rideterminazioni della passivit\u00e0 del leasing.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Passivit\u00e0 legate al leasing</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Alla data di decorrenza del leasing, il Gruppo rileva le passivit\u00e0 di leasing misurandole al valore attuale dei pagamenti dovuti per il leasing non versati a tale data. I pagamenti dovuti includono i pagamenti fissi (compresi i pagamenti fissi nella sostanza) al netto di eventuali incentivi al leasing da ricevere, i pagamenti variabili di leasing che dipendono da un indice o un tasso, e gli importi che si prevede dovranno essere pagati a titolo di garanzie del valore residuo. I pagamenti del leasing includono anche il prezzo di esercizio di un'opzione di acquisto se si \u00e8 ragionevolmente certi che tale opzione sar\u00e0 esercitata dal Gruppo e i pagamenti di penalit\u00e0 di risoluzione del leasing, se la durata del leasing tiene conto dell'esercizio da parte del Gruppo dell'opzione di risoluzione del leasing stesso. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I pagamenti di leasing variabili che non dipendono da un indice o da un tasso vengono rilevati come costi nel periodo in cui si verifica l'evento o la condizione che ha generato il pagamento.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Nel calcolo del valore attuale dei pagamenti dovuti, il Gruppo usa il tasso di finanziamento marginale alla data di inizio se il tasso d\u2019interesse implicito non \u00e8 determinabile facilmente. Dopo la data di decorrenza, l\u2019importo della passivit\u00e0 del leasing si incrementa per tener conto degli interessi sulla passivit\u00e0 del leasing e diminuisce per considerare i pagamenti effettuati. Inoltre, il valore contabile dei debiti per leasing \u00e8 rideterminato nel caso di eventuali modifiche del leasing o per la revisione dei termini contrattuali per la modifica dei pagamenti fissi nella sostanza; \u00e8 rideterminato, altres\u00ec, in presenza di modifiche in merito alla valutazione dell\u2019acquisto dell\u2019attivit\u00e0 sottostante o per variazioni dei pagamenti futuri che deriva da una modifica dell\u2019indice o del tasso utilizzato per determinare tali pagamenti. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Leasing di breve durata e Leasing di attivit\u00e0 a modesto valore</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo applica l'esenzione per la rilevazione di leasing di breve durata relativi ai macchinari ed attrezzature (i.e., i leasing che hanno una durata di 12 mesi o inferiore dalla data di inizio e non contengono un'opzione di acquisto). Il Gruppo ha applicato inoltre l\u2019esenzione per i leasing relativi ad attivit\u00e0 a modesto valore in riferimento ai contratti di leasing relativi ad apparecchiature per ufficio o a contratti di locazione mobiliare e immobiliare il cui valore \u00e8 considerato basso (inferiore ad euro 5.000). I canoni relativi a leasing a breve termine e a leasing di attivit\u00e0 a modesto valore sono rilevati come costi in quote costanti lungo la durata leasing.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Operazioni di vendita e retrolocazione</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">In base a quanto previsto dall\u2019IFRS 16, nel caso in cui si configuri un\u2019operazione di </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">sale and lease-back, </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">ossia quando alla vendita di bene consegue la retrolocazione dello stesso, \u00e8 necessario in primis stabilire se la cessione pu\u00f2 essere qualificata come tale cos\u00ec come definita dall\u2019IFRS 15. In caso affermativo: (i) il locatario-venditore deve valutare l'attivit\u00e0 consistente nel diritto di utilizzo derivante dalla retrolocazione alla percentuale del precedente valore contabile dell'attivit\u00e0 che si riferisce al diritto di utilizzo che ha mantenuto e conseguentemente deve rilevare solo gli utili o le perdite che si riferiscono ai diritti trasferiti al locatore-acquirente; (ii) il locatore-acquirente deve contabilizzare l'acquisto del bene conformemente ai principi applicabili e per il leasing deve applicare le disposizioni dell\u2019IFRS 16. Se il corrispettivo ricevuto per la vendita dell\u2019asset non equivale al fair value del bene stesso o se i pagamenti dovuti per il leasing non sono a prezzi di mercato, il cedente deve rilevare le seguenti rettifiche per riportare il ricavato della vendita al fair value: (i) le condizioni contrattuali inferiori ai prezzi di mercato vanno rilevate come un pagamento anticipato dei canoni dovuti per il leasing; (ii) le condizioni contrattuali superiori ai prezzi di mercato vanno rilevate come un finanziamento supplementare fornito dall\u2019acquirente al venditore.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Se il trasferimento del bene da parte del locatario-venditore non risponde ai requisiti per essere contabilizzato come una vendita previsti dall'IFRS 15: (i) il locatario-venditore deve continuare a rilevare tra le sue attivit\u00e0 il bene trasferito e deve rilevare una passivit\u00e0 finanziaria pari al ricavato del trasferimento; (ii) il locatore-acquirente non deve contabilizzare tra le sue attivit\u00e0 il bene trasferito, ma deve rilevare un'attivit\u00e0 finanziaria pari al ricavato del trasferimento.</span></p></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperlariduzionedivaloredelleattivit\u00e0textblock\" title=\"Descrizione del principio contabile per la riduzione di valore delle attivit\u00e0 [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Impairment delle attivit\u00e0 non finanziarie</span></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperlariduzionedivaloredelleattivit\u00e0nonfinanziarietextblock\" title=\"Descrizione del principio contabile per la riduzione di valore delle attivit\u00e0 non finanziarie [text block]\"><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Avviamento</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il valore recuperabile delle attivit\u00e0 non finanziarie \u00e8 misurato attraverso stime e assunzioni utilizzate per la determinazione dell\u2019ammontare dei flussi di cassa attesi e ai tassi di attualizzazione applicati. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I flussi finanziari futuri attesi utilizzati per determinare il valore d\u2019uso si basano sul pi\u00f9 recente Piano Industriale, approvato dal management. Il tasso di sconto riflette le valutazioni correnti di mercato del valore temporale del denaro e dei rischi specifici dell\u2019attivit\u00e0.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019avviamento \u00e8 sottoposto a verifica della recuperabilit\u00e0 del valore (c.d. impairment test) annualmente o pi\u00f9 frequentemente, se specifici eventi o modificate circostanze indicano la possibilit\u00e0 che abbia subito una riduzione di valore, secondo quanto previsto dallo IAS 36 (Riduzione di valore delle attivit\u00e0); il valore originario non viene comunque ripristinato qualora vengano meno le ragioni che hanno determinato la riduzione di valore.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La verifica viene svolta, di norma, alla fine di ogni esercizio e, pertanto, la data di riferimento per tale verifica \u00e8 costituita dalla data di chiusura del bilancio. L\u2019avviamento acquisito ed allocato nel corso dell\u2019esercizio \u00e8 sottoposto a verifica della recuperabilit\u00e0 del valore alla fine dell\u2019esercizio in cui l\u2019acquisizione e l\u2019allocazione sono avvenute.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Al fine della verifica della sua recuperabilit\u00e0, l\u2019avviamento \u00e8 allocato, alla data di acquisizione, ad ogni unit\u00e0 o gruppo di unit\u00e0 generatrici di flussi di cassa (Cash Generating Unit \u2013 CGU) che beneficiano dell\u2019acquisizione. Se il valore contabile dell\u2019unit\u00e0 generatrice di flussi di cassa (o del gruppo di unit\u00e0) eccede il rispettivo valore recuperabile, si rileva a conto economico separato consolidato una perdita per riduzione di valore. La perdita per riduzione di valore \u00e8 imputata dapprima a riduzione del valore contabile dell\u2019avviamento allocato all\u2019unit\u00e0 generatrice di flussi di cassa (o al gruppo di unit\u00e0) e solo successivamente alle altre attivit\u00e0 dell\u2019unit\u00e0 in proporzione al loro valore contabile fino all\u2019ammontare del valore recuperabile delle attivit\u00e0 a vita utile definita. Il valore recuperabile di un\u2019unit\u00e0 generatrice di flussi di cassa (o di un gruppo di unit\u00e0) cui \u00e8 allocato l\u2019avviamento \u00e8 il maggiore fra il fair value, dedotti i costi di vendita, ed il valore d\u2019uso della stessa unit\u00e0. Il valore d\u2019uso di un\u2019attivit\u00e0 \u00e8 costituito dal valore attuale dei flussi di cassa attesi calcolato applicando un tasso di attualizzazione che riflette le valutazioni correnti di mercato del valore temporale del denaro e dei rischi specifici dell\u2019attivit\u00e0. I flussi di cassa futuri si riferiscono a quelli previsti su un orizzonte temporale esplicito compreso fra i tre e i cinque anni, nonch\u00e9 a quelli estrapolati dall\u2019ultimo anno dell\u2019orizzonte temporale esplicito per la stima del valore terminale. Il tasso di crescita a lungo termine utilizzato al fine della stima del valore terminale dell\u2019unit\u00e0 generatrice di flussi di cassa (o del gruppo di unit\u00e0) viene assunto in misura non eccedente il tasso medio di crescita a lungo termine del settore, del Paese o del mercato nel quale l\u2019unit\u00e0 generatrice di flussi di cassa (o il gruppo di unit\u00e0) opera. I flussi di cassa futuri sono stimati facendo riferimento alle condizioni correnti dell\u2019unit\u00e0 generatrice di flussi di cassa (o del gruppo di unit\u00e0) e, pertanto, non si considerano n\u00e9 i benefici derivanti da ristrutturazioni future per le quali l\u2019entit\u00e0 non \u00e8 ancora impegnata, n\u00e9 gli investimenti futuri di miglioramento o di ottimizzazione dell\u2019unit\u00e0. Ai fini della verifica della riduzione di valore, il valore contabile di un\u2019unit\u00e0 generatrice di flussi di cassa viene determinato coerentemente con il criterio con cui \u00e8 determinato il valore recuperabile dell\u2019unit\u00e0 generatrice di flussi di cassa, escludendo i c.d. surplus assets (ossia le attivit\u00e0 finanziarie, le attivit\u00e0 per imposte anticipate e le attivit\u00e0 non correnti nette destinate ad essere cedute) e includendo la quota di avviamento attribuibile agli azionisti di minoranza. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Attivit\u00e0 (immateriali e materiali) a vita utile definita e diritti d\u2019uso su beni di terzi</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Ad ogni data di riferimento del bilancio, il Gruppo verifica se esistono indicazioni che le attivit\u00e0 sia immateriali che materiali a vita utile definita e i diritti d\u2019uso su beni di terzi possano aver subito una riduzione di valore. A tal fine si considerano sia fonti interne che esterne di informazione. Relativamente alle prime (fonti interne) si considera: l\u2019obsolescenza o il deterioramento fisico dell\u2019attivit\u00e0, eventuali cambiamenti significativi nell\u2019uso dell\u2019attivit\u00e0 e l\u2019andamento economico dell\u2019attivit\u00e0 rispetto a quanto previsto. Relativamente alle fonti esterne, invece, si considera: l\u2019andamento dei prezzi di mercato delle attivit\u00e0, eventuali discontinuit\u00e0 tecnologiche, di mercato o normative, l\u2019andamento dei tassi di interesse di mercato e del costo del capitale utilizzato per valutare gli investimenti ed infine se il valore contabile delle attivit\u00e0 nette del Gruppo dovesse risultare superiore alla capitalizzazione di borsa.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Se esistono indicazioni che le attivit\u00e0 sia immateriali che materiali a vita utile definita e i diritti d\u2019uso su beni di terzi abbiano subito una riduzione di valore, il valore di carico \u00e8 ridotto al relativo valore recuperabile. Il valore recuperabile \u00e8 definito come il maggiore tra il fair value, al netto dei costi di vendita, ed il suo valore d\u2019uso. Il valore d\u2019uso \u00e8 costituito dal valore attuale dei flussi di cassa attesi calcolato applicando un tasso di attualizzazione che riflette le valutazioni correnti di mercato del valore temporale del denaro e dei rischi specifici dell\u2019attivit\u00e0 o del diritto. Quando non \u00e8 possibile stimare il valore recuperabile, il Gruppo stima il valore recuperabile dell\u2019unit\u00e0 generatrice di flussi di cassa cui l\u2019attivit\u00e0 appartiene. La riduzione di valore \u00e8 iscritta a conto economico separato consolidato.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Quando successivamente vengono meno i motivi che hanno determinato una riduzione di valore, il valore contabile dell\u2019attivit\u00e0/diritto d\u2019uso o dell\u2019unit\u00e0 generatrice di flussi di cassa \u00e8 incrementato sino alla nuova stima del valore recuperabile che, comunque, non pu\u00f2 eccedere il valore che si sarebbe determinato se non fosse stata rilevata alcuna riduzione di valore. Il ripristino di valore \u00e8 iscritto a conto economico.</span></p></div></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperglistrumentifinanziaritextblock\" title=\"Descrizione del principio contabile per gli strumenti finanziari [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Strumenti finanziari</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Per strumenti finanziari si intende qualsiasi contratto che dia origine a un\u2019attivit\u00e0 finanziaria per un\u2019entit\u00e0 e a una passivit\u00e0 finanziaria o a uno strumento rappresentativo di capitale per la controparte.</span></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperleattivit\u00e0finanziarietextblock\" title=\"Descrizione del principio contabile per le attivit\u00e0 finanziarie [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Attivit\u00e0 finanziarie</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:6.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Rilevazione e valutazione iniziale </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Al momento della rilevazione iniziale, le attivit\u00e0 finanziarie sono classificate, a seconda dei casi, in base alle successive modalit\u00e0 di misurazione, cio\u00e8 al costo ammortizzato, al fair value rilevato nel conto economico complessivo OCI e al fair value rilevato nel conto economico. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La classificazione delle attivit\u00e0 finanziarie al momento della rilevazione iniziale dipende dalle caratteristiche dei flussi di cassa contrattuali delle attivit\u00e0 finanziarie e dal modello di business che il Gruppo usa per la loro gestione. Ad eccezione dei crediti commerciali che non contengono una componente di finanziamento significativa o per i quali il Gruppo ha applicato l\u2019espediente pratico, il Gruppo inizialmente valuta un\u2019attivit\u00e0 finanziaria al suo fair value pi\u00f9, nel caso di un\u2019attivit\u00e0 finanziaria non al fair value rilevato nel conto economico, i costi di transazione. I crediti commerciali che non contengono una componente di finanziamento significativa o per i quali il Gruppo ha applicato l\u2019espediente pratico sono valutati al prezzo dell\u2019operazione determinato secondo l\u2019IFRS 15. Si rimanda al successivo paragrafo \u201cRiconoscimento dei ricavi\u201d della presente nota di commento.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Affinch\u00e9 un\u2019attivit\u00e0 finanziaria possa essere classificata e valutata al costo ammortizzato o al fair value rilevato in OCI, deve generare flussi finanziari che dipendono solamente dal capitale e dagli interessi sull\u2019importo del capitale da restituire (cosiddetto \u2018solely payments of principal and interest (SPPI)\u2019). Questa valutazione \u00e8 indicata come test SPPI e viene eseguita a livello di strumento. Le attivit\u00e0 finanziarie i cui flussi di cassa non soddisfano i requisiti sopra indicati (e.g. SPPI) sono classificati e misurati al fair value rilevato a conto economico.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il modello di business del Gruppo per la gestione delle attivit\u00e0 finanziarie si riferisce al modo in cui gestisce le proprie attivit\u00e0 finanziarie al fine di generare flussi finanziari. Il modello aziendale determina se i flussi finanziari deriveranno dalla raccolta di flussi finanziari contrattuali, dalla vendita delle attivit\u00e0 finanziarie o da entrambi.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019acquisto o la vendita di un\u2019attivit\u00e0 finanziaria che ne richieda la consegna entro un arco di tempo stabilito generalmente da regolamento o convenzioni del mercato (cd. Vendita standardizzata o regular way trade) \u00e8 rilevata alla data di contrattazione, vale a dire la data in cui il Gruppo si \u00e8 impegnato ad acquistare o vendere l\u2019attivit\u00e0.  </span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:6.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Valutazione successiva </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Ai fini della valutazione successiva, le attivit\u00e0 finanziarie sono classificate in quattro categorie:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:21.25pt;padding-inline-start:21.3pt;\">(i)\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">attivit\u00e0 finanziarie al costo ammortizzato;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:21.25pt;padding-inline-start:21.3pt;\">(ii)\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">attivit\u00e0 finanziarie al fair value rilevato tra le altre componenti di conto economico complessivo con riciclo degli utili e perdite cumulate;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:21.25pt;padding-inline-start:21.3pt;\">(iii)\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">attivit\u00e0 finanziarie designate al fair value rilevato tra le altre componenti di conto economico complessivo senza riciclo degli utili e perdite cumulate all\u2019atto dell\u2019eliminazione contabile (strumenti di capitale); e </span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:21.25pt;padding-inline-start:21.3pt;\">(iv)\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">attivit\u00e0 finanziarie al fair value rilevato a conto economico.</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Gli amministratori determinano la classificazione delle stesse al momento della loro prima iscrizione. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:6.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Cancellazione</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le attivit\u00e0 finanziarie sono eliminate dallo stato patrimoniale quando \u00e8 estinto il diritto a ricevere i flussi di cassa oppure il Gruppo ha trasferito a una terza parte il diritto a ricevere flussi finanziari dall\u2019attivit\u00e0 o ha assunto l\u2019obbligo contrattuale di corrisponderli interamente e senza ritardi e (a) ha trasferito sostanzialmente tutti i rischi e benefici della propriet\u00e0 dell\u2019attivit\u00e0 finanziaria, oppure (b) non ha trasferito n\u00e9 trattenuto sostanzialmente tutti i rischi e benefici dell\u2019attivit\u00e0, ma ha trasferito il controllo della stessa. Un\u2019attivit\u00e0 finanziaria viene inoltre eliminata quando non vi \u00e8 nessuna ragionevole aspettativa di recupero dei flussi finanziari contrattuali.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Nei casi in cui il Gruppo abbia trasferito i diritti a ricevere flussi finanziari da un\u2019attivit\u00e0 o abbia siglato un accordo in base al quale mantiene i diritti contrattuali a ricevere i flussi finanziari dell\u2019attivit\u00e0 finanziaria, ma assume un\u2019obbligazione contrattuale a pagare i flussi finanziari a uno o pi\u00f9 beneficiari (c.d. pass-through), esso valuta se e in che misura abbia trattenuto i rischi e i benefici inerenti al possesso. Nel caso in cui non abbia n\u00e9 trasferito n\u00e9 trattenuto sostanzialmente tutti i rischi e benefici o non abbia perso il controllo sulla stessa, l\u2019attivit\u00e0 continua ad essere rilevata nel bilancio del Gruppo nella misura del suo coinvolgimento residuo nell\u2019attivit\u00e0 stessa. In questo caso, il Gruppo riconosce inoltre una passivit\u00e0 associata. L\u2019attivit\u00e0 trasferita e la passivit\u00e0 associata sono valutate in modo da riflettere i diritti e le obbligazioni che rimangono di pertinenza del Gruppo.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:6.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Attivit\u00e0 finanziarie al costo ammortizzato (strumenti di debito)</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le attivit\u00e0 finanziarie al costo ammortizzato rappresentano la categoria maggiormente rilevante per il Gruppo. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo valuta le attivit\u00e0 finanziarie al costo ammortizzato se entrambi i seguenti requisiti sono soddisfatti:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:36.0pt;padding-inline-start:18.0pt;\">(i)\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">l\u2019attivit\u00e0 finanziaria \u00e8 posseduta nel quadro di un modello di business il cui obiettivo \u00e8 il possesso di attivit\u00e0 finanziarie finalizzato alla raccolta dei flussi finanziari contrattuali e</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:36.0pt;padding-inline-start:18.0pt;\">(ii)\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">i termini contrattuali dell\u2019attivit\u00e0 finanziaria prevedono a determinate date flussi finanziari rappresentati unicamente da pagamenti del capitale e dell\u2019interesse sull\u2019importo del capitale da restituire</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Tale attivit\u00e0 sono inizialmente rilevate al fair value, eventualmente rettificato dei costi di transazione e, successivamente, valutate al costo ammortizzato utilizzando il criterio dell\u2019interesse effettivo e sono soggette ad impairment. Gli utili e le perdite sono rilevati a conto economico quando l\u2019attivit\u00e0 \u00e8 eliminata, modificata o rivalutata.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Tra le attivit\u00e0 finanziarie al costo ammortizzato del Gruppo sono inclusi prevalentemente i crediti commerciali.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Attivit\u00e0 finanziarie al fair value rilevato in OCI (strumenti di debito)</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Per le attivit\u00e0 da strumenti di debito valutati al fair value rilevato in OCI, gli interessi attivi, le variazioni per differenze cambio e le perdite di valore, insieme alle riprese, sono rilevati a conto economico e sono calcolati allo stesso modo delle attivit\u00e0 finanziarie valutate al costo ammortizzato. Le rimanenti variazioni del fair value sono rilevate in OCI. Al momento dell'eliminazione, la variazione cumulativa del fair value rilevata in OCI viene riclassificata nel conto economico. Le attivit\u00e0 da strumenti di debito del Gruppo valutati al fair value rilevato in OCI comprendono gli investimenti in strumenti di debito quotati inclusi nelle altre attivit\u00e0 finanziarie non correnti.</span></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperglistrumentifinanziarialfairvaluevaloreequorilevatonellutileperditadeserciziotextblock\" title=\"Descrizione del principio contabile per gli strumenti finanziari al fair value (valore equo) rilevato nell'utile (perdita) d'esercizio [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Attivit\u00e0 finanziarie al fair value rilevato a conto economico</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Gli strumenti finanziari al fair value con variazioni rilevate nel conto economico sono iscritti nel prospetto della situazione patrimoniale-finanziaria al fair value e le variazioni nette del fair value rilevate nel prospetto dell\u2019utile/(perdita) d\u2019esercizio.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">In questa categoria rientrano gli strumenti derivati e le partecipazioni quotate che il Gruppo non ha scelto irrevocabilmente di classificare al fair value rilevato in OCI. I dividendi su partecipazioni quotate sono rilevati come altri proventi nel prospetto dell'utile/(perdita) d'esercizio quando \u00e8 stato stabilito il diritto al pagamento.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Questa categoria comprende le attivit\u00e0 detenute per la negoziazione, le attivit\u00e0 designate al momento della prima rilevazione come attivit\u00e0 finanziarie al fair value con variazioni rilevate nel conto economico, o le attivit\u00e0 finanziarie che obbligatoriamente bisogna valutare al fair value. Le attivit\u00e0 detenute per la negoziazione sono tutte quelle attivit\u00e0 acquisite per la loro vendita o il loro riacquisto nel breve termine. I derivati, inclusi quelli scorporati, sono classificati come strumenti finanziari detenuti per la negoziazione, salvo che non siano designati come strumenti di copertura efficace. Le attivit\u00e0 finanziarie con flussi finanziari che non sono rappresentati unicamente da pagamenti di capitale e dell\u2019interesse sono classificate e valutate al fair value rilevato a conto economico, indipendentemente dal modello di business.</span></p></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperlariduzionedivaloredelleattivit\u00e0textblock.1\" title=\"Descrizione del principio contabile per la riduzione di valore delle attivit\u00e0 [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Perdita di valore di attivit\u00e0 finanziarie</span></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperlariduzionedivaloredelleattivit\u00e0finanziarietextblock\" title=\"Descrizione del principio contabile per la riduzione di valore delle attivit\u00e0 finanziarie [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo iscrive una svalutazione per perdite attese (</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">Expected Credit Loss</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> \u2018ECL\u2019) per tutte le attivit\u00e0 finanziarie rappresentate da strumenti di debito non detenuti al fair value rilevato a conto economico. Le ECL si basano sulla differenza tra i flussi finanziari contrattuali dovuti in conformit\u00e0 al contratto e tutti i flussi finanziari che il Gruppo si aspetta di ricevere, scontati ad una approssimazione del tasso di interesse effettivo originario. I flussi di cassa attesi includeranno i flussi finanziari derivanti dalla escussione delle garanzie reali detenute o di altre garanzie sul credito che sono parte integrante delle condizioni contrattuali.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le perdite attese sono rilevate in due fasi.  Relativamente alle esposizioni creditizie per le quali non vi \u00e8 stato un aumento significativo del rischio di credito dalla rilevazione iniziale, bisogna rilevare le perdite su crediti che derivano dalla stima di eventi di default che sono possibili entro i successivi 12 mesi (12-month ECL). Per le esposizioni creditizie per le quali vi \u00e8 stato un significativo aumento del rischio di credito dalla rilevazione iniziale, bisogna rilevare integralmente le perdite attese che si riferiscono alla residua durata dell\u2019esposizione, a prescindere dal momento in cui l\u2019evento di default si prevede che si verifichi (\u2018\u2019Lifetime ECL\u2019\u2019).</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Per i crediti commerciali e le attivit\u00e0 derivanti da contratto, il Gruppo applica un approccio semplificato nel calcolo delle perdite attese. Pertanto, il Gruppo non monitora le variazioni del rischio di credito, ma rileva integralmente la perdita attesa a ogni data di riferimento. Il Gruppo ha definito un sistema matriciale basato sulle informazioni storiche, riviste per considerare elementi prospettici con riferimento alle specifiche tipologie di debitori e del loro ambiente economico, come strumento per la determinazione delle perdite attese.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo considera solitamente un\u2019attivit\u00e0 finanziaria in default quando i pagamenti contrattuali sono scaduti da 180 giorni. In alcuni casi, il Gruppo pu\u00f2 anche considerare che un\u2019attivit\u00e0 finanziaria sia in default quando informazioni interne o esterne indicano che \u00e8 improbabile che il Gruppo recuperi interamente gli importi contrattuali prima di aver considerato le garanzie sul credito detenute dal Gruppo.</span></p></div></div></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperdeterminarelacomposizionedelledisponibilit\u00e0liquideemezziequivalentitextblock\" title=\"Descrizione del principio contabile per determinare la composizione delle disponibilit\u00e0 liquide e mezzi equivalenti [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Disponibilit\u00e0 liquide e mezzi equivalenti</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le disponibilit\u00e0 liquide e mezzi equivalenti comprendono il denaro in cassa e i depositi a vista e a breve termine, i depositi altamente liquidi con una scadenza non oltre i tre mesi, che sono prontamente convertibili in un dato ammontare di denaro e soggetti ad un rischio significativo di variazione di valore.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Ai fini della rappresentazione nel rendiconto finanziario consolidato, le disponibilit\u00e0 liquide e mezzi equivalenti sono rappresentati dalle disponibilit\u00e0 liquide come definite sopra, al netto degli scoperti bancari in quanto questi sono considerati parte integrante della gestione di liquidit\u00e0 del Gruppo.</span></p></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperlepassivit\u00e0finanziarietextblock\" title=\"Descrizione del principio contabile per le passivit\u00e0 finanziarie [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Passivit\u00e0 finanziarie</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Rilevazione e valutazione iniziale </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le passivit\u00e0 finanziarie sono classificate, al momento della rilevazione iniziale, tra le passivit\u00e0 finanziarie al fair value rilevato a conto economico, tra i mutui e finanziamenti, o tra i derivati designati come strumenti di copertura.  </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Tutte le passivit\u00e0 finanziarie sono rilevate inizialmente al fair value cui si aggiungono, nel caso di mutui, finanziamenti e debiti, i costi di transazione ad essi direttamente attribuibili.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le passivit\u00e0 finanziarie del Gruppo comprendono debiti commerciali e altri debiti, mutui e finanziamenti, inclusi scoperti di conto corrente e strumenti finanziari derivati.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Valutazione successiva</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La valutazione delle passivit\u00e0 finanziarie dipende dalla loro classificazione. Il Gruppo presenta solo finanziamenti e debiti al costo ammortizzato. Dopo la rilevazione iniziale, i finanziamenti sono valutati con il criterio del costo ammortizzato usando il metodo del tasso di interesse effettivo. Gli utili e le perdite sono contabilizzati nel conto economico quando la passivit\u00e0 \u00e8 estinta, oltre che attraverso il processo di ammortamento. Il costo ammortizzato \u00e8 calcolato rilevando lo sconto o il premio sull\u2019acquisizione e gli onorari o costi che fanno parte integrante del tasso di interesse effettivo. L\u2019ammortamento al tasso di interesse effettivo \u00e8 compreso tra gli oneri finanziari nel prospetto dell\u2019utile/(perdita).</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Cancellazione</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Una passivit\u00e0 finanziaria viene cancellata quando l\u2019obbligazione sottostante la passivit\u00e0 \u00e8 estinta, annullata ovvero adempiuta. Laddove una passivit\u00e0 finanziaria esistente fosse sostituita da un\u2019altra dello stesso prestatore, a condizioni sostanzialmente diverse, oppure le condizioni di una passivit\u00e0 esistente venissero sostanzialmente modificate, tale scambio o modifica viene trattato come una cancellazione contabile della passivit\u00e0 originale, accompagnata dalla rilevazione di una nuova passivit\u00e0, con iscrizione nel prospetto dell\u2019utile/(perdita) d\u2019esercizio di eventuali differenze tra i valori contabili.</span></p></div></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperlavalutazionedellerimanenzetextblock\" title=\"Descrizione del principio contabile per la valutazione delle rimanenze [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Rimanenze</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le rimanenze di magazzino sono iscritte al minore fra il costo ed il valore netto di realizzo. Il metodo di determinazione del costo adottato dal Gruppo \u00e8 il costo medio ponderato. Il valore netto di realizzo \u00e8 il prezzo di vendita nel corso della normale gestione, al netto dei costi stimati di completamento e quelli necessari per realizzare la vendita. I rischi di obsolescenza sono fronteggiati con adeguati stanziamenti a rettifica del valore. L\u2019eventuale svalutazione viene eliminata negli esercizi successivi se non ne sussistono pi\u00f9 i motivi.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo classifica le rimanenze nelle seguenti categorie:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:0.0pt;padding-inline-start:21.3pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">materie prime;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:0.0pt;padding-inline-start:21.3pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">prodotti in corso di lavorazione e semilavorati;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:0.0pt;padding-inline-start:21.3pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">prodotti finiti e merci;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:0.0pt;padding-inline-start:21.3pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">acconti.</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I prodotti in corso di lavorazione sono valutati al costo di produzione, con esclusione degli oneri finanziari e delle spese generali di struttura.</span></p></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperleattivit\u00e0noncorrentioigruppiindismissioneclassificaticomepossedutiperlavenditaeleattivit\u00e0operativecessatetextblock\" title=\"Descrizione del principio contabile per le attivit\u00e0 non correnti o i gruppi in dismissione classificati come posseduti per la vendita e le attivit\u00e0 operative cessate [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Attivit\u00e0 non correnti classificate come possedute per la vendita e discontinued operation</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo classifica le attivit\u00e0 non correnti e i gruppi in dismissione come detenuti per vendita se il loro valore contabile sar\u00e0 recuperato principalmente con un\u2019operazione di vendita, anzich\u00e9 tramite il loro uso continuativo. Questa condizione si considera rispettata quando la vendita \u00e8 altamente probabile e l\u2019attivit\u00e0 o il gruppo in dismissione \u00e8 disponibile per una vendita immediata nelle sue attuali condizioni. In presenza di un programma di vendita di una controllata comporta la perdita del controllo, tutte le attivit\u00e0 e passivit\u00e0 di tale partecipata sono classificate come destinate alla vendita, a prescindere dal fatto che, dopo la cessione, si mantenga o meno una quota di partecipazione non di controllo.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le attivit\u00e0 non correnti destinate alla vendita e i gruppi in dismissione sono rilevati nello Stato patrimoniale separatamente dalle altre attivit\u00e0 e passivit\u00e0 dell\u2019impresa. Gli importi presentati per le attivit\u00e0 non correnti o per le attivit\u00e0 e passivit\u00e0 di un gruppo in dismissione classificati come posseduti per la vendita non sono riclassificati o ripresentati per i periodi a raffronto. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Tali attivit\u00e0 non correnti e gruppi in dismissione classificati come detenuti per la vendita sono valutati al minore tra il valore contabile ed il loro fair value al netto dei costi di vendita. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Un gruppo in dismissione si qualifica come attivit\u00e0 operativa cessata se \u00e8 parte di un\u2019entit\u00e0 che \u00e8 stata dismessa oppure \u00e8 classificata come detenuta per la vendita, e (i) rappresenta un importante ramo autonomo di attivit\u00e0 o area geografica di attivit\u00e0; (ii) fa parte di un unico piano coordinato di dismissione di un importante ramo di attivit\u00e0 o area geografica di attivit\u00e0 significativa; o (iii) \u00e8 una controllata acquisita esclusivamente in funzione di una rivendita. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le attivit\u00e0 destinate alla dismissione sono escluse dal risultato delle attivit\u00e0 operative e sono presentate nel prospetto dell\u2019utile/(perdita) d\u2019esercizio in un\u2019unica riga come Utile/(perdita) netto derivante da attivit\u00e0 destinate alla dismissione. I corrispondenti ammontari sono ripresentati nel Conto economico per i periodi a confronto, cosicch\u00e9 l\u2019informativa si riferisca a tutte le discontinued operation entro la data di riferimento dell\u2019ultimo bilancio presentato.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Quando si verificano eventi che non consentono pi\u00f9 di classificare le attivit\u00e0 non correnti o i gruppi in dismissione come destinati alla vendita, gli stessi sono riclassificati nelle rispettive voci di stato patrimoniale e rilevati al minore tra: (i) il valore di iscrizione alla data di classificazione come destinati alla vendita, rettificato degli ammortamenti, svalutazioni e riprese di valore che sarebbero stati rilevati qualora le attivit\u00e0 o il gruppo in dismissione non fossero stati qualificati come destinati alla vendita; e (ii) il valore recuperabile alla data della riclassifica.</span></p></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperibeneficiperidipendentitextblock\" title=\"Descrizione del principio contabile per i benefici per i dipendenti [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Benefici ai dipendenti</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I benefici successivi al rapporto di lavoro possono configurarsi in diversi schemi pensionistici (o integrativi) che nell\u2019ambito degli IFRS sono fatti rientrare nelle seguenti macro-tipologie:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:0.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\" style=\"font-style:italic;\">Piani a contribuzione definita </span><span dir=\"ltr\">in cui l\u2019impresa paga dei contributi fissi a un\u2019entit\u00e0 distinta (es. un fondo) e non avr\u00e0 una obbligazione legale o implicita a pagare ulteriori contributi qualora l\u2019entit\u00e0 deputata non disponga di attivit\u00e0 sufficienti a pagare i benefici in relazione alla prestazione resa durante l\u2019attivit\u00e0 lavorativa nell\u2019impresa. L\u2019impresa rileva contabilmente i contributi al piano solo quando i dipendenti abbiano prestato la propria attivit\u00e0 in cambio di quei contributi;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:0.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\" style=\"font-style:italic;\">Piani a benefici definiti </span><span dir=\"ltr\">in cui l\u2019impresa si obbliga a concedere i benefici concordati per i dipendenti in servizio assumendo i rischi attuariali e di investimento relativi al piano. Il costo di tale piano non \u00e8 quindi definito in funzione dei contributi dovuti per l\u2019esercizio, ma \u00e8 rideterminato sulla base di assunzioni demografiche, statistiche e sulle dinamiche salariali. La metodologia applicata \u00e8 definita \u201cmetodo della proiezione unitaria del credito\u201d. Il Trattamento di Fine Rapporto (T.F.R.), rientra nella definizione di tali piani.</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo, in accordo con quanto previsto dallo IAS 19, imputa al conto economico complessivo consolidato (OCI) gli utili e le perdite attuariali relativi ai \u201cPiani a benefici definiti\u201d al momento della loro rilevazione.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-family:var(--minorHAnsi);\">Con riferimento alla classificazione dei costi relativi ai piani a benefici definiti, i costi per prestazioni di lavoro (correnti e passati) sono rilevati nella voce \u201cCosto del personale\u201d. Viceversa, gli </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-family:var(--minorHAnsi);font-style:italic;\">interest costs</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-family:var(--minorHAnsi);\">, al netto del rendimento atteso sulle attivit\u00e0 a servizio del piano, sono classificati fra gli \u201coneri finanziari\u201d</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">.</span></p></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperleoperazioniconpagamentobasatosuazionitextblock\" title=\"Descrizione del principio contabile per le operazioni con pagamento basato su azioni [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Pagamenti basati su azioni </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">In data 6 maggio 2022 \u00e8 stata approvata l\u2019introduzione di un piano di stock option avente ad oggetto azioni ordinarie di Seri Industrial, denominato \u00abPiano di Stock Option 2022\u00bb destinato agli amministratori esecutivi, dipendenti e collaboratori della Capogruppo e delle sue controllate, che rivestono ruoli strategicamente rilevanti o in grado di apportare un significativo contributo al perseguimento degli obiettivi strategici del Gruppo.  </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il piano di incentivazione di lungo termine del Gruppo, Piano di Stock Option 2022, prevede l\u2019assegnazione ai destinatari di diritti d\u2019opzione su azioni Seri Industrial. Per ulteriori dettagli sul piano di incentivazione, si rinvia alla nota di commento \u201cPiani di incentivazione dei dipendenti con azioni Seri Industrial\u201d. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Ai sensi dell\u2019IFRS 2, il costo del Piano di Stock Option viene rilevato in bilancio come costo del personale nel conto economico, imputato proporzionalmente lungo il periodo di maturazione delle opzioni (</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">vesting period</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">) fino alla data di esercizio prevista. I pagamenti basati su azioni sono rilevati al costo, determinato sulla base del fair value alla </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">grant date</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">. La valutazione iniziale del fair value delle stock option \u00e8 una stima che tiene conto dei dividendi storici e dei dividendi attesi, della volatilit\u00e0 del prezzo delle azioni del Gruppo e dei suoi concorrenti al fine di prevedere il rendimento delle azioni, dal tasso di turnover del personale, della razionalit\u00e0 dei beneficiari in sede di esercizio delle opzioni e dalle ipotesi di raggiungimento degli obiettivi previsti del Piano di Stock Option 2022.</span></p></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabilepergliaccantonamentitextblock\" title=\"Descrizione del principio contabile per gli accantonamenti [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Fondi, passivit\u00e0 e attivit\u00e0 potenziali</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I fondi per rischi ed oneri sono iscritti a fronte di perdite ed oneri di natura determinata, di esistenza certa o probabile, dei quali, tuttavia, alla data di rendicontazione non sono determinabili l\u2019ammontare e/o la data di accadimento.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Gli accantonamenti sono rilevati quando in presenza di un\u2019obbligazione attuale, legale o implicita, derivante da un evento passato: </span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:end;min-width:18.0pt;padding-inline-end:18.0pt;\">i.\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">\u00e8 probabile che per soddisfare l\u2019obbligazione si render\u00e0 necessario un esborso di risorse; </span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:end;min-width:18.0pt;padding-inline-end:18.0pt;\">ii.\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">l\u2019ammontare dell\u2019obbligazione pu\u00f2 essere stimato attendibilmente. </span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Gli accantonamenti sono iscritti al valore rappresentativo della migliore stima dell\u2019ammontare che l\u2019impresa razionalmente pagherebbe per estinguere l\u2019obbligazione ovvero per trasferirla a terzi alla data di chiusura dell\u2019esercizio. Quando l\u2019effetto finanziario del tempo \u00e8 significativo e le date di pagamento delle obbligazioni sono attendibilmente stimabili, l\u2019accantonamento \u00e8 determinato attualizzando i flussi finanziari futuri attesi a un tasso di sconto ante imposte che riflette la valutazione corrente del mercato del costo del denaro in relazione al tempo e, se applicabile, include gli effetti relativi al rischio specifico associabile a ciascuna passivit\u00e0. Quando la passivit\u00e0 viene attualizzata, l\u2019incremento dell\u2019accantonamento dovuto al trascorrere del tempo \u00e8 rilevato come onere finanziario.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Tra le fattispecie di passivit\u00e0 e accantonamenti, si segnalano con riferimento al settore Mobilit\u00e0 sostenibile:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:end;min-width:18.0pt;padding-inline-end:18.0pt;\">i.\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;\">Penali per ritardata consegna dei beni ai clienti:</span><span dir=\"ltr\"> se contrattualmente previste, sono rilevate come passivit\u00e0 quando il ritardo nella consegna si verifica o diventa probabile e il relativo ammontare pu\u00f2 essere stimato in modo attendibile. L'accantonamento \u00e8 calcolato sulla base delle penali definite contrattualmente e dell\u2019eventuale probabilit\u00e0 di riduzione o negoziazione dell'importo.</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:end;min-width:18.0pt;padding-inline-end:18.0pt;\">ii.\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;\">Penali per mancata esecuzione del servizio di assistenza post-vendita:</span><span dir=\"ltr\"> i contratti cosiddetti di \u00ab</span><span dir=\"ltr\" style=\"font-style:italic;\">full service</span><span dir=\"ltr\">\u00bb prevedono un servizio di assistenza secondo determinate modalit\u00e0 e tempistiche; il mancato adempimento comporta il sostenimento di oneri attraverso l\u2019addebito di penali dai clienti. Il Gruppo rileva un accantonamento per il costo stimato della penale, sulla base dell\u2019entit\u00e0 degli inadempimenti previsti e dei parametri contrattuali applicabili.</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:end;min-width:18.0pt;padding-inline-end:18.0pt;\">iii.\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;\">Fondo garanzia post-vendita</span><span dir=\"ltr\">: sono rilevate come passivit\u00e0 gli interventi di assistenza tecnica e sostituzione di componenti soggetti a usura in garanzia, in base agli obblighi contrattuali assunti con i clienti.</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Nelle note al bilancio sono oggetto di illustrazione le passivit\u00e0 potenziali rappresentate da: (i) obbligazioni possibili derivanti da eventi passati, la cui esistenza sar\u00e0 confermata solo al verificarsi o meno di uno o pi\u00f9 eventi futuri incerti non totalmente sotto il controllo dell\u2019impresa: (ii) obbligazioni attuali derivanti da eventi passati il cui ammontare non pu\u00f2 essere stimato attendibilmente o il cui adempimento \u00e8 probabile che non sia oneroso. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le attivit\u00e0 potenziali, ossia attivit\u00e0 possibili che derivano da eventi passati e la cui esistenza sar\u00e0 confermata solo dal verificarsi o meno di uno o pi\u00f9 eventi futuri incerti non totalmente sotto il controllo dell\u2019impresa, non sono rilevate in bilancio salvo che l\u2019ottenimento dei relativi benefici sia virtualmente certo. Nel caso in cui l\u2019ottenimento dei benefici sia probabile, le attivit\u00e0 potenziali sono illustrate nelle note al bilancio.</span></p></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperlarilevazionedeiricavitextblock\" title=\"Descrizione del principio contabile per la rilevazione dei ricavi [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Riconoscimento dei ricavi</span></p><p class=\"Normale\" dir=\"ltr\" id=\"_Toc93940829\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo rileva i ricavi derivanti da contratti con clienti per un ammontare che riflette il corrispettivo al quale si aspetta di avere diritto in cambio dei beni forniti e servizi erogati, in accordo con il modello a cinque fasi previsto dall\u2019IFRS 15. Il riconoscimento avviene quando (o man mano che) ciascuna obbligazione di fare \u00e8 soddisfatta con il trasferimento del bene o servizio promesso al cliente, ovvero quando il cliente ne acquisisce il controllo. I criteri di rilevazione, applicati alle principali fattispecie, sono riepilogati come segue:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:end;min-width:18.0pt;padding-inline-end:18.0pt;\">i.\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Ricavi dalla vendita di beni: rilevati nel momento in cui il cliente ottiene il controllo dei beni, se il Gruppo considera che la vendita sia adempiuta in un determinato momento (point in time).</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:end;min-width:18.0pt;padding-inline-end:18.0pt;\">ii.\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Ricavi per la prestazione di servizi: rilevati con riferimento allo stato di completamento della prestazione alla data di chiusura del bilancio, negli esercizi in cui i servizi sono prestati (over time).</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:end;min-width:18.0pt;padding-inline-end:18.0pt;\">iii.\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Ricavi per lavori su ordinazione: se il contratto soddisfa i criteri per il riconoscimento nel tempo (over time), i ricavi vengono rilevati sulla base dell\u2019avanzamento della commessa (percentuale di completamento). Se il contratto non soddisfa tali criteri, i ricavi sono riconosciuti alla consegna del bene completato (point in time). </span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I ricavi sono iscritti al netto di resi, sconti, abbuoni e premi, nonch\u00e9 delle imposte direttamente connesse con la vendita di beni e la prestazione di servizi. Se il corrispettivo previsto contrattualmente include una componente variabile, il Gruppo ne stima l\u2019importo al momento della stipula del contratto. Il corrispettivo variabile viene rilevato solo se \u00e8 altamente probabile che non si verifichi una significativa rettifica in diminuzione all\u2019importo dei ricavi cumulati contabilizzati. I diritti di reso e gli sconti sui volumi rientrano tra i corrispettivi variabili.</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">\t</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Passivit\u00e0 contrattuali</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Una passivit\u00e0 contrattuale rappresenta l\u2019obbligazione del Gruppo a trasferire beni o servizi per i quali ha gi\u00e0 ricevuto il corrispettivo (o per i quali una quota del corrispettivo \u00e8 dovuta). Se il cliente paga prima che il Gruppo trasferisca il controllo dei beni o servizi, l\u2019importo ricevuto \u00e8 rilevato come passivit\u00e0 contrattuale e vengono rilevate come ricavo quando il Gruppo soddisfa le relative obbligazioni di fare. Nel caso di lavori su ordinazione, eventuali anticipi ricevuti dal cliente prima della rilevazione dei ricavi vengono iscritti come passivit\u00e0 contrattuali, fino a quando il Gruppo non soddisfa le condizioni per il riconoscimento dei ricavi nel tempo o alla consegna. </span></p></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabilepericontributipubblicitextblock\" title=\"Descrizione del principio contabile per i contributi pubblici [text block]\"><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Contributi pubblici</span></p><p class=\"Normale\" dir=\"ltr\" id=\"_Toc93940830\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I contributi pubblici sono rilevati quando sussiste la ragionevole certezza che essi saranno ricevuti e che il Gruppo rispetter\u00e0 tutte le condizioni previste dal Governo, enti governativi e analoghi enti locali, nazionali o internazionali, per la loro erogazione.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il beneficio di un finanziamento pubblico ad un tasso d\u2019interesse inferiore a quello di mercato \u00e8 trattato come un contributo pubblico. Il finanziamento \u00e8 inizialmente rilevato al fair value e il contributo pubblico \u00e8 misurato come differenza tra il valore contabile iniziale e la provvista ricevuta. Il finanziamento \u00e8 successivamente valutato conformemente alle disposizioni previste per le passivit\u00e0 finanziarie. I contributi pubblici correlati a componenti di costo sono rilevati a Conto economico, con un criterio sistematico, negli esercizi in cui il Gruppo rileva come costi le spese che i contributi intendono compensare. Il contributo correlato ad una attivit\u00e0 viene riconosciuto come ricavo in quote costanti, lungo la vita utile attesa dell\u2019attivit\u00e0 di riferimento.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Laddove il Gruppo riceva un contributo non monetario, l\u2019attivit\u00e0 ed il relativo contributo sono rilevati al valore nominale e rilasciati nel conto economico, in quote costanti, lungo la vita utile attesa dell\u2019attivit\u00e0 di riferimento.</span></p></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabilepericostitextblock\" title=\"Descrizione del principio contabile per i costi [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Costi</span></p><p class=\"Normale\" dir=\"ltr\" id=\"_Toc93940831\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I costi sono iscritti quando relativi a beni e servizi venduti o consumati nell\u2019esercizio o per ripartizione sistematica ovvero quando non si possa identificare l\u2019utilit\u00e0 futura degli stessi. I costi riferiti a prestazioni rientranti nello scopo dell\u2019IFRS 15 sono contabilizzati in ossequio ai requisiti ivi contenuti.</span></p></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperiproventifinanziarieglionerifinanziaritextblock\" title=\"Descrizione del principio contabile per i proventi finanziari e gli oneri finanziari [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Proventi ed oneri finanziari</span></p><p class=\"Normale\" dir=\"ltr\" id=\"_Toc93940832\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Gli interessi sono rilevati per competenza sulla base del metodo degli interessi effettivi, utilizzando cio\u00e8 il tasso di interesse che rende finanziariamente equivalenti tutti i flussi in entrata ed in uscita (compresi eventuali aggi, disaggi, commissioni, etc.) che compongono una determinata operazione. </span></p></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperleimpostesulredditotextblock\" title=\"Descrizione del principio contabile per le imposte sul reddito [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Imposte sul reddito</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:6.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Imposte sul reddito correnti</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le imposte correnti attive e passive dell\u2019esercizio sono valutate per l\u2019importo che ci si attende di recuperare o corrispondere alle autorit\u00e0 fiscali. Le aliquote e la normativa fiscale utilizzate per calcolare l\u2019importo sono quelle emanate, o sostanzialmente in vigore, alla data di chiusura di bilancio nei paesi dove il Gruppo opera e genera il proprio reddito imponibile. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le imposte correnti relative ad elementi rilevati direttamente a patrimonio netto sono rilevate anch\u2019esse a patrimonio netto e non nel prospetto dell\u2019utile/(perdita) d\u2019esercizio. Il Management periodicamente valuta la posizione assunta nella dichiarazione dei redditi nei casi in cui le norme fiscali siano soggette ad interpretazioni e, ove appropriato, provvede a stanziare degli accantonamenti.</span></p></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperleimpostesulredditodifferitetextblock\" title=\"Descrizione del principio contabile per le imposte sul reddito differite [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Imposte sul reddito differite e anticipate</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le imposte differite e anticipate sono calcolate applicando il cosiddetto \u201c</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">liability method</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">\u201d alle differenze temporanee alla data di bilancio tra i valori fiscali delle attivit\u00e0 e delle passivit\u00e0 e i corrispondenti valori di bilancio. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le imposte differite sono rilevate su tutte le differenze temporanee tassabili, con le seguenti eccezioni:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">le imposte differite passive derivano dalla rilevazione iniziale dell\u2019avviamento o di un\u2019attivit\u00e0 o passivit\u00e0 in una transazione che non rappresenta un\u2019aggregazione aziendale e, al tempo della transazione stessa, non influenza n\u00e9 il risultato di bilancio n\u00e9 il risultato fiscale;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">il riversamento delle differenze temporanee imponibili, associate a partecipazioni in societ\u00e0 controllate, collegate e joint venture, pu\u00f2 essere controllato, ed \u00e8 probabile che esso non si verifichi nel prevedibile futuro.</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le imposte anticipate sono rilevate a fronte di tutte le differenze temporanee deducibili, dei crediti e delle perdite fiscali non utilizzate e riportabili a nuovo, nella misura in cui sia probabile che saranno disponibili sufficienti imponibili fiscali futuri, che possano consentire l\u2019utilizzo delle differenze temporanee deducibili e dei crediti e delle perdite fiscali riportati a nuovo, eccetto i casi in cui:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">l\u2019imposta differita attiva collegata alle differenze temporanee deducibili deriva dalla rilevazione iniziale di un\u2019attivit\u00e0 o passivit\u00e0 in una transazione che non rappresenta un\u2019aggregazione aziendale e, al tempo della transazione stessa, non influisce n\u00e9 sul risultato di bilancio, n\u00e9 sul risultato fiscale;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">nel caso di differenze temporanee deducibili associate a partecipazioni in societ\u00e0 controllate, collegate e joint venture, le imposte differite attive sono rilevate solo nella misura in cui sia probabile che esse si riverseranno nel futuro prevedibile e che vi saranno sufficienti imponibili fiscali che consentano il recupero di tali differenze temporanee.</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il valore di carico delle imposte anticipate viene riesaminato a ciascuna data di bilancio e ridotto nella misura in cui non sia pi\u00f9 probabile che saranno disponibili in futuro sufficienti imponibili fiscali da permettere in tutto o in parte l\u2019utilizzo di tale credito.  Le imposte anticipate non rilevate sono riesaminate ad ogni data di bilancio e sono rilevate nella misura in cui diventa probabile che i redditi fiscali saranno sufficienti a consentire il recupero di tali imposte differite attive.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Nel valutare la recuperabilit\u00e0 delle imposte anticipate, il Gruppo si basa sulle stesse assunzioni previsionali utilizzate altrove nel bilancio e nella Relazione sulla gestione.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le imposte differite e anticipate sono misurate in base alle aliquote fiscali che si attende saranno applicate nell\u2019esercizio in cui tali attivit\u00e0 si realizzeranno o tali passivit\u00e0 si estingueranno, considerando le aliquote in vigore e quelle gi\u00e0 emanate, o sostanzialmente in vigore, alla data di bilancio.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le imposte differite relative ad elementi rilevati al di fuori del conto economico sono anch\u2019esse rilevate al di fuori del conto economico e, quindi, nel patrimonio netto o nel conto economico complessivo, coerentemente con l\u2019elemento cui si riferiscono.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo compensa imposte differite attive ed imposte differite passive se e solo se esiste un diritto legale che consente di compensare imposte correnti attive e imposte correnti passive e le imposte differite attive e passive facciano riferimento ad imposte sul reddito dovute alla stessa autorit\u00e0 fiscale dallo stesso soggetto contribuente o da soggetti contribuenti diversi che intendono saldare le attivit\u00e0 e passivit\u00e0 fiscali correnti su base netta o realizzare l\u2019attivit\u00e0 e saldare la passivit\u00e0 contemporaneamente, con riferimento ad ogni periodo futuro nel quale ci si attende che le attivit\u00e0 e passivit\u00e0 per imposte differite siano saldate o recuperate.</span></p></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperlaconversionedivalutaesteratextblock.1\" title=\"Descrizione del principio contabile per la conversione di valuta estera [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Conversione delle poste in valuta</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le operazioni in valuta estera sono rilevate inizialmente nella valuta funzionale, applicando il tasso di cambio a pronti alla data dell\u2019operazione. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le attivit\u00e0 e passivit\u00e0 monetarie, denominate in valuta estera, sono convertite nella valuta funzionale al tasso di cambio alla data del bilancio.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le differenze di cambio realizzate o quelle derivanti dalla conversione di poste monetarie sono rilevate nel conto economico, con l\u2019eccezione degli elementi monetari che costituiscono parte della copertura di un investimento netto in una gestione estera. Tali differenze sono rilevate nel conto economico complessivo fino alla cessione dell\u2019investimento netto, e solo allora l\u2019ammontare complessivo \u00e8 riclassificato nel conto economico. Le imposte attribuibili alle differenze cambio sugli elementi monetari sono anch\u2019essi essere rilevati nel prospetto di conto economico complessivo. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le poste non monetarie valutate al costo storico in valuta estera sono convertite ai tassi di cambio alla data di rilevazione iniziale della transazione. Le poste non monetarie iscritte al fair value in valuta estera sono convertite al tasso di cambio alla data di determinazione di tale valore. L\u2019utile o la perdita che emerge dalla conversione di poste non monetarie \u00e8 trattato coerentemente con la rilevazione degli utili e delle perdite relative alla variazione del fair value delle suddette poste (i.e. le differenze di conversione sulle voci la cui variazione del fair value \u00e8 rilevata nel conto economico complessivo o nel conto economico sono rilevate, rispettivamente, nel conto economico complessivo o nel conto economico).</span></p></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descriptionofaccountingpolicyforbusinesscombinationstextblock\" title=\"Description of accounting policy for business combinations [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">IFRS 3 - Aggregazioni aziendali</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#262626;\">Le aggregazioni aziendali sono contabilizzate utilizzando il metodo dell\u2019acquisizione previsto dall\u2019IFRS 3. Secondo tale metodo il corrispettivo trasferito in una business combination \u00e8 valutato al fair value, determinato come somma dei fair value delle attivit\u00e0 trasferite e delle passivit\u00e0 assunte dal Gruppo alla data di acquisizione e degli strumenti di capitale emessi in cambio del controllo dell\u2019entit\u00e0 acquisita. Gli oneri accessori alla transazione sono rilevati a conto economico nel momento in cui sono sostenuti. I corrispettivi sottoposti a condizione, considerati parte del prezzo di trasferimento, sono valutati al fair value alla data di acquisizione. Eventuali variazioni successive di fair value, sono rilevate a conto economico. Alla data di acquisizione le attivit\u00e0 identificabili acquisite e le passivit\u00e0 assunte sono rilevate al fair value. L\u2019avviamento \u00e8 determinato come l\u2019eccedenza tra la somma dei corrispettivi trasferiti nell\u2019aggregazione aziendale, del valore del patrimonio netto di pertinenza di interessenze di minoranza e del fair value dell\u2019eventuale partecipazione precedentemente detenuta nell\u2019impresa acquisita rispetto al fair value delle attivit\u00e0 nette acquisite e passivit\u00e0 assunte alla data di acquisizione. Se il valore delle attivit\u00e0 nette acquisite e passivit\u00e0 assunte alla data di acquisizione eccede la somma dei corrispettivi trasferiti, del valore del patrimonio netto di pertinenza di interessenze di minoranza e del fair value dell\u2019eventuale partecipazione precedentemente detenuta nell\u2019impresa acquisita, tale eccedenza \u00e8 rilevata immediatamente a conto economico come provento derivante dalla transazione conclusa.</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#262626;\">Le quote di patrimonio netto di interessenza di minoranza, alla data di acquisizione, possono essere valutate </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#262626;\">al fair value oppure in proporzione alla quota di partecipazione di minoranza nelle attivit\u00e0 identificabili dell\u2019entit\u00e0 acquisita. La scelta del metodo di valutazione \u00e8 effettuata transazione per transazione.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:0.0pt;\"><br/></p></div>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfMaterialAccountingPolicyInformationExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00110_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Parti correlate</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo ha identificato le parti correlate ai sensi dell\u2019art. 4 del Regolamento operazioni con parti correlate adottato dalla Consob con delibera n. 17221 del 12 marzo 2010, come successivamente modificato e integrato.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Ai sensi della Delibera Consob n. 15519 del 27 luglio 2006, gli effetti dei rapporti con parti correlate sulle attivit\u00e0 e passivit\u00e0 e sulle voci economiche sono evidenziati nell\u2019Allegato 4, al fine di non compromettere la leggibilit\u00e0 complessiva dello stesso. I rapporti con parti correlate sono identificati secondo la definizione estesa prevista dallo IAS 24, ovvero includendo i rapporti con gli organi amministrativi e di controllo nonch\u00e9 con i dirigenti aventi responsabilit\u00e0 strategiche. Per maggiori dettagli, si rimanda a quanto specificato nel paragrafo \u201cAltre informazioni \u2013 Rapporti con parti correlate\u201d della Relazione sulla gestione, nonch\u00e9 nella nota di commento \u201cRapporti con parti correlate\u201d e nell\u2019Allegato 4 del presente Bilancio consolidato.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForTransactionsWithRelatedPartiesExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00120_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Informativa per settori operativi</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Un settore operativo \u00e8 una componente di un\u2019entit\u00e0: </span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">che intraprende attivit\u00e0 imprenditoriali generatrici di ricavi e di costi (compresi i ricavi e i costi riguardanti operazioni con altre componenti della medesima entit\u00e0);</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">i cui risultati operativi sono rivisti periodicamente al pi\u00f9 alto livello decisionale operativo dell\u2019entit\u00e0 ai fini dell\u2019adozione di decisioni in merito alle risorse da allocare al settore e della valutazione dei risultati; e </span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">per la quale sono disponibili informazioni economico-patrimoniali separate.</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I settori operativi sono stati identificati dal management, coerentemente con il modello di gestione e controllo utilizzato, con i settori di business nei quali il Gruppo opera (</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">Batterie, Materie Plastiche,</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">Corporate e Altro</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">)</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere Carpredefinitoparagrafo\" dir=\"ltr\">Nota 7. Informativa per settori</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Al 31 dicembre 2025 il Gruppo Seri Industrial \u00e8 organizzato in tre Settori di attivit\u00e0, oltre alla funzione di corporate. Tali Linee di Business costituiscono le basi sulle quali il Gruppo riporta le informazioni di settore secondo lo schema primario. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I tre Settori operativi in cui sono suddivise le attivit\u00e0 sono i seguenti: </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;font-style:italic;\">\u201cMaterie plastiche\u201d</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> gestita dalla societ\u00e0 </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Seri Plast S.p.A. </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">(</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">\u201cSeri Plast\u201d</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">), attiva nel riciclo e nella lavorazione di materiali plastici per il mercato (i) delle batterie (produzione di compound speciali e stampaggio di cassette e coperchi per batterie); (ii) automotive (produzione di compound speciali) ed (iii) idro-termo sanitario, cantieristica civile e navale (produzione di compound speciali, estrusione e stampaggio di tubi, raccordi e pezzi speciali). Nel prossimo futuro, la Linea di Business, attraverso la joint venture </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">\u201cP2P\u201d</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">, sar\u00e0 attiva anche nel settore dei polimeri plastici rigenerati per il mercato consumer ottenuti dal riciclo di imballaggi post-consumo a fine vita; </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;font-style:italic;\">\u201cBatterie\u201d</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">, gestita dalla societ\u00e0 </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">FIB S.p.A. </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">(</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">\u201cFib\u201d </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">o</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\"> \u201cFIB\u201d </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">o</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\"> \u201cFaam\u201d</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">), attiva, con il marchio Faam, (i) nella produzione di celle, moduli e sistemi di batterie al litio per applicazioni ESS (Energy Storage System), industriali e speciali; (ii) nella produzione di batterie al piombo per applicazioni trazione industriale, avviamento e storage; (iii) nel riciclo di batterie a fine vita, dalla progettazione dell\u2019impianto al recupero di materiali. Fib, inoltre, detiene il controllo congiunto con Eni Industrial Evolution S.p.A. della societ\u00e0 Eni Storage System S.p.A., non inclusa nel perimetro di consolidamento. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;font-style:italic;\">\u201cMobilit\u00e0 sostenibile\u201d</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">, attiva con il marchio Menarini nella produzione di autobus per il trasporto pubblico urbano, con una particolare attenzione alla transizione verso la mobilit\u00e0 sostenibile mediante la realizzazione di autobus elettrici. La nuova Linea di Business consentir\u00e0 al Gruppo di consolidare la direzione intrapresa sulle principali azioni strategiche per favorire la transizione energetica in corso e affrontare le sfide del cambiamento climatico.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Ai tre settori si aggiunge il settore </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;font-style:italic;\">\u201cCorporate\u201d</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> relativo alle attivit\u00e0 svolte attraverso Seri Industrial SpA, la quale nell\u2019ambito della propria funzione di indirizzo e coordinamento, presta nei confronti delle altre societ\u00e0 del Gruppo, anche in relazione alla struttura organizzativa adottata, attivit\u00e0 di funzioni di Holding, connesse al coordinamento dei processi di governance a livello di Gruppo: Amministrazione, Finanza e Controllo; Risorse Umane e Organizzazione; Comunicazione; Legale e Affari Societari; Sistemi Informativi; Audit.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Nel settore </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;font-style:italic;\">\u201cAltro\u201d</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> sono incluse le attivit\u00e0 residue condotte nel corso del primo semestre 2024 attraverso Tolo Energia Srl in liquidazione la cui liquidazione si \u00e8 perfezionata nel corso del secondo semestre 2024. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;margin-block-start:6.0pt;margin-block-end:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;margin-block-start:6.0pt;margin-block-end:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;margin-block-start:6.0pt;margin-block-end:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;margin-block-start:6.0pt;margin-block-end:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;margin-block-start:6.0pt;margin-block-end:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;margin-block-start:6.0pt;margin-block-end:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;margin-block-start:6.0pt;margin-block-end:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;margin-block-start:6.0pt;margin-block-end:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;margin-block-start:6.0pt;margin-block-end:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;margin-block-start:6.0pt;margin-block-end:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;margin-block-start:6.0pt;margin-block-end:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;margin-block-start:6.0pt;margin-block-end:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;margin-block-start:6.0pt;margin-block-end:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;margin-block-start:6.0pt;margin-block-end:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019andamento economico relativo all\u2019esercizio 2025 delle attivit\u00e0 suddiviso per settore \u00e8 il seguente:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposta la tabella riepilogativa di confronto relativa al precedente esercizio:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Tra gli effetti di consolidamento sono incluse principalmente tra i Ricavi da clienti le elisioni dei rapporti economici tra settori, riconducibili prevalentemente alle </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">management fees </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">addebitate dalla Capogruppo alle controllate pari a euro 5.372 migliaia nel 2025 (euro 4.832 migliaia nel 2024).</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito si riportano i ricavi, proventi e incrementi per lavori interni, nonch\u00e9 i costi operativi per Linea di Business al fine di evidenziare il peso dei diversi settori sul mercato. Tali valori sono espressi al netto dei rapporti intersettoriali, tenuto conto che il Gruppo \u00e8 fortemente integrato sull\u2019intera filiera.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito si riporta la situazione patrimoniale per settore al 31 dicembre 2025:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito si riporta la situazione patrimoniale di confronto per settore al 31 dicembre 2024:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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   "dimensions": {
    "concept": "ifrs-full:DisclosureOfEntitysReportableSegmentsExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00130_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Misurazione del Fair Value</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Per le valutazioni al fair value il Gruppo applica l'IFRS 13. Il fair value \u00e8 il prezzo che si percepirebbe per la vendita di un\u2019attivit\u00e0, o che si pagherebbe per il trasferimento di una passivit\u00e0, in una regolare operazione tra operatori di mercato alla data di valutazione. Una valutazione del fair value suppone che l\u2019operazione di vendita dell\u2019attivit\u00e0 o di trasferimento della passivit\u00e0 abbia luogo: </span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:21.3pt;padding-inline-start:21.25pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">nel </span><span dir=\"ltr\" style=\"font-style:italic;\">mercato principale </span><span dir=\"ltr\">dell\u2019attivit\u00e0 o passivit\u00e0, oppure.</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:21.3pt;padding-inline-start:21.25pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">in assenza di un mercato principale, nel </span><span dir=\"ltr\" style=\"font-style:italic;\">mercato pi\u00f9 vantaggioso </span><span dir=\"ltr\">per l\u2019attivit\u00e0 o passivit\u00e0.</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il mercato principale o il mercato pi\u00f9 vantaggioso devono essere accessibili per il Gruppo. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il fair value di un\u2019attivit\u00e0 o passivit\u00e0 \u00e8 valutato adottando le assunzioni che gli operatori di mercato utilizzerebbero nella determinazione del prezzo dell\u2019attivit\u00e0 o passivit\u00e0, presumendo che gli stessi agiscano per soddisfare nel modo migliore il proprio interesse economico. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Una valutazione del fair value di un\u2019attivit\u00e0 non finanziaria considera la capacit\u00e0 di un operatore di mercato di generare benefici economici impiegando l\u2019attivit\u00e0 nel suo massimo e migliore utilizzo o vendendola a un altro operatore di mercato che la impiegherebbe nel suo massimo e miglior utilizzo.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo utilizza tecniche di valutazione che sono adatte alle circostanze e per le quali vi sono sufficienti dati disponibili per valutare il fair value, massimizzando l\u2019utilizzo di input osservabili rilevanti e minimizzando l\u2019uso di input non osservabili. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Tutte le attivit\u00e0 e passivit\u00e0 per le quali il fair value viene valutato o esposto in bilancio sono categorizzate in base alla gerarchia del fair value, come di seguito descritta: </span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:14.15pt;padding-inline-start:21.3pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Livello 1 \u2013 i prezzi quotati (non rettificati) in mercati attivi per attivit\u00e0 o passivit\u00e0 identiche a cui l\u2019entit\u00e0 pu\u00f2 accedere alla data di valutazione;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:14.15pt;padding-inline-start:21.3pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Livello 2 \u2013 Input diversi dai prezzi quotati inclusi nel Livello 1, osservabili direttamente o indirettamente per l\u2019attivit\u00e0 o per la passivit\u00e0; </span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:14.15pt;padding-inline-start:21.3pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Livello 3 \u2013 tecniche di valutazione per le quali i dati di input non sono osservabili per l\u2019attivit\u00e0 o per la passivit\u00e0.</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La valutazione del fair value \u00e8 classificata interamente nello stesso livello della gerarchia del fair value in cui \u00e8 classificato l\u2019input di pi\u00f9 basso livello di gerarchia utilizzato per la valutazione.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Per le attivit\u00e0 e passivit\u00e0 rilevate nel bilancio al fair value su base ricorrente, il Gruppo determina se siano intervenuti dei trasferimenti tra i livelli della gerarchia rivedendo la categorizzazione (basata sull\u2019input di livello pi\u00f9 basso, che \u00e8 significativo ai fini della valutazione del fair value nella sua interezza) ad ogni chiusura di bilancio.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Ai fini dell\u2019informativa relativa al fair value, il Gruppo determina le classi di attivit\u00e0 e passivit\u00e0 sulla base della natura, caratteristiche e rischi dell\u2019attivit\u00e0 o della passivit\u00e0 ed il livello della gerarchia del fair value come precedentemente illustrato. </span></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForFairValueMeasurementExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00140_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Immobilizzazioni immateriali</span></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperlavviamentotextblock\" title=\"Descrizione del principio contabile per l'avviamento [text block]\"><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Avviamento</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2018avviamento rappresenta i futuri benefici economici risultanti da altre attivit\u00e0 acquisite in una aggregazione aziendale non individuate singolarmente e rilevate separatamente. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Ai sensi dell\u2019IFRS 3 (Aggregazioni aziendali), l\u2019avviamento viene rilevato nel bilancio alla data di acquisizione del controllo di un business ed \u00e8 determinato come eccedenza di (a) rispetto a (b), nel seguente modo:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;\">a)\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">la sommatoria di:</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:35.45pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">corrispettivo pagato (misurato secondo l\u2019IFRS 3 che in genere viene determinato sulla base del fair value alla data di acquisizione);</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:35.45pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">l\u2019importo di qualsiasi partecipazione di minoranza nell\u2019acquisita valutata in proporzione alla quota della partecipazione di minoranza nelle attivit\u00e0 nette identificabili dell\u2019acquisita espresse al relativo fair value;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:35.45pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">nel caso di un\u2019aggregazione aziendale realizzata in pi\u00f9 fasi, il fair value alla data di acquisizione del controllo della partecipazione gi\u00e0 posseduta nell\u2019impresa acquisita;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;\">b)\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">il fair value delle attivit\u00e0 identificabili acquisite al netto delle passivit\u00e0 identificabili assunte, misurate alla data di acquisizione del controllo.</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019IFRS 3 prevede, tra l\u2019altro:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:35.45pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">l\u2019imputazione a conto economico separato dei costi accessori connessi all\u2019operazione di aggregazione aziendale;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:35.45pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">nel caso di un\u2019aggregazione aziendale realizzata in pi\u00f9 fasi, l\u2019acquirente deve rimisurare il valore della partecipazione che deteneva in precedenza nell\u2019acquisita al fair value alla data di acquisizione del controllo rilevando la differenza nel conto economico separato.</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019avviamento \u00e8 classificato nella situazione patrimoniale finanziaria come un\u2019attivit\u00e0 immateriale a vita utile indefinita. Dopo l\u2019iniziale iscrizione, l\u2019avviamento non \u00e8 assoggettato ad ammortamento, ma sottoposto a verifica almeno annuale di recuperabilit\u00e0 secondo le modalit\u00e0 descritte nel successivo paragrafo \u201cImpairment delle attivit\u00e0 non finanziarie\u201d. Ai fini dell\u2019impairment test, l\u2019avviamento \u00e8 allocato, dalla data di acquisizione, a ciascuna unit\u00e0 generatrice di flussi di cassa (</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">Cash Generating Unit</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> \u2013 CGU) identificata. In caso di cessione del controllo di un\u2019impresa precedentemente acquisita, nella determinazione della plusvalenza o della minusvalenza da cessione si tiene conto del corrispondente valore dell\u2019avviamento.</span></p></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperleattivit\u00e0immaterialidiversedallavviamentotextblock\" title=\"Descrizione del principio contabile per le attivit\u00e0 immateriali diverse dall'avviamento [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Altre Immobilizzazioni immateriali a vita utile definita</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le attivit\u00e0 immateriali acquisite separatamente sono inizialmente rilevate al costo, mentre quelle acquisite attraverso operazioni di aggregazione aziendale sono iscritte al fair value alla data di acquisizione. Dopo la rilevazione iniziale, le attivit\u00e0 immateriali sono iscritte al costo al netto dell\u2019ammortamento accumulato e di eventuali perdite di valore accumulate. Le attivit\u00e0 immateriali prodotte internamente, ad eccezione dei costi di sviluppo, non sono capitalizzate e si rilevano nel conto economico dell\u2019esercizio in cui sono state sostenute. La vita utile delle attivit\u00e0 immateriali \u00e8 valutata come definita. Le attivit\u00e0 immateriali con vita utile definita sono ammortizzate lungo la loro vita utile e sono sottoposte alla verifica di congruit\u00e0 del valore ogni volta che vi siano indicazioni di una possibile perdita di valore. Il periodo di ammortamento ed il metodo di ammortamento di un\u2019attivit\u00e0 immateriale a vita utile definita \u00e8 riconsiderato almeno ad ogni chiusura d\u2019esercizio. L\u2019ammortamento viene determinato, a quote costanti, applicando le seguenti aliquote:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Marchi e Simili \t\t20%</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Licenze d\u2019uso software\t20%</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Progetti di sviluppo\tsulla base della durata del singolo progetto</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Altre immobilizzazioni \t20%</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Gli amministratori rivedono annualmente la vita utile al fine di riflettere il periodo di tempo rimanente nel quale ci si attende che un\u2019attivit\u00e0 sia utilizzabile.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Un\u2019attivit\u00e0 immateriale viene eliminata al momento della dismissione (ossia, alla data in cui l\u2019acquirente ne ottiene il controllo) o quando non ci si attendono benefici economici futuri dal suo utilizzo o dismissione. Qualsiasi utile o perdita derivante dall\u2019eliminazione dell\u2019attivit\u00e0 (calcolata come differenza tra il corrispettivo netto della dismissione e il valore contabile dell\u2019attivit\u00e0) \u00e8 inclusa nel conto economico.</span></p></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabilepericostidiricercaesviluppotextblock\" title=\"Descrizione del principio contabile per i costi di ricerca e sviluppo [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Costi di ricerca e sviluppo</span></p><p class=\"Normale\" dir=\"ltr\" id=\"_Toc93940817\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I costi di sviluppo sostenuti in relazione ad un determinato progetto sono iscritti al costo di acquisto o di realizzazione comprensivi degli oneri accessori e rilevati come attivit\u00e0 immateriale quando il Gruppo \u00e8 in grado di dimostrare: (i) la possibilit\u00e0 tecnica di completare l\u2019attivit\u00e0 immateriale, di modo che sia disponibile all\u2019utilizzo o alla vendita; (ii) l\u2019intenzione di completare l\u2019attivit\u00e0 e la propria capacit\u00e0 ed intenzione di utilizzarla o venderla; (iii) le modalit\u00e0 con cui l\u2019attivit\u00e0 generer\u00e0 benefici economici futuri; (iv) la disponibilit\u00e0 di risorse per completare l\u2019attivit\u00e0; (v) la capacit\u00e0 di valutare in modo attendibile il costo attribuibile all\u2019attivit\u00e0 durante lo sviluppo. Dopo la rilevazione iniziale, le attivit\u00e0 di sviluppo sono valutate al costo decrementato degli ammortamenti o delle perdite di valore cumulate. L\u2019ammortamento dell\u2019attivit\u00e0 inizia nel momento in cui lo sviluppo \u00e8 completato e l\u2019attivit\u00e0 \u00e8 disponibile all\u2019uso. Le attivit\u00e0 di sviluppo sono ammortizzate con riferimento al periodo dei benefici attesi e le relative quote di ammortamento sono incluse nel costo del venduto. Durante il periodo di sviluppo l\u2019attivit\u00e0 \u00e8 oggetto di verifica annuale dell\u2019eventuale perdita di valore (impairment test). I costi di sviluppo sono iscritti previo consenso del Collegio sindacale. I costi di ricerca sono imputati nel conto economico dell\u2019esercizio in cui sono sostenuti.</span></p></div>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForIntangibleAssetsAndGoodwillExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00150_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Avviamento</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2018avviamento rappresenta i futuri benefici economici risultanti da altre attivit\u00e0 acquisite in una aggregazione aziendale non individuate singolarmente e rilevate separatamente. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Ai sensi dell\u2019IFRS 3 (Aggregazioni aziendali), l\u2019avviamento viene rilevato nel bilancio alla data di acquisizione del controllo di un business ed \u00e8 determinato come eccedenza di (a) rispetto a (b), nel seguente modo:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;\">a)\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">la sommatoria di:</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:35.45pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">corrispettivo pagato (misurato secondo l\u2019IFRS 3 che in genere viene determinato sulla base del fair value alla data di acquisizione);</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:35.45pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">l\u2019importo di qualsiasi partecipazione di minoranza nell\u2019acquisita valutata in proporzione alla quota della partecipazione di minoranza nelle attivit\u00e0 nette identificabili dell\u2019acquisita espresse al relativo fair value;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:35.45pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">nel caso di un\u2019aggregazione aziendale realizzata in pi\u00f9 fasi, il fair value alla data di acquisizione del controllo della partecipazione gi\u00e0 posseduta nell\u2019impresa acquisita;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;\">b)\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">il fair value delle attivit\u00e0 identificabili acquisite al netto delle passivit\u00e0 identificabili assunte, misurate alla data di acquisizione del controllo.</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019IFRS 3 prevede, tra l\u2019altro:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:35.45pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">l\u2019imputazione a conto economico separato dei costi accessori connessi all\u2019operazione di aggregazione aziendale;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:35.45pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">nel caso di un\u2019aggregazione aziendale realizzata in pi\u00f9 fasi, l\u2019acquirente deve rimisurare il valore della partecipazione che deteneva in precedenza nell\u2019acquisita al fair value alla data di acquisizione del controllo rilevando la differenza nel conto economico separato.</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019avviamento \u00e8 classificato nella situazione patrimoniale finanziaria come un\u2019attivit\u00e0 immateriale a vita utile indefinita. Dopo l\u2019iniziale iscrizione, l\u2019avviamento non \u00e8 assoggettato ad ammortamento, ma sottoposto a verifica almeno annuale di recuperabilit\u00e0 secondo le modalit\u00e0 descritte nel successivo paragrafo \u201cImpairment delle attivit\u00e0 non finanziarie\u201d. Ai fini dell\u2019impairment test, l\u2019avviamento \u00e8 allocato, dalla data di acquisizione, a ciascuna unit\u00e0 generatrice di flussi di cassa (</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">Cash Generating Unit</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> \u2013 CGU) identificata. In caso di cessione del controllo di un\u2019impresa precedentemente acquisita, nella determinazione della plusvalenza o della minusvalenza da cessione si tiene conto del corrispondente valore dell\u2019avviamento.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForGoodwillExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00160_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Altre Immobilizzazioni immateriali a vita utile definita</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le attivit\u00e0 immateriali acquisite separatamente sono inizialmente rilevate al costo, mentre quelle acquisite attraverso operazioni di aggregazione aziendale sono iscritte al fair value alla data di acquisizione. Dopo la rilevazione iniziale, le attivit\u00e0 immateriali sono iscritte al costo al netto dell\u2019ammortamento accumulato e di eventuali perdite di valore accumulate. Le attivit\u00e0 immateriali prodotte internamente, ad eccezione dei costi di sviluppo, non sono capitalizzate e si rilevano nel conto economico dell\u2019esercizio in cui sono state sostenute. La vita utile delle attivit\u00e0 immateriali \u00e8 valutata come definita. Le attivit\u00e0 immateriali con vita utile definita sono ammortizzate lungo la loro vita utile e sono sottoposte alla verifica di congruit\u00e0 del valore ogni volta che vi siano indicazioni di una possibile perdita di valore. Il periodo di ammortamento ed il metodo di ammortamento di un\u2019attivit\u00e0 immateriale a vita utile definita \u00e8 riconsiderato almeno ad ogni chiusura d\u2019esercizio. L\u2019ammortamento viene determinato, a quote costanti, applicando le seguenti aliquote:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Marchi e Simili \t\t20%</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Licenze d\u2019uso software\t20%</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Progetti di sviluppo\tsulla base della durata del singolo progetto</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Altre immobilizzazioni \t20%</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Gli amministratori rivedono annualmente la vita utile al fine di riflettere il periodo di tempo rimanente nel quale ci si attende che un\u2019attivit\u00e0 sia utilizzabile.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Un\u2019attivit\u00e0 immateriale viene eliminata al momento della dismissione (ossia, alla data in cui l\u2019acquirente ne ottiene il controllo) o quando non ci si attendono benefici economici futuri dal suo utilizzo o dismissione. Qualsiasi utile o perdita derivante dall\u2019eliminazione dell\u2019attivit\u00e0 (calcolata come differenza tra il corrispettivo netto della dismissione e il valore contabile dell\u2019attivit\u00e0) \u00e8 inclusa nel conto economico.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForIntangibleAssetsOtherThanGoodwillExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00170_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Costi di ricerca e sviluppo</span></p><p class=\"Normale\" dir=\"ltr\" id=\"_Toc93940817\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I costi di sviluppo sostenuti in relazione ad un determinato progetto sono iscritti al costo di acquisto o di realizzazione comprensivi degli oneri accessori e rilevati come attivit\u00e0 immateriale quando il Gruppo \u00e8 in grado di dimostrare: (i) la possibilit\u00e0 tecnica di completare l\u2019attivit\u00e0 immateriale, di modo che sia disponibile all\u2019utilizzo o alla vendita; (ii) l\u2019intenzione di completare l\u2019attivit\u00e0 e la propria capacit\u00e0 ed intenzione di utilizzarla o venderla; (iii) le modalit\u00e0 con cui l\u2019attivit\u00e0 generer\u00e0 benefici economici futuri; (iv) la disponibilit\u00e0 di risorse per completare l\u2019attivit\u00e0; (v) la capacit\u00e0 di valutare in modo attendibile il costo attribuibile all\u2019attivit\u00e0 durante lo sviluppo. Dopo la rilevazione iniziale, le attivit\u00e0 di sviluppo sono valutate al costo decrementato degli ammortamenti o delle perdite di valore cumulate. L\u2019ammortamento dell\u2019attivit\u00e0 inizia nel momento in cui lo sviluppo \u00e8 completato e l\u2019attivit\u00e0 \u00e8 disponibile all\u2019uso. Le attivit\u00e0 di sviluppo sono ammortizzate con riferimento al periodo dei benefici attesi e le relative quote di ammortamento sono incluse nel costo del venduto. Durante il periodo di sviluppo l\u2019attivit\u00e0 \u00e8 oggetto di verifica annuale dell\u2019eventuale perdita di valore (impairment test). I costi di sviluppo sono iscritti previo consenso del Collegio sindacale. I costi di ricerca sono imputati nel conto economico dell\u2019esercizio in cui sono sostenuti.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForResearchAndDevelopmentExpenseExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00180_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Immobilizzazioni materiali </span></p><p class=\"Normale\" dir=\"ltr\" id=\"_Toc93940818\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le immobilizzazioni materiali sono valutate al costo di acquisto o di produzione, al netto degli ammortamenti accumulati e delle eventuali perdite di valore. Tale costo \u00e8 comprensivo dei costi accessori attribuibili per portare il bene nel luogo e nelle condizioni necessarie alla sua messa in funzione e per l\u2019uso per cui \u00e8 stato acquistato. Il costo \u00e8 inoltre comprensivo dei costi per la sostituzione di parte di macchinari e impianti nel momento in cui sono sostenuti, se conformi ai criteri di rilevazione. Laddove sia necessaria la sostituzione periodica di parti significative di impianti e macchinari, il Gruppo li ammortizza separatamente in base alla specifica vita utile. Allo stesso modo, in occasione di revisioni importanti, il costo \u00e8 incluso nel valore contabile dell\u2019impianto o del macchinario come nel caso della sostituzione, laddove sia soddisfatto il criterio per la rilevazione. Tutti gli altri costi di riparazione e manutenzione sono rilevati nel conto economico quando sostenuti. Il valore attuale del costo di smantellamento e rimozione del bene al termine del suo utilizzo \u00e8 incluso nel costo del bene, se sono soddisfatti i criteri di rilevazione per un accantonamento.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le immobilizzazioni materiali sono esposte al netto dei relativi fondi ammortamento e di eventuali svalutazioni. L\u2019ammortamento \u00e8 calcolato a decorrere dall\u2019entrata in esercizio del singolo bene in quote costanti in base alla vita utile stimata del bene per l\u2019impresa. Il valore di presunto realizzo che si ritiene di recuperare al termine della vita utile non \u00e8 ammortizzato. La vita utile di ogni bene viene riesaminata con periodicit\u00e0 annuale ed eventuali cambiamenti, se necessari, sono apportati al fine di una corretta iscrizione del valore del bene stesso.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019ammortamento delle principali immobilizzazioni materiali \u00e8 il seguente:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:39.6pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Fabbricati: 3%</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:39.6pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Impianti e macchinari: 12,50% - 15%</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:39.6pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Attrezzature industriali e commerciali: 30%</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:39.6pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Altri beni:</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:60.9pt;font-family:Courier New;\">o\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Mobili e arredi: 12%</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:60.9pt;font-family:Courier New;\">o\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Macchine ufficio elettroniche: 20%</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:60.9pt;font-family:Courier New;\">o\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Autovetture: 25%</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:60.9pt;font-family:Courier New;\">o\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Altri beni materiali: 10%</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Qualora il bene oggetto di ammortamento sia composto da elementi distintamente identificabili la cui vita utile differisce significativamente da quella delle altre parti che compongono l\u2019immobilizzazione, l\u2019ammortamento viene calcolato separatamente per ciascuna delle parti che compongono il bene in applicazione del principio del cosiddetto \u201c</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">component approach\u201d.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il valore contabile di un elemento di immobili, impianti e macchinari ed ogni componente significativo inizialmente rilevato \u00e8 eliminato al momento della dismissione (cio\u00e8, alla data in cui l\u2019acquirente ne ottiene il controllo) o quando non ci si attende alcun beneficio economico futuro dal suo utilizzo o dismissione. L\u2019utile/perdita che emerge al momento dell\u2019eliminazione contabile dell\u2019attivit\u00e0 (calcolato come differenza tra il valore netto contabile dell\u2019attivit\u00e0 ed il corrispettivo percepito) \u00e8 rilevato a conto economico quando l\u2019elemento \u00e8 eliminato contabilmente.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I valori residui, le vite utili ed i metodi di ammortamento di immobili, impianti e macchinari sono rivisti ad ogni chiusura di esercizio e, ove appropriato, corretti prospetticamente.</span></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperglionerifinanziaritextblock\" title=\"Descrizione del principio contabile per gli oneri finanziari [text block]\"><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\"> Oneri finanziari capitalizzati </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Gli oneri finanziari direttamente imputabili all\u2019acquisizione, alla costruzione o alla produzione di un bene che richiede un periodo abbastanza lungo prima di essere disponibile all\u2019uso, sono capitalizzati sul costo del bene stesso. Tutti gli altri oneri finanziari sono rilevati tra i costi di competenza dell\u2019esercizio in cui sono sostenuti. Gli oneri finanziari sono costituiti dagli interessi e dagli altri costi che un\u2019entit\u00e0 sostiene in relazione all\u2019ottenimento di finanziamenti.</span></p></div>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForPropertyPlantAndEquipmentExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00190_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\"> Oneri finanziari capitalizzati </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Gli oneri finanziari direttamente imputabili all\u2019acquisizione, alla costruzione o alla produzione di un bene che richiede un periodo abbastanza lungo prima di essere disponibile all\u2019uso, sono capitalizzati sul costo del bene stesso. Tutti gli altri oneri finanziari sono rilevati tra i costi di competenza dell\u2019esercizio in cui sono sostenuti. Gli oneri finanziari sono costituiti dagli interessi e dagli altri costi che un\u2019entit\u00e0 sostiene in relazione all\u2019ottenimento di finanziamenti.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForBorrowingCostsExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00200_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Leasing</span></p><p class=\"Normale\" dir=\"ltr\" id=\"_Toc93940819\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo valuta all\u2019atto della sottoscrizione di un contratto se \u00e8, o contiene, un leasing. In altri termini, se il contratto conferisce il diritto di controllare l\u2019uso di un bene identificato per un periodo di tempo in cambio di un corrispettivo.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Il Gruppo in veste di locatario</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo adotta un unico modello di riconoscimento e misurazione per tutti i leasing, eccetto per i leasing di breve termine ed i leasing di beni di modico valore. Il Gruppo riconosce le passivit\u00e0 relative ai pagamenti del leasing e l\u2019attivit\u00e0 per diritto d\u2019uso che rappresenta il diritto ad utilizzare il bene sottostante il contratto</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;font-style:italic;\">.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Attivit\u00e0 per diritti d'uso</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">In base a quanto previsto dall\u2019IFRS 16, la rappresentazione contabile dei contratti di locazione passiva avviene attraverso l\u2019iscrizione nella situazione patrimoniale-finanziaria di una passivit\u00e0 di natura finanziaria, rappresentata dal valore attuale dei canoni futuri, a fronte dell\u2019iscrizione nell\u2019attivo del diritto d\u2019uso dell\u2019attivit\u00e0 presa in locazione.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Alla data di decorrenza del contratto, il diritto d\u2019uso \u00e8 iscritto al costo che comprende: l\u2019importo della valutazione iniziale della passivit\u00e0 del leasing, eventuali pagamenti dovuti per il leasing effettuati alla data o prima della data di decorrenza, i costi diretti iniziali sostenuti per la sottoscrizione del contratto e il valore attuale della stima dei costi di ripristino e smantellamento previsti dal contratto, al netto di eventuali incentivi ricevuti.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Successivamente, il diritto d\u2019uso \u00e8 ammortizzato lungo la durata contrattuale (o la vita utile del bene se inferiore), soggetto a eventuali riduzioni di valore e rettificato per tener conto di eventuali rideterminazioni della passivit\u00e0 del leasing.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Passivit\u00e0 legate al leasing</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Alla data di decorrenza del leasing, il Gruppo rileva le passivit\u00e0 di leasing misurandole al valore attuale dei pagamenti dovuti per il leasing non versati a tale data. I pagamenti dovuti includono i pagamenti fissi (compresi i pagamenti fissi nella sostanza) al netto di eventuali incentivi al leasing da ricevere, i pagamenti variabili di leasing che dipendono da un indice o un tasso, e gli importi che si prevede dovranno essere pagati a titolo di garanzie del valore residuo. I pagamenti del leasing includono anche il prezzo di esercizio di un'opzione di acquisto se si \u00e8 ragionevolmente certi che tale opzione sar\u00e0 esercitata dal Gruppo e i pagamenti di penalit\u00e0 di risoluzione del leasing, se la durata del leasing tiene conto dell'esercizio da parte del Gruppo dell'opzione di risoluzione del leasing stesso. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I pagamenti di leasing variabili che non dipendono da un indice o da un tasso vengono rilevati come costi nel periodo in cui si verifica l'evento o la condizione che ha generato il pagamento.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Nel calcolo del valore attuale dei pagamenti dovuti, il Gruppo usa il tasso di finanziamento marginale alla data di inizio se il tasso d\u2019interesse implicito non \u00e8 determinabile facilmente. Dopo la data di decorrenza, l\u2019importo della passivit\u00e0 del leasing si incrementa per tener conto degli interessi sulla passivit\u00e0 del leasing e diminuisce per considerare i pagamenti effettuati. Inoltre, il valore contabile dei debiti per leasing \u00e8 rideterminato nel caso di eventuali modifiche del leasing o per la revisione dei termini contrattuali per la modifica dei pagamenti fissi nella sostanza; \u00e8 rideterminato, altres\u00ec, in presenza di modifiche in merito alla valutazione dell\u2019acquisto dell\u2019attivit\u00e0 sottostante o per variazioni dei pagamenti futuri che deriva da una modifica dell\u2019indice o del tasso utilizzato per determinare tali pagamenti. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Leasing di breve durata e Leasing di attivit\u00e0 a modesto valore</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo applica l'esenzione per la rilevazione di leasing di breve durata relativi ai macchinari ed attrezzature (i.e., i leasing che hanno una durata di 12 mesi o inferiore dalla data di inizio e non contengono un'opzione di acquisto). Il Gruppo ha applicato inoltre l\u2019esenzione per i leasing relativi ad attivit\u00e0 a modesto valore in riferimento ai contratti di leasing relativi ad apparecchiature per ufficio o a contratti di locazione mobiliare e immobiliare il cui valore \u00e8 considerato basso (inferiore ad euro 5.000). I canoni relativi a leasing a breve termine e a leasing di attivit\u00e0 a modesto valore sono rilevati come costi in quote costanti lungo la durata leasing.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Operazioni di vendita e retrolocazione</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">In base a quanto previsto dall\u2019IFRS 16, nel caso in cui si configuri un\u2019operazione di </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">sale and lease-back, </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">ossia quando alla vendita di bene consegue la retrolocazione dello stesso, \u00e8 necessario in primis stabilire se la cessione pu\u00f2 essere qualificata come tale cos\u00ec come definita dall\u2019IFRS 15. In caso affermativo: (i) il locatario-venditore deve valutare l'attivit\u00e0 consistente nel diritto di utilizzo derivante dalla retrolocazione alla percentuale del precedente valore contabile dell'attivit\u00e0 che si riferisce al diritto di utilizzo che ha mantenuto e conseguentemente deve rilevare solo gli utili o le perdite che si riferiscono ai diritti trasferiti al locatore-acquirente; (ii) il locatore-acquirente deve contabilizzare l'acquisto del bene conformemente ai principi applicabili e per il leasing deve applicare le disposizioni dell\u2019IFRS 16. Se il corrispettivo ricevuto per la vendita dell\u2019asset non equivale al fair value del bene stesso o se i pagamenti dovuti per il leasing non sono a prezzi di mercato, il cedente deve rilevare le seguenti rettifiche per riportare il ricavato della vendita al fair value: (i) le condizioni contrattuali inferiori ai prezzi di mercato vanno rilevate come un pagamento anticipato dei canoni dovuti per il leasing; (ii) le condizioni contrattuali superiori ai prezzi di mercato vanno rilevate come un finanziamento supplementare fornito dall\u2019acquirente al venditore.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Se il trasferimento del bene da parte del locatario-venditore non risponde ai requisiti per essere contabilizzato come una vendita previsti dall'IFRS 15: (i) il locatario-venditore deve continuare a rilevare tra le sue attivit\u00e0 il bene trasferito e deve rilevare una passivit\u00e0 finanziaria pari al ricavato del trasferimento; (ii) il locatore-acquirente non deve contabilizzare tra le sue attivit\u00e0 il bene trasferito, ma deve rilevare un'attivit\u00e0 finanziaria pari al ricavato del trasferimento.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForLeasesExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00210_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Impairment delle attivit\u00e0 non finanziarie</span></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperlariduzionedivaloredelleattivit\u00e0nonfinanziarietextblock\" title=\"Descrizione del principio contabile per la riduzione di valore delle attivit\u00e0 non finanziarie [text block]\"><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Avviamento</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il valore recuperabile delle attivit\u00e0 non finanziarie \u00e8 misurato attraverso stime e assunzioni utilizzate per la determinazione dell\u2019ammontare dei flussi di cassa attesi e ai tassi di attualizzazione applicati. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I flussi finanziari futuri attesi utilizzati per determinare il valore d\u2019uso si basano sul pi\u00f9 recente Piano Industriale, approvato dal management. Il tasso di sconto riflette le valutazioni correnti di mercato del valore temporale del denaro e dei rischi specifici dell\u2019attivit\u00e0.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019avviamento \u00e8 sottoposto a verifica della recuperabilit\u00e0 del valore (c.d. impairment test) annualmente o pi\u00f9 frequentemente, se specifici eventi o modificate circostanze indicano la possibilit\u00e0 che abbia subito una riduzione di valore, secondo quanto previsto dallo IAS 36 (Riduzione di valore delle attivit\u00e0); il valore originario non viene comunque ripristinato qualora vengano meno le ragioni che hanno determinato la riduzione di valore.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La verifica viene svolta, di norma, alla fine di ogni esercizio e, pertanto, la data di riferimento per tale verifica \u00e8 costituita dalla data di chiusura del bilancio. L\u2019avviamento acquisito ed allocato nel corso dell\u2019esercizio \u00e8 sottoposto a verifica della recuperabilit\u00e0 del valore alla fine dell\u2019esercizio in cui l\u2019acquisizione e l\u2019allocazione sono avvenute.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Al fine della verifica della sua recuperabilit\u00e0, l\u2019avviamento \u00e8 allocato, alla data di acquisizione, ad ogni unit\u00e0 o gruppo di unit\u00e0 generatrici di flussi di cassa (Cash Generating Unit \u2013 CGU) che beneficiano dell\u2019acquisizione. Se il valore contabile dell\u2019unit\u00e0 generatrice di flussi di cassa (o del gruppo di unit\u00e0) eccede il rispettivo valore recuperabile, si rileva a conto economico separato consolidato una perdita per riduzione di valore. La perdita per riduzione di valore \u00e8 imputata dapprima a riduzione del valore contabile dell\u2019avviamento allocato all\u2019unit\u00e0 generatrice di flussi di cassa (o al gruppo di unit\u00e0) e solo successivamente alle altre attivit\u00e0 dell\u2019unit\u00e0 in proporzione al loro valore contabile fino all\u2019ammontare del valore recuperabile delle attivit\u00e0 a vita utile definita. Il valore recuperabile di un\u2019unit\u00e0 generatrice di flussi di cassa (o di un gruppo di unit\u00e0) cui \u00e8 allocato l\u2019avviamento \u00e8 il maggiore fra il fair value, dedotti i costi di vendita, ed il valore d\u2019uso della stessa unit\u00e0. Il valore d\u2019uso di un\u2019attivit\u00e0 \u00e8 costituito dal valore attuale dei flussi di cassa attesi calcolato applicando un tasso di attualizzazione che riflette le valutazioni correnti di mercato del valore temporale del denaro e dei rischi specifici dell\u2019attivit\u00e0. I flussi di cassa futuri si riferiscono a quelli previsti su un orizzonte temporale esplicito compreso fra i tre e i cinque anni, nonch\u00e9 a quelli estrapolati dall\u2019ultimo anno dell\u2019orizzonte temporale esplicito per la stima del valore terminale. Il tasso di crescita a lungo termine utilizzato al fine della stima del valore terminale dell\u2019unit\u00e0 generatrice di flussi di cassa (o del gruppo di unit\u00e0) viene assunto in misura non eccedente il tasso medio di crescita a lungo termine del settore, del Paese o del mercato nel quale l\u2019unit\u00e0 generatrice di flussi di cassa (o il gruppo di unit\u00e0) opera. I flussi di cassa futuri sono stimati facendo riferimento alle condizioni correnti dell\u2019unit\u00e0 generatrice di flussi di cassa (o del gruppo di unit\u00e0) e, pertanto, non si considerano n\u00e9 i benefici derivanti da ristrutturazioni future per le quali l\u2019entit\u00e0 non \u00e8 ancora impegnata, n\u00e9 gli investimenti futuri di miglioramento o di ottimizzazione dell\u2019unit\u00e0. Ai fini della verifica della riduzione di valore, il valore contabile di un\u2019unit\u00e0 generatrice di flussi di cassa viene determinato coerentemente con il criterio con cui \u00e8 determinato il valore recuperabile dell\u2019unit\u00e0 generatrice di flussi di cassa, escludendo i c.d. surplus assets (ossia le attivit\u00e0 finanziarie, le attivit\u00e0 per imposte anticipate e le attivit\u00e0 non correnti nette destinate ad essere cedute) e includendo la quota di avviamento attribuibile agli azionisti di minoranza. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Attivit\u00e0 (immateriali e materiali) a vita utile definita e diritti d\u2019uso su beni di terzi</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Ad ogni data di riferimento del bilancio, il Gruppo verifica se esistono indicazioni che le attivit\u00e0 sia immateriali che materiali a vita utile definita e i diritti d\u2019uso su beni di terzi possano aver subito una riduzione di valore. A tal fine si considerano sia fonti interne che esterne di informazione. Relativamente alle prime (fonti interne) si considera: l\u2019obsolescenza o il deterioramento fisico dell\u2019attivit\u00e0, eventuali cambiamenti significativi nell\u2019uso dell\u2019attivit\u00e0 e l\u2019andamento economico dell\u2019attivit\u00e0 rispetto a quanto previsto. Relativamente alle fonti esterne, invece, si considera: l\u2019andamento dei prezzi di mercato delle attivit\u00e0, eventuali discontinuit\u00e0 tecnologiche, di mercato o normative, l\u2019andamento dei tassi di interesse di mercato e del costo del capitale utilizzato per valutare gli investimenti ed infine se il valore contabile delle attivit\u00e0 nette del Gruppo dovesse risultare superiore alla capitalizzazione di borsa.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Se esistono indicazioni che le attivit\u00e0 sia immateriali che materiali a vita utile definita e i diritti d\u2019uso su beni di terzi abbiano subito una riduzione di valore, il valore di carico \u00e8 ridotto al relativo valore recuperabile. Il valore recuperabile \u00e8 definito come il maggiore tra il fair value, al netto dei costi di vendita, ed il suo valore d\u2019uso. Il valore d\u2019uso \u00e8 costituito dal valore attuale dei flussi di cassa attesi calcolato applicando un tasso di attualizzazione che riflette le valutazioni correnti di mercato del valore temporale del denaro e dei rischi specifici dell\u2019attivit\u00e0 o del diritto. Quando non \u00e8 possibile stimare il valore recuperabile, il Gruppo stima il valore recuperabile dell\u2019unit\u00e0 generatrice di flussi di cassa cui l\u2019attivit\u00e0 appartiene. La riduzione di valore \u00e8 iscritta a conto economico separato consolidato.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Quando successivamente vengono meno i motivi che hanno determinato una riduzione di valore, il valore contabile dell\u2019attivit\u00e0/diritto d\u2019uso o dell\u2019unit\u00e0 generatrice di flussi di cassa \u00e8 incrementato sino alla nuova stima del valore recuperabile che, comunque, non pu\u00f2 eccedere il valore che si sarebbe determinato se non fosse stata rilevata alcuna riduzione di valore. Il ripristino di valore \u00e8 iscritto a conto economico.</span></p></div><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Perdita di valore di attivit\u00e0 finanziarie</span></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperlariduzionedivaloredelleattivit\u00e0finanziarietextblock\" title=\"Descrizione del principio contabile per la riduzione di valore delle attivit\u00e0 finanziarie [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo iscrive una svalutazione per perdite attese (</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">Expected Credit Loss</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> \u2018ECL\u2019) per tutte le attivit\u00e0 finanziarie rappresentate da strumenti di debito non detenuti al fair value rilevato a conto economico. Le ECL si basano sulla differenza tra i flussi finanziari contrattuali dovuti in conformit\u00e0 al contratto e tutti i flussi finanziari che il Gruppo si aspetta di ricevere, scontati ad una approssimazione del tasso di interesse effettivo originario. I flussi di cassa attesi includeranno i flussi finanziari derivanti dalla escussione delle garanzie reali detenute o di altre garanzie sul credito che sono parte integrante delle condizioni contrattuali.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le perdite attese sono rilevate in due fasi.  Relativamente alle esposizioni creditizie per le quali non vi \u00e8 stato un aumento significativo del rischio di credito dalla rilevazione iniziale, bisogna rilevare le perdite su crediti che derivano dalla stima di eventi di default che sono possibili entro i successivi 12 mesi (12-month ECL). Per le esposizioni creditizie per le quali vi \u00e8 stato un significativo aumento del rischio di credito dalla rilevazione iniziale, bisogna rilevare integralmente le perdite attese che si riferiscono alla residua durata dell\u2019esposizione, a prescindere dal momento in cui l\u2019evento di default si prevede che si verifichi (\u2018\u2019Lifetime ECL\u2019\u2019).</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Per i crediti commerciali e le attivit\u00e0 derivanti da contratto, il Gruppo applica un approccio semplificato nel calcolo delle perdite attese. Pertanto, il Gruppo non monitora le variazioni del rischio di credito, ma rileva integralmente la perdita attesa a ogni data di riferimento. Il Gruppo ha definito un sistema matriciale basato sulle informazioni storiche, riviste per considerare elementi prospettici con riferimento alle specifiche tipologie di debitori e del loro ambiente economico, come strumento per la determinazione delle perdite attese.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo considera solitamente un\u2019attivit\u00e0 finanziaria in default quando i pagamenti contrattuali sono scaduti da 180 giorni. In alcuni casi, il Gruppo pu\u00f2 anche considerare che un\u2019attivit\u00e0 finanziaria sia in default quando informazioni interne o esterne indicano che \u00e8 improbabile che il Gruppo recuperi interamente gli importi contrattuali prima di aver considerato le garanzie sul credito detenute dal Gruppo.</span></p></div>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForImpairmentOfAssetsExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00220_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Avviamento</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il valore recuperabile delle attivit\u00e0 non finanziarie \u00e8 misurato attraverso stime e assunzioni utilizzate per la determinazione dell\u2019ammontare dei flussi di cassa attesi e ai tassi di attualizzazione applicati. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I flussi finanziari futuri attesi utilizzati per determinare il valore d\u2019uso si basano sul pi\u00f9 recente Piano Industriale, approvato dal management. Il tasso di sconto riflette le valutazioni correnti di mercato del valore temporale del denaro e dei rischi specifici dell\u2019attivit\u00e0.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019avviamento \u00e8 sottoposto a verifica della recuperabilit\u00e0 del valore (c.d. impairment test) annualmente o pi\u00f9 frequentemente, se specifici eventi o modificate circostanze indicano la possibilit\u00e0 che abbia subito una riduzione di valore, secondo quanto previsto dallo IAS 36 (Riduzione di valore delle attivit\u00e0); il valore originario non viene comunque ripristinato qualora vengano meno le ragioni che hanno determinato la riduzione di valore.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La verifica viene svolta, di norma, alla fine di ogni esercizio e, pertanto, la data di riferimento per tale verifica \u00e8 costituita dalla data di chiusura del bilancio. L\u2019avviamento acquisito ed allocato nel corso dell\u2019esercizio \u00e8 sottoposto a verifica della recuperabilit\u00e0 del valore alla fine dell\u2019esercizio in cui l\u2019acquisizione e l\u2019allocazione sono avvenute.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Al fine della verifica della sua recuperabilit\u00e0, l\u2019avviamento \u00e8 allocato, alla data di acquisizione, ad ogni unit\u00e0 o gruppo di unit\u00e0 generatrici di flussi di cassa (Cash Generating Unit \u2013 CGU) che beneficiano dell\u2019acquisizione. Se il valore contabile dell\u2019unit\u00e0 generatrice di flussi di cassa (o del gruppo di unit\u00e0) eccede il rispettivo valore recuperabile, si rileva a conto economico separato consolidato una perdita per riduzione di valore. La perdita per riduzione di valore \u00e8 imputata dapprima a riduzione del valore contabile dell\u2019avviamento allocato all\u2019unit\u00e0 generatrice di flussi di cassa (o al gruppo di unit\u00e0) e solo successivamente alle altre attivit\u00e0 dell\u2019unit\u00e0 in proporzione al loro valore contabile fino all\u2019ammontare del valore recuperabile delle attivit\u00e0 a vita utile definita. Il valore recuperabile di un\u2019unit\u00e0 generatrice di flussi di cassa (o di un gruppo di unit\u00e0) cui \u00e8 allocato l\u2019avviamento \u00e8 il maggiore fra il fair value, dedotti i costi di vendita, ed il valore d\u2019uso della stessa unit\u00e0. Il valore d\u2019uso di un\u2019attivit\u00e0 \u00e8 costituito dal valore attuale dei flussi di cassa attesi calcolato applicando un tasso di attualizzazione che riflette le valutazioni correnti di mercato del valore temporale del denaro e dei rischi specifici dell\u2019attivit\u00e0. I flussi di cassa futuri si riferiscono a quelli previsti su un orizzonte temporale esplicito compreso fra i tre e i cinque anni, nonch\u00e9 a quelli estrapolati dall\u2019ultimo anno dell\u2019orizzonte temporale esplicito per la stima del valore terminale. Il tasso di crescita a lungo termine utilizzato al fine della stima del valore terminale dell\u2019unit\u00e0 generatrice di flussi di cassa (o del gruppo di unit\u00e0) viene assunto in misura non eccedente il tasso medio di crescita a lungo termine del settore, del Paese o del mercato nel quale l\u2019unit\u00e0 generatrice di flussi di cassa (o il gruppo di unit\u00e0) opera. I flussi di cassa futuri sono stimati facendo riferimento alle condizioni correnti dell\u2019unit\u00e0 generatrice di flussi di cassa (o del gruppo di unit\u00e0) e, pertanto, non si considerano n\u00e9 i benefici derivanti da ristrutturazioni future per le quali l\u2019entit\u00e0 non \u00e8 ancora impegnata, n\u00e9 gli investimenti futuri di miglioramento o di ottimizzazione dell\u2019unit\u00e0. Ai fini della verifica della riduzione di valore, il valore contabile di un\u2019unit\u00e0 generatrice di flussi di cassa viene determinato coerentemente con il criterio con cui \u00e8 determinato il valore recuperabile dell\u2019unit\u00e0 generatrice di flussi di cassa, escludendo i c.d. surplus assets (ossia le attivit\u00e0 finanziarie, le attivit\u00e0 per imposte anticipate e le attivit\u00e0 non correnti nette destinate ad essere cedute) e includendo la quota di avviamento attribuibile agli azionisti di minoranza. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Attivit\u00e0 (immateriali e materiali) a vita utile definita e diritti d\u2019uso su beni di terzi</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Ad ogni data di riferimento del bilancio, il Gruppo verifica se esistono indicazioni che le attivit\u00e0 sia immateriali che materiali a vita utile definita e i diritti d\u2019uso su beni di terzi possano aver subito una riduzione di valore. A tal fine si considerano sia fonti interne che esterne di informazione. Relativamente alle prime (fonti interne) si considera: l\u2019obsolescenza o il deterioramento fisico dell\u2019attivit\u00e0, eventuali cambiamenti significativi nell\u2019uso dell\u2019attivit\u00e0 e l\u2019andamento economico dell\u2019attivit\u00e0 rispetto a quanto previsto. Relativamente alle fonti esterne, invece, si considera: l\u2019andamento dei prezzi di mercato delle attivit\u00e0, eventuali discontinuit\u00e0 tecnologiche, di mercato o normative, l\u2019andamento dei tassi di interesse di mercato e del costo del capitale utilizzato per valutare gli investimenti ed infine se il valore contabile delle attivit\u00e0 nette del Gruppo dovesse risultare superiore alla capitalizzazione di borsa.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Se esistono indicazioni che le attivit\u00e0 sia immateriali che materiali a vita utile definita e i diritti d\u2019uso su beni di terzi abbiano subito una riduzione di valore, il valore di carico \u00e8 ridotto al relativo valore recuperabile. Il valore recuperabile \u00e8 definito come il maggiore tra il fair value, al netto dei costi di vendita, ed il suo valore d\u2019uso. Il valore d\u2019uso \u00e8 costituito dal valore attuale dei flussi di cassa attesi calcolato applicando un tasso di attualizzazione che riflette le valutazioni correnti di mercato del valore temporale del denaro e dei rischi specifici dell\u2019attivit\u00e0 o del diritto. Quando non \u00e8 possibile stimare il valore recuperabile, il Gruppo stima il valore recuperabile dell\u2019unit\u00e0 generatrice di flussi di cassa cui l\u2019attivit\u00e0 appartiene. La riduzione di valore \u00e8 iscritta a conto economico separato consolidato.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Quando successivamente vengono meno i motivi che hanno determinato una riduzione di valore, il valore contabile dell\u2019attivit\u00e0/diritto d\u2019uso o dell\u2019unit\u00e0 generatrice di flussi di cassa \u00e8 incrementato sino alla nuova stima del valore recuperabile che, comunque, non pu\u00f2 eccedere il valore che si sarebbe determinato se non fosse stata rilevata alcuna riduzione di valore. Il ripristino di valore \u00e8 iscritto a conto economico.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForImpairmentOfNonfinancialAssetsExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00230_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Strumenti finanziari</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Per strumenti finanziari si intende qualsiasi contratto che dia origine a un\u2019attivit\u00e0 finanziaria per un\u2019entit\u00e0 e a una passivit\u00e0 finanziaria o a uno strumento rappresentativo di capitale per la controparte.</span></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperleattivit\u00e0finanziarietextblock\" title=\"Descrizione del principio contabile per le attivit\u00e0 finanziarie [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Attivit\u00e0 finanziarie</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:6.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Rilevazione e valutazione iniziale </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Al momento della rilevazione iniziale, le attivit\u00e0 finanziarie sono classificate, a seconda dei casi, in base alle successive modalit\u00e0 di misurazione, cio\u00e8 al costo ammortizzato, al fair value rilevato nel conto economico complessivo OCI e al fair value rilevato nel conto economico. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La classificazione delle attivit\u00e0 finanziarie al momento della rilevazione iniziale dipende dalle caratteristiche dei flussi di cassa contrattuali delle attivit\u00e0 finanziarie e dal modello di business che il Gruppo usa per la loro gestione. Ad eccezione dei crediti commerciali che non contengono una componente di finanziamento significativa o per i quali il Gruppo ha applicato l\u2019espediente pratico, il Gruppo inizialmente valuta un\u2019attivit\u00e0 finanziaria al suo fair value pi\u00f9, nel caso di un\u2019attivit\u00e0 finanziaria non al fair value rilevato nel conto economico, i costi di transazione. I crediti commerciali che non contengono una componente di finanziamento significativa o per i quali il Gruppo ha applicato l\u2019espediente pratico sono valutati al prezzo dell\u2019operazione determinato secondo l\u2019IFRS 15. Si rimanda al successivo paragrafo \u201cRiconoscimento dei ricavi\u201d della presente nota di commento.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Affinch\u00e9 un\u2019attivit\u00e0 finanziaria possa essere classificata e valutata al costo ammortizzato o al fair value rilevato in OCI, deve generare flussi finanziari che dipendono solamente dal capitale e dagli interessi sull\u2019importo del capitale da restituire (cosiddetto \u2018solely payments of principal and interest (SPPI)\u2019). Questa valutazione \u00e8 indicata come test SPPI e viene eseguita a livello di strumento. Le attivit\u00e0 finanziarie i cui flussi di cassa non soddisfano i requisiti sopra indicati (e.g. SPPI) sono classificati e misurati al fair value rilevato a conto economico.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il modello di business del Gruppo per la gestione delle attivit\u00e0 finanziarie si riferisce al modo in cui gestisce le proprie attivit\u00e0 finanziarie al fine di generare flussi finanziari. Il modello aziendale determina se i flussi finanziari deriveranno dalla raccolta di flussi finanziari contrattuali, dalla vendita delle attivit\u00e0 finanziarie o da entrambi.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019acquisto o la vendita di un\u2019attivit\u00e0 finanziaria che ne richieda la consegna entro un arco di tempo stabilito generalmente da regolamento o convenzioni del mercato (cd. Vendita standardizzata o regular way trade) \u00e8 rilevata alla data di contrattazione, vale a dire la data in cui il Gruppo si \u00e8 impegnato ad acquistare o vendere l\u2019attivit\u00e0.  </span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:6.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Valutazione successiva </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Ai fini della valutazione successiva, le attivit\u00e0 finanziarie sono classificate in quattro categorie:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:21.25pt;padding-inline-start:21.3pt;\">(i)\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">attivit\u00e0 finanziarie al costo ammortizzato;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:21.25pt;padding-inline-start:21.3pt;\">(ii)\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">attivit\u00e0 finanziarie al fair value rilevato tra le altre componenti di conto economico complessivo con riciclo degli utili e perdite cumulate;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:21.25pt;padding-inline-start:21.3pt;\">(iii)\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">attivit\u00e0 finanziarie designate al fair value rilevato tra le altre componenti di conto economico complessivo senza riciclo degli utili e perdite cumulate all\u2019atto dell\u2019eliminazione contabile (strumenti di capitale); e </span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:21.25pt;padding-inline-start:21.3pt;\">(iv)\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">attivit\u00e0 finanziarie al fair value rilevato a conto economico.</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Gli amministratori determinano la classificazione delle stesse al momento della loro prima iscrizione. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:6.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Cancellazione</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le attivit\u00e0 finanziarie sono eliminate dallo stato patrimoniale quando \u00e8 estinto il diritto a ricevere i flussi di cassa oppure il Gruppo ha trasferito a una terza parte il diritto a ricevere flussi finanziari dall\u2019attivit\u00e0 o ha assunto l\u2019obbligo contrattuale di corrisponderli interamente e senza ritardi e (a) ha trasferito sostanzialmente tutti i rischi e benefici della propriet\u00e0 dell\u2019attivit\u00e0 finanziaria, oppure (b) non ha trasferito n\u00e9 trattenuto sostanzialmente tutti i rischi e benefici dell\u2019attivit\u00e0, ma ha trasferito il controllo della stessa. Un\u2019attivit\u00e0 finanziaria viene inoltre eliminata quando non vi \u00e8 nessuna ragionevole aspettativa di recupero dei flussi finanziari contrattuali.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Nei casi in cui il Gruppo abbia trasferito i diritti a ricevere flussi finanziari da un\u2019attivit\u00e0 o abbia siglato un accordo in base al quale mantiene i diritti contrattuali a ricevere i flussi finanziari dell\u2019attivit\u00e0 finanziaria, ma assume un\u2019obbligazione contrattuale a pagare i flussi finanziari a uno o pi\u00f9 beneficiari (c.d. pass-through), esso valuta se e in che misura abbia trattenuto i rischi e i benefici inerenti al possesso. Nel caso in cui non abbia n\u00e9 trasferito n\u00e9 trattenuto sostanzialmente tutti i rischi e benefici o non abbia perso il controllo sulla stessa, l\u2019attivit\u00e0 continua ad essere rilevata nel bilancio del Gruppo nella misura del suo coinvolgimento residuo nell\u2019attivit\u00e0 stessa. In questo caso, il Gruppo riconosce inoltre una passivit\u00e0 associata. L\u2019attivit\u00e0 trasferita e la passivit\u00e0 associata sono valutate in modo da riflettere i diritti e le obbligazioni che rimangono di pertinenza del Gruppo.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:6.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Attivit\u00e0 finanziarie al costo ammortizzato (strumenti di debito)</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le attivit\u00e0 finanziarie al costo ammortizzato rappresentano la categoria maggiormente rilevante per il Gruppo. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo valuta le attivit\u00e0 finanziarie al costo ammortizzato se entrambi i seguenti requisiti sono soddisfatti:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:36.0pt;padding-inline-start:18.0pt;\">(i)\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">l\u2019attivit\u00e0 finanziaria \u00e8 posseduta nel quadro di un modello di business il cui obiettivo \u00e8 il possesso di attivit\u00e0 finanziarie finalizzato alla raccolta dei flussi finanziari contrattuali e</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:36.0pt;padding-inline-start:18.0pt;\">(ii)\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">i termini contrattuali dell\u2019attivit\u00e0 finanziaria prevedono a determinate date flussi finanziari rappresentati unicamente da pagamenti del capitale e dell\u2019interesse sull\u2019importo del capitale da restituire</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Tale attivit\u00e0 sono inizialmente rilevate al fair value, eventualmente rettificato dei costi di transazione e, successivamente, valutate al costo ammortizzato utilizzando il criterio dell\u2019interesse effettivo e sono soggette ad impairment. Gli utili e le perdite sono rilevati a conto economico quando l\u2019attivit\u00e0 \u00e8 eliminata, modificata o rivalutata.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Tra le attivit\u00e0 finanziarie al costo ammortizzato del Gruppo sono inclusi prevalentemente i crediti commerciali.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Attivit\u00e0 finanziarie al fair value rilevato in OCI (strumenti di debito)</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Per le attivit\u00e0 da strumenti di debito valutati al fair value rilevato in OCI, gli interessi attivi, le variazioni per differenze cambio e le perdite di valore, insieme alle riprese, sono rilevati a conto economico e sono calcolati allo stesso modo delle attivit\u00e0 finanziarie valutate al costo ammortizzato. Le rimanenti variazioni del fair value sono rilevate in OCI. Al momento dell'eliminazione, la variazione cumulativa del fair value rilevata in OCI viene riclassificata nel conto economico. Le attivit\u00e0 da strumenti di debito del Gruppo valutati al fair value rilevato in OCI comprendono gli investimenti in strumenti di debito quotati inclusi nelle altre attivit\u00e0 finanziarie non correnti.</span></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperglistrumentifinanziarialfairvaluevaloreequorilevatonellutileperditadeserciziotextblock\" title=\"Descrizione del principio contabile per gli strumenti finanziari al fair value (valore equo) rilevato nell'utile (perdita) d'esercizio [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Attivit\u00e0 finanziarie al fair value rilevato a conto economico</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Gli strumenti finanziari al fair value con variazioni rilevate nel conto economico sono iscritti nel prospetto della situazione patrimoniale-finanziaria al fair value e le variazioni nette del fair value rilevate nel prospetto dell\u2019utile/(perdita) d\u2019esercizio.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">In questa categoria rientrano gli strumenti derivati e le partecipazioni quotate che il Gruppo non ha scelto irrevocabilmente di classificare al fair value rilevato in OCI. I dividendi su partecipazioni quotate sono rilevati come altri proventi nel prospetto dell'utile/(perdita) d'esercizio quando \u00e8 stato stabilito il diritto al pagamento.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Questa categoria comprende le attivit\u00e0 detenute per la negoziazione, le attivit\u00e0 designate al momento della prima rilevazione come attivit\u00e0 finanziarie al fair value con variazioni rilevate nel conto economico, o le attivit\u00e0 finanziarie che obbligatoriamente bisogna valutare al fair value. Le attivit\u00e0 detenute per la negoziazione sono tutte quelle attivit\u00e0 acquisite per la loro vendita o il loro riacquisto nel breve termine. I derivati, inclusi quelli scorporati, sono classificati come strumenti finanziari detenuti per la negoziazione, salvo che non siano designati come strumenti di copertura efficace. Le attivit\u00e0 finanziarie con flussi finanziari che non sono rappresentati unicamente da pagamenti di capitale e dell\u2019interesse sono classificate e valutate al fair value rilevato a conto economico, indipendentemente dal modello di business.</span></p></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperlariduzionedivaloredelleattivit\u00e0textblock.1\" title=\"Descrizione del principio contabile per la riduzione di valore delle attivit\u00e0 [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Perdita di valore di attivit\u00e0 finanziarie</span></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperlariduzionedivaloredelleattivit\u00e0finanziarietextblock\" title=\"Descrizione del principio contabile per la riduzione di valore delle attivit\u00e0 finanziarie [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo iscrive una svalutazione per perdite attese (</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">Expected Credit Loss</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> \u2018ECL\u2019) per tutte le attivit\u00e0 finanziarie rappresentate da strumenti di debito non detenuti al fair value rilevato a conto economico. Le ECL si basano sulla differenza tra i flussi finanziari contrattuali dovuti in conformit\u00e0 al contratto e tutti i flussi finanziari che il Gruppo si aspetta di ricevere, scontati ad una approssimazione del tasso di interesse effettivo originario. I flussi di cassa attesi includeranno i flussi finanziari derivanti dalla escussione delle garanzie reali detenute o di altre garanzie sul credito che sono parte integrante delle condizioni contrattuali.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le perdite attese sono rilevate in due fasi.  Relativamente alle esposizioni creditizie per le quali non vi \u00e8 stato un aumento significativo del rischio di credito dalla rilevazione iniziale, bisogna rilevare le perdite su crediti che derivano dalla stima di eventi di default che sono possibili entro i successivi 12 mesi (12-month ECL). Per le esposizioni creditizie per le quali vi \u00e8 stato un significativo aumento del rischio di credito dalla rilevazione iniziale, bisogna rilevare integralmente le perdite attese che si riferiscono alla residua durata dell\u2019esposizione, a prescindere dal momento in cui l\u2019evento di default si prevede che si verifichi (\u2018\u2019Lifetime ECL\u2019\u2019).</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Per i crediti commerciali e le attivit\u00e0 derivanti da contratto, il Gruppo applica un approccio semplificato nel calcolo delle perdite attese. Pertanto, il Gruppo non monitora le variazioni del rischio di credito, ma rileva integralmente la perdita attesa a ogni data di riferimento. Il Gruppo ha definito un sistema matriciale basato sulle informazioni storiche, riviste per considerare elementi prospettici con riferimento alle specifiche tipologie di debitori e del loro ambiente economico, come strumento per la determinazione delle perdite attese.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo considera solitamente un\u2019attivit\u00e0 finanziaria in default quando i pagamenti contrattuali sono scaduti da 180 giorni. In alcuni casi, il Gruppo pu\u00f2 anche considerare che un\u2019attivit\u00e0 finanziaria sia in default quando informazioni interne o esterne indicano che \u00e8 improbabile che il Gruppo recuperi interamente gli importi contrattuali prima di aver considerato le garanzie sul credito detenute dal Gruppo.</span></p></div></div></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperdeterminarelacomposizionedelledisponibilit\u00e0liquideemezziequivalentitextblock\" title=\"Descrizione del principio contabile per determinare la composizione delle disponibilit\u00e0 liquide e mezzi equivalenti [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Disponibilit\u00e0 liquide e mezzi equivalenti</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le disponibilit\u00e0 liquide e mezzi equivalenti comprendono il denaro in cassa e i depositi a vista e a breve termine, i depositi altamente liquidi con una scadenza non oltre i tre mesi, che sono prontamente convertibili in un dato ammontare di denaro e soggetti ad un rischio significativo di variazione di valore.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Ai fini della rappresentazione nel rendiconto finanziario consolidato, le disponibilit\u00e0 liquide e mezzi equivalenti sono rappresentati dalle disponibilit\u00e0 liquide come definite sopra, al netto degli scoperti bancari in quanto questi sono considerati parte integrante della gestione di liquidit\u00e0 del Gruppo.</span></p></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperlepassivit\u00e0finanziarietextblock\" title=\"Descrizione del principio contabile per le passivit\u00e0 finanziarie [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Passivit\u00e0 finanziarie</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Rilevazione e valutazione iniziale </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le passivit\u00e0 finanziarie sono classificate, al momento della rilevazione iniziale, tra le passivit\u00e0 finanziarie al fair value rilevato a conto economico, tra i mutui e finanziamenti, o tra i derivati designati come strumenti di copertura.  </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Tutte le passivit\u00e0 finanziarie sono rilevate inizialmente al fair value cui si aggiungono, nel caso di mutui, finanziamenti e debiti, i costi di transazione ad essi direttamente attribuibili.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le passivit\u00e0 finanziarie del Gruppo comprendono debiti commerciali e altri debiti, mutui e finanziamenti, inclusi scoperti di conto corrente e strumenti finanziari derivati.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Valutazione successiva</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La valutazione delle passivit\u00e0 finanziarie dipende dalla loro classificazione. Il Gruppo presenta solo finanziamenti e debiti al costo ammortizzato. Dopo la rilevazione iniziale, i finanziamenti sono valutati con il criterio del costo ammortizzato usando il metodo del tasso di interesse effettivo. Gli utili e le perdite sono contabilizzati nel conto economico quando la passivit\u00e0 \u00e8 estinta, oltre che attraverso il processo di ammortamento. Il costo ammortizzato \u00e8 calcolato rilevando lo sconto o il premio sull\u2019acquisizione e gli onorari o costi che fanno parte integrante del tasso di interesse effettivo. L\u2019ammortamento al tasso di interesse effettivo \u00e8 compreso tra gli oneri finanziari nel prospetto dell\u2019utile/(perdita).</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Cancellazione</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Una passivit\u00e0 finanziaria viene cancellata quando l\u2019obbligazione sottostante la passivit\u00e0 \u00e8 estinta, annullata ovvero adempiuta. Laddove una passivit\u00e0 finanziaria esistente fosse sostituita da un\u2019altra dello stesso prestatore, a condizioni sostanzialmente diverse, oppure le condizioni di una passivit\u00e0 esistente venissero sostanzialmente modificate, tale scambio o modifica viene trattato come una cancellazione contabile della passivit\u00e0 originale, accompagnata dalla rilevazione di una nuova passivit\u00e0, con iscrizione nel prospetto dell\u2019utile/(perdita) d\u2019esercizio di eventuali differenze tra i valori contabili.</span></p></div>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForFinancialInstrumentsExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00240_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Attivit\u00e0 finanziarie</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:6.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Rilevazione e valutazione iniziale </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Al momento della rilevazione iniziale, le attivit\u00e0 finanziarie sono classificate, a seconda dei casi, in base alle successive modalit\u00e0 di misurazione, cio\u00e8 al costo ammortizzato, al fair value rilevato nel conto economico complessivo OCI e al fair value rilevato nel conto economico. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La classificazione delle attivit\u00e0 finanziarie al momento della rilevazione iniziale dipende dalle caratteristiche dei flussi di cassa contrattuali delle attivit\u00e0 finanziarie e dal modello di business che il Gruppo usa per la loro gestione. Ad eccezione dei crediti commerciali che non contengono una componente di finanziamento significativa o per i quali il Gruppo ha applicato l\u2019espediente pratico, il Gruppo inizialmente valuta un\u2019attivit\u00e0 finanziaria al suo fair value pi\u00f9, nel caso di un\u2019attivit\u00e0 finanziaria non al fair value rilevato nel conto economico, i costi di transazione. I crediti commerciali che non contengono una componente di finanziamento significativa o per i quali il Gruppo ha applicato l\u2019espediente pratico sono valutati al prezzo dell\u2019operazione determinato secondo l\u2019IFRS 15. Si rimanda al successivo paragrafo \u201cRiconoscimento dei ricavi\u201d della presente nota di commento.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Affinch\u00e9 un\u2019attivit\u00e0 finanziaria possa essere classificata e valutata al costo ammortizzato o al fair value rilevato in OCI, deve generare flussi finanziari che dipendono solamente dal capitale e dagli interessi sull\u2019importo del capitale da restituire (cosiddetto \u2018solely payments of principal and interest (SPPI)\u2019). Questa valutazione \u00e8 indicata come test SPPI e viene eseguita a livello di strumento. Le attivit\u00e0 finanziarie i cui flussi di cassa non soddisfano i requisiti sopra indicati (e.g. SPPI) sono classificati e misurati al fair value rilevato a conto economico.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il modello di business del Gruppo per la gestione delle attivit\u00e0 finanziarie si riferisce al modo in cui gestisce le proprie attivit\u00e0 finanziarie al fine di generare flussi finanziari. Il modello aziendale determina se i flussi finanziari deriveranno dalla raccolta di flussi finanziari contrattuali, dalla vendita delle attivit\u00e0 finanziarie o da entrambi.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019acquisto o la vendita di un\u2019attivit\u00e0 finanziaria che ne richieda la consegna entro un arco di tempo stabilito generalmente da regolamento o convenzioni del mercato (cd. Vendita standardizzata o regular way trade) \u00e8 rilevata alla data di contrattazione, vale a dire la data in cui il Gruppo si \u00e8 impegnato ad acquistare o vendere l\u2019attivit\u00e0.  </span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:6.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Valutazione successiva </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Ai fini della valutazione successiva, le attivit\u00e0 finanziarie sono classificate in quattro categorie:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:21.25pt;padding-inline-start:21.3pt;\">(i)\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">attivit\u00e0 finanziarie al costo ammortizzato;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:21.25pt;padding-inline-start:21.3pt;\">(ii)\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">attivit\u00e0 finanziarie al fair value rilevato tra le altre componenti di conto economico complessivo con riciclo degli utili e perdite cumulate;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:21.25pt;padding-inline-start:21.3pt;\">(iii)\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">attivit\u00e0 finanziarie designate al fair value rilevato tra le altre componenti di conto economico complessivo senza riciclo degli utili e perdite cumulate all\u2019atto dell\u2019eliminazione contabile (strumenti di capitale); e </span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:21.25pt;padding-inline-start:21.3pt;\">(iv)\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">attivit\u00e0 finanziarie al fair value rilevato a conto economico.</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Gli amministratori determinano la classificazione delle stesse al momento della loro prima iscrizione. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:6.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Cancellazione</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le attivit\u00e0 finanziarie sono eliminate dallo stato patrimoniale quando \u00e8 estinto il diritto a ricevere i flussi di cassa oppure il Gruppo ha trasferito a una terza parte il diritto a ricevere flussi finanziari dall\u2019attivit\u00e0 o ha assunto l\u2019obbligo contrattuale di corrisponderli interamente e senza ritardi e (a) ha trasferito sostanzialmente tutti i rischi e benefici della propriet\u00e0 dell\u2019attivit\u00e0 finanziaria, oppure (b) non ha trasferito n\u00e9 trattenuto sostanzialmente tutti i rischi e benefici dell\u2019attivit\u00e0, ma ha trasferito il controllo della stessa. Un\u2019attivit\u00e0 finanziaria viene inoltre eliminata quando non vi \u00e8 nessuna ragionevole aspettativa di recupero dei flussi finanziari contrattuali.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Nei casi in cui il Gruppo abbia trasferito i diritti a ricevere flussi finanziari da un\u2019attivit\u00e0 o abbia siglato un accordo in base al quale mantiene i diritti contrattuali a ricevere i flussi finanziari dell\u2019attivit\u00e0 finanziaria, ma assume un\u2019obbligazione contrattuale a pagare i flussi finanziari a uno o pi\u00f9 beneficiari (c.d. pass-through), esso valuta se e in che misura abbia trattenuto i rischi e i benefici inerenti al possesso. Nel caso in cui non abbia n\u00e9 trasferito n\u00e9 trattenuto sostanzialmente tutti i rischi e benefici o non abbia perso il controllo sulla stessa, l\u2019attivit\u00e0 continua ad essere rilevata nel bilancio del Gruppo nella misura del suo coinvolgimento residuo nell\u2019attivit\u00e0 stessa. In questo caso, il Gruppo riconosce inoltre una passivit\u00e0 associata. L\u2019attivit\u00e0 trasferita e la passivit\u00e0 associata sono valutate in modo da riflettere i diritti e le obbligazioni che rimangono di pertinenza del Gruppo.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:6.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Attivit\u00e0 finanziarie al costo ammortizzato (strumenti di debito)</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le attivit\u00e0 finanziarie al costo ammortizzato rappresentano la categoria maggiormente rilevante per il Gruppo. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo valuta le attivit\u00e0 finanziarie al costo ammortizzato se entrambi i seguenti requisiti sono soddisfatti:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:36.0pt;padding-inline-start:18.0pt;\">(i)\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">l\u2019attivit\u00e0 finanziaria \u00e8 posseduta nel quadro di un modello di business il cui obiettivo \u00e8 il possesso di attivit\u00e0 finanziarie finalizzato alla raccolta dei flussi finanziari contrattuali e</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:36.0pt;padding-inline-start:18.0pt;\">(ii)\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">i termini contrattuali dell\u2019attivit\u00e0 finanziaria prevedono a determinate date flussi finanziari rappresentati unicamente da pagamenti del capitale e dell\u2019interesse sull\u2019importo del capitale da restituire</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Tale attivit\u00e0 sono inizialmente rilevate al fair value, eventualmente rettificato dei costi di transazione e, successivamente, valutate al costo ammortizzato utilizzando il criterio dell\u2019interesse effettivo e sono soggette ad impairment. Gli utili e le perdite sono rilevati a conto economico quando l\u2019attivit\u00e0 \u00e8 eliminata, modificata o rivalutata.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Tra le attivit\u00e0 finanziarie al costo ammortizzato del Gruppo sono inclusi prevalentemente i crediti commerciali.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Attivit\u00e0 finanziarie al fair value rilevato in OCI (strumenti di debito)</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Per le attivit\u00e0 da strumenti di debito valutati al fair value rilevato in OCI, gli interessi attivi, le variazioni per differenze cambio e le perdite di valore, insieme alle riprese, sono rilevati a conto economico e sono calcolati allo stesso modo delle attivit\u00e0 finanziarie valutate al costo ammortizzato. Le rimanenti variazioni del fair value sono rilevate in OCI. Al momento dell'eliminazione, la variazione cumulativa del fair value rilevata in OCI viene riclassificata nel conto economico. Le attivit\u00e0 da strumenti di debito del Gruppo valutati al fair value rilevato in OCI comprendono gli investimenti in strumenti di debito quotati inclusi nelle altre attivit\u00e0 finanziarie non correnti.</span></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperglistrumentifinanziarialfairvaluevaloreequorilevatonellutileperditadeserciziotextblock\" title=\"Descrizione del principio contabile per gli strumenti finanziari al fair value (valore equo) rilevato nell'utile (perdita) d'esercizio [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Attivit\u00e0 finanziarie al fair value rilevato a conto economico</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Gli strumenti finanziari al fair value con variazioni rilevate nel conto economico sono iscritti nel prospetto della situazione patrimoniale-finanziaria al fair value e le variazioni nette del fair value rilevate nel prospetto dell\u2019utile/(perdita) d\u2019esercizio.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">In questa categoria rientrano gli strumenti derivati e le partecipazioni quotate che il Gruppo non ha scelto irrevocabilmente di classificare al fair value rilevato in OCI. I dividendi su partecipazioni quotate sono rilevati come altri proventi nel prospetto dell'utile/(perdita) d'esercizio quando \u00e8 stato stabilito il diritto al pagamento.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Questa categoria comprende le attivit\u00e0 detenute per la negoziazione, le attivit\u00e0 designate al momento della prima rilevazione come attivit\u00e0 finanziarie al fair value con variazioni rilevate nel conto economico, o le attivit\u00e0 finanziarie che obbligatoriamente bisogna valutare al fair value. Le attivit\u00e0 detenute per la negoziazione sono tutte quelle attivit\u00e0 acquisite per la loro vendita o il loro riacquisto nel breve termine. I derivati, inclusi quelli scorporati, sono classificati come strumenti finanziari detenuti per la negoziazione, salvo che non siano designati come strumenti di copertura efficace. Le attivit\u00e0 finanziarie con flussi finanziari che non sono rappresentati unicamente da pagamenti di capitale e dell\u2019interesse sono classificate e valutate al fair value rilevato a conto economico, indipendentemente dal modello di business.</span></p></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperlariduzionedivaloredelleattivit\u00e0textblock.1\" title=\"Descrizione del principio contabile per la riduzione di valore delle attivit\u00e0 [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Perdita di valore di attivit\u00e0 finanziarie</span></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Descrizionedelprincipiocontabileperlariduzionedivaloredelleattivit\u00e0finanziarietextblock\" title=\"Descrizione del principio contabile per la riduzione di valore delle attivit\u00e0 finanziarie [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo iscrive una svalutazione per perdite attese (</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">Expected Credit Loss</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> \u2018ECL\u2019) per tutte le attivit\u00e0 finanziarie rappresentate da strumenti di debito non detenuti al fair value rilevato a conto economico. Le ECL si basano sulla differenza tra i flussi finanziari contrattuali dovuti in conformit\u00e0 al contratto e tutti i flussi finanziari che il Gruppo si aspetta di ricevere, scontati ad una approssimazione del tasso di interesse effettivo originario. I flussi di cassa attesi includeranno i flussi finanziari derivanti dalla escussione delle garanzie reali detenute o di altre garanzie sul credito che sono parte integrante delle condizioni contrattuali.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le perdite attese sono rilevate in due fasi.  Relativamente alle esposizioni creditizie per le quali non vi \u00e8 stato un aumento significativo del rischio di credito dalla rilevazione iniziale, bisogna rilevare le perdite su crediti che derivano dalla stima di eventi di default che sono possibili entro i successivi 12 mesi (12-month ECL). Per le esposizioni creditizie per le quali vi \u00e8 stato un significativo aumento del rischio di credito dalla rilevazione iniziale, bisogna rilevare integralmente le perdite attese che si riferiscono alla residua durata dell\u2019esposizione, a prescindere dal momento in cui l\u2019evento di default si prevede che si verifichi (\u2018\u2019Lifetime ECL\u2019\u2019).</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Per i crediti commerciali e le attivit\u00e0 derivanti da contratto, il Gruppo applica un approccio semplificato nel calcolo delle perdite attese. Pertanto, il Gruppo non monitora le variazioni del rischio di credito, ma rileva integralmente la perdita attesa a ogni data di riferimento. Il Gruppo ha definito un sistema matriciale basato sulle informazioni storiche, riviste per considerare elementi prospettici con riferimento alle specifiche tipologie di debitori e del loro ambiente economico, come strumento per la determinazione delle perdite attese.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo considera solitamente un\u2019attivit\u00e0 finanziaria in default quando i pagamenti contrattuali sono scaduti da 180 giorni. In alcuni casi, il Gruppo pu\u00f2 anche considerare che un\u2019attivit\u00e0 finanziaria sia in default quando informazioni interne o esterne indicano che \u00e8 improbabile che il Gruppo recuperi interamente gli importi contrattuali prima di aver considerato le garanzie sul credito detenute dal Gruppo.</span></p></div></div>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForFinancialAssetsExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00250_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Attivit\u00e0 finanziarie al fair value rilevato a conto economico</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Gli strumenti finanziari al fair value con variazioni rilevate nel conto economico sono iscritti nel prospetto della situazione patrimoniale-finanziaria al fair value e le variazioni nette del fair value rilevate nel prospetto dell\u2019utile/(perdita) d\u2019esercizio.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">In questa categoria rientrano gli strumenti derivati e le partecipazioni quotate che il Gruppo non ha scelto irrevocabilmente di classificare al fair value rilevato in OCI. I dividendi su partecipazioni quotate sono rilevati come altri proventi nel prospetto dell'utile/(perdita) d'esercizio quando \u00e8 stato stabilito il diritto al pagamento.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Questa categoria comprende le attivit\u00e0 detenute per la negoziazione, le attivit\u00e0 designate al momento della prima rilevazione come attivit\u00e0 finanziarie al fair value con variazioni rilevate nel conto economico, o le attivit\u00e0 finanziarie che obbligatoriamente bisogna valutare al fair value. Le attivit\u00e0 detenute per la negoziazione sono tutte quelle attivit\u00e0 acquisite per la loro vendita o il loro riacquisto nel breve termine. I derivati, inclusi quelli scorporati, sono classificati come strumenti finanziari detenuti per la negoziazione, salvo che non siano designati come strumenti di copertura efficace. Le attivit\u00e0 finanziarie con flussi finanziari che non sono rappresentati unicamente da pagamenti di capitale e dell\u2019interesse sono classificate e valutate al fair value rilevato a conto economico, indipendentemente dal modello di business.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForFinancialInstrumentsAtFairValueThroughProfitOrLossExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00260_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo iscrive una svalutazione per perdite attese (</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">Expected Credit Loss</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> \u2018ECL\u2019) per tutte le attivit\u00e0 finanziarie rappresentate da strumenti di debito non detenuti al fair value rilevato a conto economico. Le ECL si basano sulla differenza tra i flussi finanziari contrattuali dovuti in conformit\u00e0 al contratto e tutti i flussi finanziari che il Gruppo si aspetta di ricevere, scontati ad una approssimazione del tasso di interesse effettivo originario. I flussi di cassa attesi includeranno i flussi finanziari derivanti dalla escussione delle garanzie reali detenute o di altre garanzie sul credito che sono parte integrante delle condizioni contrattuali.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le perdite attese sono rilevate in due fasi.  Relativamente alle esposizioni creditizie per le quali non vi \u00e8 stato un aumento significativo del rischio di credito dalla rilevazione iniziale, bisogna rilevare le perdite su crediti che derivano dalla stima di eventi di default che sono possibili entro i successivi 12 mesi (12-month ECL). Per le esposizioni creditizie per le quali vi \u00e8 stato un significativo aumento del rischio di credito dalla rilevazione iniziale, bisogna rilevare integralmente le perdite attese che si riferiscono alla residua durata dell\u2019esposizione, a prescindere dal momento in cui l\u2019evento di default si prevede che si verifichi (\u2018\u2019Lifetime ECL\u2019\u2019).</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Per i crediti commerciali e le attivit\u00e0 derivanti da contratto, il Gruppo applica un approccio semplificato nel calcolo delle perdite attese. Pertanto, il Gruppo non monitora le variazioni del rischio di credito, ma rileva integralmente la perdita attesa a ogni data di riferimento. Il Gruppo ha definito un sistema matriciale basato sulle informazioni storiche, riviste per considerare elementi prospettici con riferimento alle specifiche tipologie di debitori e del loro ambiente economico, come strumento per la determinazione delle perdite attese.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo considera solitamente un\u2019attivit\u00e0 finanziaria in default quando i pagamenti contrattuali sono scaduti da 180 giorni. In alcuni casi, il Gruppo pu\u00f2 anche considerare che un\u2019attivit\u00e0 finanziaria sia in default quando informazioni interne o esterne indicano che \u00e8 improbabile che il Gruppo recuperi interamente gli importi contrattuali prima di aver considerato le garanzie sul credito detenute dal Gruppo.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForImpairmentOfFinancialAssetsExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00270_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Disponibilit\u00e0 liquide e mezzi equivalenti</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le disponibilit\u00e0 liquide e mezzi equivalenti comprendono il denaro in cassa e i depositi a vista e a breve termine, i depositi altamente liquidi con una scadenza non oltre i tre mesi, che sono prontamente convertibili in un dato ammontare di denaro e soggetti ad un rischio significativo di variazione di valore.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Ai fini della rappresentazione nel rendiconto finanziario consolidato, le disponibilit\u00e0 liquide e mezzi equivalenti sono rappresentati dalle disponibilit\u00e0 liquide come definite sopra, al netto degli scoperti bancari in quanto questi sono considerati parte integrante della gestione di liquidit\u00e0 del Gruppo.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyToDetermineComponentsOfCashAndCashEquivalents",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00280_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Passivit\u00e0 finanziarie</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Rilevazione e valutazione iniziale </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le passivit\u00e0 finanziarie sono classificate, al momento della rilevazione iniziale, tra le passivit\u00e0 finanziarie al fair value rilevato a conto economico, tra i mutui e finanziamenti, o tra i derivati designati come strumenti di copertura.  </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Tutte le passivit\u00e0 finanziarie sono rilevate inizialmente al fair value cui si aggiungono, nel caso di mutui, finanziamenti e debiti, i costi di transazione ad essi direttamente attribuibili.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le passivit\u00e0 finanziarie del Gruppo comprendono debiti commerciali e altri debiti, mutui e finanziamenti, inclusi scoperti di conto corrente e strumenti finanziari derivati.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Valutazione successiva</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La valutazione delle passivit\u00e0 finanziarie dipende dalla loro classificazione. Il Gruppo presenta solo finanziamenti e debiti al costo ammortizzato. Dopo la rilevazione iniziale, i finanziamenti sono valutati con il criterio del costo ammortizzato usando il metodo del tasso di interesse effettivo. Gli utili e le perdite sono contabilizzati nel conto economico quando la passivit\u00e0 \u00e8 estinta, oltre che attraverso il processo di ammortamento. Il costo ammortizzato \u00e8 calcolato rilevando lo sconto o il premio sull\u2019acquisizione e gli onorari o costi che fanno parte integrante del tasso di interesse effettivo. L\u2019ammortamento al tasso di interesse effettivo \u00e8 compreso tra gli oneri finanziari nel prospetto dell\u2019utile/(perdita).</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Cancellazione</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Una passivit\u00e0 finanziaria viene cancellata quando l\u2019obbligazione sottostante la passivit\u00e0 \u00e8 estinta, annullata ovvero adempiuta. Laddove una passivit\u00e0 finanziaria esistente fosse sostituita da un\u2019altra dello stesso prestatore, a condizioni sostanzialmente diverse, oppure le condizioni di una passivit\u00e0 esistente venissero sostanzialmente modificate, tale scambio o modifica viene trattato come una cancellazione contabile della passivit\u00e0 originale, accompagnata dalla rilevazione di una nuova passivit\u00e0, con iscrizione nel prospetto dell\u2019utile/(perdita) d\u2019esercizio di eventuali differenze tra i valori contabili.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForFinancialLiabilitiesExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00290_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Rimanenze</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le rimanenze di magazzino sono iscritte al minore fra il costo ed il valore netto di realizzo. Il metodo di determinazione del costo adottato dal Gruppo \u00e8 il costo medio ponderato. Il valore netto di realizzo \u00e8 il prezzo di vendita nel corso della normale gestione, al netto dei costi stimati di completamento e quelli necessari per realizzare la vendita. I rischi di obsolescenza sono fronteggiati con adeguati stanziamenti a rettifica del valore. L\u2019eventuale svalutazione viene eliminata negli esercizi successivi se non ne sussistono pi\u00f9 i motivi.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo classifica le rimanenze nelle seguenti categorie:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:0.0pt;padding-inline-start:21.3pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">materie prime;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:0.0pt;padding-inline-start:21.3pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">prodotti in corso di lavorazione e semilavorati;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:0.0pt;padding-inline-start:21.3pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">prodotti finiti e merci;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:0.0pt;padding-inline-start:21.3pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">acconti.</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I prodotti in corso di lavorazione sono valutati al costo di produzione, con esclusione degli oneri finanziari e delle spese generali di struttura.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForMeasuringInventories",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00300_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Attivit\u00e0 non correnti classificate come possedute per la vendita e discontinued operation</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo classifica le attivit\u00e0 non correnti e i gruppi in dismissione come detenuti per vendita se il loro valore contabile sar\u00e0 recuperato principalmente con un\u2019operazione di vendita, anzich\u00e9 tramite il loro uso continuativo. Questa condizione si considera rispettata quando la vendita \u00e8 altamente probabile e l\u2019attivit\u00e0 o il gruppo in dismissione \u00e8 disponibile per una vendita immediata nelle sue attuali condizioni. In presenza di un programma di vendita di una controllata comporta la perdita del controllo, tutte le attivit\u00e0 e passivit\u00e0 di tale partecipata sono classificate come destinate alla vendita, a prescindere dal fatto che, dopo la cessione, si mantenga o meno una quota di partecipazione non di controllo.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le attivit\u00e0 non correnti destinate alla vendita e i gruppi in dismissione sono rilevati nello Stato patrimoniale separatamente dalle altre attivit\u00e0 e passivit\u00e0 dell\u2019impresa. Gli importi presentati per le attivit\u00e0 non correnti o per le attivit\u00e0 e passivit\u00e0 di un gruppo in dismissione classificati come posseduti per la vendita non sono riclassificati o ripresentati per i periodi a raffronto. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Tali attivit\u00e0 non correnti e gruppi in dismissione classificati come detenuti per la vendita sono valutati al minore tra il valore contabile ed il loro fair value al netto dei costi di vendita. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Un gruppo in dismissione si qualifica come attivit\u00e0 operativa cessata se \u00e8 parte di un\u2019entit\u00e0 che \u00e8 stata dismessa oppure \u00e8 classificata come detenuta per la vendita, e (i) rappresenta un importante ramo autonomo di attivit\u00e0 o area geografica di attivit\u00e0; (ii) fa parte di un unico piano coordinato di dismissione di un importante ramo di attivit\u00e0 o area geografica di attivit\u00e0 significativa; o (iii) \u00e8 una controllata acquisita esclusivamente in funzione di una rivendita. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le attivit\u00e0 destinate alla dismissione sono escluse dal risultato delle attivit\u00e0 operative e sono presentate nel prospetto dell\u2019utile/(perdita) d\u2019esercizio in un\u2019unica riga come Utile/(perdita) netto derivante da attivit\u00e0 destinate alla dismissione. I corrispondenti ammontari sono ripresentati nel Conto economico per i periodi a confronto, cosicch\u00e9 l\u2019informativa si riferisca a tutte le discontinued operation entro la data di riferimento dell\u2019ultimo bilancio presentato.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Quando si verificano eventi che non consentono pi\u00f9 di classificare le attivit\u00e0 non correnti o i gruppi in dismissione come destinati alla vendita, gli stessi sono riclassificati nelle rispettive voci di stato patrimoniale e rilevati al minore tra: (i) il valore di iscrizione alla data di classificazione come destinati alla vendita, rettificato degli ammortamenti, svalutazioni e riprese di valore che sarebbero stati rilevati qualora le attivit\u00e0 o il gruppo in dismissione non fossero stati qualificati come destinati alla vendita; e (ii) il valore recuperabile alla data della riclassifica.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForNoncurrentAssetsOrDisposalGroupsClassifiedAsHeldForSaleAndDiscontinuedOperationsExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00310_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Benefici ai dipendenti</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I benefici successivi al rapporto di lavoro possono configurarsi in diversi schemi pensionistici (o integrativi) che nell\u2019ambito degli IFRS sono fatti rientrare nelle seguenti macro-tipologie:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:0.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\" style=\"font-style:italic;\">Piani a contribuzione definita </span><span dir=\"ltr\">in cui l\u2019impresa paga dei contributi fissi a un\u2019entit\u00e0 distinta (es. un fondo) e non avr\u00e0 una obbligazione legale o implicita a pagare ulteriori contributi qualora l\u2019entit\u00e0 deputata non disponga di attivit\u00e0 sufficienti a pagare i benefici in relazione alla prestazione resa durante l\u2019attivit\u00e0 lavorativa nell\u2019impresa. L\u2019impresa rileva contabilmente i contributi al piano solo quando i dipendenti abbiano prestato la propria attivit\u00e0 in cambio di quei contributi;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:0.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\" style=\"font-style:italic;\">Piani a benefici definiti </span><span dir=\"ltr\">in cui l\u2019impresa si obbliga a concedere i benefici concordati per i dipendenti in servizio assumendo i rischi attuariali e di investimento relativi al piano. Il costo di tale piano non \u00e8 quindi definito in funzione dei contributi dovuti per l\u2019esercizio, ma \u00e8 rideterminato sulla base di assunzioni demografiche, statistiche e sulle dinamiche salariali. La metodologia applicata \u00e8 definita \u201cmetodo della proiezione unitaria del credito\u201d. Il Trattamento di Fine Rapporto (T.F.R.), rientra nella definizione di tali piani.</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo, in accordo con quanto previsto dallo IAS 19, imputa al conto economico complessivo consolidato (OCI) gli utili e le perdite attuariali relativi ai \u201cPiani a benefici definiti\u201d al momento della loro rilevazione.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-family:var(--minorHAnsi);\">Con riferimento alla classificazione dei costi relativi ai piani a benefici definiti, i costi per prestazioni di lavoro (correnti e passati) sono rilevati nella voce \u201cCosto del personale\u201d. Viceversa, gli </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-family:var(--minorHAnsi);font-style:italic;\">interest costs</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-family:var(--minorHAnsi);\">, al netto del rendimento atteso sulle attivit\u00e0 a servizio del piano, sono classificati fra gli \u201coneri finanziari\u201d</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForEmployeeBenefitsExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00320_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Pagamenti basati su azioni </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">In data 6 maggio 2022 \u00e8 stata approvata l\u2019introduzione di un piano di stock option avente ad oggetto azioni ordinarie di Seri Industrial, denominato \u00abPiano di Stock Option 2022\u00bb destinato agli amministratori esecutivi, dipendenti e collaboratori della Capogruppo e delle sue controllate, che rivestono ruoli strategicamente rilevanti o in grado di apportare un significativo contributo al perseguimento degli obiettivi strategici del Gruppo.  </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il piano di incentivazione di lungo termine del Gruppo, Piano di Stock Option 2022, prevede l\u2019assegnazione ai destinatari di diritti d\u2019opzione su azioni Seri Industrial. Per ulteriori dettagli sul piano di incentivazione, si rinvia alla nota di commento \u201cPiani di incentivazione dei dipendenti con azioni Seri Industrial\u201d. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Ai sensi dell\u2019IFRS 2, il costo del Piano di Stock Option viene rilevato in bilancio come costo del personale nel conto economico, imputato proporzionalmente lungo il periodo di maturazione delle opzioni (</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">vesting period</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">) fino alla data di esercizio prevista. I pagamenti basati su azioni sono rilevati al costo, determinato sulla base del fair value alla </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">grant date</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">. La valutazione iniziale del fair value delle stock option \u00e8 una stima che tiene conto dei dividendi storici e dei dividendi attesi, della volatilit\u00e0 del prezzo delle azioni del Gruppo e dei suoi concorrenti al fine di prevedere il rendimento delle azioni, dal tasso di turnover del personale, della razionalit\u00e0 dei beneficiari in sede di esercizio delle opzioni e dalle ipotesi di raggiungimento degli obiettivi previsti del Piano di Stock Option 2022.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForSharebasedPaymentTransactionsExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00330_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Fondi, passivit\u00e0 e attivit\u00e0 potenziali</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I fondi per rischi ed oneri sono iscritti a fronte di perdite ed oneri di natura determinata, di esistenza certa o probabile, dei quali, tuttavia, alla data di rendicontazione non sono determinabili l\u2019ammontare e/o la data di accadimento.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Gli accantonamenti sono rilevati quando in presenza di un\u2019obbligazione attuale, legale o implicita, derivante da un evento passato: </span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:end;min-width:18.0pt;padding-inline-end:18.0pt;\">i.\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">\u00e8 probabile che per soddisfare l\u2019obbligazione si render\u00e0 necessario un esborso di risorse; </span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:end;min-width:18.0pt;padding-inline-end:18.0pt;\">ii.\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">l\u2019ammontare dell\u2019obbligazione pu\u00f2 essere stimato attendibilmente. </span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Gli accantonamenti sono iscritti al valore rappresentativo della migliore stima dell\u2019ammontare che l\u2019impresa razionalmente pagherebbe per estinguere l\u2019obbligazione ovvero per trasferirla a terzi alla data di chiusura dell\u2019esercizio. Quando l\u2019effetto finanziario del tempo \u00e8 significativo e le date di pagamento delle obbligazioni sono attendibilmente stimabili, l\u2019accantonamento \u00e8 determinato attualizzando i flussi finanziari futuri attesi a un tasso di sconto ante imposte che riflette la valutazione corrente del mercato del costo del denaro in relazione al tempo e, se applicabile, include gli effetti relativi al rischio specifico associabile a ciascuna passivit\u00e0. Quando la passivit\u00e0 viene attualizzata, l\u2019incremento dell\u2019accantonamento dovuto al trascorrere del tempo \u00e8 rilevato come onere finanziario.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Tra le fattispecie di passivit\u00e0 e accantonamenti, si segnalano con riferimento al settore Mobilit\u00e0 sostenibile:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:end;min-width:18.0pt;padding-inline-end:18.0pt;\">i.\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;\">Penali per ritardata consegna dei beni ai clienti:</span><span dir=\"ltr\"> se contrattualmente previste, sono rilevate come passivit\u00e0 quando il ritardo nella consegna si verifica o diventa probabile e il relativo ammontare pu\u00f2 essere stimato in modo attendibile. L'accantonamento \u00e8 calcolato sulla base delle penali definite contrattualmente e dell\u2019eventuale probabilit\u00e0 di riduzione o negoziazione dell'importo.</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:end;min-width:18.0pt;padding-inline-end:18.0pt;\">ii.\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;\">Penali per mancata esecuzione del servizio di assistenza post-vendita:</span><span dir=\"ltr\"> i contratti cosiddetti di \u00ab</span><span dir=\"ltr\" style=\"font-style:italic;\">full service</span><span dir=\"ltr\">\u00bb prevedono un servizio di assistenza secondo determinate modalit\u00e0 e tempistiche; il mancato adempimento comporta il sostenimento di oneri attraverso l\u2019addebito di penali dai clienti. Il Gruppo rileva un accantonamento per il costo stimato della penale, sulla base dell\u2019entit\u00e0 degli inadempimenti previsti e dei parametri contrattuali applicabili.</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:end;min-width:18.0pt;padding-inline-end:18.0pt;\">iii.\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;\">Fondo garanzia post-vendita</span><span dir=\"ltr\">: sono rilevate come passivit\u00e0 gli interventi di assistenza tecnica e sostituzione di componenti soggetti a usura in garanzia, in base agli obblighi contrattuali assunti con i clienti.</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Nelle note al bilancio sono oggetto di illustrazione le passivit\u00e0 potenziali rappresentate da: (i) obbligazioni possibili derivanti da eventi passati, la cui esistenza sar\u00e0 confermata solo al verificarsi o meno di uno o pi\u00f9 eventi futuri incerti non totalmente sotto il controllo dell\u2019impresa: (ii) obbligazioni attuali derivanti da eventi passati il cui ammontare non pu\u00f2 essere stimato attendibilmente o il cui adempimento \u00e8 probabile che non sia oneroso. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le attivit\u00e0 potenziali, ossia attivit\u00e0 possibili che derivano da eventi passati e la cui esistenza sar\u00e0 confermata solo dal verificarsi o meno di uno o pi\u00f9 eventi futuri incerti non totalmente sotto il controllo dell\u2019impresa, non sono rilevate in bilancio salvo che l\u2019ottenimento dei relativi benefici sia virtualmente certo. Nel caso in cui l\u2019ottenimento dei benefici sia probabile, le attivit\u00e0 potenziali sono illustrate nelle note al bilancio.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForProvisionsExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00340_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Riconoscimento dei ricavi</span></p><p class=\"Normale\" dir=\"ltr\" id=\"_Toc93940829\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo rileva i ricavi derivanti da contratti con clienti per un ammontare che riflette il corrispettivo al quale si aspetta di avere diritto in cambio dei beni forniti e servizi erogati, in accordo con il modello a cinque fasi previsto dall\u2019IFRS 15. Il riconoscimento avviene quando (o man mano che) ciascuna obbligazione di fare \u00e8 soddisfatta con il trasferimento del bene o servizio promesso al cliente, ovvero quando il cliente ne acquisisce il controllo. I criteri di rilevazione, applicati alle principali fattispecie, sono riepilogati come segue:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:end;min-width:18.0pt;padding-inline-end:18.0pt;\">i.\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Ricavi dalla vendita di beni: rilevati nel momento in cui il cliente ottiene il controllo dei beni, se il Gruppo considera che la vendita sia adempiuta in un determinato momento (point in time).</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:end;min-width:18.0pt;padding-inline-end:18.0pt;\">ii.\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Ricavi per la prestazione di servizi: rilevati con riferimento allo stato di completamento della prestazione alla data di chiusura del bilancio, negli esercizi in cui i servizi sono prestati (over time).</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:end;min-width:18.0pt;padding-inline-end:18.0pt;\">iii.\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">Ricavi per lavori su ordinazione: se il contratto soddisfa i criteri per il riconoscimento nel tempo (over time), i ricavi vengono rilevati sulla base dell\u2019avanzamento della commessa (percentuale di completamento). Se il contratto non soddisfa tali criteri, i ricavi sono riconosciuti alla consegna del bene completato (point in time). </span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I ricavi sono iscritti al netto di resi, sconti, abbuoni e premi, nonch\u00e9 delle imposte direttamente connesse con la vendita di beni e la prestazione di servizi. Se il corrispettivo previsto contrattualmente include una componente variabile, il Gruppo ne stima l\u2019importo al momento della stipula del contratto. Il corrispettivo variabile viene rilevato solo se \u00e8 altamente probabile che non si verifichi una significativa rettifica in diminuzione all\u2019importo dei ricavi cumulati contabilizzati. I diritti di reso e gli sconti sui volumi rientrano tra i corrispettivi variabili.</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">\t</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Passivit\u00e0 contrattuali</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Una passivit\u00e0 contrattuale rappresenta l\u2019obbligazione del Gruppo a trasferire beni o servizi per i quali ha gi\u00e0 ricevuto il corrispettivo (o per i quali una quota del corrispettivo \u00e8 dovuta). Se il cliente paga prima che il Gruppo trasferisca il controllo dei beni o servizi, l\u2019importo ricevuto \u00e8 rilevato come passivit\u00e0 contrattuale e vengono rilevate come ricavo quando il Gruppo soddisfa le relative obbligazioni di fare. Nel caso di lavori su ordinazione, eventuali anticipi ricevuti dal cliente prima della rilevazione dei ricavi vengono iscritti come passivit\u00e0 contrattuali, fino a quando il Gruppo non soddisfa le condizioni per il riconoscimento dei ricavi nel tempo o alla consegna. </span></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForRecognitionOfRevenue",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00350_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Contributi pubblici</span></p><p class=\"Normale\" dir=\"ltr\" id=\"_Toc93940830\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I contributi pubblici sono rilevati quando sussiste la ragionevole certezza che essi saranno ricevuti e che il Gruppo rispetter\u00e0 tutte le condizioni previste dal Governo, enti governativi e analoghi enti locali, nazionali o internazionali, per la loro erogazione.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il beneficio di un finanziamento pubblico ad un tasso d\u2019interesse inferiore a quello di mercato \u00e8 trattato come un contributo pubblico. Il finanziamento \u00e8 inizialmente rilevato al fair value e il contributo pubblico \u00e8 misurato come differenza tra il valore contabile iniziale e la provvista ricevuta. Il finanziamento \u00e8 successivamente valutato conformemente alle disposizioni previste per le passivit\u00e0 finanziarie. I contributi pubblici correlati a componenti di costo sono rilevati a Conto economico, con un criterio sistematico, negli esercizi in cui il Gruppo rileva come costi le spese che i contributi intendono compensare. Il contributo correlato ad una attivit\u00e0 viene riconosciuto come ricavo in quote costanti, lungo la vita utile attesa dell\u2019attivit\u00e0 di riferimento.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Laddove il Gruppo riceva un contributo non monetario, l\u2019attivit\u00e0 ed il relativo contributo sono rilevati al valore nominale e rilasciati nel conto economico, in quote costanti, lungo la vita utile attesa dell\u2019attivit\u00e0 di riferimento.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForGovernmentGrants",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00360_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Costi</span></p><p class=\"Normale\" dir=\"ltr\" id=\"_Toc93940831\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I costi sono iscritti quando relativi a beni e servizi venduti o consumati nell\u2019esercizio o per ripartizione sistematica ovvero quando non si possa identificare l\u2019utilit\u00e0 futura degli stessi. I costi riferiti a prestazioni rientranti nello scopo dell\u2019IFRS 15 sono contabilizzati in ossequio ai requisiti ivi contenuti.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForExpensesExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00370_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Proventi ed oneri finanziari</span></p><p class=\"Normale\" dir=\"ltr\" id=\"_Toc93940832\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Gli interessi sono rilevati per competenza sulla base del metodo degli interessi effettivi, utilizzando cio\u00e8 il tasso di interesse che rende finanziariamente equivalenti tutti i flussi in entrata ed in uscita (compresi eventuali aggi, disaggi, commissioni, etc.) che compongono una determinata operazione. </span></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForFinanceIncomeAndCostsExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00380_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Imposte sul reddito</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:6.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Imposte sul reddito correnti</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le imposte correnti attive e passive dell\u2019esercizio sono valutate per l\u2019importo che ci si attende di recuperare o corrispondere alle autorit\u00e0 fiscali. Le aliquote e la normativa fiscale utilizzate per calcolare l\u2019importo sono quelle emanate, o sostanzialmente in vigore, alla data di chiusura di bilancio nei paesi dove il Gruppo opera e genera il proprio reddito imponibile. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le imposte correnti relative ad elementi rilevati direttamente a patrimonio netto sono rilevate anch\u2019esse a patrimonio netto e non nel prospetto dell\u2019utile/(perdita) d\u2019esercizio. Il Management periodicamente valuta la posizione assunta nella dichiarazione dei redditi nei casi in cui le norme fiscali siano soggette ad interpretazioni e, ove appropriato, provvede a stanziare degli accantonamenti.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForIncomeTaxExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00390_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;margin-block-start:2.0pt;margin-block-end:2.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Imposte sul reddito differite e anticipate</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le imposte differite e anticipate sono calcolate applicando il cosiddetto \u201c</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">liability method</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">\u201d alle differenze temporanee alla data di bilancio tra i valori fiscali delle attivit\u00e0 e delle passivit\u00e0 e i corrispondenti valori di bilancio. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le imposte differite sono rilevate su tutte le differenze temporanee tassabili, con le seguenti eccezioni:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">le imposte differite passive derivano dalla rilevazione iniziale dell\u2019avviamento o di un\u2019attivit\u00e0 o passivit\u00e0 in una transazione che non rappresenta un\u2019aggregazione aziendale e, al tempo della transazione stessa, non influenza n\u00e9 il risultato di bilancio n\u00e9 il risultato fiscale;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">il riversamento delle differenze temporanee imponibili, associate a partecipazioni in societ\u00e0 controllate, collegate e joint venture, pu\u00f2 essere controllato, ed \u00e8 probabile che esso non si verifichi nel prevedibile futuro.</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le imposte anticipate sono rilevate a fronte di tutte le differenze temporanee deducibili, dei crediti e delle perdite fiscali non utilizzate e riportabili a nuovo, nella misura in cui sia probabile che saranno disponibili sufficienti imponibili fiscali futuri, che possano consentire l\u2019utilizzo delle differenze temporanee deducibili e dei crediti e delle perdite fiscali riportati a nuovo, eccetto i casi in cui:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">l\u2019imposta differita attiva collegata alle differenze temporanee deducibili deriva dalla rilevazione iniziale di un\u2019attivit\u00e0 o passivit\u00e0 in una transazione che non rappresenta un\u2019aggregazione aziendale e, al tempo della transazione stessa, non influisce n\u00e9 sul risultato di bilancio, n\u00e9 sul risultato fiscale;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">nel caso di differenze temporanee deducibili associate a partecipazioni in societ\u00e0 controllate, collegate e joint venture, le imposte differite attive sono rilevate solo nella misura in cui sia probabile che esse si riverseranno nel futuro prevedibile e che vi saranno sufficienti imponibili fiscali che consentano il recupero di tali differenze temporanee.</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il valore di carico delle imposte anticipate viene riesaminato a ciascuna data di bilancio e ridotto nella misura in cui non sia pi\u00f9 probabile che saranno disponibili in futuro sufficienti imponibili fiscali da permettere in tutto o in parte l\u2019utilizzo di tale credito.  Le imposte anticipate non rilevate sono riesaminate ad ogni data di bilancio e sono rilevate nella misura in cui diventa probabile che i redditi fiscali saranno sufficienti a consentire il recupero di tali imposte differite attive.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Nel valutare la recuperabilit\u00e0 delle imposte anticipate, il Gruppo si basa sulle stesse assunzioni previsionali utilizzate altrove nel bilancio e nella Relazione sulla gestione.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le imposte differite e anticipate sono misurate in base alle aliquote fiscali che si attende saranno applicate nell\u2019esercizio in cui tali attivit\u00e0 si realizzeranno o tali passivit\u00e0 si estingueranno, considerando le aliquote in vigore e quelle gi\u00e0 emanate, o sostanzialmente in vigore, alla data di bilancio.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le imposte differite relative ad elementi rilevati al di fuori del conto economico sono anch\u2019esse rilevate al di fuori del conto economico e, quindi, nel patrimonio netto o nel conto economico complessivo, coerentemente con l\u2019elemento cui si riferiscono.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo compensa imposte differite attive ed imposte differite passive se e solo se esiste un diritto legale che consente di compensare imposte correnti attive e imposte correnti passive e le imposte differite attive e passive facciano riferimento ad imposte sul reddito dovute alla stessa autorit\u00e0 fiscale dallo stesso soggetto contribuente o da soggetti contribuenti diversi che intendono saldare le attivit\u00e0 e passivit\u00e0 fiscali correnti su base netta o realizzare l\u2019attivit\u00e0 e saldare la passivit\u00e0 contemporaneamente, con riferimento ad ogni periodo futuro nel quale ci si attende che le attivit\u00e0 e passivit\u00e0 per imposte differite siano saldate o recuperate.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForDeferredIncomeTaxExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00400_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:14.2pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">IFRS 3 - Aggregazioni aziendali</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#262626;\">Le aggregazioni aziendali sono contabilizzate utilizzando il metodo dell\u2019acquisizione previsto dall\u2019IFRS 3. Secondo tale metodo il corrispettivo trasferito in una business combination \u00e8 valutato al fair value, determinato come somma dei fair value delle attivit\u00e0 trasferite e delle passivit\u00e0 assunte dal Gruppo alla data di acquisizione e degli strumenti di capitale emessi in cambio del controllo dell\u2019entit\u00e0 acquisita. Gli oneri accessori alla transazione sono rilevati a conto economico nel momento in cui sono sostenuti. I corrispettivi sottoposti a condizione, considerati parte del prezzo di trasferimento, sono valutati al fair value alla data di acquisizione. Eventuali variazioni successive di fair value, sono rilevate a conto economico. Alla data di acquisizione le attivit\u00e0 identificabili acquisite e le passivit\u00e0 assunte sono rilevate al fair value. L\u2019avviamento \u00e8 determinato come l\u2019eccedenza tra la somma dei corrispettivi trasferiti nell\u2019aggregazione aziendale, del valore del patrimonio netto di pertinenza di interessenze di minoranza e del fair value dell\u2019eventuale partecipazione precedentemente detenuta nell\u2019impresa acquisita rispetto al fair value delle attivit\u00e0 nette acquisite e passivit\u00e0 assunte alla data di acquisizione. Se il valore delle attivit\u00e0 nette acquisite e passivit\u00e0 assunte alla data di acquisizione eccede la somma dei corrispettivi trasferiti, del valore del patrimonio netto di pertinenza di interessenze di minoranza e del fair value dell\u2019eventuale partecipazione precedentemente detenuta nell\u2019impresa acquisita, tale eccedenza \u00e8 rilevata immediatamente a conto economico come provento derivante dalla transazione conclusa.</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#262626;\">Le quote di patrimonio netto di interessenza di minoranza, alla data di acquisizione, possono essere valutate </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#262626;\">al fair value oppure in proporzione alla quota di partecipazione di minoranza nelle attivit\u00e0 identificabili dell\u2019entit\u00e0 acquisita. La scelta del metodo di valutazione \u00e8 effettuata transazione per transazione.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:0.0pt;\"><br/></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForBusinessCombinationsExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00410_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;\">2.3 Uso di stime e giudizi significativi del management </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La preparazione del Bilancio consolidato del Gruppo richiede agli amministratori di effettuare valutazioni discrezionali, stime e ipotesi che influenzano i valori di ricavi, costi, attivit\u00e0 e passivit\u00e0 e l\u2019informativa a questi relativa, nonch\u00e9 l\u2019indicazione di attivit\u00e0 e passivit\u00e0 potenziali alla data di riferimento. Le stime e i giudizi del management si basano sulle esperienze pregresse e su altri fattori considerati ragionevoli nella fattispecie; essi vengono adottati quando il valore contabile delle attivit\u00e0 e passivit\u00e0 non \u00e8 facilmente desumibile da altre fonti. I risultati che si consuntiveranno, pertanto, potrebbero differire da tali stime. Le stime e le assunzioni sono riviste periodicamente e gli effetti di ogni variazione sono riflessi a Conto economico, qualora la revisione interessi solo quell\u2019esercizio. Nel caso in cui, invece, la stessa interessi esercizi sia correnti sia futuri, la variazione e rilevata nell\u2019esercizio in cui la revisione viene effettuata e nei relativi periodi futuri.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito sono riepilogati i processi critici di valutazione e le assunzioni chiave utilizzate nel processo di applicazione dei principi contabili riguardo al futuro e che possono avere effetti significativi sui valori rilevati nel bilancio o per le quali esiste il rischio che possano emergere rettifiche di valore significative al valore contabile delle attivit\u00e0 e passivit\u00e0 nell\u2019esercizio successivo a quello di riferimento del bilancio. Il Gruppo ha basato le proprie stime ed assunzioni su parametri disponibili al momento della preparazione del Bilancio consolidato. Tuttavia, le attuali circostanze ed assunzioni su eventi futuri potrebbero modificarsi a causa di cambiamenti nel mercato o di accadimenti non controllabili dal Gruppo. Tali cambiamenti, qualora avvengano, sono riflessi nelle assunzioni.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito sono forniti i principali aggiornamenti delle stime e dei giudizi del management:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">con riferimento alla recuperabilit\u00e0 delle attivit\u00e0 non finanziarie, il Gruppo ha proceduto alla verifica dell\u2019esistenza di indicatori di impairment ai sensi dello IAS 36, paragrafo 9, come successivamente esposto alla nota di commento \u201cImmobilizzazioni immateriali\u201d, cui si rimanda;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">con riferimento alle recuperabilit\u00e0 delle attivit\u00e0 finanziarie, il Gruppo ha verificato l\u2019aggiornamento dei parametri per la matrice del calcolo delle </span><span dir=\"ltr\" style=\"font-style:italic;\">Expected Credit Loss</span><span dir=\"ltr\"> alla luce del deterioramento di alcune posizioni creditorie;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">con riferimento alle imposte differite attive, il Gruppo, ipotizzando degli scenari \u201cdi stress\u201d, ha proceduto al monitoraggio delle tempistiche di annullamento delle differenze temporanee deducibili e della conseguente recuperabilit\u00e0 delle imposte anticipate. Dalle attivit\u00e0 svolte si ritengono recuperabili le imposte differite attive iscritte al 31 dicembre 2025 sulla base delle proiezioni economiche, patrimoniali e finanziarie per il periodo 2026-2030 approvati dal Consiglio di amministrazione della Capogruppo in data 17 aprile 2026; </span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Uso di stime</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Riduzioni di valore di attivit\u00e0 non finanziarie \u2013 Impairment test</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Una riduzione di valore si verifica quando il valore contabile di un\u2019attivit\u00e0 o unit\u00e0 generatrice di flussi di cassa eccede il proprio valore recuperabile, che \u00e8 il maggiore tra il suo fair value dedotti i costi di vendita e il suo valore d\u2019uso. Il fair value meno i costi di vendita \u00e8 l\u2019ammontare ottenibile dalla vendita di un\u2019attivit\u00e0 o di un\u2019unit\u00e0 generatrice di flussi di cassa in una libera transazione fra parti consapevoli e disponibili, dedotti i costi della dismissione. Il calcolo del valore d\u2019uso \u00e8 basato su un modello di attualizzazione dei flussi di cassa. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I flussi di cassa utilizzati per il calcolo del valore d\u2019uso si basano sul pi\u00f9 recente Piano Industriale, approvato dal management, e non includono attivit\u00e0 di ristrutturazione per i quali il Gruppo non si \u00e8 ancora impegnato o investimenti futuri rilevanti che incrementeranno i risultati dell\u2019attivit\u00e0 inclusa nell\u2019unit\u00e0 generatrice di flussi di cassa oggetto di valutazione. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il valore recuperabile dipende sensibilmente dal tasso di sconto utilizzato nel modello di attualizzazione dei flussi di cassa, cos\u00ec come dai flussi di cassa attesi in futuro e del tasso di crescita utilizzato per l\u2019estrapolazione.  </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le assunzioni chiave utilizzate per determinare il valore recuperabile per le diverse unit\u00e0 generatrici di flussi di cassa, inclusa un\u2019analisi di sensitivit\u00e0, sono dettagliatamente descritte nella nota di commento \u201cImmobilizzazioni immateriali\u201d del presente Bilancio consolidato.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Contratti di locazione \u2013 Stima del tasso di finanziamento marginale</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo non pu\u00f2 facilmente determinare il tasso di interesse implicito del contratto di locazione e quindi utilizza il tasso di finanziamento marginale per misurare la passivit\u00e0 relative ai contratti di locazione. Il tasso di finanziamento marginale \u00e8 il tasso di interesse che il locatario dovrebbe pagare per un prestito, con una durata e con garanzie simili, necessario per ottenere un'attivit\u00e0 di valore simile all'attivit\u00e0 consistente nel diritto di utilizzo in un contesto economico simile. Il tasso di finanziamento marginale, quindi riflette cosa il Gruppo avrebbe dovuto pagare, e questo richiede di effettuare una stima quando non esistono dati osservabili o quando i tassi devono essere rettificati per riflettere i termini e le condizioni del contratto di locazione. Il Gruppo stima il tasso di finanziamento marginale utilizzando dati osservabili (quali tassi di interesse di mercato) se disponibili.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Perdite attese su crediti commerciali </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Alla fine di ciascuna data di riferimento del bilancio, il Gruppo rileva un fondo per perdite attese su crediti commerciali ed altre attivit\u00e0 contrattuali. I fondi per perdite attese sulle attivit\u00e0 finanziarie si basano su assunzioni riguardanti il rischio di default e la misurazione delle perdite attese. Nel formulare tali assunzioni e selezionare gli input per il calcolo della perdita attesa, il management utilizza il proprio giudizio professionale, basato sulla esperienza pregressa del Gruppo, sulle condizioni di mercato attuali, oltre che su stime prospettiche alla fine di ciascuna data di riferimento del bilancio. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo utilizza una matrice per calcolare le ECL per i crediti commerciali e le attivit\u00e0 contrattuali. Le aliquote di accantonamento si basano sui giorni di scaduto per ogni classe di clienti. La matrice si basa inizialmente sui tassi di insolvenza storici osservati del Gruppo, aggiornati ad ogni data di riferimento del bilancio. La valutazione della correlazione tra i tassi di insolvenza storici e le ECL \u00e8 una stima significativa. L\u2019ammontare di ECL \u00e8 sensibile ai cambiamenti delle circostanze e delle condizioni economiche previste. Anche l'esperienza storica sull\u2019andamento delle perdite su credito del Gruppo e la previsione delle condizioni economiche future potrebbero non essere rappresentative dell\u2019insolvenza effettiva del cliente in futuro. Il Gruppo adotta un approccio analitico solo per i crediti commerciali che il management considera singolarmente significativi e in presenza di specifiche informazioni sull\u2019incremento significativo del rischio di credito.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Piani a benefici definiti e pagamenti basati su azioni</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il costo dei piani pensionistici a benefici definiti e degli altri benefici successivi al rapporto di lavoro ed il valore attuale dell\u2019obbligazione per benefici definiti sono determinati utilizzando valutazioni attuariali. La valutazione attuariale richiede l\u2019elaborazione di varie assunzioni che possono differire dagli effettivi sviluppi futuri. Queste assunzioni includono la determinazione del tasso di sconto, i futuri incrementi salariali, i tassi di mortalit\u00e0 e il futuro incremento delle pensioni. A causa della complessit\u00e0 della valutazione e della sua natura di lungo termine, tali stime sono estremante sensibili a cambiamenti nelle assunzioni. Tutte le assunzioni sono riviste con periodicit\u00e0 semestrale. Il tasso di sconto rappresenta il parametro maggiormente soggetto a variazioni. Nella determinazione del tasso di sconto appropriato, gli amministratori utilizzano come riferimento il tasso di interesse di obbligazioni (corporate bond), in valute coerenti con le valute delle obbligazioni per benefici definiti, che abbiano un rating minimo AA, assegnato da agenzie di rating riconosciute internazionalmente, e con scadenze medie corrispondenti alla durata attesa dell\u2019obbligazione a benefici definiti. Le obbligazioni sono sottoposte a un\u2019ulteriore analisi qualitativa e quelle che presentano uno spread creditizio ritenuto eccessivo sono escluse dal paniere di obbligazioni in base al quale \u00e8 calcolato il tasso di sconto, in quanto non rappresentano una categoria di obbligazioni di alta qualit\u00e0. ll tasso di mortalit\u00e0 \u00e8 basato sulle tavole disponibili sulla mortalit\u00e0 specifica per ogni Paese. Tali tavole tendono a variare solamente in risposta ad una variazione nelle ipotesi demografiche. I futuri incrementi salariali e gli incrementi delle pensioni si basano sui tassi d\u2019inflazione attesi per ciascun Paese. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo ha attentamente analizzato i possibili impatti dell\u2019attuale contesto macroeconomico, caratterizzato da una forte instabilit\u00e0 connessa alle tensioni politiche internazionali, dall\u2019elevata inflazione e dall\u2019incremento dei tassi di interesse, sulle ipotesi attuariali utilizzate nella valutazione delle passivit\u00e0 e attivit\u00e0 a servizio dei piani.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Ulteriori dettagli, inclusa un\u2019analisi di sensitivit\u00e0, sono forniti nella nota di commento \u201cBenefici successivi al rapporto di lavoro e similari\u201d.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Analogamente a quanto riscontrabile nella determinazione del fair value degli strumenti finanziari, l\u2019utilizzo di tecniche di valutazione complesse e l\u2019identificazione tramite l\u2019esercizio di giudizi articolati e/o soggettivi delle ipotesi da adottare nella valutazione caratterizzano inoltre la stima del valore di mercato degli strumenti rappresentativi di capitale sottostanti i piani di incentivazione. A partire dall\u2019esercizio 2022, l\u2019Assemblea degli azionisti di Seri Industrial ha deliberato l\u2019adozione di un piano di incentivazione di lungo termine - Piano di Stock Option 2022. Le opzioni divengono esercitabili al raggiungimento di specifici obiettivi di performance, suddivisi tra obiettivi TSR e obiettivi ESG. Ai sensi dell\u2019IFRS 2, il costo del Piano di Stock Option viene rilevato in bilancio come costo del personale nel conto economico, imputato proporzionalmente lungo il periodo di maturazione delle opzioni (vesting period) fino alla data di esercizio prevista. I pagamenti basati su azioni sono rilevati al costo, determinato sulla base del fair value alla grant date. La valutazione iniziale del fair value delle stock option \u00e8 una stima che tiene conto dei dividendi storici e dei dividendi attesi, della volatilit\u00e0 del prezzo delle azioni del Gruppo e dei suoi concorrenti al fine di prevedere il rendimento delle azioni, dal tasso di turnover del personale, della razionalit\u00e0 dei beneficiari in sede di esercizio delle opzioni e dalle ipotesi di raggiungimento degli obiettivi previsti del Piano di Stock Option 2022</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-family:CIDFont+F2;\">.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-family:var(--majorHAnsi);\">Per ulteriori dettagli si rimanda alla nota di commento \u201cCosti operativi - Piani di incentivazione dei dipendenti con azioni Seri Industrial\u201d.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;font-family:var(--majorHAnsi);text-decoration-style:solid;font-style:italic;\">Obsolescenza magazzino e slow-moving</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-family:var(--majorHAnsi);\">Per la valutazione delle rimanenze di magazzino il Gruppo si basa sulle linee guida dello IAS 2, che stabilisce la valutazione delle rimanenze al minore tra il costo e il valore netto di realizzo. Identificazione dei beni obsoleti o slow-moving: il management \u00e8 responsabile dell'individuazione delle merci soggette a obsolescenza o a lenta movimentazione. Questo processo pu\u00f2 includere l'analisi degli indici di rotazione del magazzino e la classificazione dei prodotti in base alla loro movimentazione.  Accantonamenti per obsolescenza: il management stima le perdite attese derivanti dall'obsolescenza o dalla lenta movimentazione delle merci quale differenza tra il valore di carico di tali beni e il loro valore di presumibile realizzo, tenuto conto della possibilit\u00e0 di utilizzazione dei beni nel ciclo produttivo, di vendita a clienti o di recupero di parte dei materiali insita nelle merci.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;font-family:var(--majorHAnsi);text-decoration-style:solid;font-style:italic;\">Fondo penali per ritardata consegna dei beni ai clienti o per mancata esecuzione del servizio di assistenza post-vendita</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-family:var(--majorHAnsi);\">Il management stima tale fondo per coprire eventuali oneri derivanti dall\u2019applicazione di penali contrattuali legate a ritardi nella consegna dei beni ai clienti o all\u2019eventuale mancata esecuzione del servizio di assistenza post-vendita. L\u2019ammontare del fondo \u00e8 determinato sulla base di un'analisi delle condizioni contrattuali in essere, della storicit\u00e0 delle penali applicate negli esercizi precedenti e delle previsioni relative alla capacit\u00e0 produttiva e operativa della Societ\u00e0. La stima tiene conto dei seguenti fattori principali: (i) l\u2019incidenza storica dei ritardi nelle consegne e delle relative penalit\u00e0 applicate, (ii) l\u2019andamento della supply chain e la disponibilit\u00e0 di componenti critici per la produzione (iii) il livello di affidabilit\u00e0 della rete di assistenza post vendita e le potenziali richieste di intervento non evase nei tempi contrattualmente previsti (iv) le eventuali segnalazioni da parte dei clienti riguardanti disservizi che potrebbero comportare richieste di risarcimento. Il management riesamina periodicamente l\u2019adeguatezza del fondo, apportando eventuali aggiornamenti sulla base dell\u2019evoluzione delle condizioni operative e delle previsioni di rischio. Eventuali utilizzi del fondo vengono contabilizzati a fronte dell\u2019effettiva applicazione delle penali da parte dei clienti o della necessit\u00e0 di interventi straordinari in ambito post-vendita.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;font-family:var(--majorHAnsi);text-decoration-style:solid;font-style:italic;\">Fondo garanzia post-vendita</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-family:var(--majorHAnsi);\">Il management stima tale fondo per far fronte agli oneri derivanti dalla manutenzione offerta in garanzia sui beni venduti. Tale servizio include interventi di assistenza tecnica e sostituzione di componenti soggetti a usura, in base agli obblighi contrattuali assunti con i clienti. L\u2019ammontare del fondo \u00e8 determinato sulla base di (i) l\u2019esperienza storica relativa ai costi di manutenzione sostenuti per modelli simili di autobus, (ii) le condizioni specifiche dei contratti di vendita, che stabiliscono la durata e l\u2019estensione della garanzia (iii) le previsioni di utilizzo degli autobus e il conseguente livello di usura dei componenti coperti, (iv) l\u2019eventuale impatto di variazioni nei costi delle parti di ricambio e della manodopera. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-family:var(--majorHAnsi);\">Il management riesamina periodicamente l\u2019adeguatezza del fondo, aggiornandolo in base all\u2019andamento effettivo e previsionale dei costi di manutenzione e all\u2019evoluzione dei contratti in essere. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;font-family:var(--majorHAnsi);text-decoration-style:solid;font-style:italic;\">Perdite attese su attivit\u00e0 contrattuali \u2013 Contratti onerosi</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-family:var(--majorHAnsi);\">In applicazione del principio contabile IAS 37 \u2013 Accantonamenti, passivit\u00e0 e attivit\u00e0 potenziali, \u00e8 stato stanziato un fondo per contratti onerosi al fine di riflettere gli impatti economici derivanti da obbligazioni contrattuali in essere il cui adempimento comporta un costo superiore ai benefici economici attesi. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-family:var(--majorHAnsi);\">Il management riesamina periodicamente l\u2019adeguatezza del fondo, aggiornandolo in base all\u2019andamento effettivo dei costi e all\u2019evoluzione dei contratti in essere</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;font-family:var(--majorHAnsi);text-decoration-style:solid;font-style:italic;\">Contenziosi</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-family:var(--majorHAnsi);\">Il Gruppo \u00e8 parte in diversi procedimenti civili, amministrativi e fiscali, collegati al normale svolgimento delle proprie attivit\u00e0, che potrebbero generare passivit\u00e0 di importo significativo, per i quali non \u00e8 sempre oggettivamente possibile prevedere l\u2019esito finale. La valutazione dei rischi legati ai suddetti procedimenti \u00e8 basata su elementi complessi, soggetti a un diverso grado di incertezza, che per loro natura richiedono il ricorso del giudizio degli Amministratori, anche tenendo conto dei pareri dei consulenti esterni che assistono il Gruppo. Il Gruppo accerta una passivit\u00e0 a fronte di tali contenziosi quando ritiene probabile che si verificher\u00e0 un esborso finanziario e quando l\u2019ammontare delle perdite che ne deriveranno pu\u00f2 essere ragionevolmente stimato. Nel caso in cui un esborso finanziario diventi possibile ma non ne sia determinabile l\u2019ammontare, tale fatto \u00e8 riportato nelle note di commento.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Costi di sviluppo</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo capitalizza i costi relativi ai progetti per lo sviluppo di prodotti. La capitalizzazione iniziale dei costi \u00e8 basata sul fatto che sia confermato il giudizio degli amministratori sulla fattibilit\u00e0 tecnica ed economica del progetto, solitamente quando il progetto stesso ha raggiunto una fase precisa del piano di sviluppo. Per determinare i valori da capitalizzare, gli amministratori elaborano le previsioni dei flussi di cassa futuri attesi dal progetto, i tassi di sconto da applicare e i periodi di manifestazione dei benefici attesi.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Recuperabilit\u00e0 di imposte anticipate</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Bilancio consolidato comprende attivit\u00e0 per imposte anticipate, connesse alla rilevazione di perdite fiscali utilizzabili in esercizi successivi e a componenti di reddito a deducibilit\u00e0 tributaria differita, per un importo il cui recupero negli esercizi futuri \u00e8 ritenuto dagli Amministratori altamente probabile. La recuperabilit\u00e0 delle suddette imposte anticipate \u00e8 subordinata al conseguimento di utili imponibili futuri sufficientemente capienti per l\u2019assorbimento delle predette perdite fiscali e per l\u2019utilizzo dei benefici delle altre attivit\u00e0 fiscali differite. Una stima del management \u00e8 richiesta per valutare la probabilit\u00e0 della recuperabilit\u00e0 delle imposte anticipate, considerando tutte le evidenze possibili, sia negative che positive, e per determinarne l\u2019ammontare che pu\u00f2 essere rilevato in bilancio, in base alla tempistica e all\u2019ammontare dei redditi imponibili futuri, alle future strategie di pianificazione fiscale nonch\u00e9 alle aliquote fiscali vigenti al momento del loro riversamento. Tuttavia, nel momento in cui si dovesse constatare che il Gruppo non sia in grado di recuperare negli esercizi futuri la totalit\u00e0 o una parte delle imposte anticipate rilevate, la conseguente rettifica verr\u00e0 imputata al Conto economico dell\u2019esercizio in cui si verifica tale circostanza.  </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Per ulteriori dettagli sulle imposte anticipate rilevate o non rilevate a bilancio, si rinvia alle note di commento di dettaglio.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Crediti d\u2019imposta e altre agevolazioni fiscali</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Talune agevolazioni fiscali possono talvolta presentarsi sotto forma di crediti d'imposta. I crediti d'imposta non sono definiti nell'ambito degli IFRS, ed \u00e8 richiesto un giudizio nel determinare come l\u2019ottenimento di un credito d'imposta debba essere contabilizzato: come riduzione dell'imposta ai sensi dello IAS 12 Imposte sul reddito o come la ricezione di un contributo pubblico ai sensi dello IAS 20. Quando il beneficio \u00e8 strutturato come un pagamento per cassa o presenta le caratteristiche di una sovvenzione come nel caso di assenza di condizioni fiscali correlate al beneficio generalmente rilevano i requisiti dello IAS 20. Un credito d'imposta da trattare secondo quanto previsto dallo IAS 20 sar\u00e0 liquidato per cassa nel caso non vi siano tasse da pagare (o siano in misura non sufficiente per la compensazione) e condizioni collegate di tipo non fiscale. Un credito d'imposta da trattare in conformit\u00e0 allo IAS 12 avr\u00e0 caratteristiche come la riduzione delle imposte sul reddito (quindi sar\u00e0 incassato o differito se non vi sono sufficienti imposte da pagare) e con poche, se non nessuna, condizioni di tipo non fiscale collegate. Il Gruppo prende in considerazione tutti i fatti e le circostanze relativi allo specifico beneficio per valutarne la sostanza osservando i seguenti indicatori: metodo di realizzazione, numero di condizioni, restrizioni relativamente alla spesa sostenuta e lo stato impositivo del contributo.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Giudizi del management </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Valutazione dell\u2019esistenza dei requisiti del controllo </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Secondo le previsioni del principio contabile IFRS 10, il controllo \u00e8 ottenuto quando il Gruppo \u00e8 esposto, o ha diritto ai rendimenti variabili derivanti dal rapporto con la partecipata e ha la capacit\u00e0, attraverso l\u2019esercizio del potere sulla partecipata, di influenzarne i relativi rendimenti. Il potere \u00e8 definito come la capacit\u00e0 attuale di dirigere le attivit\u00e0 rilevanti della partecipata in virt\u00f9 di diritti sostanziali esistenti. L\u2019esistenza del controllo non dipende esclusivamente dal possesso della maggioranza dei diritti di voto, ma dai diritti sostanziali dell\u2019investitore sulla partecipata. Conseguentemente, \u00e8 richiesto il giudizio del management per valutare specifiche situazioni che determinino diritti sostanziali che attribuiscono al Gruppo il potere di dirigere le attivit\u00e0 rilevanti della partecipata in modo da influenzarne i rendimenti. Ai fini dell\u2019assessment sul requisito del controllo, il management analizza tutti i fatti e le circostanze, inclusi gli accordi con gli altri investitori, i diritti derivanti da altri accordi contrattuali e dai diritti di voto potenziali. Tali altri fatti e circostanze possono risultare particolarmente rilevanti nell\u2019ambito di tale valutazione soprattutto nei casi in cui il Gruppo detiene meno della maggioranza dei diritti di voto, o diritti similari, della partecipata. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo riesamina l\u2019esistenza delle condizioni di controllo su una partecipata quando i fatti e le circostanze indichino che ci sia stata una variazione di uno o pi\u00f9 elementi considerati per la verifica della sua esistenza.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Giudizio significativo nel determinare la durata dei contratti di locazione che contengono un\u2019opzione di proroga o di recesso anticipato \u2013 Il Gruppo come locatario</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo determina la durata dei contratti di locazione come il periodo non annullabile del contratto di locazione a cui vanno aggiunti sia i periodi coperti dall\u2019opzione di estensione del leasing stesso (o di recesso anticipato), qualora vi sia la ragionevole certezza di esercitare tale opzione, sia i periodi coperti dall\u2019opzione di risoluzione del contratto di locazione qualora vi sia la ragionevole certezza di non esercitare tale opzione.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo ha la possibilit\u00e0, per alcuni dei suoi contratti di locazione, di prolungare il contratto o di concluderlo anticipatamente. Il Gruppo applica il proprio giudizio nel valutare se vi sia la ragionevole certezza di esercitare le opzioni di rinnovo. Ci\u00f2 detto, il Gruppo considera tutti i fattori rilevati che possano comportare un incentivo economico ad esercitare le opzioni di rinnovo o a concludere il contratto. Dopo la data di decorrenza, il Gruppo rivede le stime circa la durata del contratto di locazione nel caso in cui si presenti un significativo evento o una significativa modifica in circostanze che sono sotto il proprio controllo e che possono influire sulla capacit\u00e0 di esercitare (o di non esercitare) l\u2019opzione di rinnovo o di cancellazione anticipata (ad esempio, investimenti in migliorie sui beni in locazione o rilevanti modifiche specifiche sul bene in locazione). </span></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfAccountingJudgementsAndEstimatesExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00420_X_C00010": {
   "value": "<p class=\"Normale Sottotitolo\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere\" dir=\"ltr\" style=\"color:#002060;font-size:14.0pt;\">Nota 3. Nuovi principi contabili, modifiche e interpretazioni </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito si riportano i nuovi principi contabili, interpretazioni e modifiche entrati in vigore dal 1\u00b0 gennaio 2025. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo non ha adottato anticipatamente alcun nuovo principio, interpretazione o modifica emessi ma non ancora in vigore. </span></p><h3 class=\"Normale Titolo2NotaV2\" dir=\"ltr\" id=\"ubp-toc-10286\" style=\"line-height:1.0;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo Titolo2NotaV2Carattere\" dir=\"ltr\" style=\"color:#1F4E79;font-weight:bold;text-decoration-line:underline;color:black;font-family:var(--minorHAnsi);text-decoration-style:solid;font-style:italic;\">Amendments to IAS 21 \u2013 The Effects of Changes in Foreign Exchange Rates: Lack of exchangeability</span></h3><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-family:var(--minorHAnsi);\">Le modifiche allo IAS 21, emesse ad agosto 2023, richiedono di applicare un approccio coerente nel valutare se una valuta \u00e8 scambiabile con un\u2019altra e, quando non lo \u00e8, nel determinare il tasso di cambio da utilizzare e l\u2019informativa da fornire</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019applicazione di tali modifiche non ha comportato impatti significativi nel presente Bilancio consolidato del Gruppo.</span></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"InformazioniintegrativesullimpattoattesodellaprimaapplicazionedinuoviPrincipioInterpretazionitextblock\" title=\"Informazioni integrative sull'impatto atteso della prima applicazione di nuovi Principi o Interpretazioni [text block]\"><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">3.1 Principi contabili di futura applicazione </span></p><h3 class=\"Normale Titolo2NotaV2\" dir=\"ltr\" id=\"ubp-toc-10287\" style=\"line-height:1.0;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo Titolo2NotaV2Carattere\" dir=\"ltr\" style=\"color:#1F4E79;font-weight:bold;color:black;font-weight:normal;font-family:var(--minorHAnsi);\">Alla data di redazione del presente Bilancio consolidato sono stati emessi dallo IASB i seguenti nuovi Principi e Interpretazioni non ancora entrati in vigore.</span></h3><h3 class=\"Normale Titolo2NotaV2\" dir=\"ltr\" id=\"ubp-toc-10288\" style=\"line-height:1.0;margin-block-start:3.0pt;\"><span class=\"Carpredefinitoparagrafo Titolo2NotaV2Carattere\" dir=\"ltr\" style=\"color:#1F4E79;font-weight:bold;text-decoration-line:underline;color:black;font-family:var(--minorHAnsi);text-decoration-style:solid;font-style:italic;\">IFRS 18 Presentation and Disclosure in Financial Statements</span></h3><h3 class=\"Normale Titolo2NotaV2\" dir=\"ltr\" id=\"ubp-toc-10289\" style=\"line-height:1.0;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo Titolo2NotaV2Carattere\" dir=\"ltr\" style=\"color:#1F4E79;font-weight:bold;color:black;font-weight:normal;font-family:var(--minorHAnsi);\">Ad aprile 2024, lo IASB ha emesso un nuovo principio contabile IFRS per migliorare la rendicontazione delle prestazioni finanziarie delle societ\u00e0 e fornire agli investitori informazioni pi\u00f9 trasparenti e comparabili. L\u2019IFRS 18 sostituisce lo </span><span class=\"Carpredefinitoparagrafo Titolo2NotaV2Carattere\" dir=\"ltr\" style=\"color:#1F4E79;font-weight:bold;color:black;font-weight:normal;font-family:var(--minorHAnsi);color:black;font-weight:normal;font-family:var(--minorHAnsi);font-style:italic;\">IAS 1 Presentazione del bilancio</span><span class=\"Carpredefinitoparagrafo Titolo2NotaV2Carattere\" dir=\"ltr\" style=\"color:#1F4E79;font-weight:bold;color:black;font-weight:normal;font-family:var(--minorHAnsi);color:black;font-weight:normal;font-family:var(--minorHAnsi);font-style:italic;color:black;font-weight:normal;font-family:var(--minorHAnsi);\"> e introduce tre serie di nuovi requisiti: migliore comparabilit\u00e0 nel conto economico, maggiore trasparenza delle misure di performance definite dal management, raggruppamento pi\u00f9 utile delle informazioni nel bilancio. Il nuovo principio sar\u00e0 in vigore per gli esercizi che hanno inizio il 1\u00b0 gennaio 2027 o successivamente (\u00e8 consentita l\u2019applicazione anticipata).</span></h3><h3 class=\"Normale Titolo2NotaV2\" dir=\"ltr\" id=\"ubp-toc-10290\" style=\"line-height:1.0;margin-block-start:3.0pt;\"><span class=\"Carpredefinitoparagrafo Titolo2NotaV2Carattere\" dir=\"ltr\" style=\"color:#1F4E79;font-weight:bold;text-decoration-line:underline;color:black;font-family:var(--minorHAnsi);text-decoration-style:solid;font-style:italic;\">IFRS 19 Subsidiaries without Public Accountability: Disclosures</span></h3><h3 class=\"Normale Titolo2NotaV2\" dir=\"ltr\" id=\"ubp-toc-10291\" style=\"line-height:1.0;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo Titolo2NotaV2Carattere\" dir=\"ltr\" style=\"color:#1F4E79;font-weight:bold;color:black;font-weight:normal;font-family:var(--minorHAnsi);\">A maggio 2024, lo IASB ha emesso un nuovo principio contabile IFRS che consente di semplificare gli adempimenti in termini di informativa da riportare nelle note esplicative per le societ\u00e0, non soggette a rendicontazione pubblica, controllate da gruppi che applicano i principi contabili internazionali disponibili al pubblico, favorendo in questo modo anche la transizione a tali standard di societ\u00e0 che applicano i local GAAP per la redazione dei loro bilanci d\u2019esercizio. Il nuovo principio sar\u00e0 in vigore per gli esercizi che hanno inizio il 1\u00b0 gennaio 2027 o successivamente.</span></h3><h3 class=\"Normale Titolo2NotaV2\" dir=\"ltr\" id=\"ubp-toc-10292\" style=\"line-height:1.0;margin-block-start:3.0pt;\"><span class=\"Carpredefinitoparagrafo Titolo2NotaV2Carattere\" dir=\"ltr\" style=\"color:#1F4E79;font-weight:bold;text-decoration-line:underline;color:black;font-family:var(--minorHAnsi);text-decoration-style:solid;font-style:italic;\">Amendments to IFRS 9 - Classification and Measurement of Financial Instruments</span></h3><h3 class=\"Normale Titolo2NotaV2\" dir=\"ltr\" id=\"ubp-toc-10293\" style=\"line-height:1.0;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo Titolo2NotaV2Carattere\" dir=\"ltr\" style=\"color:#1F4E79;font-weight:bold;color:black;font-weight:normal;font-family:var(--minorHAnsi);\">A maggio 2024, lo IASB ha pubblicato una modifica all\u2019</span><span class=\"Carpredefinitoparagrafo Titolo2NotaV2Carattere\" dir=\"ltr\" style=\"color:#1F4E79;font-weight:bold;color:black;font-weight:normal;font-family:var(--minorHAnsi);color:black;font-weight:normal;font-family:var(--minorHAnsi);font-style:italic;\">IFRS 9 Strumenti finanziari</span><span class=\"Carpredefinitoparagrafo Titolo2NotaV2Carattere\" dir=\"ltr\" style=\"color:#1F4E79;font-weight:bold;color:black;font-weight:normal;font-family:var(--minorHAnsi);color:black;font-weight:normal;font-family:var(--minorHAnsi);font-style:italic;color:black;font-weight:normal;font-family:var(--minorHAnsi);\"> in risposta ai feedback della revisione post-implementazione del principio contabile del 2022, chiarendo i requisiti nelle aree in cui le parti interessate hanno sollevato preoccupazioni o dove sono emerse nuove questioni dopo l\u2019emissione del principio. In particolare, le modifiche riguardano la classificazione delle attivit\u00e0 finanziarie, incluse quelle con caratteristiche ambientali, sociali e di governance (ESG), e il regolamento di passivit\u00e0 finanziarie tramite sistemi di pagamento elettronici. Lo IASB ha inoltre modificato e integrato i requisiti di informativa relativi agli strumenti finanziari. Le modifiche saranno applicabili, previa omologazione, a partire dagli esercizi che hanno inizio il 1\u00b0 gennaio 2026 o successivamente. </span></h3><h3 class=\"Normale Titolo2NotaV2\" dir=\"ltr\" id=\"ubp-toc-10294\" style=\"line-height:1.0;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo Titolo2NotaV2Carattere\" dir=\"ltr\" style=\"color:#1F4E79;font-weight:bold;color:black;font-weight:normal;font-family:var(--minorHAnsi);\">Il Gruppo sta valutando i potenziali effetti derivanti dalla futura applicazione delle nuove disposizioni. </span></h3><h3 class=\"Normale Titolo2NotaV2\" dir=\"ltr\" id=\"ubp-toc-10295\" style=\"line-height:1.0;margin-block-start:3.0pt;\"><span class=\"Carpredefinitoparagrafo Titolo2NotaV2Carattere\" dir=\"ltr\" style=\"color:#1F4E79;font-weight:bold;text-decoration-line:underline;color:black;font-family:var(--minorHAnsi);text-decoration-style:solid;font-style:italic;\">Annual Improvements to IFRS Accounting Standards\u2014Volume 11</span></h3><h3 class=\"Normale Titolo2NotaV2\" dir=\"ltr\" id=\"ubp-toc-10296\" style=\"line-height:1.0;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo Titolo2NotaV2Carattere\" dir=\"ltr\" style=\"color:#1F4E79;font-weight:bold;color:black;font-weight:normal;font-family:var(--minorHAnsi);\">In data 18 luglio 2024, lo IASB ha emesso il documento \u201cAnnual Improvements to IFRS Standards \u2013 Volume 11\u201d, contenente modifiche, essenzialmente di natura tecnica e redazionale, dei principi contabili internazionali. Le modifiche ai principi contabili sono efficaci a partire dagli esercizi che hanno inizio il, o dopo il, 1\u00b0 gennaio 2026.</span></h3><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo sta valutando i potenziali effetti derivanti dalla futura applicazione delle nuove disposizioni.</span></p></div>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfChangesInAccountingPoliciesExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00430_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">3.1 Principi contabili di futura applicazione </span></p><h3 class=\"Normale Titolo2NotaV2\" dir=\"ltr\" id=\"ubp-toc-10287\" style=\"line-height:1.0;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo Titolo2NotaV2Carattere\" dir=\"ltr\" style=\"color:#1F4E79;font-weight:bold;color:black;font-weight:normal;font-family:var(--minorHAnsi);\">Alla data di redazione del presente Bilancio consolidato sono stati emessi dallo IASB i seguenti nuovi Principi e Interpretazioni non ancora entrati in vigore.</span></h3><h3 class=\"Normale Titolo2NotaV2\" dir=\"ltr\" id=\"ubp-toc-10288\" style=\"line-height:1.0;margin-block-start:3.0pt;\"><span class=\"Carpredefinitoparagrafo Titolo2NotaV2Carattere\" dir=\"ltr\" style=\"color:#1F4E79;font-weight:bold;text-decoration-line:underline;color:black;font-family:var(--minorHAnsi);text-decoration-style:solid;font-style:italic;\">IFRS 18 Presentation and Disclosure in Financial Statements</span></h3><h3 class=\"Normale Titolo2NotaV2\" dir=\"ltr\" id=\"ubp-toc-10289\" style=\"line-height:1.0;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo Titolo2NotaV2Carattere\" dir=\"ltr\" style=\"color:#1F4E79;font-weight:bold;color:black;font-weight:normal;font-family:var(--minorHAnsi);\">Ad aprile 2024, lo IASB ha emesso un nuovo principio contabile IFRS per migliorare la rendicontazione delle prestazioni finanziarie delle societ\u00e0 e fornire agli investitori informazioni pi\u00f9 trasparenti e comparabili. L\u2019IFRS 18 sostituisce lo </span><span class=\"Carpredefinitoparagrafo Titolo2NotaV2Carattere\" dir=\"ltr\" style=\"color:#1F4E79;font-weight:bold;color:black;font-weight:normal;font-family:var(--minorHAnsi);color:black;font-weight:normal;font-family:var(--minorHAnsi);font-style:italic;\">IAS 1 Presentazione del bilancio</span><span class=\"Carpredefinitoparagrafo Titolo2NotaV2Carattere\" dir=\"ltr\" style=\"color:#1F4E79;font-weight:bold;color:black;font-weight:normal;font-family:var(--minorHAnsi);color:black;font-weight:normal;font-family:var(--minorHAnsi);font-style:italic;color:black;font-weight:normal;font-family:var(--minorHAnsi);\"> e introduce tre serie di nuovi requisiti: migliore comparabilit\u00e0 nel conto economico, maggiore trasparenza delle misure di performance definite dal management, raggruppamento pi\u00f9 utile delle informazioni nel bilancio. Il nuovo principio sar\u00e0 in vigore per gli esercizi che hanno inizio il 1\u00b0 gennaio 2027 o successivamente (\u00e8 consentita l\u2019applicazione anticipata).</span></h3><h3 class=\"Normale Titolo2NotaV2\" dir=\"ltr\" id=\"ubp-toc-10290\" style=\"line-height:1.0;margin-block-start:3.0pt;\"><span class=\"Carpredefinitoparagrafo Titolo2NotaV2Carattere\" dir=\"ltr\" style=\"color:#1F4E79;font-weight:bold;text-decoration-line:underline;color:black;font-family:var(--minorHAnsi);text-decoration-style:solid;font-style:italic;\">IFRS 19 Subsidiaries without Public Accountability: Disclosures</span></h3><h3 class=\"Normale Titolo2NotaV2\" dir=\"ltr\" id=\"ubp-toc-10291\" style=\"line-height:1.0;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo Titolo2NotaV2Carattere\" dir=\"ltr\" style=\"color:#1F4E79;font-weight:bold;color:black;font-weight:normal;font-family:var(--minorHAnsi);\">A maggio 2024, lo IASB ha emesso un nuovo principio contabile IFRS che consente di semplificare gli adempimenti in termini di informativa da riportare nelle note esplicative per le societ\u00e0, non soggette a rendicontazione pubblica, controllate da gruppi che applicano i principi contabili internazionali disponibili al pubblico, favorendo in questo modo anche la transizione a tali standard di societ\u00e0 che applicano i local GAAP per la redazione dei loro bilanci d\u2019esercizio. Il nuovo principio sar\u00e0 in vigore per gli esercizi che hanno inizio il 1\u00b0 gennaio 2027 o successivamente.</span></h3><h3 class=\"Normale Titolo2NotaV2\" dir=\"ltr\" id=\"ubp-toc-10292\" style=\"line-height:1.0;margin-block-start:3.0pt;\"><span class=\"Carpredefinitoparagrafo Titolo2NotaV2Carattere\" dir=\"ltr\" style=\"color:#1F4E79;font-weight:bold;text-decoration-line:underline;color:black;font-family:var(--minorHAnsi);text-decoration-style:solid;font-style:italic;\">Amendments to IFRS 9 - Classification and Measurement of Financial Instruments</span></h3><h3 class=\"Normale Titolo2NotaV2\" dir=\"ltr\" id=\"ubp-toc-10293\" style=\"line-height:1.0;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo Titolo2NotaV2Carattere\" dir=\"ltr\" style=\"color:#1F4E79;font-weight:bold;color:black;font-weight:normal;font-family:var(--minorHAnsi);\">A maggio 2024, lo IASB ha pubblicato una modifica all\u2019</span><span class=\"Carpredefinitoparagrafo Titolo2NotaV2Carattere\" dir=\"ltr\" style=\"color:#1F4E79;font-weight:bold;color:black;font-weight:normal;font-family:var(--minorHAnsi);color:black;font-weight:normal;font-family:var(--minorHAnsi);font-style:italic;\">IFRS 9 Strumenti finanziari</span><span class=\"Carpredefinitoparagrafo Titolo2NotaV2Carattere\" dir=\"ltr\" style=\"color:#1F4E79;font-weight:bold;color:black;font-weight:normal;font-family:var(--minorHAnsi);color:black;font-weight:normal;font-family:var(--minorHAnsi);font-style:italic;color:black;font-weight:normal;font-family:var(--minorHAnsi);\"> in risposta ai feedback della revisione post-implementazione del principio contabile del 2022, chiarendo i requisiti nelle aree in cui le parti interessate hanno sollevato preoccupazioni o dove sono emerse nuove questioni dopo l\u2019emissione del principio. In particolare, le modifiche riguardano la classificazione delle attivit\u00e0 finanziarie, incluse quelle con caratteristiche ambientali, sociali e di governance (ESG), e il regolamento di passivit\u00e0 finanziarie tramite sistemi di pagamento elettronici. Lo IASB ha inoltre modificato e integrato i requisiti di informativa relativi agli strumenti finanziari. Le modifiche saranno applicabili, previa omologazione, a partire dagli esercizi che hanno inizio il 1\u00b0 gennaio 2026 o successivamente. </span></h3><h3 class=\"Normale Titolo2NotaV2\" dir=\"ltr\" id=\"ubp-toc-10294\" style=\"line-height:1.0;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo Titolo2NotaV2Carattere\" dir=\"ltr\" style=\"color:#1F4E79;font-weight:bold;color:black;font-weight:normal;font-family:var(--minorHAnsi);\">Il Gruppo sta valutando i potenziali effetti derivanti dalla futura applicazione delle nuove disposizioni. </span></h3><h3 class=\"Normale Titolo2NotaV2\" dir=\"ltr\" id=\"ubp-toc-10295\" style=\"line-height:1.0;margin-block-start:3.0pt;\"><span class=\"Carpredefinitoparagrafo Titolo2NotaV2Carattere\" dir=\"ltr\" style=\"color:#1F4E79;font-weight:bold;text-decoration-line:underline;color:black;font-family:var(--minorHAnsi);text-decoration-style:solid;font-style:italic;\">Annual Improvements to IFRS Accounting Standards\u2014Volume 11</span></h3><h3 class=\"Normale Titolo2NotaV2\" dir=\"ltr\" id=\"ubp-toc-10296\" style=\"line-height:1.0;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo Titolo2NotaV2Carattere\" dir=\"ltr\" style=\"color:#1F4E79;font-weight:bold;color:black;font-weight:normal;font-family:var(--minorHAnsi);\">In data 18 luglio 2024, lo IASB ha emesso il documento \u201cAnnual Improvements to IFRS Standards \u2013 Volume 11\u201d, contenente modifiche, essenzialmente di natura tecnica e redazionale, dei principi contabili internazionali. Le modifiche ai principi contabili sono efficaci a partire dagli esercizi che hanno inizio il, o dopo il, 1\u00b0 gennaio 2026.</span></h3><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo sta valutando i potenziali effetti derivanti dalla futura applicazione delle nuove disposizioni.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfExpectedImpactOfInitialApplicationOfNewStandardsOrInterpretations",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00440_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere Carpredefinitoparagrafo\" dir=\"ltr\">Nota 5. Area di consolidamento</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito sono elencate le societ\u00e0 del Gruppo con evidenza della relativa inclusione o esclusione dall\u2019area di consolidamento al 31 dicembre 2025:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> </span><img alt=\"Immagine che contiene testo, schermata, numero, Carattere  Il contenuto generato dall'IA potrebbe non essere corretto.\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" src=\"data:image/png;base64,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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Rispetto al 31 dicembre 2024 si segnala che: </span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Symbol;\">\u2022\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">in data 19 maggio 2025 \u00e8 stata completata la liquidazione della societ\u00e0 F&amp;F S.r.l. in liquidazione controllata al 100% da Fib S.p.A. e cancellata dal Registro Imprese. </span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Symbol;\">\u2022\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">In data 30 luglio 2025 \u00e8 stata costituita la Eni Storage System S.p.A. in joint venture tra Eni (50% pi\u00f9 un\u2019azione) e Fib (50% meno un\u2019azione). La partecipazione \u00e8 valutata al Patrimonio Netto e non modifica il perimetro di consolidamento</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Relativamente alla societ\u00e0 cinese YIBF, il Gruppo ha deciso di dismettere le attivit\u00e0 di produzione e vendita delle batterie; ci\u00f2 ha comportato la classificazione delle attivit\u00e0 tra le</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\"> discontinued operation </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">ai fini dell\u2019IFRS 5.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Relativamente alla P2P Srl, il management ha analizzato l\u2019esistenza del requisito del controllo, in applicazione dell\u2019IFRS 10, valutando tutti i fatti e le circostanze alla base dell\u2019accordo d\u2019investimento tra i soci. L\u2019esistenza del controllo, difatti, non dipende esclusivamente dal possesso della maggioranza dei diritti di voto, ma piuttosto, dai diritti sostanziali di ciascun investitore sulla societ\u00e0 partecipata. A seguito di suddetta analisi, il Gruppo ha consolidato integralmente la societ\u00e0 pur non detenendo la maggioranza dei diritti di voto, valutando quindi l\u2019esistenza di requisiti che hanno portato al riscontro della condizione di controllo sulla societ\u00e0.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La societ\u00e0 controllata FAAM Baterias SL con sede in Barcellona (Spagna) non \u00e8 stata inclusa nell\u2019area di consolidamento in quanto non si sarebbero prodotti effetti significativi sulla situazione patrimoniale, economica e finanziaria del Gruppo considerata anche la sua inattivit\u00e0.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le societ\u00e0 Jujuy Litio SA e Bluecap RL sono escluse dall\u2019area di consolidamento in quanto non si configura l\u2019ipotesi di controllo.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfInterestsInOtherEntitiesExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00450_X_C00010": {
   "value": "<p class=\"Normale Sottotitolo\" dir=\"ltr\" style=\"font-size:14pt;\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo SottotitoloCarattere\" dir=\"ltr\" style=\"color:#002060;font-size:14.0pt;text-decoration-line:none;color:#002060;font-size:14.0pt;font-style:normal;\">Nota 8. Disponibilit\u00e0 liquide e mezzi equivalenti</span></p><p class=\"Normale\" dir=\"ltr\" id=\"_Hlk195547056\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">disponibilit\u00e0 liquide</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">, pari a euro 46.160 migliaia, sono relative, prevalentemente, ai saldi attivi di conto corrente e presentano una riduzione di euro 413 migliaia. La voce accoglie per euro 658 migliaia le disponibilit\u00e0 liquide detenute dalla Capogruppo in qualit\u00e0 di </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">pooler</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> nell\u2019ambito della gestione accentrata di tesoreria. </span></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfCashAndCashEquivalentsExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00460_X_C00010": {
   "value": "<p class=\"Normale Sottotitolo\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere\" dir=\"ltr\" style=\"color:#002060;font-size:14.0pt;\">Nota 10. Strumenti finanziari derivati</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Gli </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">strumenti finanziari derivati</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> sono pari a euro 0 migliaia al 31 dicembre 2025. Il saldo accoglieva la valutazione del derivato di copertura sottoscritto dalla controllata FIB che al 31 dicembre 2025 presenta un mark to market negativo. Si rimanda alla Nota 23 del passivo \u201cStrumenti finanziari derivati\u201d. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Visto che gli elementi portanti dello strumento finanziario sottoscritto e del mutuo sottostante sono strettamente correlati, ai sensi del paragrafo B6.4.4 del principio contabile internazionale IFRS 9 si desume dunque l\u2019esistenza di una relazione economica tra il valore dello strumento di copertura e l\u2019elemento coperto tale da determinarne una reazione analoga al rischio che viene coperto. Ai sensi del paragrafo B6.4.14 del principio contabile internazionale IFRS 9 gli elementi portanti dello strumento di copertura e dell\u2019elemento coperto sono sostanzialmente allineati, per cui \u00e8 svolta esclusivamente una verifica dal solo punto di vista \u201cqualitativo\u201d con riferimento all\u2019efficacia della copertura. </span></p><p class=\"Normale Sottotitolo\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere\" dir=\"ltr\" style=\"color:#002060;font-size:14.0pt;\">Nota 24. Strumenti finanziari derivati</span></p><p class=\"Normale Sottotitolo\" dir=\"ltr\" style=\"font-size:10pt;\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere\" dir=\"ltr\" style=\"color:#002060;font-size:14.0pt;color:black;font-size:10.0pt;\">Gli strumenti finanziari derivati sono iscritti per euro 115 migliaia. Il saldo accoglie la valutazione di 3 contratti IRS (Interest Rate Swap), con scadenza al 3 aprile 2028, in essere con gli istituti di credito sottoscrittori del finanziamento revolving di euro 150 milioni.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfDerivativeFinancialInstrumentsExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00470_X_C00010": {
   "value": "<p class=\"Normale Sottotitolo\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere\" dir=\"ltr\" style=\"color:#002060;font-size:14.0pt;\">Nota 11. Crediti commerciali</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">crediti commerciali</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> sono iscritti per euro 80.398 migliaia e presentano un incremento di euro 14.871 migliaia rispetto all\u2019esercizio precedente, correlato principalmente all\u2019incremento dei volumi di vendita. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Sono vantati per euro 26.637 migliaia dal settore Batterie, per euro 10.829 migliaia dal settore Materie plastiche, per euro 42.764 migliaia dal settore Mobilit\u00e0 sostenibile e per euro 166 migliaia dal settore Corporate. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il dato comparativo al 31 dicembre 2024 dei crediti commerciali per settore \u00e8 il seguente:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Relativamente al settore Batterie e Mobilit\u00e0 sostenibile si evidenzia un incremento dei crediti commerciali mentre per il settore Materie plastiche si evidenzia una riduzione rispetto al precedente esercizio. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo ha in essere contratti di cessione di credito pro-solvendo a favore di societ\u00e0 di factoring. Tali anticipazioni finanziarie sono state rimosse dal bilancio in quanto sussistono le condizioni previste dall\u2019IFRS 9 per la cancellazione delle relative passivit\u00e0 finanziarie.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I crediti iscritti per nominali euro 85.988 migliaia sono rettificati da un fondo svalutazione crediti pari ad euro 5.590 migliaia, la cui movimentazione nell\u2019esercizio \u00e8 la seguente:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019esposizione del Gruppo al rischio di credito \u00e8 costituita dalle perdite potenziali che potrebbero derivare dal mancato adempimento delle obbligazioni assunte dalle controparti. Al fine di misurare tale rischio nel tempo il Gruppo utilizza una matrice per calcolare le Expected Credit Losses (ECL) per i crediti commerciali e le attivit\u00e0 contrattuali. La matrice si basa sui tassi di insolvenza storici osservati del Gruppo. L\u2019ammontare di ECL \u00e8 sensibile ai cambiamenti delle circostanze e delle condizioni economiche previste.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfTradeAndOtherReceivablesExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00480_X_C00010": {
   "value": "<p class=\"Normale Sottotitolo\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere\" dir=\"ltr\" style=\"color:#002060;font-size:14.0pt;\">Nota 12. Altre attivit\u00e0</span></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Informazioniintegrativesualtreattivit\u00e0correntitextblock\" title=\"Informazioni integrative su altre attivit\u00e0 correnti [text block]\"><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">altre attivit\u00e0</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> sono iscritte per euro 240.386 migliaia e presentano un incremento di euro 104.209 migliaia rispetto al precedente esercizio. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposto un prospetto di dettaglio della voce e confronto con il precedente esercizio:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La voce accoglie principalmente: i) crediti relativi a contributi a fondo perduto MIMIT per il progetto Teverola 2 per euro 177.855 migliaia (euro 96.289 migliaia al 31 dicembre 2024) - riconosciuti nell'ambito delle iniziative europee IPCEI (Important Projects of Common European Interest) a sostegno dell'innovazione industriale e tecnologica e sono correlati ad investimenti in immobilizzazioni materiali e immateriali; ii) crediti tributari per euro 22.375 migliaia che registrano un incremento netto di euro 6.984 migliaia. I crediti tributari accolgono prevalentemente crediti d\u2019imposta per investimenti nel Mezzogiorno e altri investimenti per euro 3.230 migliaia (euro 3.707 migliaia al 31 dicembre 2024), crediti d\u2019imposta per attivit\u00e0 di ricerca, sviluppo e innovazione tecnologica per euro 793 migliaia (euro 786 migliaia al 31 dicembre 2024), crediti IVA per euro 12.562 migliaia riconducibili a societ\u00e0 non rientranti nell\u2019IVA di Gruppo  e altri crediti verso l\u2019amministrazione finanziaria acquistati da terzi e maturati ai sensi dell\u2019art. 119 DL n.34/2020 \u201cSconto Superbonus\u201d per nominali euro 6.280 migliaia rettificati da un fondo </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">time value</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> pari ad euro 1.472 migliaia. La voce Crediti IVA di Gruppo accoglie crediti verso la controllante SE.R.I. SpA per trasferimenti effettuati nell\u2019ambito del regime di Iva di Gruppo che ammontano a euro 5.839 migliaia; a fronte di tali crediti sono iscritti debiti della medesima natura per complessivi euro 1.847 migliaia.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Si segnala che gli \u201caltri crediti vari\u201d sono iscritti per nominali euro 3.582 migliaia, rettificati da un fondo svalutazione crediti di euro 888 migliaia (il fondo non ha subito variazioni rispetto al precedente esercizio). La voce accoglie crediti verso Invitalia per contributi pari a euro 592 migliaia (euro 3.464 migliaia al 31 dicembre 2024) relativi al settore Mobilit\u00e0 sostenibile. Il decremento rispetto al 2024 \u00e8 riconducibile principalmente agli incassi ricevuti nel corso del 2025 di suddetti crediti.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposto un prospetto di dettaglio della voce con evidenza dei settori di riferimento:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Nel settore Batterie la voce accoglie principalmente (i) crediti per euro 177.855 migliaia relativi a contributi MIMIT per il progetto Teverola 2 (ii) anticipi a fornitori per euro 2.800 migliaia.  Nel settore Materie plastiche la voce accoglie principalmente (i) crediti per rimborsi assicurativi per circa euro 520 migliaia (ii) crediti d\u2019imposta bonus sport per euro 141 migliaia e altri crediti verso l\u2019amministrazione finanziaria acquistati da terzi e maturati ai sensi dell\u2019art. 119 DL n.34/2020 \u201cSconto Superbonus\u201d per nominali euro 6.315 migliaia rettificati da un fondo </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">time value</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> pari ad euro 1.615 migliaia (iii) anticipi a fornitori per euro 2.305 migliaia. Nel settore Mobilit\u00e0 sostenibile la voce accoglie principalmente (i) crediti per IVA per euro 6.166 migliaia (ii) acconti a fornitori per euro 1.468 migliaia.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposto un prospetto di dettaglio della voce al 31 dicembre 2024 con evidenza dei settori di riferimento:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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   "dimensions": {
    "concept": "ifrs-full:DisclosureOfOtherAssetsExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00490_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">altre attivit\u00e0</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> sono iscritte per euro 240.386 migliaia e presentano un incremento di euro 104.209 migliaia rispetto al precedente esercizio. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposto un prospetto di dettaglio della voce e confronto con il precedente esercizio:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La voce accoglie principalmente: i) crediti relativi a contributi a fondo perduto MIMIT per il progetto Teverola 2 per euro 177.855 migliaia (euro 96.289 migliaia al 31 dicembre 2024) - riconosciuti nell'ambito delle iniziative europee IPCEI (Important Projects of Common European Interest) a sostegno dell'innovazione industriale e tecnologica e sono correlati ad investimenti in immobilizzazioni materiali e immateriali; ii) crediti tributari per euro 22.375 migliaia che registrano un incremento netto di euro 6.984 migliaia. I crediti tributari accolgono prevalentemente crediti d\u2019imposta per investimenti nel Mezzogiorno e altri investimenti per euro 3.230 migliaia (euro 3.707 migliaia al 31 dicembre 2024), crediti d\u2019imposta per attivit\u00e0 di ricerca, sviluppo e innovazione tecnologica per euro 793 migliaia (euro 786 migliaia al 31 dicembre 2024), crediti IVA per euro 12.562 migliaia riconducibili a societ\u00e0 non rientranti nell\u2019IVA di Gruppo  e altri crediti verso l\u2019amministrazione finanziaria acquistati da terzi e maturati ai sensi dell\u2019art. 119 DL n.34/2020 \u201cSconto Superbonus\u201d per nominali euro 6.280 migliaia rettificati da un fondo </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">time value</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> pari ad euro 1.472 migliaia. La voce Crediti IVA di Gruppo accoglie crediti verso la controllante SE.R.I. SpA per trasferimenti effettuati nell\u2019ambito del regime di Iva di Gruppo che ammontano a euro 5.839 migliaia; a fronte di tali crediti sono iscritti debiti della medesima natura per complessivi euro 1.847 migliaia.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Si segnala che gli \u201caltri crediti vari\u201d sono iscritti per nominali euro 3.582 migliaia, rettificati da un fondo svalutazione crediti di euro 888 migliaia (il fondo non ha subito variazioni rispetto al precedente esercizio). La voce accoglie crediti verso Invitalia per contributi pari a euro 592 migliaia (euro 3.464 migliaia al 31 dicembre 2024) relativi al settore Mobilit\u00e0 sostenibile. Il decremento rispetto al 2024 \u00e8 riconducibile principalmente agli incassi ricevuti nel corso del 2025 di suddetti crediti.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposto un prospetto di dettaglio della voce con evidenza dei settori di riferimento:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Nel settore Batterie la voce accoglie principalmente (i) crediti per euro 177.855 migliaia relativi a contributi MIMIT per il progetto Teverola 2 (ii) anticipi a fornitori per euro 2.800 migliaia.  Nel settore Materie plastiche la voce accoglie principalmente (i) crediti per rimborsi assicurativi per circa euro 520 migliaia (ii) crediti d\u2019imposta bonus sport per euro 141 migliaia e altri crediti verso l\u2019amministrazione finanziaria acquistati da terzi e maturati ai sensi dell\u2019art. 119 DL n.34/2020 \u201cSconto Superbonus\u201d per nominali euro 6.315 migliaia rettificati da un fondo </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">time value</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> pari ad euro 1.615 migliaia (iii) anticipi a fornitori per euro 2.305 migliaia. Nel settore Mobilit\u00e0 sostenibile la voce accoglie principalmente (i) crediti per IVA per euro 6.166 migliaia (ii) acconti a fornitori per euro 1.468 migliaia.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposto un prospetto di dettaglio della voce al 31 dicembre 2024 con evidenza dei settori di riferimento:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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   "dimensions": {
    "concept": "ifrs-full:DisclosureOfOtherCurrentAssetsExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00500_X_C00010": {
   "value": "<p class=\"Normale Sottotitolo\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere\" dir=\"ltr\" style=\"color:#002060;font-size:14.0pt;\">Nota 13. Rimanenze di magazzino</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">rimanenze di magazzino </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">sono iscritte per euro 126.942 migliaia e presentano un incremento di euro 3.611 migliaia rispetto al 31 dicembre 2024.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La composizione delle rimanenze suddivisa per settore di attivit\u00e0 risulta essere la seguente:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il dato comparativo al 31 dicembre 2024 delle rimanenze \u00e8 il seguente:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le rimanenze di magazzino sono esposte al netto del fondo svalutazione pari a euro 3.943 migliaia. Si espone nella seguente tabella il valore delle rimanenze con evidenza dei relativi appostamenti di fondi svalutazione:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Si espone nella seguente tabella la movimentazione del fondo svalutazione rimanenze:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il dato comparativo al 31 dicembre 2024 \u00e8 riportato nella seguente tabella:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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   "dimensions": {
    "concept": "ifrs-full:DisclosureOfInventoriesExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
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  "Z_Word1_Y_R00510_X_C00010": {
   "value": "<p class=\"Normale Sottotitolo\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere\" dir=\"ltr\" style=\"color:#002060;font-size:14.0pt;\">Nota 14. Immobilizzazioni immateriali</span></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Informazioniintegrativesulleattivit\u00e0immaterialitextblock\" title=\"Informazioni integrative sulle attivit\u00e0 immateriali [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:1pt;\"><br/></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Informazioniintegrativesullavviamentotextblock\" title=\"Informazioni integrative sull'avviamento [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">immobilizzazioni immateriali</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> sono iscritte per euro 121.798 migliaia e presentano un incremento di euro 9.702 migliaia. La ripartizione delle immobilizzazioni immateriali suddivisa per tipologia \u00e8 la seguente:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Gli investimenti in immobilizzazioni immateriali del periodo ammontano a euro 26.672 migliaia. Le informazioni relative alle variazioni del periodo sono dettagliatamente fornite nell\u2019Allegato 1. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019incremento dei costi di sviluppo \u00e8 ascrivibile principalmente alla attivit\u00e0 di sviluppo di progetti innovativi per batterie relativi al Progetto IPCEI.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposto un prospetto di dettaglio della voce con evidenza dei settori di riferimento:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposto un prospetto di dettaglio della voce al 31 dicembre 2024 con evidenza dei settori di riferimento:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito l\u2019allocazione dell\u2019avviamento alle CGU individuate dal Gruppo. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:299.15pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"font-size:1pt;margin-block-start:0.0pt;\"><br/></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Informazioniintegrativesullariduzionedivaloredelleattivit\u00e0textblock\" title=\"Informazioni integrative sulla riduzione di valore delle attivit\u00e0 [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:17.85pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;font-family:var(--minorHAnsi);text-decoration-style:solid;font-style:italic;\">Impairment test sul valore dell\u2019avviamento e delle immobilizzazioni materiali ed immaterial</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">i</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019impairment test condotto ai sensi dello IAS 36 non ha evidenziato perdite di valore tali da richiedere svalutazioni nel corso dell\u2019esercizio. Con particolare riferimento al valore dell\u2019avviamento il test \u00e8 stato effettuato facendo riferimento alle singole CGU cui esso \u00e8 attribuito, , sulla base delle scelte strategiche e organizzative attuate dal Gruppo.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019analisi dei test di impairment \u00e8 stata condotta attraverso la stima del valore recuperabile fondata sulla configurazione di valore rappresentata dal valore d\u2019uso, ovvero sulla verifica dei flussi finanziari attesi (metodologia del Discounted Cash Flow) dalle CGU e riflessi nei piani previsionali relativi al periodo 2026 -2030 approvati dal Consiglio di Amministrazione in data 17 aprile 2026.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I piani previsionali 2026-2030 riflettono le migliori stime effettuabili in merito alle principali assunzioni, alla base dell\u2019operativit\u00e0 aziendale (andamenti macroeconomici e dei prezzi, ipotesi di funzionamento degli asset produttivi). Le assunzioni in parola e le corrispondenti informazioni economiche, patrimoniali e finanziarie sono state ritenute idonee ai fini dello svolgimento dell\u2019impairment test dal Consiglio di Amministrazione che ne ha approvato i risultati.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L'esecuzione dei test \u00e8 stata effettuata sulla base di un orizzonte temporale pari a 5 anni e di un valore terminale basato sul flusso di cassa operativo normalizzato, tenuto conto di un tasso di crescita pari a 2%. I tassi di attualizzazione sono stati stimati mediante la determinazione del costo medio ponderato del capitale.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il management ha basato la propria stima dei flussi derivanti dai piani previsionali su specifiche assunzioni tenuto anche conto, laddove disponibili, di fonti esterne:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">CGU Materie plastiche</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Con riferimento ai ricavi, la stima \u00e8 stata effettuata per ciascuna unit\u00e0 di business tenendo conto dei rapporti con la clientela e dei contratti di lungo termine sottoscritti, nonch\u00e9 delle previsioni dei mercati di sbocco sottostanti che prevedono degli outlook positivi in termini di volumi.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">CGU Batterie</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Con riferimento ai ricavi, la stima \u00e8 stata effettuata per ciascuna unit\u00e0 di business tenendo conto delle evoluzioni dei mercati di sbocco, e dei nuovi progetti, che prevedono degli outlook positivi in termini di volumi.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">Immobilizzazioni materiali e immateriali Mobilit\u00e0 sostenibile</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Con riferimento ai ricavi, la stima \u00e8 stata in funzione delle evoluzioni dei mercati di sbocco e dei nuovi progetti e tenendo conto della contrazione di ricavi prevista per l\u2019esercizio 2026. L\u2019avvio del corrente esercizio (2026) \u00e8 caratterizzato da un significativo rallentamento del mercato nazionale del Trasporto Pubblico Locale, principalmente determinato dai ritardi dei processi amministrativi e dalla mancata formalizzazione degli ordini da parte delle aziende pubbliche di trasporto, impegnate nella rendicontazione dei fondi PNRR. Tale dinamica ha determinato una temporanea contrazione del portafoglio ordini, volume non sufficiente a garantire un livello di saturazione adeguato degli impianti produttivi. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">In tale contesto, a partire dal 9 febbraio 2026, la Societ\u00e0 ha fatto ricorso alla Cassa Integrazione Ordinaria (CIGO) per una durata di 13 settimane, misura necessaria per fronteggiare il temporaneo calo della domanda preservando al contempo l\u2019integrit\u00e0 della struttura industriale e delle competenze tecniche consolidate.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Contestualmente, prosegue l\u2019attuazione del piano strategico, che prevede la finalizzazione della nuova gamma di autobus elettrici e metano, il completamento dei prototipi e dei processi di omologazione, nonch\u00e9 l\u2019ulteriore sviluppo, a partire dal secondo semestre 2026, delle attivit\u00e0 di commercializzazione all\u2019estero. La diversificazione geografica rappresenta un fattore strategico per mitigare l\u2019elevata volatilit\u00e0 del mercato domestico e ampliare il bacino di domanda potenziale.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il management della Menarini ha aggiornato le proprie proiezioni economico-finanziarie e patrimoniali mediante la predisposizione di un Business Plan 2026-2030 sulla base del quale tenuto conto dei risultati attesi nel piano strategico, delle proiezioni finanziarie dei 12 mesi successivi alla data di approvazione del bilancio e del supporto finanziario dell\u2019azionista di maggioranza, hanno ritenuto ragionevole assumere che la Societ\u00e0 possa continuare ad operare in un prevedibile futuro come un'entit\u00e0 in funzionamento. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il piano strategico ha mostrato soddisfacenti livelli di redditivit\u00e0 e di flussi di cassa attesi.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Per la determinazione del valore d\u2019uso delle CGU si \u00e8 fatto riferimento ad un orizzonte di previsione esplicita dei piani a medio termine e alle previsioni di lungo termine effettuate dalla direzione aziendale. Tali elaborazioni presentano i caratteri di incertezza e di aleatoriet\u00e0 tipici delle previsioni future e delle stime economiche; le stime sono infatti per loro natura soggette a variabili esogene e non governabili dal management che, in talune circostanze, possono influenzare anche significativamente l\u2019accuratezza delle previsioni svolte. Infine, si \u00e8 tenuto conto dei rischi correlati all\u2019aleatoriet\u00e0 dei flussi di cassa nella determinazione dei saggi di attualizzazione.  </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Nella seguente tabella sono indicati l\u2019estensione temporale presa a riferimento, l\u2019eventuale applicazione di un valore terminale, relativo tasso di crescita e tasso di attualizzazione (WACC) utilizzati ai fini dell\u2019impairment test per le due CGU: </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" src=\"data:image/png;base64,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\" style=\"width:344.15pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Per quanto concerne i tassi di attualizzazione, coerenti con i flussi sopra descritti, sono stati stimati mediante la determinazione del costo medio ponderato del capitale. In particolare, per il Risk-Free rate (rf) \u00e8 stato considerato il rendimento lordo dei BTP del Tesoro a 10 anni, su base semestrale. (Fonte Investing), per il Market Risk Premium (rm \u2013 rf) \u00e8 stato stimato un tasso del 4,23%, sulla base delle proiezioni di Damodaran e per il Beta di settore sono stati presi a riferimento i valori osservati a dicembre 2025 di societ\u00e0 comparabili quotate sui mercati regolamentati. Seguendo il processo sopra descritto, sono stati determinati valori recuperabili superiori al valore contabile tali da non comportare l\u2019iscrizione di una svalutazione alla voce avviamento.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Al fine di verificare la robustezza del valore d\u2019uso delle CGU, sono state condotte analisi di sensitivit\u00e0 su variazioni delle principali assunzioni quali WACC e g rate, i cui risultati supportano integralmente tale valore.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito si riporta la riduzione del g rate e l\u2019incremento del WACC che considerati singolarmente comporterebbero l\u2019allineamento del valore recuperabile al valore di carico delle singole CGU:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Con riferimento al cambiamento climatico le assunzioni sottostanti al piano industriale, e quindi le relative ipotesi sulla futura performance finanziaria dell\u2019impresa, sono adeguatamente allineate all\u2019attuale contesto di regulation sulla transizione energetica ed ecologica e non recepiscono eventuali scenari di accelerazione che potrebbero verificarsi laddove il suddetto contesto normativo si modificasse. Nello specifico, sono presi in considerazione gli obiettivi di sostenibilit\u00e0 dell\u2019Agenda 2030 delle Nazioni Unite, gli impegni assunti nelle COP (Conferenze of Parties) in termini di riduzione delle emissioni e gli obiettivi dell\u2019Unione europea che entro il 2030 punta a ridurre le emissioni nette di gas serra di almeno il 55% (Fit for 55), che sar\u00e0 innalzato a circa il 60% in coerenza con il REPowerEU, come passaggio fondamentale per raggiungere il traguardo net-zero carbon 2050.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019impatto sui ricavi \u00e8 stato considerato coerentemente con il progetto di implementare il range di prodotti offerti attraverso prodotti a ridotto impatto ambientale e funzionali al contrasto del cambiamento climatico sempre pi\u00f9 sostenibili. Gli impatti sui costi si riflettono nella previsione di investimenti in progetti volti a favorire la mitigazione del climate risk cos\u00ec come nella previsione di maggiori costi fissi attribuibili ad un incremento delle attivit\u00e0, e quindi del personale, di ricerca e sviluppo tecnologico che mirano all\u2019innovazione di processi e prodotti nel settore delle Materie Plastiche, delle Batterie e della Mobilit\u00e0 sostenibile.</span></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p></div></div></div><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere Carpredefinitoparagrafo\" dir=\"ltr\">All 1. Prospetto delle variazioni delle immobilizzazioni immateriali</span></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Prospetto delle variazioni delle Immobilizzazioni immateriali al 31 dicembre 2025</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Prospetto delle variazioni delle Immobilizzazioni immateriali al 31 dicembre 2024</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfIntangibleAssetsAndGoodwillExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00520_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"font-size:1pt;\"><br/></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Informazioniintegrativesullavviamentotextblock\" title=\"Informazioni integrative sull'avviamento [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">immobilizzazioni immateriali</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> sono iscritte per euro 121.798 migliaia e presentano un incremento di euro 9.702 migliaia. La ripartizione delle immobilizzazioni immateriali suddivisa per tipologia \u00e8 la seguente:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Gli investimenti in immobilizzazioni immateriali del periodo ammontano a euro 26.672 migliaia. Le informazioni relative alle variazioni del periodo sono dettagliatamente fornite nell\u2019Allegato 1. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019incremento dei costi di sviluppo \u00e8 ascrivibile principalmente alla attivit\u00e0 di sviluppo di progetti innovativi per batterie relativi al Progetto IPCEI.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposto un prospetto di dettaglio della voce con evidenza dei settori di riferimento:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposto un prospetto di dettaglio della voce al 31 dicembre 2024 con evidenza dei settori di riferimento:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito l\u2019allocazione dell\u2019avviamento alle CGU individuate dal Gruppo. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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tXFJzAaEuFg18hL9LSA/V6ZzksF4ZAD5AQCAoyELSLLB1ORH+ZEDmdnyUxKbaWz6as4l4j2f0grR3P6Qn51Qk5/Kaxmz5ackNtPYCq+TiPd8Sr6xRH+LyY866dO/aYV+QTLGdgvIT7tgLCM/iA0AwO9GFpBkg6nJj1hV8cb1U9K1fs+pyY9TfC6Z2R/ysxO0OlwianJvynXwjVq/Z6ZzDPlxis+FBfpbVX7K7daVn8kMXU9OMk9++vsFAIAjIQtIssHUpGA67o9Lfkq/zHZLebUm/N0e16rTzP6Qn51Qk4LpuD+uUlaIi3V+ebVGvBrjWXWa3d/K297K7Qq/elZ7gGfcD7mwxKYyT376+wUAgCMhC0iywXhWRArp3fZW/Js81eON4nPJnP6Qn93gqZ0LTMLgEZCIUA/XFjvy443ic2FOf1cWkZ/p+BC53SuYVyIC0wO6Jrusw+rq54ibN0TkOu70QxLamX1fsM7r7RcAAI5EWkSSjWVV+RFCoRwPKy3pDxWIdtkWNHmsbcx9/V2D/OyEVeVH1LbK8VDvp699lGpieaxtzH39Bdrkp5bMFsq/8jYmlww5+BD7Bq1zPP0vLT9nevoFAIAjkRaR5LGRAlCK9atpacryI1ZoVFGR0qHH/GOlnmQrOB393YL8bBMpAKXEdbFNWX5kXavVr3pNLpMrQrwQUkzWuKM/gUt+6hNcKuSVAd4mdpQqfYC5QHgkQ7uWNX79A7GE/Fxp6xcAAI6EVkiSx+W+8iNko7Q9TRMa6/wG+THvoaW/W5CfbXJf+RG1vHr8hiY01vkN8mPeQ0t/Apf8AAAAQBtaIUnI3oL8wNFAfgAAAFZAKyQJ2VuQHzgayA8AAMAKaIUkIXsL8gNHA/kBAABYAa2QJGRvQX7gaCA/AAAAK6AVkoTsLcgPHA3kBwAAYAW0QpKQvQX5gaOB/AAAAKyAVkgSsrcgP3A0kB8AAIAV0ApJQvYW5AeOBvIDAACwAlohScjegvzA0XiSH2pCCCGEEEIIOWqQH0IIIYQQQsivCNveAAAAVkDbQkTI3iKLRoAjgPwAAACsgFZIErK3ID9wNJAfAACAFdAKSUL2FuQHjgbyAwAAsAJaIUnI3oL8wNFAfg7Nz+nj5en09PR0evu6/dPh+A33CAB7RCskCdlbkB84Gi75+fl4uRSXY5qKzJ+P04to+/Lxczuwd75Ob5u/py2LwVLzh/wAwDbRCkny4Hy/n55v/98j8/z+rZ8v8vmat3t6/VTPLUW9jpXn99O3co0x4Vqvp0/leBTj3l8/lXNFkJ8Nk9TYYzx11ddb3u6po5BSr2Pl5WOo2mzCtd6GKrGCce+eW3DJT3ZjlcFLsrZHqVDlpG/2njYsBovNH/IDANtEKyTJo/J5eh3/P8eKJRqGNIQ4xEPk+/1ZuYYRU37S+ymNwXHvBYlDfrZI+ALZjFWrG9IQ4hAPQbpAUozpD+n9lMbguPdKQdgmPy8vtwl7Obm+rJ8m+O30Nl5jqQr16+02Jr+ILQsrP0Wqz4eVHwA4NlohSR6VmwAoRb5ciclXQaQ4JILx+Tq161kBsvN9en+2r6vLU0F+RnnLriX6GWKtACE/W+RWQymFj1x0yA9LcUgEY6zbzlm0oAp1mnZdXZ4K8jO6RXYt0c+Q0i20yc9wJfm/a0w31NjOxcPlZw9sWX6WAvkBgG2iFZJki7FlI4iGIReTAD2f3r+V4z0pXDMSn/Oq0HRu2+pTiJA7Q+CQn71hy0YQDUMuJgFyLnJ4KFwzEp9zvTid27b6FBByVygKm+Un3ERtYGEA12biGktwt+J6zyA/AACPQiskyTYzrf5EAlBegbkmyIPnvSFPprEoW96ux4TozJafcn/nID/7Q6+5bSkKLLUrJzCNRakHr8eET8yWn3J/I+3y452YpPjVH0TA2jOYnm6dN0Yd0zSZIuaDHz8cN0NN9kaGZo6iu6lfi2Q8A9NcjjEfcHmM3jmXZH0nJu9/PvX506+V/geRXycdo+s/4EWeFQBAIC0iyXZTkx9bbDyC1BDxflHthwguQX5AQa+5Q71k10XhnEVqIFFDuy63XfkRRWnhwmObcYL1B3FG7j80Itq0yU/t2tqy3vjgh2MfeUEchlIq3nv6tRDj+Sq9pKZ9UKwxts35FfEfRJZwP8vIT2V80edOXOejMD95JzeWfFYAAIG0iCQbjSkcPrHRxakv07Y284cOksyWn/o9Ij87wxQOUceZNdFQFZn1ejseX4iYLT++e+ySnzCxRmE4HQ+DNydzPFcZ5NRG62ecIIeAlVYL8vbimNX3BVF0J0Pv69ciHU/Sn1yxyObQGGPPnFsfyMu1ep6PNX/yfvPrXsYXXbM8P+F+8ud0ZtlnBQAQ0ApJsrFM8jBEKf5rqyLec3zp2EI3V34cK03Iz44o1oSi5inUNZ5zfIQvl107cM5YtaaXyT/0mm+kT35kYahcfTI9cSy/hocwcVmzWnGtCFiMde1y8R0I50Xtu/u1kOPRrxlWW+wC3j/t+vi0Z1qkV36mD35p7iW15xWOZ//xLf6sAAACWiFJHptJVJKYW8ykHClyE11vpvxUf1xBy0z58Ygb8rNdwhe4ccyaRcqRUp9F15spP3ZtWmCm/HjFrVN+BswB6gVjn/wUivdKce0p1scxxUVxoViO0MfW369FYQ5GTNN1tM2o3JdXSirPp9qP+z+6+j1an73lnxUAQEArJMljY8nPJca2r2IbmVny0/nu0Az5CbJV/qU65Ge7TPWNFqO2KbaRmSU/oTYr1VgZM+SnpU7tlx9DcqaBJ5NmFaCBcD0tWbNKce1+uEMs+Sk/L/28/n4tPOOxVihqbVvmXHyQL6l8MDvlp/45SanPjyU5yz8rAICAVkiS7cW1eiNXgKZcpWGSiDnv/EzXb/zJ7F75EfdT22KH/OyLqLaxarBJMmSu0uD5YrjKdH3vLp4bU7tG+RH346nXZsiP+PdpckMhmnZeKmo9RWjWrFJce645Zv/yY8273bZrzge0duq4Ks+nNn++uTlTnx/kBwAegVZIko1GyIDrV9ZERnnq/6lrserTunrUIz/iPR+PsCE/O0TIgFUbWbTXYSmhLrNrQIMe+RG7n7zCNkt+wiBvZld4h6J+DW2iC4Vtpbjuf3j1YvrKUsV7Dc94Gld+eudcIq6hnlt5PrX5836APeOtyc9yzwoAIKAVkmSrCQLSJjHhRwpapWlK689by7TKT6P4nIP87JFQG7XVOFY92YD5KoaDqbZ0yk+H+JyZJz/J5JYKV+tYudgtFLaV4rp/2a5eTF/Rz1tkuTDCMZ7p4afLi3rb7jlXMK81V37c3xbUx2s9k+WfFQBAQCskyVbTKT+9285Ewra7jms09R9ErWWFCfnZI6E2apKfVvlQmOq4nms09S9e3XDXjFdmyo8oIEW0WtK6Runa8sayw7UJmo437jd0FNNXjPO6+7UI/Vj3Gp5BelwfY/ecK0x9px+86ge4c/7Oohf1VX9epuQs/qwAAAJaIUk2mq7Vl46fpk4j+u26hlt++sTnHORnh3StvoT6r3tHjOi36xrV2nGkX3zOzJYfeaOlQVjXCIV7UoBOE3BN1nX1wUpp0Ivb65h8wpBjndfbr4W8Xn5NKZ/5B00fY/uc366TTYj48KXHGp5PfFxc0xyfnDvrOgFTfqK5XeJZAQAEtEKSPCbjjxKoYjMJxJBUDM7HtO1hpTaX+N7j6fp5axmX/IixdPSD/GyPsa5R6x5Zy2lfTGuNSm0uiHqpIBuhvuysm9Q6L0XWbn39zJefgen4EMv07GvIYtdO3rW8+ZC4f8+104mrF9NXSuf19Gsh+nkTH840lQ9rPMbWOdfnOkS7F71NeD6F+UuFOkn8jAvXuWHLz5klnxUAQEArJMljEiSjFEUMpOSosWRCrLR4znG+f+O7j2QVqXoPIso4kJ/tESSjFKV2kZKjxqp3ZK3kOMcqyBJ895HUfdV7EDHGsYj8hIHYRWL5GkqhfCvmx3Z613nhqp1nTa4uavVi+kpD0Z1E79ci7Se/Z/t6pTG2zrly/jnFSSo9n9r8af1pn6/adYYzivJzZZlnBQAQSItI8ujIFZA4pa1u+t/5qf0ktWPlZ5IS/89bry0/2tY75GerGHXZkFJpNtXjUfTdLwHRl7XyM7lA7VqBteXHquFc8gOPpF7cAwDA9kiLSEL2GOQHjgbys3mQHwCAPaIVkoTsLcgPHA3kZ/MgPwAAe0QrJAnZW5AfOBrIz+ZBfgAA9ohWSBKytyA/cDSQn82D/AAA7BGtkCRkb0F+4GggPwAAACugFZKE7C3IDxwN5AcAAGAFtEKSkL0F+YGjgfwAAACsgFZIErK3ID9wNJAfAACAFdAKSUL2FuQHjsaT/FATQgghhBBCyFGD/BBCCCGEEEJ+RZAfQgghhBBCyK8I7/wAAACsgPb+BCF7iywaAY4A8gMAALACWiFJyN6C/MDRQH4AAABWQCskCdlbkB84Gr9Tfn4+Ti9PT6enS15OHz+3fwcAAFgIrZAkZG9BfuBoFOTn5/TxMgpCQ96+bu03zNebGDPyAwAAy6MVkuQR+Ty9yjrFyvP76VttH/L5mrd7fv9Wz61Fu9YllXH0tvvrr+/T+7PSbsjrp3b+NcjP1vg6vSnPMMvLx1DJl/l6y9u9dBbF2rUuqYyjt13JU2oqsrz8OCb74SA/AACwMlohSR6RheTn+/30rLRrlp/P1+waeZ5P798LtfO2Ne4f+dkaC8lPtAsqpFl+oprailJr97Y742lbuP/NrvxEJrj0ahLyAwAAK5MWkeRRWUJ+7FWTVvn5fn9Wr5MlGU9vO0vatGj3gvxsjSXkx67xW+Xn5+NFvU6WZDy97Sxp02LdS+M7P8lk1axyBpH8LN0P8gMAACuTFpHkUZHyY6yM1CJXTl5fI5nqXfnJtpplqzPJWDvbpdIUtU/FSBFA5GdrSPnprGFlHfz2FslU78pPtk6Rrc4kY+1sl0pT1D4VI8MfkB/kBwAAVkAWkOSRmSs/aft4Jan3nR8t8fs8/rGW2kXHFLmpHUd+tsZc+UnbxytJve/8aMTv8/jHWmpX8wOPP9xHfjKLu0XZzhbfsBKlT3PpzBqfQ370a74NHxkAAIA6soAkj8w8+YlWTl4/h3+7l/y8nj6Vc7SU2pXlJtnOd7k/eRz52R7z5Ceqby91+L3kx19Dl9qV5SbxFMUzzqwsP/GEWpFjq8qPnATnvr/s3ovyUx+zMZcAAAATaRFJHpVYVvKUJEO2Hc9bR35igfFft9ou3RYnBCjeEqeLIfKzNWp1akkyZNvxvHXkJ63nvdettksXVISLxAsXthiuKD/JucWEAVblR/ZprSilScdpyo9P1npMGwAAfhdpEUkelZr8XKPJhhSLcHwJ+amMSVmBmdMuFaQ89ooY8rM1fLWqJhuyxg7Hl5CfypjMVYO+dvWFknKdvpr8ZNvGkhvIBl46bvUzrvwokxNfP7FgQ37SMUcfgHSVyXyQAAAAyM924pOfc+wfA5CrQwvIT/EX2Apb83rbnZP9MMItyns+MsjP1vB+UV/6MQBZFy8gP8WdWAUR6W13xloAKS7MXFlJfjznlc9xyU8Jc3VnQD2WjEeRm0iOesYEAAC/Bq2QJBuKJhLTykn8LkwsOHdY+TlHlZLedvXVH+sPnSI/O0ETiamWjWvcWHDusPJzjlo397Y7l/LKuSKlNYqV5Mc3kfFKS7w60yQ/lv1N8ciPY8xRu9KeSgAA+O1ohSTZWKyfeparJJlMLCE/ebS/4+O5dr1dLkxn0dHaaQKE/OyIVIDG+lnWr1lNvYT85GQ7wJzXrrfLheksOlo7S4B2Lj/5BOhpl596kB8AALBJi0iyxaR/vPS6vU0Tg1qWkKCs38qWtDGldtGKT0XktB9/QH72RFKn32pVTQxqWUKCsn5rixk3Su3KfpDW8nqtvmv5yZa85Hmq4NxYQn7MewcAAEB+9pFEfm5y0CM/9o8UNCTbilf6JToRs10sN+rWtuRdoPQc5GdP6HV6j/ws8m57thXPuXBgtotrdXWIUY2vn7Pjd34qE9AsP/F4ljBeAAD4vcgCkmw0qTSMAmP9OEAhi2x/K/wsdTFWu+T+kJ+Dk0rDWBwnQuDJInVw2q/pDQlWu+T+NiY/5/Ellpn0nq7apJMcH9dMMVmpia6fruJ45Ccfc2lS1WMAAAA3ZAFJHpfrti9lBSVbLTHkIEvtnZ/Sasu40uQbT/4DDI3tsmNp+3TbW/6LccjPtrjWx0pdnK2WeGvVuGbOpae02DB6gW88+Q8wNLbLjqXtK/X/jdXkRx28mfzm7SW68dxkLMX45KdlzKwMAQBACVlAksel/jdubnFvW6vIT7oKE103fceoFCkq92g3RJkD5GdbZK98WHF/S1+Rn3QVJrpuSy0ua/17tBtizMF68nMmnTA1ufhcMEVEnO+WFaf8nHGNmZUfAAAokxaR5DFxyY93e9klc+THK2P5Ckxvu3x1x4gxB8jPtnDJj3d72YU58uMcj7IC09suHa+ZwhzMkx+nAVg3WG+e32BtOe6aqyCFfpPJi6RJm1h7zG0fKAAA+K2kRSR5YLStYZco28iqqchPclzdSmeOp7L1rrfdOamUTSn/cVTkZ4N4FgjcVOQnOa7W7oXFiGKt39vujLlYodf1kkb5AQAAAA9aIUnI3oL8wNFAfgAAAFZAKyQJ2VuQHzgayA8AAMAKaIUkIXsL8gNHA/kBAABYAa2QJGRvQX7gaCA/AAAAK6AVkoTsLcgPHA3kBwAAYAW0QpKQvQX5gaOB/AAAAKyAVkgSsrcgP3A0kB8AAIAV0ApJQvYW5AeOxpP8UBNCCCGEEELIUYP8EEIIIYQQQn5FkB9CCCGEEELIL8ifp/8H4lDN7T5NKFMAAAAASUVORK5CYII=\" style=\"width:299.15pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"font-size:1pt;margin-block-start:0.0pt;\"><br/></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Informazioniintegrativesullariduzionedivaloredelleattivit\u00e0textblock\" title=\"Informazioni integrative sulla riduzione di valore delle attivit\u00e0 [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:17.85pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;font-family:var(--minorHAnsi);text-decoration-style:solid;font-style:italic;\">Impairment test sul valore dell\u2019avviamento e delle immobilizzazioni materiali ed immaterial</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">i</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019impairment test condotto ai sensi dello IAS 36 non ha evidenziato perdite di valore tali da richiedere svalutazioni nel corso dell\u2019esercizio. Con particolare riferimento al valore dell\u2019avviamento il test \u00e8 stato effettuato facendo riferimento alle singole CGU cui esso \u00e8 attribuito, , sulla base delle scelte strategiche e organizzative attuate dal Gruppo.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019analisi dei test di impairment \u00e8 stata condotta attraverso la stima del valore recuperabile fondata sulla configurazione di valore rappresentata dal valore d\u2019uso, ovvero sulla verifica dei flussi finanziari attesi (metodologia del Discounted Cash Flow) dalle CGU e riflessi nei piani previsionali relativi al periodo 2026 -2030 approvati dal Consiglio di Amministrazione in data 17 aprile 2026.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I piani previsionali 2026-2030 riflettono le migliori stime effettuabili in merito alle principali assunzioni, alla base dell\u2019operativit\u00e0 aziendale (andamenti macroeconomici e dei prezzi, ipotesi di funzionamento degli asset produttivi). Le assunzioni in parola e le corrispondenti informazioni economiche, patrimoniali e finanziarie sono state ritenute idonee ai fini dello svolgimento dell\u2019impairment test dal Consiglio di Amministrazione che ne ha approvato i risultati.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L'esecuzione dei test \u00e8 stata effettuata sulla base di un orizzonte temporale pari a 5 anni e di un valore terminale basato sul flusso di cassa operativo normalizzato, tenuto conto di un tasso di crescita pari a 2%. I tassi di attualizzazione sono stati stimati mediante la determinazione del costo medio ponderato del capitale.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il management ha basato la propria stima dei flussi derivanti dai piani previsionali su specifiche assunzioni tenuto anche conto, laddove disponibili, di fonti esterne:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">CGU Materie plastiche</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Con riferimento ai ricavi, la stima \u00e8 stata effettuata per ciascuna unit\u00e0 di business tenendo conto dei rapporti con la clientela e dei contratti di lungo termine sottoscritti, nonch\u00e9 delle previsioni dei mercati di sbocco sottostanti che prevedono degli outlook positivi in termini di volumi.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">CGU Batterie</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Con riferimento ai ricavi, la stima \u00e8 stata effettuata per ciascuna unit\u00e0 di business tenendo conto delle evoluzioni dei mercati di sbocco, e dei nuovi progetti, che prevedono degli outlook positivi in termini di volumi.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">Immobilizzazioni materiali e immateriali Mobilit\u00e0 sostenibile</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Con riferimento ai ricavi, la stima \u00e8 stata in funzione delle evoluzioni dei mercati di sbocco e dei nuovi progetti e tenendo conto della contrazione di ricavi prevista per l\u2019esercizio 2026. L\u2019avvio del corrente esercizio (2026) \u00e8 caratterizzato da un significativo rallentamento del mercato nazionale del Trasporto Pubblico Locale, principalmente determinato dai ritardi dei processi amministrativi e dalla mancata formalizzazione degli ordini da parte delle aziende pubbliche di trasporto, impegnate nella rendicontazione dei fondi PNRR. Tale dinamica ha determinato una temporanea contrazione del portafoglio ordini, volume non sufficiente a garantire un livello di saturazione adeguato degli impianti produttivi. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">In tale contesto, a partire dal 9 febbraio 2026, la Societ\u00e0 ha fatto ricorso alla Cassa Integrazione Ordinaria (CIGO) per una durata di 13 settimane, misura necessaria per fronteggiare il temporaneo calo della domanda preservando al contempo l\u2019integrit\u00e0 della struttura industriale e delle competenze tecniche consolidate.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Contestualmente, prosegue l\u2019attuazione del piano strategico, che prevede la finalizzazione della nuova gamma di autobus elettrici e metano, il completamento dei prototipi e dei processi di omologazione, nonch\u00e9 l\u2019ulteriore sviluppo, a partire dal secondo semestre 2026, delle attivit\u00e0 di commercializzazione all\u2019estero. La diversificazione geografica rappresenta un fattore strategico per mitigare l\u2019elevata volatilit\u00e0 del mercato domestico e ampliare il bacino di domanda potenziale.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il management della Menarini ha aggiornato le proprie proiezioni economico-finanziarie e patrimoniali mediante la predisposizione di un Business Plan 2026-2030 sulla base del quale tenuto conto dei risultati attesi nel piano strategico, delle proiezioni finanziarie dei 12 mesi successivi alla data di approvazione del bilancio e del supporto finanziario dell\u2019azionista di maggioranza, hanno ritenuto ragionevole assumere che la Societ\u00e0 possa continuare ad operare in un prevedibile futuro come un'entit\u00e0 in funzionamento. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il piano strategico ha mostrato soddisfacenti livelli di redditivit\u00e0 e di flussi di cassa attesi.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Per la determinazione del valore d\u2019uso delle CGU si \u00e8 fatto riferimento ad un orizzonte di previsione esplicita dei piani a medio termine e alle previsioni di lungo termine effettuate dalla direzione aziendale. Tali elaborazioni presentano i caratteri di incertezza e di aleatoriet\u00e0 tipici delle previsioni future e delle stime economiche; le stime sono infatti per loro natura soggette a variabili esogene e non governabili dal management che, in talune circostanze, possono influenzare anche significativamente l\u2019accuratezza delle previsioni svolte. Infine, si \u00e8 tenuto conto dei rischi correlati all\u2019aleatoriet\u00e0 dei flussi di cassa nella determinazione dei saggi di attualizzazione.  </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Nella seguente tabella sono indicati l\u2019estensione temporale presa a riferimento, l\u2019eventuale applicazione di un valore terminale, relativo tasso di crescita e tasso di attualizzazione (WACC) utilizzati ai fini dell\u2019impairment test per le due CGU: </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA7wAAACKCAYAAACJiEYaAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAHsIAAB7CAW7QdT4AABvgSURBVHhe7d0LbupIEIXhLI8FZTnsJdKs5O6EwZh+V1VXt01wzP9JJY0ufuMmdWgn83UDAAAAAOCECLwAAAAAgFMi8AIAAAAATonACwAAAAA4JQIvAAAAAOCUCLwAAABn8+96u3x93b4edbld/z3//be8e//ACMbLqRF4AQAAnH6+Q1PqbEzf1Mj+u16y4/y6XX65g373/nEMjBcfxstrEXgBAACc6sb0++f5gqJc/vvWWXw3NPA4AsaLD+PltQi8AAAAXsUM1L3MDv7f7XrxLrszHtHEETBefBgvL0XgBQAAcKuacmsWqmr2f7N/B46B8YL3I/ACAAAM8D6m+a7HM4EjYbzg3Qi8AAAAI1yPafoez6zDQKzL9b4FQb7vxzbL/cTf/XM8Ijm273qmTqh8Pcf+H36+y22E0lNRdf53wja01RfyeROwXobxIhfj5dcQeAEAAIbUzazU/P3cvrMGsWko6xCgVLNe3qx+X5umOjbwRVNbNdBT+3Y08Pl1sPb/UF4frUbPP6/2D//092k1/pjFeJGL8fJbCLwAAACD6lkPs9GUGvzidaPq2aPOeq4GfmrfgzNW1v5dYSDU5LE/Kr/uvsAghw1sxXgRivHyawi8AAAAo+pZn6qDL/7/o9I0SFhfeK38f5dWzb/QwLYzM3dWAz2771p1DYrjMPbfPCJpXbv69c751+uGVet9FsfaeS+xA8ZLcw0YL7+HwAsAADCsmnUpZnc6j2f2WM131cCKzfvC2obFvV41A1SfpLod67oFxjK986+a8fWwqu0Jb0jR4IvHhG0YL4yX9yHwAgAATChnQbImtWgyO7M+VUPaltXAGw22Z7nRfWe6M1vq/svGXwsg5bXNtt89L2n7jn0W2+28Z5jCeAnFePltBF4AAIAZyiOKRXOrTleVTaVeVZPqacwX5nKT+w6KbSszcur+39/A9+v4DfyfxHh5FOPl9xF4AQAApkiPEpbNota/1787pz+GWDWp3Qb2yVhuet8LJbQ01O38gQb+Dzyi+TcxXhgv70HgBQAAmFQ2mveG8idvcLWZj06TbzWp3Qb2ydlAD+1bDCwKdTuebRjLdM9fauDL7amhAy/HeFGo22G87IHACwAAMKuawSlKm66qmsxyueq1uknduYEf2XcTVqw+2DjOcjv3qq5TPaNWNNxTDXy7T/GteW5bfduwHeNFxnh5KQIvAADAtGp2JSu9EdTXaatqUjc38LP7rpt7qbLlreO0Qk9T1azfZAM/ss8iMGBnjJdU2fKMl5ci8AIAAGzQzMA8Sns888ndUFZN6uYG/m5q3zs28Ivida2EazjbwC9c+2SG99UYL6Gy5XvH6bp3GS8aAi8AAMAWUkPs6gKlpnhtWtNjilbzLTWwT93lRvc92MA7j7P5g0DPUi/f4HlJs0/aPs3fscR+GC/PypZnvLzUROBVpva98V66yZ+lT4n334yo2r73sAAAAAAA5zIUeNWEn5UaMJ3T4ku1gXYg8Fb7IfACAAAAwGdyBt6RX9hunx+Xn9W3qt4GgRcAAAAAMMYVeKXAWgfJNPtbhVVpZld85jsPtfUz5gReAAAAAMAYR+Atw6b1i9Tr78/mgbde1xFAm20sCLwAAAAAgDH9wFsFSDNs1rasWyDwAgAAAADGdANv+YeqjNldQblu+7u9fgReAAAAAMCYTuCt/1jVSGit1t30/2oi8AIAAAAAxnQCb/U7uEOhtVq3Tp5VMC2L3+EFAAAAAGzztsBr/6+KCLwAAAAAgG1e+EgzM7wAAAAAgPcZDLwjf7RqLCyXM7524G3Cc47ACwAAAAC46wTe9tFjc3a1MrLuXoG33ieBFwAAAAA+Uzfw3hPk7ZIFyKHHmpt19RliO/B6Z5q3PIINAAAAADiTfuBtQuRa0szp+v/dLUNmPeP6KGFlO/BK26lDr3CcTO8CAAAAwMdyBN5F9UixWY4g2i1pZnZ0OyO/bwwAAAAAOBtn4F14Q6/8GLE406uW9iiy9xgIuwAAAADw6QYC71Pze7lZOR4htoOvFnQrxjHwFDMAAADwQbz/l5Y6Q1yuN22OrMgs6nLCE6jGNmXKU6yuULNl3c8xHngBAAAA4CiqIKv+n2GqYKxPtlVBUguQzfaW8j9puv79I7v0XcvL50XuXRF4AQAAsKuiGafrxstVv/aozLJKIVG+PcvtjYbO/v/GdeRvE9WhfMu6n4nACwAAgF0VQWD4EU9gXBk+paAnB0UxnBYzt9qMbR6KL7fvb88j0CvpVzzrUJ3OpzyXLet+KgIvAAAAdkXgxW+rg2AzK6v9DSDh/nT9/m4eipdlXCF5Uf8RXmPZxzHnoXXLup+LwAsAAPAXiL8vWJX27GUub/wfy5czX/WMlzSj9CghCJSzbEIp4UHeB806BvR+j1cdP+19VtzHypjKl1n3VYZR9bHm6jjU5SRb1v1gBF4AAICD6wbJUJ7AmzfN39fmMc/YRGszYlXlu+wfZx0u6hmrtjynBNRf3NRjIb83v6/lvV0uWt6T8v2XL5NmWcv7X/7CplzGmglubVn3kxF4AQAAjswzsxvKkw4724uB17vfbNa2G3iLGd5+2F2Lxh4+euDMw/ByPxmzscUXPcq9l4+N/J6uxkw7HOvfIx55imHLup+NwAsAAHBgRROfd9CexlwiBFnx0ciwfSFE68FiVbzufIxZDx338gR5oLi38zGRB9z1flXvUS3MZvJ1y7FTfYnT3LfV68r2ZVvW/WwEXgAAgMOqZ6ae//yUN97uTFgFXjHs9qjBYtUPvPbjpwvXHw4CctUXJfG2yu/X8I/FPZy+tNHDbJAHz86933wZROB9BwIvAADAYRnBcJcZXsd6VUBuaybwls27GCyUQALo5PGSf3kS7zUxHJfr58Mtyu9L6d6uxku5jer4hu7rLet+NgIvAADAgal/JbmogebXHXirGSW1tgfeftHcw6e99/KgmN+rZYB8BOEiBMv3XDmD66gi8dah1fGFU7Rl3c9G4AUAADi0utFtS5yJ0jgDb9PY58G1s43dA6+4DUDQ3Jv5vVaG2OI+XQZRvq50z9W/W+6qcp/m7653bFn3kxF4AQAADsycUZoJgq7AWwbSJlBvDrzC7Bqwh/pR5fx/QVTfi8V9/H27So8+Z3xPW7RVTvLWoXng6YUt634wAi8AAMBh6bNT0yYCb/lYZj072wm8ynHX4UGcpX4eq/gaINKfiGhCrDFj295z1Xatm7LebrGsfHzS5tZxlI+fLet+LgIvAADAYdXhUi6r9264Aq8eGtpqt6HPhGUNuBE26mIGGCO0+68dJ9p9LgTF6n61x1y93Xp7vnG9Vj2+tqz7mQi8AAAAR1YEVKO8jze7Au+dO5AK21DXrRp/57kNBXpAvK/k2U7xVwaEG64M0f0g2X+CwRtcpePesu7nIfACAAAcmNiQK+UKhkUY7TXuUmO9NtHpuLRttOtqM7XqOc78jjIg3bfavSSEY2kcFfeo576sv/TRBqf1xVJvQG9Z94MQeAEAAI6qaMb7Mz08+gsAJQIvAADAQXVnlarZKQIvAJQIvAAAAAel//Enqfh9PQCoEXgBAAAOy/vHafjDTgAgIfACAAAcnfHXjHmMGQB0BF4AAAAAwCkReAEAAAAAp0TgBQAAAACcEoEXAAAAAHBKX//999+NoiiKoiiKoiiKos5WBF6KoiiKoiiKoijqlMUjzQAAAACAUyLwAgAAAABOicALAAAAADglAi8AAAAA4JQIvKf273a9fN2+vr5u3z/PfzqdTzhHAAD+qJ/vx8/or8v1/hMbKq4T8DKuwPvvelkH4bOGgsW/6+2SrXu5nmUY/9y+D39ORw6De10/Ai8AAEf18+3/GR2W/fr6vncJ26Rt5SVvV15WqTqQVn1u/9hD/3O5le0P/Qz2tdt4au7xtUb6d/ex7DaeSq7A23wQDHz71Kx7llGcvyGHPacDf3judv34AQEAwCHFn/XepjXUhgZdac7zqhv1emLHrLwHVvelH3/oi6WwEI+Dhgab7DWe6u0I1c2EA8ey83jKjQXey+V5IHaKjrIPuu+wjb0G8dsf/Uhv4LYZyld6Yxjsvj97XT8CLwAARxQCnPVzXg6bsw166gnabeSvOfvYKFs3azbaZrvTk4TeSG1YQm80enzAat/x9Lwfhfs1n9DUbufRY9l/PCVjgfe+wfy/e/JvqkbWc+F3HRw6N8or/dr788ZzBAAAivTFtvbzuWiIl34h9A6zDXqcaNECY/+YRPG48u2GbVXH+ly2CfnZJJC167bpB3x2H08m+UugYPxYXjOeguHAmwZ9bwflhwqB9x0IvAAA4A0cDenaG2avu3tMRXefcz1D7GGLnsZu0Mt+17/fGBTobzFo9/HUYWW78WN5zXgKxgNvPKDOt0/hAJ8D1rooi+KbgKzqxbXlQonHFC9yVuoVChfx+S1e/PBcK63muNhD+9VUx3MXr2Uo9UPRPkbvNc81+66+RfW/P/3rJ2+rHijtdupjdH1Lust7BQAAFvFn+Ehwiz+LJxv0rGcTf4TH17UZYIG6Tf+MVLgWrn6kG9oBp63jqaOX7QrdY3nReHqaCLxpR9aHWFgnHIx+UVKAVitbRw5BqcqT721b+sDLAuY1vDmp0qFYgW1mv5rseH7K8F2WdANpxzh2zVdpW22l8/G/PxuuX3HfZdu5Gten3cnTnu8VAABY1H2gyw4Neuw3m5/fWR+j9gQtvedN2zN7m3BO7uAf+hL6D2z0ysDb+3Kp1j2WV42n1VTgTSepDEbh2yk18IZlhaulf2jdOU44rV9f3OxDz/gAU/f9ILwJT3P71dTHU+0v3kD3aq6hcowz11y7UR/bmnl/tOuXn2+73cfxFdu0r086n/Z9Wuz7XgEAgPxn6G8H3qYvWH6Gm72SJX0pLp5Hvt28Yt8Q1h85n8lrB9R2GU+CmfHkOZaXjKfVXODNP0yEE43fhmWvtdvwSB80zWrhomhhRAjdJW3b+QelFnYXabli/en9avLjkbeZZlXr15VjNMnHJ72npt77ox1bvNmta5/rvV/p9eYHx+7vFQAAmP756WmKndonzrx9RaL3V5m6SY99z0wPtjD6FmDETuMpnzzK6yVje/fxtJoMvHfqgcsfcnOB1zi5sH8lUHkCWjim8gPF+0EjH9v8fjWONzgGt3qZmZujc17eHxid96e7H3W9Wv8ctXtv//cKAACkvmQwZHqb4p6sL2rK+JlfSv2Ff52k7TGy7T1L2+xczwxUdhpP8X6UynuPbjyWLeNpMR94lWAbT6gKLP3Bm7YnVbNaJ1CZb05VWuC1Lpy23Px+NZ7j0b5J7a07cs3rG8v5Dc1g4O3fJ7X+9dGC7f7vFQAAeGfgjT/zq5/d+b+7vlSPxzI+MxzPP+6n7qFSSb3LeC8ECHYYT5qihx4aTxPHsnE8LTYE3uzfhQOoA4I1eIuLplSzWidQebYZ6u8HXu266+tOXfM7aT3xuDrvT+/6+a7Non99CLwAAPyidwXeuL6y33zmV2saHlJv4WrmC2EyITsGqScy+qTYn5jHCHRsHU89cft6Dx5NH8v28bTYFHjTwT8PIn6QtCfT34YUKoww0zmx8eAU9APUaq/A1uM5nsEZ3tlrnsu2IS7beX9618//Id8/3l7gJcwCALCjNwVeTw+RZnqNfWTB2N2OPEm9Rdhn2W+E3m2gZwZGbBxPfakH7/bSk8eyx3habAu81YlaA1R7zR7URpjpBCot5PT1A9RKXm5+vxrH8ag/WOR1p6+5QN3W1sCrrlfrH6/2nuz/XgEAgPtPc+WL+I5NDXrqB8zm27GP2IuMHkfYttJvlP8cjrfeh/M8gJ5N48lj4F6dOZZdxtNqY+BNO81LWEzdhrXt+6v6B2bvwsXXB79dzN488ZAiZbnp/WrSfrRzTe9B/bp8jNPXXBD3XQfU7o09ef2WcF/sq/9+xWOsF9j9vQIAAHkvMRTaur2DJeuXjC/N9Z7pKZvdHTr2uF673bDPcnvajFQ6DwIvNtk0nhxGnoQYPZbdxtNqc+DNT/ZRyoeMto30wVOFjnhh1mp23b3I2QefEmjWY9I/aOw3T1tudr+afHvtNtP1kz4Y5WMcv+bP7TQXJP1Aa14beH/K17NtqseXXzttO0k832aB/Nru8V4BAIDi56v2w1nibIpTH1Mul/dE0n7tnmmlbdsWzlfuJeJ55T2y9G8PqQ8auXRAY6fxJN6HcdvSPSxwHstqz/G02h547+Lr99I+QPRt5AFHr3bXeVhJJad9q+oLn7Zrf9BYy83sV5Pt5zu7ueoS32DtGEevuXytU0nnIq+T3h/j+tVfolRVvsfGdp7iQBYX2PO9AgAAi/iz12iGU6NtV91bag163hOYpR5T1hNoTYUgHI/WA1vH1exmKBgAyd7jybc9+T6dPZbFruPpaZfA6xmc9jaEA39+GIX15F23YUVaTrvo8oXsB6hVf7mx/Wrq/bTn7Lkh2mMcvebC8kuZF8l6f3rXT9qfdH/1tnNfIrwPxrHu814BAIAHR2+o/eytq/5ZHNfTgqv6xbkyYxTEY+4sl+vMLCV1XyPvo3tugOI140np/+9lRYDZY9l7PAWuwIt36gc6AACAY0lfeu/bv6S+6HxfSp/53HBMn3HPEXgPj8ALAAD+nu4TgjPcM0B/UfiSYGCGGdji1OMpIfAeHoEXAAD8QfHRYv2x5jGhJzpnIORxZvyuc4+nHIH38Ai8AADgL9q5h3nORp3z0Uv6PfyyU4+nEoH38PgABAAAf9SHPDK5GdcJeBkCLwAAAADglAi8AAAAAIBTIvACAAAAAE6JwAsAAAAAOKWv//7770ZRFEVRFEVRFEVRZysCL0VRFEVRFEVRFHXKIvBSFEVRFEVRFEVRpyx+hxcAAAAAcEoEXgAAAADAKRF4AQAAAACnROAFAACA7ef79vX1dfu6XG//nv+EHXF9gZdxBd5/18s6CJX6/nku+FF+bt/P879c+WgCAADn9fPd6fn+XW+XZ1+Ul9UjhW1atUePWeynEyjFY7IOojnv73uHaAn94+VWXpp/t+tl3cZn9tXQpHuyd2/dTYxDl/CFTFH68UyP7d3GU8kVeD0H/XHfSOVvCJ9MAADgrGLPIzWfaQJALaVHnG6KR9SNutavKkEhlXDu6jr9ICAFkDjBRF+Jh3psWeFvfhza0hcxWkm369TY3nk85cYCr3BG+ezvbjOdnsc63v7oR7qxdjtvAACAgwm9ntzvPPshoUfMm16rKZZe20dq1i+XZ78q9o15WKia6zwwVwfaNtudWdqwLfWEw3HYs1U4P/npWkfgFe6t3ji06OsaY+ZuZmzvP56SzYF3EV/fK3z+icALAABwdqmxHWleV9nskLDyTFM8Ip8xjf8t9I0pXCiBIobePIiG6yIH5ObLAXOWPGmbfnyaIuwu92u8/+x7R2ePQ1U24yqulr1e36/jY/s14ynYJfB2PyhGecKsZxkAAADMG2wsa1YP+drAGxroNaTqgdcTBlLoT4233aCX2+rMVGWsYI7PsI6L7L7aHHjDNu81MNg8+S5ut7pfx8f2a8ZTsG/gVQZnumBl1ZvTlgu1fMh4lmnEGyUr9QqFi/j8Fi/79mKptJrjYg/tFwAA4Fh6PV6P1UOON8V+YduhL9TPI/VzYg/5kJZJ5+GfkQr71ref2fgFA07oTYHXs07KZeWxjY/tF42npx0Cr/QhEKRvxNTK1kkXTa7lxDzLJL39S78jkQXeaxtY0+FagXdmvwAAAMdSB8ch2aSB1EKON8VOQmiM/aMReK3Gvu2F03rp2gi9YQgr7i8MQg9Jr4inrYG3Mw5l0v0tiMdW3q/jY/tV42m1OfDG16Q3IVxgcz1hQHtOxrGMfmzpApoffI/SPnCEN+Fpbr8AAABHkvqW4cAbG+F7KV1v6pfamgrYD3J/pgfe7Dg8PWW+TH6OecVllFkr04ZrjnOK99lE4HWMQ1mavDPvwxim5cArlbq9l4yn1Vjg1cr4gNClC9lc/3DC1nZ7ywjf7pW0/Weh1Px2Tf5And8vAADAkfh7Fq1XtNbr9pdmH6ZQ+kMr8MZ1lNeL46xfr5v0+LrSJ3YReFGJ91g/6M2MQ5lz7E8E3rWUsb37eFrtE3ifNTYwjQNXPqwKnWXiB5txVcJ5lcft/aCRj39+vwAAAAeiNLMSs1cc7FBjL/Wokdmc0KS3x2sG3jtvr2v2ppm2H0x9YyjtssRjGbxuOKkdAu+jhu6nbYFXMzu2t4ynxb6/w6vuLF00qZp1dgi87g+ue2mB17pw2nLz+wUAADiQwWa2VvREzqAYxSa/148lbVOc9ALvQ7bPVOu5W9tuhOsW99U256Gkzdl9Nz7OQOCVzI3DlN3MvDLzGTE6tjeOp8UOgXcVl6kuZHGRlWo22wmzD51lPPsNReAFAACobAy8D6PNbeRsuIN4rHIocAVeQ+jv+scizDJLPavRx8ZecuyC4aziGJoLvA/D4zDlHPOej9sd+YwYGdvbx9Nit8CbTjh7M7KL256QESw7B/3QWcb/wVTbJ/CO7xcAAOBA9gi8Wb801hsNrpf1nN7yNf6L1KD31pH6wBC2y/MI22xDDIEXBSljDRsdh2l56z6MXyQNHZv/WPYYT4uXBl57vXSyzcs7BN6hR08KxnEV5OXm9wsAAHAk/qCn8ze3pbRv13qvDLzewBGWqzYcesPyn8N1qbc5e71wWt77zzR+X8VMY+SxuS9nnGN7l/G0eukjzfZ6xoeo543tLRNfH/1WMt0QxuneKctN7xcAAOBIBkOnJM4S9/qqUmy2d+qnPM27zHkNjEeqw77L9cN26+UJvKh4clHPzDiM+1XWeeXY3m08rXYJvPH1aufqCWUXcKlms54L2F0mfWBoF3Q9bv2Dxn7ztOVm9wsAAHAkWU+jNEWh1xNfzvu9KmhavVDeV0r7Tf2lv5eK60iBdzlO6QSM4y+F66Q08GE7+Takf3swJoTwmeJ9qN/vs+NwoY8nI9NkOaze5paxvdpzPK3GAm+vmgNPg9aq9nzzC5yqTPKeZTz7199c+4PGWm5mvwAAAMdiBsW71Cxb1fY8rt5SacT0Bl1nnkceCMSy9xO2rc/Iyj3rUm3r3A83ODffmNImGa2S7ylzPOXBVqx2nS1je7HreHpyBd7+RbQGpXBQzw+bcEHkg2tDY7ucZxn9+OULuUfgXY3tFwAA4GBcAWy8AX3QmmklXAexv+osl+utIzfpygxTrjOzlNTXSN72zLnhXLT8UFebJ+bGoeeeE8eHvdGpsb33eApcgRcAAACfKE0u2BMBvyU1uuebQDjzueGYPuOeI/ACAABAFWd3jpB43TNAf1H4csExswzs4dTjKSHwAgAAQBcfT7Qea/4NYTbqnIGQx5nxu849nnIEXgAAABjSY49vneR9zkad89HLg1xjfI5Tj6cSgRcAAAC2D3n08W24vsDLEHgBAAAAAKdE4AUAAAAAnBKBFwAAAABwSl///fffjaIoiqIoiqIoiqLOVgReiqIoiqIoiqIo6pRF4KUoiqIoiqIoiqJOWP/d/gchOc7zzxdMKgAAAABJRU5ErkJggg==\" style=\"width:344.15pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Per quanto concerne i tassi di attualizzazione, coerenti con i flussi sopra descritti, sono stati stimati mediante la determinazione del costo medio ponderato del capitale. In particolare, per il Risk-Free rate (rf) \u00e8 stato considerato il rendimento lordo dei BTP del Tesoro a 10 anni, su base semestrale. (Fonte Investing), per il Market Risk Premium (rm \u2013 rf) \u00e8 stato stimato un tasso del 4,23%, sulla base delle proiezioni di Damodaran e per il Beta di settore sono stati presi a riferimento i valori osservati a dicembre 2025 di societ\u00e0 comparabili quotate sui mercati regolamentati. Seguendo il processo sopra descritto, sono stati determinati valori recuperabili superiori al valore contabile tali da non comportare l\u2019iscrizione di una svalutazione alla voce avviamento.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Al fine di verificare la robustezza del valore d\u2019uso delle CGU, sono state condotte analisi di sensitivit\u00e0 su variazioni delle principali assunzioni quali WACC e g rate, i cui risultati supportano integralmente tale valore.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito si riporta la riduzione del g rate e l\u2019incremento del WACC che considerati singolarmente comporterebbero l\u2019allineamento del valore recuperabile al valore di carico delle singole CGU:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Con riferimento al cambiamento climatico le assunzioni sottostanti al piano industriale, e quindi le relative ipotesi sulla futura performance finanziaria dell\u2019impresa, sono adeguatamente allineate all\u2019attuale contesto di regulation sulla transizione energetica ed ecologica e non recepiscono eventuali scenari di accelerazione che potrebbero verificarsi laddove il suddetto contesto normativo si modificasse. Nello specifico, sono presi in considerazione gli obiettivi di sostenibilit\u00e0 dell\u2019Agenda 2030 delle Nazioni Unite, gli impegni assunti nelle COP (Conferenze of Parties) in termini di riduzione delle emissioni e gli obiettivi dell\u2019Unione europea che entro il 2030 punta a ridurre le emissioni nette di gas serra di almeno il 55% (Fit for 55), che sar\u00e0 innalzato a circa il 60% in coerenza con il REPowerEU, come passaggio fondamentale per raggiungere il traguardo net-zero carbon 2050.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019impatto sui ricavi \u00e8 stato considerato coerentemente con il progetto di implementare il range di prodotti offerti attraverso prodotti a ridotto impatto ambientale e funzionali al contrasto del cambiamento climatico sempre pi\u00f9 sostenibili. Gli impatti sui costi si riflettono nella previsione di investimenti in progetti volti a favorire la mitigazione del climate risk cos\u00ec come nella previsione di maggiori costi fissi attribuibili ad un incremento delle attivit\u00e0, e quindi del personale, di ricerca e sviluppo tecnologico che mirano all\u2019innovazione di processi e prodotti nel settore delle Materie Plastiche, delle Batterie e della Mobilit\u00e0 sostenibile.</span></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p></div></div>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfIntangibleAssetsExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00530_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">immobilizzazioni immateriali</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> sono iscritte per euro 121.798 migliaia e presentano un incremento di euro 9.702 migliaia. La ripartizione delle immobilizzazioni immateriali suddivisa per tipologia \u00e8 la seguente:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Gli investimenti in immobilizzazioni immateriali del periodo ammontano a euro 26.672 migliaia. Le informazioni relative alle variazioni del periodo sono dettagliatamente fornite nell\u2019Allegato 1. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019incremento dei costi di sviluppo \u00e8 ascrivibile principalmente alla attivit\u00e0 di sviluppo di progetti innovativi per batterie relativi al Progetto IPCEI.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposto un prospetto di dettaglio della voce con evidenza dei settori di riferimento:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposto un prospetto di dettaglio della voce al 31 dicembre 2024 con evidenza dei settori di riferimento:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito l\u2019allocazione dell\u2019avviamento alle CGU individuate dal Gruppo. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:299.15pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"font-size:1pt;margin-block-start:0.0pt;\"><br/></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Informazioniintegrativesullariduzionedivaloredelleattivit\u00e0textblock\" title=\"Informazioni integrative sulla riduzione di valore delle attivit\u00e0 [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:17.85pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;font-family:var(--minorHAnsi);text-decoration-style:solid;font-style:italic;\">Impairment test sul valore dell\u2019avviamento e delle immobilizzazioni materiali ed immaterial</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">i</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019impairment test condotto ai sensi dello IAS 36 non ha evidenziato perdite di valore tali da richiedere svalutazioni nel corso dell\u2019esercizio. Con particolare riferimento al valore dell\u2019avviamento il test \u00e8 stato effettuato facendo riferimento alle singole CGU cui esso \u00e8 attribuito, , sulla base delle scelte strategiche e organizzative attuate dal Gruppo.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019analisi dei test di impairment \u00e8 stata condotta attraverso la stima del valore recuperabile fondata sulla configurazione di valore rappresentata dal valore d\u2019uso, ovvero sulla verifica dei flussi finanziari attesi (metodologia del Discounted Cash Flow) dalle CGU e riflessi nei piani previsionali relativi al periodo 2026 -2030 approvati dal Consiglio di Amministrazione in data 17 aprile 2026.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I piani previsionali 2026-2030 riflettono le migliori stime effettuabili in merito alle principali assunzioni, alla base dell\u2019operativit\u00e0 aziendale (andamenti macroeconomici e dei prezzi, ipotesi di funzionamento degli asset produttivi). Le assunzioni in parola e le corrispondenti informazioni economiche, patrimoniali e finanziarie sono state ritenute idonee ai fini dello svolgimento dell\u2019impairment test dal Consiglio di Amministrazione che ne ha approvato i risultati.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L'esecuzione dei test \u00e8 stata effettuata sulla base di un orizzonte temporale pari a 5 anni e di un valore terminale basato sul flusso di cassa operativo normalizzato, tenuto conto di un tasso di crescita pari a 2%. I tassi di attualizzazione sono stati stimati mediante la determinazione del costo medio ponderato del capitale.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il management ha basato la propria stima dei flussi derivanti dai piani previsionali su specifiche assunzioni tenuto anche conto, laddove disponibili, di fonti esterne:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">CGU Materie plastiche</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Con riferimento ai ricavi, la stima \u00e8 stata effettuata per ciascuna unit\u00e0 di business tenendo conto dei rapporti con la clientela e dei contratti di lungo termine sottoscritti, nonch\u00e9 delle previsioni dei mercati di sbocco sottostanti che prevedono degli outlook positivi in termini di volumi.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">CGU Batterie</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Con riferimento ai ricavi, la stima \u00e8 stata effettuata per ciascuna unit\u00e0 di business tenendo conto delle evoluzioni dei mercati di sbocco, e dei nuovi progetti, che prevedono degli outlook positivi in termini di volumi.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">Immobilizzazioni materiali e immateriali Mobilit\u00e0 sostenibile</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Con riferimento ai ricavi, la stima \u00e8 stata in funzione delle evoluzioni dei mercati di sbocco e dei nuovi progetti e tenendo conto della contrazione di ricavi prevista per l\u2019esercizio 2026. L\u2019avvio del corrente esercizio (2026) \u00e8 caratterizzato da un significativo rallentamento del mercato nazionale del Trasporto Pubblico Locale, principalmente determinato dai ritardi dei processi amministrativi e dalla mancata formalizzazione degli ordini da parte delle aziende pubbliche di trasporto, impegnate nella rendicontazione dei fondi PNRR. Tale dinamica ha determinato una temporanea contrazione del portafoglio ordini, volume non sufficiente a garantire un livello di saturazione adeguato degli impianti produttivi. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">In tale contesto, a partire dal 9 febbraio 2026, la Societ\u00e0 ha fatto ricorso alla Cassa Integrazione Ordinaria (CIGO) per una durata di 13 settimane, misura necessaria per fronteggiare il temporaneo calo della domanda preservando al contempo l\u2019integrit\u00e0 della struttura industriale e delle competenze tecniche consolidate.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Contestualmente, prosegue l\u2019attuazione del piano strategico, che prevede la finalizzazione della nuova gamma di autobus elettrici e metano, il completamento dei prototipi e dei processi di omologazione, nonch\u00e9 l\u2019ulteriore sviluppo, a partire dal secondo semestre 2026, delle attivit\u00e0 di commercializzazione all\u2019estero. La diversificazione geografica rappresenta un fattore strategico per mitigare l\u2019elevata volatilit\u00e0 del mercato domestico e ampliare il bacino di domanda potenziale.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il management della Menarini ha aggiornato le proprie proiezioni economico-finanziarie e patrimoniali mediante la predisposizione di un Business Plan 2026-2030 sulla base del quale tenuto conto dei risultati attesi nel piano strategico, delle proiezioni finanziarie dei 12 mesi successivi alla data di approvazione del bilancio e del supporto finanziario dell\u2019azionista di maggioranza, hanno ritenuto ragionevole assumere che la Societ\u00e0 possa continuare ad operare in un prevedibile futuro come un'entit\u00e0 in funzionamento. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il piano strategico ha mostrato soddisfacenti livelli di redditivit\u00e0 e di flussi di cassa attesi.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Per la determinazione del valore d\u2019uso delle CGU si \u00e8 fatto riferimento ad un orizzonte di previsione esplicita dei piani a medio termine e alle previsioni di lungo termine effettuate dalla direzione aziendale. Tali elaborazioni presentano i caratteri di incertezza e di aleatoriet\u00e0 tipici delle previsioni future e delle stime economiche; le stime sono infatti per loro natura soggette a variabili esogene e non governabili dal management che, in talune circostanze, possono influenzare anche significativamente l\u2019accuratezza delle previsioni svolte. Infine, si \u00e8 tenuto conto dei rischi correlati all\u2019aleatoriet\u00e0 dei flussi di cassa nella determinazione dei saggi di attualizzazione.  </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Nella seguente tabella sono indicati l\u2019estensione temporale presa a riferimento, l\u2019eventuale applicazione di un valore terminale, relativo tasso di crescita e tasso di attualizzazione (WACC) utilizzati ai fini dell\u2019impairment test per le due CGU: </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" src=\"data:image/png;base64,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\" style=\"width:344.15pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Per quanto concerne i tassi di attualizzazione, coerenti con i flussi sopra descritti, sono stati stimati mediante la determinazione del costo medio ponderato del capitale. In particolare, per il Risk-Free rate (rf) \u00e8 stato considerato il rendimento lordo dei BTP del Tesoro a 10 anni, su base semestrale. (Fonte Investing), per il Market Risk Premium (rm \u2013 rf) \u00e8 stato stimato un tasso del 4,23%, sulla base delle proiezioni di Damodaran e per il Beta di settore sono stati presi a riferimento i valori osservati a dicembre 2025 di societ\u00e0 comparabili quotate sui mercati regolamentati. Seguendo il processo sopra descritto, sono stati determinati valori recuperabili superiori al valore contabile tali da non comportare l\u2019iscrizione di una svalutazione alla voce avviamento.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Al fine di verificare la robustezza del valore d\u2019uso delle CGU, sono state condotte analisi di sensitivit\u00e0 su variazioni delle principali assunzioni quali WACC e g rate, i cui risultati supportano integralmente tale valore.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito si riporta la riduzione del g rate e l\u2019incremento del WACC che considerati singolarmente comporterebbero l\u2019allineamento del valore recuperabile al valore di carico delle singole CGU:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Con riferimento al cambiamento climatico le assunzioni sottostanti al piano industriale, e quindi le relative ipotesi sulla futura performance finanziaria dell\u2019impresa, sono adeguatamente allineate all\u2019attuale contesto di regulation sulla transizione energetica ed ecologica e non recepiscono eventuali scenari di accelerazione che potrebbero verificarsi laddove il suddetto contesto normativo si modificasse. Nello specifico, sono presi in considerazione gli obiettivi di sostenibilit\u00e0 dell\u2019Agenda 2030 delle Nazioni Unite, gli impegni assunti nelle COP (Conferenze of Parties) in termini di riduzione delle emissioni e gli obiettivi dell\u2019Unione europea che entro il 2030 punta a ridurre le emissioni nette di gas serra di almeno il 55% (Fit for 55), che sar\u00e0 innalzato a circa il 60% in coerenza con il REPowerEU, come passaggio fondamentale per raggiungere il traguardo net-zero carbon 2050.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019impatto sui ricavi \u00e8 stato considerato coerentemente con il progetto di implementare il range di prodotti offerti attraverso prodotti a ridotto impatto ambientale e funzionali al contrasto del cambiamento climatico sempre pi\u00f9 sostenibili. Gli impatti sui costi si riflettono nella previsione di investimenti in progetti volti a favorire la mitigazione del climate risk cos\u00ec come nella previsione di maggiori costi fissi attribuibili ad un incremento delle attivit\u00e0, e quindi del personale, di ricerca e sviluppo tecnologico che mirano all\u2019innovazione di processi e prodotti nel settore delle Materie Plastiche, delle Batterie e della Mobilit\u00e0 sostenibile.</span></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p></div>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfGoodwillExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00540_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:17.85pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;font-family:var(--minorHAnsi);text-decoration-style:solid;font-style:italic;\">Impairment test sul valore dell\u2019avviamento e delle immobilizzazioni materiali ed immaterial</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">i</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019impairment test condotto ai sensi dello IAS 36 non ha evidenziato perdite di valore tali da richiedere svalutazioni nel corso dell\u2019esercizio. Con particolare riferimento al valore dell\u2019avviamento il test \u00e8 stato effettuato facendo riferimento alle singole CGU cui esso \u00e8 attribuito, , sulla base delle scelte strategiche e organizzative attuate dal Gruppo.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019analisi dei test di impairment \u00e8 stata condotta attraverso la stima del valore recuperabile fondata sulla configurazione di valore rappresentata dal valore d\u2019uso, ovvero sulla verifica dei flussi finanziari attesi (metodologia del Discounted Cash Flow) dalle CGU e riflessi nei piani previsionali relativi al periodo 2026 -2030 approvati dal Consiglio di Amministrazione in data 17 aprile 2026.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I piani previsionali 2026-2030 riflettono le migliori stime effettuabili in merito alle principali assunzioni, alla base dell\u2019operativit\u00e0 aziendale (andamenti macroeconomici e dei prezzi, ipotesi di funzionamento degli asset produttivi). Le assunzioni in parola e le corrispondenti informazioni economiche, patrimoniali e finanziarie sono state ritenute idonee ai fini dello svolgimento dell\u2019impairment test dal Consiglio di Amministrazione che ne ha approvato i risultati.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L'esecuzione dei test \u00e8 stata effettuata sulla base di un orizzonte temporale pari a 5 anni e di un valore terminale basato sul flusso di cassa operativo normalizzato, tenuto conto di un tasso di crescita pari a 2%. I tassi di attualizzazione sono stati stimati mediante la determinazione del costo medio ponderato del capitale.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il management ha basato la propria stima dei flussi derivanti dai piani previsionali su specifiche assunzioni tenuto anche conto, laddove disponibili, di fonti esterne:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">CGU Materie plastiche</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Con riferimento ai ricavi, la stima \u00e8 stata effettuata per ciascuna unit\u00e0 di business tenendo conto dei rapporti con la clientela e dei contratti di lungo termine sottoscritti, nonch\u00e9 delle previsioni dei mercati di sbocco sottostanti che prevedono degli outlook positivi in termini di volumi.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">CGU Batterie</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Con riferimento ai ricavi, la stima \u00e8 stata effettuata per ciascuna unit\u00e0 di business tenendo conto delle evoluzioni dei mercati di sbocco, e dei nuovi progetti, che prevedono degli outlook positivi in termini di volumi.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">Immobilizzazioni materiali e immateriali Mobilit\u00e0 sostenibile</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Con riferimento ai ricavi, la stima \u00e8 stata in funzione delle evoluzioni dei mercati di sbocco e dei nuovi progetti e tenendo conto della contrazione di ricavi prevista per l\u2019esercizio 2026. L\u2019avvio del corrente esercizio (2026) \u00e8 caratterizzato da un significativo rallentamento del mercato nazionale del Trasporto Pubblico Locale, principalmente determinato dai ritardi dei processi amministrativi e dalla mancata formalizzazione degli ordini da parte delle aziende pubbliche di trasporto, impegnate nella rendicontazione dei fondi PNRR. Tale dinamica ha determinato una temporanea contrazione del portafoglio ordini, volume non sufficiente a garantire un livello di saturazione adeguato degli impianti produttivi. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">In tale contesto, a partire dal 9 febbraio 2026, la Societ\u00e0 ha fatto ricorso alla Cassa Integrazione Ordinaria (CIGO) per una durata di 13 settimane, misura necessaria per fronteggiare il temporaneo calo della domanda preservando al contempo l\u2019integrit\u00e0 della struttura industriale e delle competenze tecniche consolidate.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Contestualmente, prosegue l\u2019attuazione del piano strategico, che prevede la finalizzazione della nuova gamma di autobus elettrici e metano, il completamento dei prototipi e dei processi di omologazione, nonch\u00e9 l\u2019ulteriore sviluppo, a partire dal secondo semestre 2026, delle attivit\u00e0 di commercializzazione all\u2019estero. La diversificazione geografica rappresenta un fattore strategico per mitigare l\u2019elevata volatilit\u00e0 del mercato domestico e ampliare il bacino di domanda potenziale.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il management della Menarini ha aggiornato le proprie proiezioni economico-finanziarie e patrimoniali mediante la predisposizione di un Business Plan 2026-2030 sulla base del quale tenuto conto dei risultati attesi nel piano strategico, delle proiezioni finanziarie dei 12 mesi successivi alla data di approvazione del bilancio e del supporto finanziario dell\u2019azionista di maggioranza, hanno ritenuto ragionevole assumere che la Societ\u00e0 possa continuare ad operare in un prevedibile futuro come un'entit\u00e0 in funzionamento. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il piano strategico ha mostrato soddisfacenti livelli di redditivit\u00e0 e di flussi di cassa attesi.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Per la determinazione del valore d\u2019uso delle CGU si \u00e8 fatto riferimento ad un orizzonte di previsione esplicita dei piani a medio termine e alle previsioni di lungo termine effettuate dalla direzione aziendale. Tali elaborazioni presentano i caratteri di incertezza e di aleatoriet\u00e0 tipici delle previsioni future e delle stime economiche; le stime sono infatti per loro natura soggette a variabili esogene e non governabili dal management che, in talune circostanze, possono influenzare anche significativamente l\u2019accuratezza delle previsioni svolte. Infine, si \u00e8 tenuto conto dei rischi correlati all\u2019aleatoriet\u00e0 dei flussi di cassa nella determinazione dei saggi di attualizzazione.  </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Nella seguente tabella sono indicati l\u2019estensione temporale presa a riferimento, l\u2019eventuale applicazione di un valore terminale, relativo tasso di crescita e tasso di attualizzazione (WACC) utilizzati ai fini dell\u2019impairment test per le due CGU: </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" src=\"data:image/png;base64,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\" style=\"width:344.15pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Per quanto concerne i tassi di attualizzazione, coerenti con i flussi sopra descritti, sono stati stimati mediante la determinazione del costo medio ponderato del capitale. In particolare, per il Risk-Free rate (rf) \u00e8 stato considerato il rendimento lordo dei BTP del Tesoro a 10 anni, su base semestrale. (Fonte Investing), per il Market Risk Premium (rm \u2013 rf) \u00e8 stato stimato un tasso del 4,23%, sulla base delle proiezioni di Damodaran e per il Beta di settore sono stati presi a riferimento i valori osservati a dicembre 2025 di societ\u00e0 comparabili quotate sui mercati regolamentati. Seguendo il processo sopra descritto, sono stati determinati valori recuperabili superiori al valore contabile tali da non comportare l\u2019iscrizione di una svalutazione alla voce avviamento.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Al fine di verificare la robustezza del valore d\u2019uso delle CGU, sono state condotte analisi di sensitivit\u00e0 su variazioni delle principali assunzioni quali WACC e g rate, i cui risultati supportano integralmente tale valore.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito si riporta la riduzione del g rate e l\u2019incremento del WACC che considerati singolarmente comporterebbero l\u2019allineamento del valore recuperabile al valore di carico delle singole CGU:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Con riferimento al cambiamento climatico le assunzioni sottostanti al piano industriale, e quindi le relative ipotesi sulla futura performance finanziaria dell\u2019impresa, sono adeguatamente allineate all\u2019attuale contesto di regulation sulla transizione energetica ed ecologica e non recepiscono eventuali scenari di accelerazione che potrebbero verificarsi laddove il suddetto contesto normativo si modificasse. Nello specifico, sono presi in considerazione gli obiettivi di sostenibilit\u00e0 dell\u2019Agenda 2030 delle Nazioni Unite, gli impegni assunti nelle COP (Conferenze of Parties) in termini di riduzione delle emissioni e gli obiettivi dell\u2019Unione europea che entro il 2030 punta a ridurre le emissioni nette di gas serra di almeno il 55% (Fit for 55), che sar\u00e0 innalzato a circa il 60% in coerenza con il REPowerEU, come passaggio fondamentale per raggiungere il traguardo net-zero carbon 2050.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019impatto sui ricavi \u00e8 stato considerato coerentemente con il progetto di implementare il range di prodotti offerti attraverso prodotti a ridotto impatto ambientale e funzionali al contrasto del cambiamento climatico sempre pi\u00f9 sostenibili. Gli impatti sui costi si riflettono nella previsione di investimenti in progetti volti a favorire la mitigazione del climate risk cos\u00ec come nella previsione di maggiori costi fissi attribuibili ad un incremento delle attivit\u00e0, e quindi del personale, di ricerca e sviluppo tecnologico che mirano all\u2019innovazione di processi e prodotti nel settore delle Materie Plastiche, delle Batterie e della Mobilit\u00e0 sostenibile.</span></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfImpairmentOfAssetsExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00550_X_C00010": {
   "value": "<p class=\"Normale Sottotitolo\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere\" dir=\"ltr\" style=\"color:#002060;font-size:14.0pt;\">Nota 15. Attivit\u00e0 materiali per diritti di utilizzo</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">attivit\u00e0 materiali per diritti di utilizzo</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> sono iscritte per euro 32.776 migliaia e presentano una riduzione di euro 5.308 migliaia. La ripartizione delle attivit\u00e0 materiali per diritti di utilizzo suddivisa tra locazione e leasing finanziari \u00e8 la seguente:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le informazioni relative alle variazioni del periodo sono dettagliatamente fornite nell\u2019Allegato 2.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposto un prospetto di dettaglio della voce con evidenza dei settori di riferimento:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposto un prospetto di dettaglio della voce al 31 dicembre 2024 con evidenza dei settori di riferimento:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I diritti di utilizzo si riferiscono prevalentemente a contratti di locazione di opifici industriali conclusi con le parti correlate Pmimmobiliare e Azienda Agricola Quercete (si rimanda alla Nota 45 per i dettagli sui rapporti di locazione). </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Con riferimento alle locazioni, il periodo di valutazione \u00e8 compreso tra i 3 e i 8 anni, tenuto conto della scadenza dei contratti e degli eventuali periodi di rinnovo. Si precisa che nel corso del periodo non sono intervenute </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">lease modification. </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il tasso marginale di finanziamento della Societ\u00e0 utilizzato per l\u2019attualizzazione dei canoni \u00e8 pari al 5%.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I diritti di utilizzo sono iscritti (al netto del relativo fondo ammortamento) per euro 15.716 migliaia nel settore Batterie, per euro 15.855 migliaia nel settore Materie plastiche e per euro 1.202 migliaia nel settore Corporate. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere Carpredefinitoparagrafo\" dir=\"ltr\">Nota 23. Passivit\u00e0 finanziarie per leasing</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">passivit\u00e0 finanziarie per leasing</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> correnti sono iscritte per euro 5.327 migliaia e presentano un incremento di euro 115 migliaia rispetto al 31 dicembre 2024.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Si espone di seguito una tabella riepilogativa della tipologia di indebitamento, con evidenza del settore di riferimento:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Si espone di seguito una tabella riepilogativa della tipologia di indebitamento relativa al precedente esercizio, con evidenza del settore di riferimento:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale Sottotitolo\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere\" dir=\"ltr\" style=\"color:#002060;font-size:14.0pt;\">Nota 28. Passivit\u00e0 finanziarie per leasing</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">passivit\u00e0 finanziarie per leasing</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> non correnti sono iscritte per euro 27.072 migliaia e presentano una riduzione di euro 5.350 migliaia rispetto al 31 dicembre 2024 riconducibile al pagamento dei canoni di locazione/leasing dell\u2019esercizio. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Si espone di seguito una tabella riepilogativa della tipologia di indebitamento, con evidenza del settore di riferimento:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Si espone di seguito una tabella riepilogativa della tipologia di indebitamento relativa al precedente esercizio, con evidenza del settore di riferimento:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere Carpredefinitoparagrafo\" dir=\"ltr\">All 2.\tProspetto delle variazioni delle Attivit\u00e0 materiali per diritti di utilizzo</span></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Prospetto delle variazioni dei diritti di utilizzo al 31 dicembre 2025</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:291.25pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Prospetto delle variazioni dei diritti di utilizzo al 31 dicembre 2024</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:291.25pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"font-size:1pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"font-size:1pt;\"><br/></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfLeasesExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00560_X_C00010": {
   "value": "<p class=\"Normale Sottotitolo\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere\" dir=\"ltr\" style=\"color:#002060;font-size:14.0pt;\">Nota 16. Immobilizzazioni materiali</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">immobilizzazioni materiali</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> sono iscritte per euro 235.201 migliaia e presentano un incremento di euro 44.463 migliaia. La ripartizione delle immobilizzazioni materiali suddivisa per tipologia \u00e8 la seguente:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Gli investimenti in immobilizzazioni materiali sono pari a euro 62.177 migliaia e si riferiscono agli investimenti effettuati prevalentemente nel settore Batterie presso il sito di Teverola 2. Le informazioni relative alle variazioni dell\u2019esercizio sono dettagliatamente fornite nell\u2019Allegato 3.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposto un prospetto di dettaglio della voce con evidenza dei settori di riferimento:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposto un prospetto di dettaglio della voce al 31 dicembre 2024 con evidenza dei settori di riferimento:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le immobilizzazioni materiali sono iscritte (al netto del relativo fondo ammortamento), per euro 145.273 migliaia nel settore Batterie, per euro 15.943 migliaia nel settore Materie plastiche, per euro 73.915 nel settore Mobilit\u00e0 sostenibile e per euro 66 migliaia nel settore Corporate.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere Carpredefinitoparagrafo\" dir=\"ltr\">All 3.\tProspetto delle variazioni delle Immobilizzazioni materiali</span></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Prospetto delle variazioni delle Immobilizzazioni materiali al 31 dicembre 2025</span></p><p class=\"Normale\" dir=\"ltr\" style=\"font-size:1pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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2vsDABXJ1Hoe1Zqu/+fpf1xPzfE//suXKZquofH53/776X9e/zVHWP9ZWdO13OZdfQ8uTFcAAAAAeH5yxkd0rKTUpCobOKEiM6dkxmRM16L5dT256s3EQj+YTDJrX6ZvvGp1lvpoh/V5WOp6cMK+yzxn2ZeU+/3m8SRRqDdVfH+N8VF1zSRH1N4fAKhIptbzqMZ0Tc7N4o3PqjddtTdoU9J2qqarzSR+tp8kwHQFAAAAgOcnZ3wIhkr4tlpqNIUmzu4ryrEzGh9bFBlAJTNGNV1j4yg2lS5f4U7ftovuITU8Nwr94Mi1e2tz3KgzcT8ajalSHyWkzyNqf/oWrtDGZyLs7/g5Jsaj1A+Ffr9ZPEkU6s2Nyeb4KFwzlyOq7w8AVCRT63lkN113X89PfkpgZ67mjmvX2d50Lf5MQfKzAIrpmrb5f/5f/+XLpG/VCtd8VGG6AgAAAMDzkzM+EkNlZwyZ3zgVvqqdKVs0Y9Sy8W9jqqZXQItJJhpkK60mkvkZBMeqrpX0S9TZFyLTzdBvj0torO77rRi3hX6/azwl9e4fszY+OuKjdC894xwAzEim1vPIarpazsufYzJdc8r9hIB4LGmPYKpGpmxLmyYVpisAAAAAPD8546NoisRvBnrDpWziHGO6JuaQck5IvUmWMYcs50XnSDI+A2ubzmjPKSCqTzAbn4XwPqXnnTyfXdwU+v3m8RRiOF82lTvio3jNTN219wcAKpKp9Tyymq7x1/SjN0YDxW+Wxm+jVpmuxZ8ZsJiuhjZH5Z7nj2phugIAAADA85MzPpoNFYOJc5DpuqIZr1JdtzPJ4j7RlZTT6rS26Yz12pue13SNTUeD0uAq9Pvspms8NmTTtSxMV4DZkEyt59Fspmvjb7AaTNcymK4AAAAAAI9DzvhoNlTu96ZriGy+xobirUyyndkXXqvlGVjbdKbSVNP64dFJ4samxIAu9Pvspmsch42mqzV2z2C6AtwCydR6Hs1lusa/27oQnicaq7ljlaareu+PJ0xXAAAAAHh+csZHs6Gi/XZkgNl0FUxVo+nqyNR3G5Ms7qdde3P1a8esbToTPw/xzeMXQH8DOi89Nvf9Prfpmpirrn0d8VF5TUxXgGOQTK3nkdV0tZyXP6dsusYm6f/4r+R4tekat0czip9RmK4AAAAA8PzkjI8OQyU1uHSz5aLI2ErfSFTfrLvIl722J3U1Myat/OZfgtUcUs9LzK7YxYuPWZ+BtU1X0ueRdtGZa53isYfH8Pb1Rhp/ccD4fxf6/TbxpBCdf1E47uK25cerOT6KbcR0BbgFkqn1PLKarulbrAvJH6ZK31JNTc74uPRV/uTN1Kj+9K1Vi+m6b/POyA3KisceVJiuAAAAAPD85IyPHkMlNa4Kik2exCAryJdNDUxJsRGmv/0YnGc1h9Tzau7H+AysbdqoeB7Rc3wWMsb7nvR52WPhNvGkEJ1fUlJfa3wU24jpCnALJFPreWQ3Xf+X//bfT//zelqZvam6M20d27lJW7LYTNeaNj/Tm7CYrgAAD076Rof6NT8r0YakcnPQU9bKLa7RyyO0EfqZfayM5BliOmd89BgqC7oBtWjJyd9Bnt6ZYDkDSS1bNl1314meYajBJpl6nVTGZ2BtU0iuTwPlDcnHJI7Fcn+pb36W+v1W8SQRnv+1jJGM0S8a6y3xUWwjpuvdaZmnnmFuezEkU+t5VGG6rorMTQ3lD1KpBmhwvtkkNZquu2M6vOkKAAAToL1RFGx4WujZHNxgY5FuEMUN1Z15hDbCADri/dFi5CliOre5Lm6886brGcGE2kyb8MMx0ehrKqsYr9kP3vZlonuxGhCV/XXRZW7y92N8BtY2Cew+lNzU++HkxET3bLnPNPa2IDP1+63iKSE8/9reNEdZ6qmKj2IbMzmi9v6giZZ5ivXa4yGZWs+jxHRNfjJA0+4PXl0pG5f7P261f8NU+gNYF2PWXzcxViOzNjl2ldbmotH8gMJ0BQB4VCLDJxSm671hEf8iYLoCAABMQcs8xdz2eEimFkIzC9MVAOBBiReKAw3OyU3X5cbv/sZI9HaM9Noab7W8Bj3x/mgxQkwDAMDMtMxTzG0Ph2RqITSzMF0BAB6U6q8QWpnddJ2Aw/oeHosXiXcAAACAGZBMLYRmFqYrAMCDgul6PzBd4QymKwAAAMDNkEwthGYWpisAwIMRGX6C0t+jSn+vykkzCyUjKfr61UXSt+q7yobnnU+I/1CYuy/jV8HEflLu2dpHpb5357/i19V2z28higehL0rHE6pjOaAmHlZM54+K9/S+TX2p1Hulqq921xPGXq69AAAAEsLcdZY2gfXMfy3zVK5MT1sM1K5L+vtSWVdfEduTu7na9gxCMrUQmlmYrgAAD0bJ+JPNSV27tVG0iPo4fQQLtJ3SwqPKfn1HC8NV7r6Sa+wW1aX7Dhe0lX1U6nv3R8xKbXxGCs8v1NdPvPBPtYvJ1lheqYmHlZrzK+I93dxkY6SiL3f1tvRV4Xrna+TaCwAAEPFz+grmEU27ebtn/muZp3JletqSo3ZdclBfujYX2rO/t8b2DEIytRCaWZiuAAAPhtl0jRaSGaWLO2u5q1TzxqCasvJ9pYtqy0LwaoyuVPZR0XTd+jLbxiel8tln1RqTTRuVIB6Oip+zwuss5GJkWL0ZhX1VKHMee7n2AgAAOPIfrMY6av4zzlO5Mj1tUaldlxzXl9u6uri2jRbrHe0ZhGRqITSzMF0BAB6UaJG0M5sWtk+uhY+a4wVW2bQJP+XefW05rP/Aso7ovHhBl61/4XzfYV819lGx7zNtfFqyz09epOvHk5hsfE618VAdP4WYjduW+5ChvFEy19vSV4Xrncm1FwAA4IppLtWOHzWvauTK9LRF4ZB1iXa80P4LsQkcV39Zm4VlutozCMnUQmhmYboCADwo0cJGMv5yVCwy9+ulxCDLmFA9ZfcLwytq2zN1t5Dpo2LfZ8o+LaXnV3W8os/UcrXx0BA/pXtKvrIXjYfc/fbUm0O7Zul6K7n2AgAAnLHMpR1rwdZ5VSNXpqctIkesSzr68kxNmzrbMwjJ1EJoZmG6AgA8KGbTNVl07ZVbZMqL1viTbO2NufFlz6jnxZ/Wy4tLhco+wnQVKN1z7/GVqudUGw8N8VNsc6bOXNmeejdq+qp4vQXLOQAA8OLY5tL4jcmatWDjvKqRK9PTFpFjzm/vywu7t1ev2pvIne0ZhGRqITSzMF0BAB6UsukaL4501S4y+xZ4vYtD/bzaxexKWx9hugqU7rnreMtzqo2HhvgpPudMnbmyPfW29FXxeguWcwAA4MWxzaXta8HGeVUjV6anLSLHnN+9rl6I6wgVlutszyAkUwuhmYXpCgDwoJSMv/iN0uScrkVmWnfdAq+n7Bn1vNrFbNqWRcY+KvW9+V6eidI9dxxve05Hb4YWis85U2eubEe9TX1VvN6C5RwAAHhxbHMppuu480eYrhuy+brV2dmeQUimFkIzC9MVAOBByRt/8cJo9xWhgYtMq1F5oafsFfW82t+Rau8jTFeB0j03H299TrXx0PA7ZMXnHLfdvDlsrrexr4rXW7CcAwAAL07n7342z38LLfNUrkxPW0SOWJf09GWGqOy2nuhszyAkUwuhmYXpCgDwoNSYrvFfD02OZReZF4ULyfRNOn3Buz9uL5tZHGbOS+tP/2rq5dN3+RP7mj6KryN8im+9l2eidM/Nx0c9p0XZeKg/v3hPSfvM8d5cb2NfFa+3YDkHAABent3bkslc2rcWbJxXNXJletqiULvOOLYvV673kNS7XFj8I2Fd7RmEZGohNLMwXQEAHpRoYbMzXZNPmrPKLTJLOqqstjhcyJ2XLBJlbYvZ9j7aLTqdrnVb7+WZKN1z8/GOWK6Kh4Xa84vPuXFz2FxvY18Vr7dgOQcAAMA0l24K5tSVo+ZVjVyZnrZoHLIu2VTblyvxPcga1J5BSKYWQjML0xUA4EHJm64L5oVRZpH59Z01cXYLzFFlc4vl0nnRcUkti8fkOmq5a93We3kmqp5L5fHW57RSEw8rNeeX7mk587am60JLXxWvt2A5B2AEUQwPiDWtvtHXAQBPNGdoEky5nvmvZZ7KlelpS45i39SuS1a19OVK2XRNX4Jtbs8gJFMLoZmF6QoA8KAUTdcz0mLqshDy5ZOFWLgRva609m92Kou3UWXVxeGC6TzljT+xnxr66My+nFtwv+JmvnTPvcebn9NKTTysGM+vbLNujiZle+o9U9lXxestWM4BGEA6Z5iNDA3FeBh+HQDYEa1VA+2MvI2j5lWNXJmethSpXZcc0Zcb0pphUaYtK9XtGYRkaiE0szBdAQAAAABgCjBdAQBAQzK1EJpZmK4AAAAAADAHLW+r5dC+Yjv6OgAAcDiSqYXQzMJ0BQAAAACA58T0u4YAAPAISKYWQjML0xUAAAAAAJ4TTFcAgKdBMrUQmlmYrgAAAADw9Ih/9CP3h0Iisy6Q9ldCwq+rb+fs6khMv9LxjSPrDtj/4cNVyl+h3rUp/sMw0m+kmp6B4Wv/cjsXSc8z6oegPn5eAADg4ZBMLYRmFqYrAAAAADwvkbkmaGfUKX/JOdHOew3Nva9v+S9TX/X1o/zl6qtuWveZ8j3Xtkn/q+KCwmegmaQrpXquitqq1Ze7DgAATIlkaiE0szBdAQAAAOBJsRio4ZucecMyVmLURSZep1Ij+Mi6jSZz7f1607XyGeTMUGs/WEzc3HUAAGBKJFMLoZmF6QoAAAAAT8nua+jJ65rnr7sHBp3pfO24YAh641E2c/XjyVf6D6w7vWdfbiF9s9R8v57aZxDXm5ihW3uSOlbiZ2MwcXPXAQCAKZFMLYRmFqYrAAAAADwhidm4e8MzxXJ+5pzEhNwZkFXHExPwsLqT+xHMzMg0rbnfM7XPYCHXDzm0crX/DgAA0yKZWgjNLExXAAAAAHhC4q+1y6ZgiO38+M1N49fiV3qOH1a34Z6jshX3e6b2GSxY6o3OkRSU0+oztR8A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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Prospetto delle variazioni delle Immobilizzazioni materiali al 31 dicembre 2024</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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   "dimensions": {
    "concept": "ifrs-full:DisclosureOfPropertyPlantAndEquipmentExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
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  "Z_Word1_Y_R00570_X_C00010": {
   "value": "<p class=\"Normale Sottotitolo\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere\" dir=\"ltr\" style=\"color:#002060;font-size:14.0pt;\">Nota 17. Partecipazioni valutate con il metodo del patrimonio netto</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">partecipazioni valutate con il metodo del patrimonio netto </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">sono iscritte per euro 497 migliaia.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito si riporta la composizione della voce, suddivisa per settore di riferimento:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le variazioni nette sono riconducibili: (i) rilevazione della nuova partecipazione in Eni Storage System, pari ad euro 108 migliaia, avvenuta in data 30 luglio 2025; (ii) svalutazione della partecipazione in Blue Cap pari ad euro 276 migliaia.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il dato comparativo al 31 dicembre 2024 \u00e8 il seguente:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfInvestmentsAccountedForUsingEquityMethodExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00580_X_C00010": {
   "value": "<p class=\"Normale Sottotitolo\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere\" dir=\"ltr\" style=\"color:#002060;font-size:14.0pt;\">Nota 18. Altre attivit\u00e0</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">altre attivit\u00e0 non correnti</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> sono iscritte per euro 2.110 migliaia (euro 2.542 migliaia al 31 dicembre 2024) e includono, per quanto riguarda il settore Batterie e Materie Plastiche, i depositi cauzionali costituiti in forza di contratti di locazione, principalmente verso la societ\u00e0 correlata PM Immobiliare S.r.l.. Nel settore Mobilit\u00e0 Sostenibile, la voce accoglie invece depositi cauzionali versati nell\u2019ambito dei contratti di vendita degli autobus.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfOtherNoncurrentAssetsExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00590_X_C00010": {
   "value": "<p class=\"Normale Sottotitolo\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere\" dir=\"ltr\" style=\"color:#002060;font-size:14.0pt;\">Nota 19. Attivit\u00e0 fiscali per imposte anticipate</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">attivit\u00e0 fiscali per imposte anticipate</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> sono iscritte per euro 45.779 migliaia (euro 37.116 migliaia al 31 dicembre 2024) e presentano una variazione di euro 8.663 migliaia. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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Ddst+39LLEP1q7Q/yrP3D+JsFRvEGDw3mnGE9qcfb5d17qxv3w8/W2kMvf0o81nylDcraVM0X7Putx9FulQYqjvl18fhVcbKUbVnAnVvYWnFIZGlnvfj04qfWL7leSgTJzlgI/R50xfbOtHY7cwXWCsA7o4Rp83pEI3vIl9rTk/z7vVQKzpgqC6Gma8hG5EOwNob5mZl+QbZx7JQqsGwZf9vimGofpn2B3n2/kGcrWKDGIMnRzOO0M704+2yxk26k6H68/s3tQxVSZui+c76+f3wTUs36+3wI02fCEN1bxhmSirDDM0OwbQUMlRl27z7wli+ukG8xX4Mdk36rG0oakpGY7cvX3ytALgfjjhV97or4tuc2/a9Z5p7rTnfb6hOjXl9P7x7X+3+fL80uDaBm2mWAVz/vyuVsjxtTZnHY+XiNF9k66Ju2f9bwgnV5+xfkN759BW529r1QDG2h+sKd0czjtCe9PPw/dtljfv27WpUNgzVHtN0nZa2tU6P5rLy/Ti8nf52ljBOU1PZqAtDdW9c7//Khis1W2L/15oclOksQDdr28ZoNF/aV+056NfHO4YqrCA9NCbjMf2s37iPxm5/vluuFQAbMfleRSCm80yL03h8T58v88jyrK5Me131w5xuQ3W6CZ4aM98QW5tqz+b7UTboo9ox1et4oHhsGsEJ++JR5vUt2UMfJXvsM9wczThC+9F82vPtx/LvRzFUZ5Pz2+H7T+VzS0a+5WSrcQq1UR+GKiwkG9DIg/e8/+gziTJT9PQs4NzHRPMt7WR/ATdiPtxkzYXlYENXDEZjd/OYX7lWANyFZZ71xWktvqcyxX3mOseK/6xoHnTM6TRUp8ZcF5rmwnNlWhBqm29Pmnswqh3zoomhCk/Eo8zrW7KHPkr22Ge4OdI0QnvSdGLzYiA+mqE6f8WA0R5Lej7PadflBOu37z+LzzFUIWU+mRN48J7zdt7PL/mSPYtzH7Mu31FsLuBWNE2U2B43Gru3iHnmEXwF5jgN3Ze0+K4bqnn6/nneZ6gWm+ilQv0YuvZKx6LslKuh2rHcJW/lJqyavrWydMn+Wem9Az9Rr7fe5pQ5gNS8JXq9+jj29dVqZ739JVP6pR9FHz2TbH5QS2Q2QNQ5x85F9Xa3+j31Y0mnl9v6fEKWu+H4HFXvazveeufTma5rVScWs/Y1iq5v15RzeVZ3fPPRKmd9LHjHa/R1hedGmkZoP5qMx8k8fChDNfmu0676zHzJVxsoZqlMo5muGKqQMt/ze++tyXPu6tvyfK+v7Mk0XPmCJwMBemjNB9VTaBGN3dvEfHitALgjc5zeyVBN96/TXlfd0xp0GapTI7VKtQ57Nt/+DbpiJjgeBPT2lWX527EscKY6Fql6vemC3TJTNGkLfqP92ThF+tpup294pvTHPnzmxmYu6wGs1XZtbJI6P0oTqN7uVr/1Mied40sznq5K59yFteOztNeUuojV8i1j6p9PJyLXymJNzNavkcy3au2a6ZmPVjlJ+7tjoW+8xl1X2APSNEI70Ww8Lq+/P5Kh2mqLJTuf7/tY59OtGKpQY4UpOt/T1ee9Tm5pqEbLBuhkNmSKZ9Rk/9Mz0W45L3rZ8j9QAG5GcK5V43sps7o/n+Zd5z2xw1CdNsdigfH8b42ncc00SqeTv+kDrg3eCa2sK612TP1V6rMXYQfNhdNos5Xv3M7KzUBp47n9ab9DfbXGtjLmKmlblXxzv4+qtk+OZ1JucY1lnT3Xsd3vssyyj/bnlX5cFRuf8npkppn8sCvejkzpK3M/dq0MVsbspDR7bazONPu4lJ/nT+stx+5cb1ampxzl81osRNeze19X2AXSNEJ70GIupuao11DVZJ/6jKj+6r2ter65/RWTtpYGQxXO1O7vTZb/9Mz3SEHmtsh7fgNPvuyZo3zmOau7/wAaIr5OMbdmnkVjd+uYX9MHgHsy7U2PcoeqJ77TNKnmveh0T+y8hx3xG6rZxE5ZJrl5QzbzJjTTLPWk47SYP0rn5wtiGyjFmHvaarI8nHSvVfNFti5io/+eCuc6FIOkG6uv1thWxlxlSW+NiXnt5+tujWW77f1j1O53PUaNOh0xHB8f+1osefN6u+LtRGs+ha9VhOh1Xz5X17jg2tU/H41ysvZ3xkKVytg/1HWFZyE1jNBONP34kjAN1xiqF3X+eJShuR3Wj0cZauZLf8lf6WPWPwxVuJL+B2+qyH009lxQYX6m6SzPkW9pa0sb9QV2Txlz3mf1nGjsro35LdcKgHsyx27FiwvH93y/uWquw9pj+3AbqlPDNUNhnvRWx1ub7xPNNFZH7Y253a7KoHnaarLiYjQfKPSylwW3vdA3r1MXVl97/27hSG8Yg3M/KxXp8bzU2f+/9dF+t4yltglodrM1PtU40OvtibczjfkUv1YRotdoaYPazuDa1T8f4+23YqFOpdyHuq7wLKSGEdqD8h+iSj9rGaqWFiPzpD4TtJTv1fxSna/0t4ShClfmZxFN/pv7keX+3pevQnMfY+DItzx7GunmMo7aqj+wX5Jn5kKd8RWN3bUxv91aAXA/lriv+wxbx3e5b03ukVfVinUaqpO5YnSutVmfJn3NOGimsTf3utmxpC837HGjYGExnDTVBl1lXhitBwqrzfKC2w8k+jh56Olru52+6j3pddOvOsmELEPV18aUaL+jn3va2hgfO+ORpXxrjC6y4+1MYz7Fr1WLLWJ2oVxoE4JrV/98tNrZbn86HnqanvE6Muy6wjOTGkbo+TWbn4rpGDVUz0pOf676jtW5nM7Trj350pOqsy75auODoQoT2f22uXe5Mu85YqfuVJr7GANHvvkZrNK/ZRw66wdISI3M9Pk0/bt7nh2Jxu4tYj60VgDci/leENsbhuN78jHnPNLrWGTts12GaraItKTV1Nh8n2mmqZgG2s14Nnm1hwVHWZW2ZhfMkDXgJlofMuqmidYmmW5K0xOk/X212llvf4kn/ZIm7ZOnzZPysehtY0q039HPPW1d0mjjU48DPe+EJ97ONOZT/FrZbBezC/MaqCUIrl2+65BitbPd/jSNrK9/vI4MuK7w/EjTCD2xlB+iSrXKUA1/72mq5JRpVxui+UpNJ1i1PmCoQsa8h6g9B0wszwO1vU43zX2MgSPfsg+tlD2Xs6FJDPuiFUPpydX2RDsTjd2bxfycx7NWANyJwNxS6Y7v6UBRMoemMtL7o/a3BIehmtx4XVImfqMRZ5ppaqZBefqqaoDUymq1Y/r8qNIIqLWxwVyutXA6y07aJ9POJoe3caG+9v7dwpNeP3XXb1RN9LYxJdrv6OeettbHpx4HS/nVcazE25npc2M+xa+VwaYxu3BLQ9V/44i3/1ibGgux8Tpy7+sKu0CaRuiJpZ7MrMt/2nQxNcOG6mz4dp5yjeYrtJjCWjkYqpCz3K+b993WW4VR5ueJigGk4cnXlQZDFWJ4nstdRmdKNHZvFvMdawXAPdjKTD3TF9/afnWa43n+aR+tz8e2oVo96ZlQu0FPE940HI4009RNg3wRrKetft5oR32xbdVboblw9pWttXP+W+06JMT62vt3C0d6IzbrZnqN3jamRPsd/dzR1tb4VOPAMOAMzFhpzKf4tdLZNmYXqu0Mrl2983FN+61YiI3XkTtfV9gH0jRCT6ybGqrrT6gu32/a9z2s0XyF5vHRy8FQhZzlft3aRM73fa8h5KW5jzHw5KvtMa/Mzx1b9wt2gnMO9cZ5NHZvFvP+tQLg9ix+g38/XKMjvqe5LCbYNK/yP0/l6nOtaajOk7XZyaUDxSbas/g00yzlqwtLmn9ehAJlNdpRNyD6TKiMtf0XqNdtrsMwx0/jlqSP9dVqZ1/70/TWmJg3klY/TXrbmBLtd/Tz5e/x8bH7aeY1MNeJVlyHr5XOtjG7MPdPS9Dqo1V+q+9iPtrtjMdCeD2783WFfSBNI7RfrXnlf84b/aX/5JRplyEbzVeobQhjqEKGw3w5k6Tb3ExpPgsZuPIlzzlqB1ufA7RIYqjiefTuj+Kxe6OY964VADdnazP1SPe9sJzH0xzP75FTW/V53zBUl8nqufGai4ync800S1tan7++VsyPM5WyGu1Y+iiMgvmBwM5bpflAobX5+reisiRAs8+Sv5vtX+qP9dUa28qYqyzpL8rbsLRNi800r27oXIwkOda9bUyJ9jv6+fL3i6LjU9Zr573mKxpqxduRjnndd610to3ZhblcLUF47eqbj3Y56RiWZdViITZeR+58XWEfaMYR2qdqhurlFKh+cjP75fzix5x832+6GLJ9p0y78p1OoCo/NpWd3K20EUN1X0z3avV+m96vG5vS5Z7vufcm93HPZld9bnHgzGc/y7SfNwA8pDGmPe+7YlCZK9HYjeSb8qxdKwBuSxrD/nvGNvE91W3cL6Zy0jK0vyXUDdV50+y8QZmb7HTQFtmLg5Zm+VwdxCPpwlNLVy+r1Y7UBLFl123QfKDQ2qy3dZFSVnKNNOXXJNJXa2xrY66RpH9PJoiUOWE8bZfj09vGlGi/o58nf7/V+BQNWurUpcWunqc/zryL7ZYxuzCvLWqCVh8r5XfNR6uc5O/dsRAZrxOtPp/Y8rrCHtCMI7RPtQ3VhjSzMjn5aZueSRq1DEud+ZpfeVA3ZTFU94Xc3+hq3U+Te7L1sJOR3sPLsn1tks8F8XzWc0cqV7cATNoxdlbxPF2fK/HY7c+3zVoBcGNS87OlJMi3iO+pjPIeM2HPO+seUzVU50abpowkaUBRY7m5LhtVS7OUbXXm2ODFnKi2uVVWq63KQF/rm16hNdtoETJUTyhtOanaAC1Pu95Z1b622+kbG5m+vCb2RFiwJp6et7eNKdF+Rz+Xf99yfGoL0VJvJr3xVzxz32qLrx85ShtDMbswt83s55q1SxtT7RpY5ci/98aCUr9rPbv3dYVnRzOO0D5VM1TPSl6vz1Q51ek6oTobnZ1fFxDIpxvDvvwYqntEe1a4SL9HC+Z9hvcUZ1Kfsqey7u1S8l4fzTejbcSV9gGEMQ87WHOnPldmorHbnW/lWgFwa7SYNlTeC1bE91Rvc97JOur3zfaPUgEMYQlkFn8NxgcmiAV4DjTjCCFUCkMVAAAAYDwYqvCgYBLVYXxggliA50AzjhBCpTBUAQAAAMaDoQoPCiZRHcYHJogFeA404wghVApDFQAAAGA8GKrwoGAS1WF8YIJYgOdAM44QQqUwVAEAAADGg6EKDwomUR3GByaIBXgONOMIIVQKQxUAAABgPBiqAAAAMBzNOEIIlcJQBQAAABgPhioAAAAMRzOOEEKlMFQBAAAAxoOhCgAAAMPRjCOEUCkMVQAAAIDxYKgCAADAcDTjCCFUCkMVAAAAYDwv6UMZQgghhBBCCCGEEEIIIVsYqgghhBBCCCGEEEIIIeQUr/wDAADAcLRXmxFCpdIHeQAAAAAYA4YqAAAADEczjhBCpTBUAQAAAMaDoQoAAADD0YwjhFApDFUAAACA8WCoAgAAwHA04wghVApDFQAAAGA8+zRUf30cXl9eDi9nvR4+fl3/DgAAAEPQjCOEUCkMVQAAAIDxVAzVX4eP18l07ND75zX/A/P5nrQZQxUAAGA0mnGE9qMfb8mz5FXfvv8U6X4c3kQaVd++H35m+Wr6efj+TSnD1Nvhx6p8jrob7cdQ3Sef70qsnPT6cdy1SXr3ce+H8A4uO6jycnj1bqyi+bJ9XKKvsAeFL4A9d1aHWDR2O/P1rRUAY/j18arHaWM+hOK7mEMtDzBZBxrzZntD9StMVAxVAACAh0IzjtBO9PP74Vv6LHnVUxuqP96UNLnefiTpE2Go7gzLTMkk9zP3MFT1OtrGaDTf5+Fd5MnFng5W4plrIa8jGrud+UJrBcCdicZpMJ9p3B5lebeLadueLw97QjVznjcqcya7GCwqAAAAo9GMI7QH2cbk0xqqhoFcSjvViqG6N2qbwUyZ0XNjQ7Wysa0ao9F8TWPpJPZ0sAJxYrom92nqM9HY7c8XWysA7ks0TmP5knk0/z35m+YzJvcpz1zv/A5VcXO+4WTMDNWt68FQBQAAeCikaYR2ovSk5ttbZpjWDdVvh+8/089uJGl+vv3Q00lV8smvN0hPov78/i37rBwDDNXdcd23FPu+wpzs2NNI86jr8Epq9Bzr/PS+uh/Nd+rqku4spb2/Pj6ONQDEkGZNFmJyvnR4E9HYDeW7xVoBsDHTXJNxWsS8TBOJ72TuLveYxNOUczmd68qc08BQZUEBAAAYjjSN0B4kDdL8BOojGKrS4LRew5ey84lTtoVBK06+KqdtMVRhIt+A+vc0VfOoydUYnTIJs6lpqEbzTeprLICLlvcQ8yaisbt9zEfXCoD7IeL+KG/om/Gd3GfSspb06dsZqdfpf2vjPoZq4RpfpYxQPhiKlDrN479W+xyGql7mii9sBwAAAJPUMEL7UGY6no3FRzNUhfnp/iqBWr5WH+UJ1vK1fwxVmMj3Td59iti0us0hA7cxKvDm4yAM3IFsLhVzQnggfpdnydMTuzeI+dhaAXBPtjJUk/hO7jPpPWZOn8z1pYy+OXdjQ7UcFE26W2xJH6CaigtRXaTabfZeWAAAAPCRGkZoD0qNxck0bJmNwqgspH/naFSe1+811fO1DdU8P4Yq6Mg9k9fIlIdG3AaoxY0N1ay9a81fAIvMH8hjLZ8zfrMlGrtbx3x0rQC4L9KH8821enwnZc5zKfnbZOwl8793ftzQUBVpq1oGq2mopnXKhc+SbKdpqPoM4J6FFAAAANqkhhF6fqWnMBdTca2hepHX+KxL/uiU16xt5Wt9LvtYnsTFUN0jjT2K+7SH3J9tcFLtxoZqtjc87enU/R8n7mA9TR+i0wOIxu66mN9qrQC4L/I/+woP70x/fNvz+jqf03tRYH7czFAtBkQ0ruhY7XOrnqnzzYETC45hqMo2Zzd2cdOPDDYAAADopIYRenJlP9iUGorbGKoneb/r1FT6Y1lHuU1aRz75o1R1YajCEbkPydRh8ghjpvckjorTGC1w5es5oMNbhLABqnl5VMX30InG7sqY32qtALgrpVGqrufB+C68ydkfTOZb9xy/cCND1ZOunsZlqNYwTNMz6meiPcoV3Pr4PQAAAFxIDSP0zMpPaOaGY8tQNSR/Uf8k76/xq5KnSL3f1+rN5zeGMVThguMtuubeROx1tjJXHshQ5aQqrMU+zXaR37SPxu7amN9irQC4J2XM2/eRbeN7me/L/bBYAxrl3chQzTtqDUjuFOeLQZehav1P0iyPoepoc5aPGzYAAMBWpIYRemKlJziLH3kKGqonSVPV/QNSimRZXnO2M596UvWYh+9QBQ/liZuGmSlP9vidoTp3NlRls/PN70YmMeyQ0qg5xZo2z3xTJxq728d891oBcDfKeO81/KPxnea7zDGlLbNs7++LG6oOh/qsfkO1LQxVAACArUgNI/S8kj/Y5JHPWG19N6lf0uj0fn1ANJ9UVo5iDGOowkSxkaxsRHMTxmsKObinoar1T5SzWb9gV9S9B+kTeHyAaOzeJuZ71gqAeyHvS9G47I7vdA5NEyjxCOf7UfI3a559aUO1egFU0/TKFoZq8GIDAABASWoYoedVxFD1nRAVhmr4hKp4Hd9dTjSflOiH0ncMVZgRxopt9Ih9zpb7GNGGbQ1Vud9T+hcwlwBy8vmhxlDmH/jiLBq7N4l5kcdeKwDuw6Ymf1d8J/M9qXNpT+odLmmte9QX/g7VxsLXbajm7XE/DAAAAMBqpGmEnlTiR5s8cp1Qjb6mLyQNX+/XDkTzFRLjo51yxVCFGWHyWHszuXHddJ8jNrJbG6p528We7kRtzwfgwWNQBgzVaOzeJOadawXAPZD3pNXx2BHfi8+Yz52lTakZm3iOxqS/kaGqDJJoQP4/L+VNtPk/M8JQzcsXn8mFxrV41RdTzyIKAAAAPqRphPao+neoXl6FV17lV36UKjci83LtV/HFKVP31wZ05ju1VzF8i9O7xilXDNU9Me292qfUztI3L2Jf1DqZ1ji0IrmxoVr0M9t/9vYNQKGYSzKOat5CZb5EYzeUb4u1AuAOSPPTtW5vE9+p3yeTLJ/p89u6R93MUFU7ZqocmMKQLdKKtlTlM1R72ux+WAAAAIAm0jRCe5THUHVImpXyVKx1etWbTqo3n+uUbvnr/pMwVPdEz37H2JTKzWvLSGmm72hTtle8fT72ZxCjZ54dlc6J6nyJxm4kX08fPAYWwC3onGsh78+I79Tr0+6DyVye51XyN+vWeTtD9YRcYFQ5OmyldxugTkP1hKvNnFAFAADYEs04QnvTBoaqdqrTZXjKH7WyDc1cgXwOQ7X2g1YYqvtCvtWnS+xnZuQm1EqXIPdCxaZHnpCrKd3nRfOdaOfFTIV1OONT+h8bzBc9dvvzrVsrAO5B1FBdG9/JfDI9zErbKr7nOkPV6SpanW9nLxeScsHRFpvLwC/1ioHNjFh90M0L1jKRAQAAoBvNOEJ7U91QPUt5vf+i2mv2ebmqWSnL9f6oVDSfYap6vnsVQ3WHVA6RVPdTMp9rH5PvrcryOzbEWX3RfAv6/kyarwArMA9XOYyao6z5GI3d7nzRtQLgTpg+myoR68H4Xups/YeCcp9qTJxOQxUAAABgezTjCCFUCkMVAAAAYDwYqgAAADAczThCCJXCUAUAAAAYD4YqAAAADEczjhBCpTBUAQAAAMaDoQoAAADD0YwjhFApDFUAAACA8WCoAgAAwHA04wghVApDFQAAAGA8GKoAAAAwHM04QgiVwlAFAAAAGA+GKgAAAAxHM44QQqUwVAEAAADGg6EKAAAAw9GMI4RQKQxVAAAAgPG8pA9lCCGEEEIIIYQQQgghhGxhqCKEEEIIIYQQQgghhJBLvx/+HwPrO67f5YcBAAAAAElFTkSuQmCC\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Al 31 dicembre 2025 la voce \u00e8 costituita principalmente da attivit\u00e0 iscritte (i) per euro 2.024 migliaia (euro 2.539 migliaia al 31 dicembre 2024) a fronte dei saldi attivi di rivalutazione, affrancati e con rilevanza fiscale, delle controllate FIB, Seri Plast e Repiombo e riversate nel corso del periodo per euro 515 migliaia (ii) per euro 42.482 migliaia (euro 33.794 migliaia al 31 dicembre 2024) per perdite fiscali iscritte dalla Capogruppo nell\u2019ambito del consolidato fiscale come da seguente tabella:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019iscrizione delle suddette imposte anticipate \u00e8 avvenuta in seguito alla verifica della previsione di utili imponibili futuri sufficientemente capienti per l\u2019assorbimento delle stesse e di ulteriori benefici relativi ad altre attivit\u00e0 fiscali differite anche in funzione delle proiezioni economiche, patrimoniali e finanziarie per il periodo 2026-2030 approvati dal Consiglio di amministrazione della Capogruppo in data 17 aprile 2026.  Si precisa che la Societ\u00e0 ha tenuto conto di quanto indicato nelle raccomandazioni ESMA EECS/0126-03 sull\u2019evidenze positive e negative a supporto dell\u2019iscrizione delle imposte anticipate verificando la recuperabilit\u00e0 delle stesse in un arco temporale di 2-5 anni.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere Carpredefinitoparagrafo\" dir=\"ltr\">Nota 30. Imposte differite</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">imposte differite</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> sono iscritte per euro 15.826 migliaia e presentano una riduzione di euro 199 migliaia rispetto al 31 dicembre 2024. La variazione deriva prevalentemente dal reversal delle imposte differite iscritte sulle rivalutazioni di Terreni e Fabbricati.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfDeferredTaxesExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00600_X_C00010": {
   "value": "<p class=\"Normale Sottotitolo\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere\" dir=\"ltr\" style=\"color:#002060;font-size:14.0pt;\">Nota 20. Debiti commerciali</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">debiti commerciali</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> sono iscritti per euro 126.145 migliaia (euro 133.055 migliaia al 31 dicembre 2024) e presentano una riduzione di euro 6.910 migliaia rispetto al precedente esercizio prevalentemente riconducibile (i) al settore Batterie dove la riduzione \u00e8 connessa al pagamento dei fornitori per all'attivit\u00e0 di investimento relativa al progetto IPCEI. In particolare, la riduzione riflette il rilevante pagamento di fornitori per gli investimenti (per oltre euro 51 milioni) per l'acquisto di impianti e macchinari da primari fornitori realizzati a fine 2024, i cui pagamenti risultano differiti e avvenuti nel corso del 2025, a seguito dell\u2019accensione del contratto di finanziamento revolving. Nel dettaglio, euro 53.394 migliaia sono relativi al settore Batterie, e presentano un incremento rispetto all\u2019esercizio precedente (euro 75.266 migliaia al 31 dicembre 2024), euro 16.983 migliaia sono relativi al settore Materie plastiche, in riduzione rispetto al precedente esercizio (euro 18.734 migliaia al 31 dicembre 2024) e euro 54.384 migliaia sono relativi al settore Mobilit\u00e0 sostenibile in incremento rispetto all\u2019esercizio precedente (euro 36.832 migliaia al 31 dicembre 2024). </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito si riporta una tabella contenente i dati di confronto relativi al precedente esercizio:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito si riporta il dettaglio dei debiti commerciali scaduti:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABVQAAABFCAYAAACltm29AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAHsIAAB7CAW7QdT4AABu5SURBVHhe7Z09kiO7sUZ7J28zY7T1HO1jDEU7z9Aq7pjtyJUlZ+wJXVvuyJ6QIUfe3QAfi2QBCSABZKKKRHXznIgvYqILQOK3qvANSL6cAAAAACbzP//7fwghg37//fcgAAAAAJgDhioAAABMRzOOEEKlMFQBAAAA5oOhCgAAANPRjCOEUCkMVQAAAID5YKgCAADAdDTjCCFUCkMVAAAAYD4YqgAAADAdzThCV/3ln7dOWvjn39Q0M3X0+n02Yai2+fH2cnp5uentx+2vx+Ho9QMAAAAbGKoAAAAwHc04Qov+dpK22e+/aWlm6uj1+3zCUG3x4/S2mpVnHc+vPHr9AAz8ej+9hnn8enr/dfv7o5gdH54X5j5kYKgCAADAdDTj6AhKTl9K/vOP05+U9IX+/I/Tv29ZFv7999/0dDX99q9bzoV/nf6ipVnkjPOnv//3ljLDe8K0U78tcfS8jT44yx8vNYSrWMf7ATqyoZqcvpR6fT+Z9n3JZvHl9OrdLf54E3HfTlW/0hnn1/urKFfI64h26rcljp630Qdn9miXNubucYMLaV8azJJJ5ko+bx493rPjw/4w9218+rmfPCMX9cb21+n99ZbW+p6xMxiqAAAAMB3NOJqqxCis8d/TX/+s5L3ot9Nf/3NLJvAaqv2P0zvjbG5Xqmr9NsXpm5xF+4bjYajuQrEJ0tTaGIlNkZB3s9j/OL0zzuZ2pVTrtylOeupVU9G+vdqVGdOrPt0m/0HkZknP107Tt83zPcFUgr1h7tv4zHM/b5tUbT7EZ6r9Obw3GKoAAAAwHc04mqnqSccczWhrmHsuQzU7dVp8nH4gzqZ25WrUbzyObhBr7BMPQ3UPWhuhRNoJkoa559osZuZesQEbiLOpXTmN+o3H0Q1iTfvEk9RjY3ANkhvUTVcp6/9m2p2ZdDowMDs+7A9z38annfviPwbDc0f8TRtj8Uyf+czBUAUAAIDpaMbRVN3Myr6JmZ96lAbd+dpv4x/5T03C/KPuY3HWMvN2aV9tULQ9U6t+w3Hy/m2dehXXxtuV9aPxZO5MHdFQXTc2xZ6nMDHzDaA8XXm+9iPdVHs2SalJmJ9YGouzlpm3K/146lW9PX2rfsNx8v6VFxvXdmmXLP/tLTkli6E6Sm5SN07eZQZUdZwAPgTM/adGjGl8fog5kf/nnpwDkycAhioAAABMRzOOjqrUpKsYqqvZN/wdqtlJzeLj/nvFWSWNxSttQ7VXv5racdK+Lb8vtXe9VK9d8jqG6j1ITbqKobpuiLKNst2Y651Y2ivOijRor2rv6UZPVLXjpH1bGhC96yXWdsl0y5im+TBUx0mN9/q8ahn0AB8R5v4TI57J+jNOjrN8ns4ffwxVAAAAmI5mHB1VLlNv1OhM8hmMvkcbqt76BbXi9E3a9FSsJS6G6mxcpt6o0Znky01bhUcbqt76BVpx+iZtajxY4tralZR7SYChuhvZ3NTNd5tBnxtUQbWvcpCxL2WmccK4GuazL3bWHk0yn3U9FSfkb6r0V9n+M0oZtewLersx/Uww93U9w9wX8eXzI7w/iD6I7xSWZ9r9wVAFAACA6WjG0RGVf4S8a1wOGp2JcTjwfabbDdW2ueiuX1ArTnpNbUP2sf+m6XtRr1359RzLKdjH6iMZqqmZajDaks2i3ZhLNnK1DbNkME4kNx7bGzt3/QKtOAYTM9sQtzbDVyztkmnWzbKhLmAkN1g0QyLt72Jcs/ldU5FPzpe398LoCeOazKtsjgzFNphKsh9a8S/k81iXt/1S5Rzvx+yvv2eHua/rGea+KCM8I8Xf1gJEPY/ynMFQBQAAgOloxtF8dcw2y8fch4xOg7GYa6Ohmp78PNM0SQfqd1MzjqUNWZqeodpvV89QveLtz3vquIZqZ1PV31EVG1LbhimNa8ozFCdSnMRpmqQD9bvRjGNpQ5amNwSWdkmTPMYcbyOU5OPQND800ym53lA+vp18YVyTdJmpMxTbeUqvFd9SVtBg3S+S/d659wVpBhhImPuKnmTu5/8BW+SVzzPL+8SDwFAFAACA6WjG0XRl5l2K8ePhI0ZncgrzjnGCSlOxaVSO1O+iTpwBQ7XdTku7bIbqQv807GN0WEM1M+9S9TdTF0aMzuYGs8JInEC5gWzu7Ubqd6ETx9IGVzsN7UrKq2+qff0JBdm45eZBYjxok2/Nr1xLTYvMkFJMFXUsW3N6NHZOa+424hf/KdDqu/x6p/153jVrHjOpa2csIYO5X/TBM839og2hr4RZnJvhk8FQBQAAgOloxtF8Gcy23sfdB4zO5GsFrB+nHzZUs+8tPdPLO1Q/S5xdDVV/uxJlcS6Yf3jrvjqsoXre9nRPqvQ2Qq2NZIVko2fdaA3EuVKeAOrlHaqfJY6lDeZ2WtqVpkmvY6juSzYeybxJ+9rgUaS0DKHMVKmOY6uMFuZ82b0kb2S1nFa/rTTS9NqfradrtbLylAFJTCLzPeBZYe4z90viczS2uTCIJ60tDFUAAACYjmYcHVHFR8jPNI06t9GZmrhmE3DIUC1Nx75BOlI/Y5wBQ1U/NTrSLkW5qTpSxh10XEO1pDxt0jHb3EbnoJHnjrOQbR4XdTdwI/UzxrG0Qd0E5xjjyQ13cX1wHKBKunaEcZIYH52TbplJUiozdqpmTYYlnTe2IDVKlDZW49vmYdq3ovxuu7TyDTGTcjtjBsz9kI65vyDrrBq5iR6/vjBUAQAAYDqacXRUub5v1Gt0Jh+nd/wg0oChmv/AlskwHKifPY7BrDX8KNVQu1TlxuwxfqDqIxmqC+kG7qyWCek1Okc3awOG6tBpmIH62eN4N7O6oWqNV4yjQZZ+hQqVOZqMl+6Qn0nnRl2ZcdI1VW400w3GXjHM2Xp8w5o4c09Tqa/HGz4fDub+Rcz9M3IurB0i6hraKf5WnRp3AkMVAAAApqMZR4dVfnKxZbQ5jc7EDPR8xNwZx/cjVFHe+vniZF+xoJSflld+f+tou3RlhuqmsvbTRzNU881xc1PlNDptG2wFZxyXKSzw1s8XJ9vMKuWn5ZWbZE+8Iq1Fj97ZfiqyU1iXsUnHvNa9TZO8ZZx0TZUbjXTDsRes67JazgcwlZprGq4w95n7C6J8kTe2QW9/te/uBIYqAAAATEczjg6r7JRk02jzGJ1ZWtePIDniDJuOzvr54/RPhCaGblbevmbqWVl7+Q7VQZKNWroxKvAYnVlal3fniOMxHROc9fPHyT/2WBrVyQY/K88dLx9Hgx69sf1spGP0enr/IedU7T8mUpOjmHct46RrqtyoptsQO5/PrflYLcdSRiNNt/1p+67zOy2POb8PzP0K1XI+39yPz6+0PnFuyHkg6td72O4MhioAAABMRzOO5mk19pSTp7nJttAy2oaNTufHy61xcjPYEcdVv8E4uSkq29G6NhrvatAqaZVx5lf+a6ybKmWTm5mK3c3OsNFZ22BXsMZJNpm+OK76DcZJY6TtaF3b0i4dbbMNm9HWz6rqOkrHIk2XXcuNk66pcqOabjx2Ol8bsRca9cznfd5P+SnC+rrQ6qDP8zymOjS3sqvDBinMfZ0nmfuy3DxfvKb3/6OfPxiqAAAAMB3NOJon5UeNquRmnCNvcoIyy9c9DTkSx9OuBdk2T/22xMk+9l+lUbcuMW/xfas1DnI6ddFxDVWLcuPOkTc5cZPl6+7URuJ42rVIts1Tvy1x8o16TY26dWUxW/XNNmylPlb1KeUZ38w42Wwqjca2zGORvlXPlhFXKJvbg6aSJyZrwwpzP0qkf4a5L8vUBlvUNZQp/tZ9HdgZDFUAAACYjmYczZTNaCu/w9NuCC4IUzA7Edk/DTkSZ4PR6arfFkP1rOK0aU7e73c2VLd+dcDOOp6huuxlbpufpvqbtLbEBjDbxPU3UCNxPBvkRaP12xBnIdkIa8r7fWM8lcpmGzZTnDq7qDMmZpMjmxtdU+VGK91Q7B1NpYXumlik9GG3/Y15bor5eLPnI8PcXyXS9+ppmodHnvsiTvWrDxrPsGqe+4GhCgAAANPRjKPpUj72vVI3FB3mnjDqko+zmwy8sTjmE5kXovHord9onKhK+yonRTfFq46zVq/5OqKheqGxmaxvpBzmntgoJRtt0wZqLI7NKF4VN6ne+o3GiVTaV+n47fFyGptt2Ia2rkzOhGbUXMcyjn/LENJMlRvddN7YWvpcIr2xnrV5Xu0+Z7u0eV5dWxOMng8Pc/8mkf6Tz/3q+BQozzzT3NgfDFUAAACYjmYcPY/S06at71mdo6PX77l0WEP1YfQ3dnM5ev0AAABgDzBUAQAAYDqacfQ0Sj7irn2NwGQdvX5Ppqc3VLsfTZzM0esHAAAAu4ChCgAAANPRjKNnUfJx9YN9X+eio9fv2fTshmryscIDfoz26PUDAACAfcBQBQAAgOloxtFziI/7I5+e21Dl4/4AAABwDDBUAQAAYDqacYQQKvXchioAAADAMcBQBQAAgOloxhFCqBSGKgAAAMB8MFQBAABgOppxhBAqhaEKAAAAMB8MVQAAAJiOZhwhhEphqAIAAADMB0MVAAAApqMZRwihUhiqAAAAAPN5kS9lCCGEEEIIIYQQQgghhOrCUEUIIYQQQgghhBBCCCGjMFQRQgghhBBCCCGEEELIKL5DFQAAAKbzxx9/IIQMki/yAAAAADAHDFUAAACYjmYcIYRKYagCAAAAzAdDFQAAAKajGUcIoVIYqgAAAADzwVAFAACA6WjGEUKoFIYqAAAAwHwObqj+Or2/vpxeXl5Obz9ufwI4FM87R3+8Xdv9wuIEgB3QjCOEUCkMVQAAAID5mAzVX++vV+Okptf3069b2n3ZYlb9OL3d6vf67q3dlrxwfPYc39oc/fxzaJ6hyvoE+IxoxhF6Av38dvpyu6dLffn2U03//WuZtqov304/lTKsSmJVyrLU5+v3Ml+uWM7X03fluhSG6pPy6/30ms2tRaZ3oUrePV/hwnvhIuPeMOZ5O7/d+RiJB9AimVMVDa+ZH29KeZ1571zzlvoHsWbgQIw9C6InkKi2SIv11Iu1lv96aj1mTYaqeXHuvjA3GKqyw7yZt+SF47Pr+Fbm6BPMoXBfeHT7WJ8AnxLNOEKfWd9PX9d7eU2Kifnz2xc9raYthur3r6aythuqeT9gqEJOZdMoVd2DGfLu8S6Vm0XdPWFeL6eh6o4H0Oc+hmrcK9ZUljm25ruH4KRYM3AIxp4F7bWqGKDSP0hUj7fG6P2npc9QVe8g+U3C+UBsssFQFYNTdML6EDa8fHAC7jOy5/jW5ujnn0N3M1RZnwBPiWYcoc+sm5H49XtxTZqUltOdqX6evn255VfKtimW8eXLzcDtGKr+etbMYQxVyLm99yjvW3JTqW/TbpvI4mK6f9v2KhfLen29GToNs0Y3fTz7R188ACvretpza1Nfo3E/U87/DWu+iVj3ezYSYIDRZ4FcA5oX8Ov9rTBU1zwxfc3DubH6EYZ1soOhekP+T+FuC7TT0FG6hg2AlTvN0Q+A6b4wAusT4CnRjCP0rNpgioaTpV9O334q1w0KRuc5dvj3zoZqYqYuZYd6Y6iChy0GiTB0NrzLhU3xuYzw78o7XLKBXtKE/aPdUPXEA/Cw7m1229qIU3FqmeK6/ZDIhjUf1lv7I8wA92b4WRDSedbp+qzLyr6VVay9sC5tz6X9DNUzsWP2WqQYqnB0MFS3vISrsD4BnhLNOELPq3BK1WmohnzDH/dfP4J/NWTvZahe8wnzFEMVBtnyPhbyDr9zrRvV696vZ3Be44lNqnUTHfDFA/Cwroe9tjbRG6nP75E1OLrmt693gH0YfRaMzf22oZqW5fd2djVUY2Ub/8sSOkuoWm7ZoFCXgbyJE67IfAS4gx6nMTm0PjmrHnut32pcx/rqeXvXV+5VrmBo/G/1yb77Qstm6/tYb3sZvT6r9021eQrF/A5joeOZa752RWprrn5fiPeBWtmhLiJBrX6r9lqfAHBMNOMIPa+GDFXxA1cjH8FftMZdfxTrXoZqIQxVGMS+TysJeQcNljX/+o4W3uWs5Rk30Sub4wE0WOfXXvsLy9qM+x/bGliwlFvQOy0LMBPTs6DvMei0DVXpW67rUf6tx86GqkhbPNhiB+jSjCNhnLynZloqreNL0+X+hk2njUWfxDhVqS8Ia75zn73rZuyiS3sqZu2icqLcq9yFLeOv1ycdG0/f18a3V8eziglRK6v29xoxfSmtbzztHWnXmczATvV2eqveF2K8WtvDWhQJ7r8+AeDIaMYRelINGqM987OrEDeamhiqcGg2mSTi3XPkhUr5WGR4l1P3LwoeQ3WPeAAN9jVU4/rS98Y3whrQ9nsKg2uetQKHxvIs8DwvErS1qPgJa/nONbK7oRpNkbShoYyiA8TDvKi8uHZTUoXQqWcVdVM6aaXbWY28VWRdyxvipf1ZvNgnZZzEXGq07SoZr+yz+vXGWDTz9a6Xk3yf8S/79YpMV6Yp+z6mT7p2fUApgx7rn5dfKav69wq1G8SlTvWYpvZubFd+LZmbarljhmrgLusTAI6OZhyhJ1QwFs9yfdw//lr+errUp/i9rdIctRqqmlz1wFAFL819kIFBY+aK/i7mNm1q778FO8UDaBD3RaWapqhK3A8184Z1WO7pCobXvLEuALOwPAsSj0B6FUK1dSHXjlR4dqxrpPcsKtndUFU7I9woahWsGTCyo/S80dzJrzdMl2QwNBp5a4R2G26GC4aXmNi2ltml9IsoW61P9cZ9p3LD37eMvxJvxdv3I+NrqKPt7zpNgzHH3d4WlXaJsVarJOdCkaDWV5Fme++xPgHg8GjGEfr8qhmS3hOfwfg0GJKqVkMzM063GKpXGX8cC0MVOtTMntF3oVDeiBlZeVdzG5zhnba2R7ixVzyABi1D9SrP3qu/H7pQ2z+f2WvNR0+hs84AZmF4FsR53FOljBDjpvDc2OYtPOSEavhbI/8aI/1fE0PjqsZPI2/loRzxd6r3gW5L7zXxVno38MeWu8f4t/43zdv3/XZq1PJ4/64T2mB4UPvb20KvpyVG/b7QmyeifC3BHdYnABwfzThCn19NQ9J8QjWeLvX+iNVV6Q9RyWujXyMQDd5FBpMXQxU61MyVi5wvRJ73zpL1Pa/M635HNWyid40HMEBcL725Kunvhy4MGKoXmdd83Dd57xMAD8NtqCrppGHqmOuh3JBHrJmbWsXdz1AVD7bmzSCT21Ct3qwaee9g2Hj6aMGWPtbD1y+j1+9T7n3H39/3/XLjnNKU5qmVZat7JKa/qn4z8bd3xd4uS4x6mv4LRHnjEmCoAjwlmnGEnlOJyWoxMoMZaTwNmimYn4oZO2qoXhTqZThxi6EKAyTv2G4Ts31goUbrHU7bBzbxbKL3iAcwilg3tv1H3A8111nDUNVwr/lQ75H/PAF4EJ5nQWPex/VRLydhXX+hzNyTiaqt+4f8KFWy8DvyG2oxjTnvOmDVwfAbNmsbrS8mtvQDbbswev0+5d53/P193yrXUtc0T60sW91ztPi1Otrb629XSN+ofD0NhioA+NGMI/TEMpuR4nTqiOmp/BCV1CZD1fO9rhiqMIrH6BGf7LPs6wpCfn2zuruhunc8gGGMBmkg7lea6cMacBie5jUf68AagUPTexacCff7llnqWk/rmhZp1/xyvWh/E+xsqOo3mhED6IrFOKmZN428nU6xxU2x99EVW/rajbhXv9Hr9yn3vuPv7/tquWEBanWt1cX7dyOiLnkZ7vYOtMsSo54GQxUA/GjGEXpmRaO0aUYGQ3Twl/aFcWuVPY6xDYswVGGY+F7UfNfeaqYuZO+nFjVDhfIqG+S94wEMY1xngZi+td5MJlGBf82zLuDQ9J4FC640fUNV86jW9Ziuq9Xb0OPuaqjGG0LagKZ50sRgnIQbRd5pjbxrR9/DUK2WmRL6pJl+wCy+MHr9PuXedfzPePu+Vm57ntfq4v27D61O3vaOtMsyP+vl9tvenBN3WJ8AcHw04wg9s2xmZPx6gL4RqequhionVOERxPeiurkS9xT292WFsFm1q/mu1tsg7x0PYJi4hmyG6tb9VAvLmhdlu8xagAn0ngULhv8gCGuuN+fXeFlBa/70z+t6u7eh2vpfz9BBlqO3knizqDWg3mkN06U7YI28NXptXPpH3kxD+pEJ0avf6PU7lbvD+Ovxbnj7vlJue557zW1j3TuoD2Jne4fa1Ysh5m9Zbmy7GrN1r1gIZe+4PgHg8GjGEXpiWU6eijRdw3JQWz7yH3+YyvDdrhiqMIp4r9Lfi3YyUw2o760tuu98bdzxAAaJ+3LHflbsl9S12V27FSz5RBqrAQwwDdOzoOMxdK/fCGujjLWu8wefUBUVX6Q+0GQa/SZ0jZFXMiv7LFmFeGPTbhQxb1Ht7k2okbeKeFnJ26hOkLRteZzhtl0YvX7/ckfHX4+3Mt73stzqg1I8DPM8lja3675wS1skFO1Krvnau7Vd+bjIuXmR0kCZRl625D0nusP6BICjoxlH6PNqNRtVs1SeGm0YmdGwtJxOHfuu1Zahej0dq8dOflhL+bGrQhiqUGF9d1LfeeS7XHcPlr9ntxD5HGZleM/DUIUPhr4XvRK8kEXFQmytFbn+sn2Y2O/k+bat+StxzzW2tgAeivFZEOd17pE11lrCmq6SZq2HXFva3wQ+Q7WnxqI+lyJMoJryDhQNfhc3j1xq3Nip5c1IdnhUHJRW3gbyxqioNEYNfaJWoFe/0ev3Kndhy/jX4glcfV8r11LHPE+tLEfdRVpdyo3F1d6Rdp2RD+xC5zqt19UGtmL28ur9sXl9AsCh0Ywj9HkVzdCWWuZi/Di9ybCU6U0G7FV9Q7WjSt1s7ddP3mKoPhdyA1mX8q640HyXy5S8VMn3uErZCj2D09YWbc+k04sHYMXkd3T3PP49m5Zn05q/IOrEZgkOyPizoOebtP2BNW79GVMvv1auyVDtNtixUGtl6Y1aG7Q6yKVJY+kMvXplWTHdFsNGG4T2i4jeJ608vfqNXr9XuZGx8a+XlxLTR2n92CpXKeP2krY+aNM8tbL2qPtZzcxantq88bZrpbHmmqboghJzTdvNe6/1CQBHJTeN0DNInBrN1P2e0nCi0/Bx+ov2P6F6kfjagUSdGBiq4KPynnhW813IYaim7+IinsOsDO/5GKrwEamZn835ZVsrqmHbXLyDa34hrPvWST2AeWx+FmjPtt5zYM3TfV7ka6+9jkyGKgAAAMA9yU0jhJAuDFUAAACA+WCoAgAAwHQ04wghVApDFQAAAGA+GKoAAAAwHc04QgiVwlAFAAAAmA+GKgAAAExHM44QQqUwVAEAAADmg6EKAAAA09GMI4RQKQxVAAAAgPlgqAIAAMB0NOMIIVQKQxUAAABgPhiqAAAAMB3NOEIIlcJQBQAAAJjPi3wpQwghhBBCCCGEEEIIIVQXhipCCCGEEEIIIYQQQggZhaGKEEIIIYQQQgghhBBCJv1++n9FNr0j6mqXjQAAAABJRU5ErkJggg==\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le consistenze dello scaduto sono prevalentemente riconducibili alla societ\u00e0 Menarini S.p.A.. Si rappresenta che l\u2019indebitamento commerciale scaduto da oltre 90 giorni include quote scadute da oltre un anno costituiti prevalentemente da debiti in contenzioso per i quali non sono prevedibili le tempistiche di rientro.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Si prevede un progressivo rientro dello scaduto nel tempo, in concomitanza con il completamento del processo di integrazione e di riallineamento dei flussi operativi ai livelli standard del Gruppo.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfTradeAndOtherPayablesExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00610_X_C00010": {
   "value": "<div class=\"block ubp-fact\" dir=\"ltr\" id=\"XBRLBlock\" title=\"XBRL Block\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere Carpredefinitoparagrafo\" dir=\"ltr\">Nota 21. Altre passivit\u00e0</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">altre passivit\u00e0</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> sono iscritte per euro 75.964 migliaia (euro 50.360 migliaia al 31 dicembre 2024) e presentano un incremento di euro 25.604 migliaia rispetto al 31 dicembre 2024. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposto un prospetto di dettaglio della voce e confronto con il precedente esercizio:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito viene esposta una tabella riepilogativa della composizione della voce suddivisa per settore di riferimento:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La voce include debiti verso il personale dipendente per euro 9.721 migliaia relativi a mensilit\u00e0 correnti, a ferie maturate e non godute e mensilit\u00e0 aggiuntive e verso enti previdenziali e assistenziali per euro 5.663 migliaia. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La voce acconti per contributi IPCEI pari a euro 29.327 migliaia accoglie la quota corrente del debito per acconti ricevuti dal MIMIT nell\u2019ambito del progetto IPCEI (euro 15.877 migliaia al 31 dicembre 2024).</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La voce altri debiti verso terzi pari a euro 12.974 migliaia accoglie prevalentemente acconti da clienti, per euro 8.341 migliaia (euro 4.034 migliaia al 31 dicembre 2024), di cui euro 588 migliaia relativi al settore Batterie, euro 444 migliaia relativi al settore Materie Plastiche ed euro 7.309 migliaia al settore Mobilit\u00e0 sostenibile.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La voce ratei e risconti passivi pari a euro 16.318 migliaia registra un incremento pari ad euro 4.100 migliaia rispetto al 31 dicembre 2024 principalmente riconducibile a risconti passivi iscritti a fronte delle agevolazioni IPCEI. Il saldo risulta composto da risconti passivi iscritti a seguito della rilevazione dei crediti di imposta nonch\u00e9 da risconti iscritti a fronte delle agevolazioni maturate nei confronti di Invitalia e del MIMIT nell\u2019ambito del progetto Teverola 1 e IPCEI e dell\u2019investimento della controllata Seri Plast nel sito di Alife e Menarini nel sito di Flumeri. Le agevolazioni sugli investimenti, cos\u00ec come le agevolazioni fiscali, vengono infatti imputate a conto economico tra i contributi in conto impianti in correlazione agli ammortamenti dei beni per i quali il contributo \u00e8 ricevuto. Le agevolazioni vengono quindi riscontate per la parte non di competenza. Tali risconti non contengono le quote oltre i dodici mesi che sono esposte nella sezione delle passivit\u00e0 non correnti. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La voce debiti IVA di Gruppo accoglie i debiti tributari verso SE.R.I. SpA per euro 1.847 migliaia relativi principalmente al settore Corporate.</span></p></div>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfOtherCurrentLiabilitiesExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00620_X_C00010": {
   "value": "<p class=\"Normale Sottotitolo\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere\" dir=\"ltr\" style=\"color:#002060;font-size:14.0pt;\">Nota 22. Debiti finanziari</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">debiti finanziari</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> correnti sono iscritti per euro 238.787 migliaia e presentano un incremento di euro 158.503 migliaia rispetto al 31 dicembre 2024. L\u2019incremento dei debiti finanziari correnti \u00e8 riconducibile ai finanziamenti bancari e in particolare all\u2019accensione del finanziamento revolving con pool di banche con esposizione pari a euro 150.000 migliaia.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Si espone di seguito una tabella riepilogativa della tipologia di indebitamento rispetto al precedente esercizio:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" src=\"data:image/png;base64,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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Si espone di seguito una tabella riepilogativa della tipologia di indebitamento per settore di riferimento:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Gli altri debiti finanziari includono la quota corrente del finanziamento concesso da Leonardo S.p.A. e Invitalia S.p.A., nell\u2019ambito dell\u2019operazione di acquisizione della Menarini S.p.A. pari a complessivi euro 22.726 migliaia</span></p><p class=\"Normale\" dir=\"ltr\" id=\"_Hlk128577909\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Si rimanda alla \u201cNota 47. Informativa sui rischi\u201d per maggiori dettagli circa le tempistiche di rimborso dei debiti finanziari.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposto un prospetto di dettaglio della voce al 31 dicembre 2024 con evidenza dei settori di riferimento:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale Sottotitolo\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere\" dir=\"ltr\" style=\"color:#002060;font-size:14.0pt;\">Nota 27. Debiti finanziari</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">debiti finanziari </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">non correnti sono iscritti per euro 35.020 migliaia e presentano una riduzione per euro 27.365 migliaia rispetto al precedente esercizio. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Si espone di seguito una tabella riepilogativa della tipologia di indebitamento:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito la tabella riepilogativa della tipologia di indebitamento per settore di riferimento:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Gli altri debiti finanziari includono la quota non corrente del finanziamento concesso da Leonardo S.p.A. e Invitalia S.p.A., nell\u2019ambito dell\u2019operazione di acquisizione della Menarini S.p.A. pari a complessivi euro 15.000 migliaia.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Si espone di seguito una tabella riepilogativa della tipologia di indebitamento relativa al precedente esercizio, con evidenza del settore di riferimento:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfFinancialLiabilitiesExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00630_X_C00010": {
   "value": "<p class=\"Normale Sottotitolo\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere\" dir=\"ltr\" style=\"color:#002060;font-size:14.0pt;\">Nota 25. Debiti per imposte</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">debiti per imposte </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">sono iscritti per euro 7.500 migliaia e rispetto al precedente esercizio presentano un incremento per euro 3.075 migliaia. La voce \u00e8 composta principalmente (i) per euro 1.813 migliaia da debiti per ritenute su acconti (euro 862 migliaia al 31 dicembre 2024); (ii) per euro 1.225 migliaia da debiti per imposte IRAP (euro 414 migliaia al 31 dicembre 2024); e (iii) per euro 3.362 da altri debiti tributari (euro 2.459 al 31 dicembre 2024). L\u2019incremento complessivo \u00e8 attribuibile (i) ai debiti verso l\u2019erario per IRPEF lavoratori dipendenti pari a euro 699 migliaia per il settore Batterie e a euro 164 migliaia nel settore Corporate; (ii) ai debiti verso l\u2019erario per IRAP con un incremento pari a euro 812 migliaia riconducibile al settore Batterie; e (iii) agli altri debiti tributari che si incrementano per il settore Mobilit\u00e0 sostenibile di euro 917 migliaia.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfTaxReceivablesAndPayablesExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00640_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere Carpredefinitoparagrafo\" dir=\"ltr\">Nota 26. Fondi</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I fondi correnti sono iscritti per euro 25.026 migliaia e presentano una riduzione di euro 33.219 migliaia rispetto al 31 dicembre 2024. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.0;margin-block-start:0.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Sono riferibili per euro 172 migliaia al settore Batterie (euro 245 migliaia al 31 dicembre 2024), per euro 24.320 migliaia al settore Mobilit\u00e0 sostenibile (euro 57.732 migliaia al 31 dicembre 2024), per euro 235 migliaia al settore Materie plastiche (pari a zero al 31 dicembre 2024) e per euro 298 migliaia al settore Corporate (euro 269 migliaia al 31 dicembre 2024). </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 riportata la movimentazione del fondo:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.0;margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito si riporta il dettaglio della composizione dei principali fondi: </span></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.0;margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">(a) Fondo Penali per ritardata consegna pari a euro 2.174.047. Il fondo accoglie gli accantonamenti relativi alle penali contrattualmente previste in caso di ritardata consegna degli autobus. Le penali sono rilevate come passivit\u00e0 quando il ritardo nella consegna si verifica o diventa probabile e il relativo ammontare pu\u00f2 essere stimato in modo attendibile. L\u2019accantonamento \u00e8 calcolato sulla base delle penali definite contrattualmente e dell\u2019eventuale probabilit\u00e0 di riduzione o negoziazione dell\u2019importo. Il fondo \u00e8 stato stimato in funzione delle penali per ritardi nelle consegne degli autobus gi\u00e0 notificate dai clienti ma non fatturate, nonch\u00e9 dei potenziali oneri stimati per possibili ritardi futuri. Tali stime sono state determinate considerando il piano di produzione nonch\u00e9 la capacit\u00e0 produttiva dell\u2019impianto, in conformit\u00e0 con i principi contabili e al fine di riflettere correttamente le eventuali passivit\u00e0 future; </span></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.0;margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">(b) Fondo Garanzia pari a euro 4.225.582. Il fondo \u00e8 destinato a coprire i costi stimati per l\u2019assistenza in garanzia sui veicoli venduti, per un periodo generalmente pari a 24 mesi, in conformit\u00e0 agli obblighi contrattuali assunti. Le garanzie eccedenti il periodo legale sono iscritte tra i risconti passivi e ammontano complessivamente a euro 4.209.594. L\u2019ammontare del fondo \u00e8 stato determinato sulla base di (i) l\u2019esperienza storica relativa ai costi sostenuti per modelli simili di autobus, (ii) le condizioni specifiche dei contratti di vendita, che stabiliscono la durata e l\u2019estensione della garanzia (iii) le previsioni di utilizzo degli autobus e il conseguente livello di usura dei componenti coperti, (iv) l\u2019eventuale impatto di variazioni nei costi delle parti di ricambio e della manodopera;</span></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.0;margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">c) Fondo Penali post-vendita pari a euro 14.385.745. Il fondo \u00e8 relativo ai contratti di assistenza \u201cfull service\u201d, che prevedono penali in caso di mancato rispetto delle tempistiche e dei livelli di servizio concordati. Il fondo \u00e8 pari al costo stimato della penale, sulla base (i) dell\u2019entit\u00e0 degli inadempimenti gi\u00e0 notificati ma non ancora fatturati, (ii) al livello di affidabilit\u00e0 della rete di assistenza post-vendita, (iii) alle potenziali richieste di intervento non evase nei tempi contrattualmente previsti e (iv);</span></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.0;margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">(d) Fondo Ristrutturazione sito di Bologna pari a euro 633.218. relativi al processo di riorganizzazione e razionalizzazione del plant di Bologna. Il fondo \u00e8 connesso al processo di riorganizzazione e razionalizzazione del sito produttivo di Bologna, conclusosi con la cessazione delle attivit\u00e0 produttive al 31 dicembre 2024 e la concentrazione delle stesse presso lo stabilimento di Flumeri. Nel corso del 2025 si \u00e8 registrato un avanzamento positivo della procedura, con numerose cessazioni, riconciliazioni e ricollocazioni interne, che hanno consentito una significativa riduzione dell\u2019esposizione residua. Alla data di chiusura dell\u2019esercizio, la procedura permane attiva per 25 lavoratori.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.0;margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">(e) Fondo Contratti onerosi pari a euro 2.157.560. Il fondo \u00e8 stato stanziato in applicazione dei principi contabili al fine di coprire le perdite attese su contratti in corso il cui adempimento comporta costi superiori ai benefici economici stimati. Il portafoglio ordini al 31 dicembre 2025 include ancora alcune commesse ereditate caratterizzate da prezzi di vendita non allineati all\u2019attuale struttura dei costi, anche per effetto dell\u2019assenza di meccanismi di revisione prezzi. La valutazione del fondo \u00e8 effettuata sulla base dei costi consuntivi e delle informazioni disponibili alla data di bilancio.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.0;margin-block-start:6.0pt;margin-block-end:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.0;margin-block-start:6.0pt;margin-block-end:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.0;margin-block-start:6.0pt;margin-block-end:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere Carpredefinitoparagrafo\" dir=\"ltr\">Nota 32. Fondi</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">fondi</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> non correnti sono iscritti per euro 7.183 migliaia e si incrementano per euro 7.015 migliaia rispetto al precedente esercizio. La voce accoglie stanziamenti effettuati nel settore Batterie, per euro 67 migliaia, nel settore Materie plastiche, per euro 127 migliaia e nel settore Mobilit\u00e0 sostenibile per euro 6.990 migliaia. Nel corso dell\u2019esercizio si \u00e8 proceduto alla riclassifica del fondo da breve termine a lungo termine, al fine di riflettere in modo puntuale l\u2019effettivo orizzonte temporale di utilizzo delle relative passivit\u00e0.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 riportata la movimentazione del fondo nell\u2019esercizio:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfProvisionsExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00650_X_C00010": {
   "value": "<p class=\"Normale Sottotitolo\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere\" dir=\"ltr\" style=\"color:#002060;font-size:14.0pt;\">Nota 29.  Benefici successivi al rapporto di lavoro e similari</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La voce </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">benefici successivi al rapporto di lavoro e similari</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">, relativa al Fondo TFR e alla indennit\u00e0 di fine rapporto, accoglie il valore del debito verso i dipendenti per il trattamento dovuto al termine del rapporto di lavoro. Al 31 dicembre 2025 \u00e8 iscritta per euro 5.114 migliaia, in riduzione per euro 150 migliaia rispetto al 31 dicembre 2024.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Si riporta di seguito la movimentazione del fondo:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le principali assunzioni attuariali utilizzate nella valutazione dei piani pensionistici a benefici definiti e della componente del fondo TFR, che ha mantenuto la natura di </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">defined benefit plan</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">, sono le seguenti:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La valorizzazione del tasso medio annuo di attualizzazione ha preso come riferimento l\u2019indice iBoxx Eurozone Corporates AA 10+ alla data di valutazione. Tale scadenza \u00e8 infatti correlata alla durata media residua di permanenza in azienda dei dipendenti delle societ\u00e0 del Gruppo, pesata con i pagamenti attesi.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Per il tasso di inflazione si \u00e8 fatto riferimento al DEF 2025 pubblicato il 2 ottobre 2025 che riporta il valore del deflatore dei consumi per gli anni 2026, 2027 e 2028 pari rispettivamente al 2,0%, 1,8% e 1,8%. Sulla base di quanto indicato e dell\u2019attuale tendenza inflazionistica si \u00e8 ritenuto opportuno utilizzare, per il 2025 e successivi esercizi, un tasso di inflazione costante pari al 2,0%. Si riportano le relative sensitivity come previsto dallo IAS19 </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">revised</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Informazioniintegrativesuidipendentitextblock\" title=\"Informazioni integrative sui dipendenti [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Organico </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Alla data del 31 dicembre 2025 l\u2019organico del Gruppo \u00e8 cos\u00ec composto:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il numero di dipendenti al 31 dicembre 2025 \u00e8 pari a 1.339 unit\u00e0, mentre il numero medio \u00e8 pari a 1.229 unit\u00e0 (1.166 unit\u00e0 al 31 dicembre 2024). L a variazione \u00e8 ascrivibile principalmente alle assunzioni effettuate in FIB con riferimento al progetto Teverola 2 e alle cessazioni effettuate da Menarini nel sito di Bologna. </span></p><p class=\"Normale\" dir=\"ltr\"><br/></p></div>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfEmployeeBenefitsExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00660_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Organico </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Alla data del 31 dicembre 2025 l\u2019organico del Gruppo \u00e8 cos\u00ec composto:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il numero di dipendenti al 31 dicembre 2025 \u00e8 pari a 1.339 unit\u00e0, mentre il numero medio \u00e8 pari a 1.229 unit\u00e0 (1.166 unit\u00e0 al 31 dicembre 2024). L a variazione \u00e8 ascrivibile principalmente alle assunzioni effettuate in FIB con riferimento al progetto Teverola 2 e alle cessazioni effettuate da Menarini nel sito di Bologna. </span></p><p class=\"Normale\" dir=\"ltr\"><br/></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfInformationAboutEmployeesExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00670_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere Carpredefinitoparagrafo\" dir=\"ltr\">Nota 31. Altre passivit\u00e0</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">altre passivit\u00e0 </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">sono iscritte per euro 196.511 migliaia e presentano un incremento di euro 42.441 migliaia rispetto al precedente esercizio.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposto un prospetto di dettaglio della voce e confronto con il precedente periodo di riferimento:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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ZS+pkfmtzsVdU+WKmW627sg6Fum9dnpGXKNqbXf7b6zzgTqJjSis/SyR/h3WvixTm2zR1lSm+Ky7HdgY21AtBjXQMCt9Mcj9yckSk9wt40rVBlU9Y3ghUtZZenuavxAIfXx9iT7L/P2AygtxJO2RyBgaAaHO/QbzOjdGAADwimjG0Z6KGW3tb3jGDcETwhSs3ojsvw05U88Ko3OofWsM1aOat01r6nG/saG69qcDNtbjGaqnbXO5j9M1sl/UZJ0NIgeomXpGDsgnzbZvRT0numeWetxX1qdSjm/44Axd9PNSZ06MM12ram0Ua8k5f3nppuqOxKdI32tn6ByvjGG3/846D9UZuVfBAmt/kUjfa2doHT7y2hf1mL6d8wyLen0bYhiqVSMjDasW0DLIZSAYAaAsPjngoTIS9qIcebi3dSoT11sV9eJaxrHob90fY4GocxBPGxvDduysMdtiXs9MjREAALwamnG0u5SvfS/YhuKAuSeMuuLr7CEDb66e8BuZZ7LxONq+2XqyjP4Zb4quqs+cZ61d++sRDdUzyr5vkb1ldg5GtcT+ttiHqnvkmrl6YkbxorxfHW3fbD0Zo3/GwK+vr8Y5bMM6tLjqnUHPaGfiy1zm+fcMIc1UudJNN1q3fX7PEumD7bTWuTl8g/3S1rkZW6H7FBSw9q8S6V987Zvz06A880JrY3s6/yjV+1IsiJ0mBwAA4F3QjKP3Ufm2qfc7q/vo0dv3XnpYQ/Vu9A92+/Lo7QMAAIAtwFBVKR1vNkIAAAC3RTOO3kbFV9y1nxHYWY/evjfT2xuq3a8m7syjtw8AAAA2AUNVpfzLMi+oAgAA3BbNOHoXFV9Xf7Df6zzp0dv3bnp3Q7X4FtkDfo320dsHAAAA24ChqsFflgEAAO6KZhy9h/i6PxrTexuqfN0fAAAAHgMMVYXYP+AEAAAAW6EZRwihVu9tqAIAAAA8BhiqAAAAsDuacYQQaoWhCgAAALA/GKoAAACwO5pxhBBqhaEKAAAAsD8YqgAAALA7mnGEEGqFoQoAAACwPxiqAAAAsDuacYQQaoWhCgAAALA/3+SmDCGEEEIIIYQQQgghhJAtDFWEEEIIIYQQQgghhBAKCkMVIYQQQgghhBBCCCGEguI3VAEAAGB3/vWvfyGEApIbeQAAAADYBwxVAAAA2B3NOEIItcJQBQAAANgfDFUAAADYHc04Qgi1wlAFAAAA2B8MVQAAANgdzThCCLXCUAUAAADYHwxVgAfj9+e3w7dvR33+vn7ymJjt/Pt1+Dh9ftSDdwEAHgjNOEIItcJQBQC4M78/L+eej6/D3+tHT8Mztx1ek0dek4NtCxmqf78+LoUask2T34fPa5qPL8L3fcdjy36//hjahuqavm8/bv12fhzKql5/7gBgHs04QqivX4cf12dLoR+/lLRRDZb55+fhu5L++88/evpGY/VhqEKUtFeLaPRgK/6ALjWyx8vt+zzuEgMsB91CwbwAK1jWqv+ySD7rFKoybR2XRXlq+r+Hr4/Ldb/9APehF09qjHiLt3ke9Z4Lll9xYixeQoZqKOi14JUdI3rfdzy27PcbjGGKt7p/a/p+g3Ez22ndoN51/QNACM04QsjTrx/XZ4qq74eff/R8nsbKNIxQqe8/D39E+bVm+oChClF6L8UUChuqhmkk1S2rLqN3+M0HXEtsLeFmpDOMvU59v6Q8E20al/UfGYz0qU4CBfbGiyfpF6gaydOPV+sPgCPxMmaoKgUWN4Tmen5YvsUbad3Xg99sPBJb9vv1x7BvVCp932HtDRuqbzB3Uwx+rQDgValNI4Q8SSNSexP0z88fw4bqeJlXQ1V5k1SW9eNXeU1LM9IHDFXYDmFUBg6OF677OSW9NJWs4nQzyTdU7XLz3rJXBsAsy5q1zi9yfWpp/n59Km/BeUTjMqf7+LjGVfcsqL2RB3A/7Hhy7ufyDwdVTCzxl8vrvGG6lOXGVjxeVhuqJ/JN5M0fZBgjsAG9eFPZYe3Z7VxuYmxsQ3DfADhTm0YImfr143LfPMoyK4e1eZl/Dj+/X8pTv7q/oj4MVdiMdEjdymTxjaDCTD3te1L9zp5RvH2kbo3Fdf5gD9uTTR51/aU1bP8RYZhgXKZ4Olac/ts5T7TGE8C9seMpPx+M54EaF0t5ugHbrHXv7diKaLxsYqjqnXtDlnHAGIEVYKi+Gdw3AM5oxhFCmtKbnat+J7XUvctcUx+GKmxF2sttuAfx9rGXa2J/mM6Q9p6xe8g+cot+AJzpGDDeep8ltp7LN+gihmokDcBNMePJ/2PchWzGZpPTN1TLsjpvrlZE42VjQ9UeGC1rKjcp+FeYQvbDNberlD2AS3uXdoiJvUpzqPV2ZeU8Y5PYtkcZs84EW23z6h+Zl1jatt+5Xc78pYCTZY6OYSa2fqoxF3/1PkmtU1tngcY1Y3fNkz5vyvDGUdf82svMtzN6P6jGXKRbpKe3ri/U5Sp9iWwohu8jF5q6qtiIz92FmVgGeCY04wihVvl3Szd7O/UmZXqm6br6MFRhE8Qed8u9hL0/VDDPkJlIeaFzBcAEaW2pZwb7bbtpgnG5xMVyXvDbecU0swDug71O8/le89suCA8gBUf8DdWlbrv8imC8bPuVf2dgyqytIZJVmg4X8s1KlVOvKfVms+Q7tuFLN1HOqsYhP8R15UmzxsNCtOd3aeyV0ia5M2YnNY0YmZe5tKnKwMNCD7jRMTwxsn7EmCtroKyzN8b1OFwRfW/1efg0463t++3W3pHpdlpYbfDHfNG5L4a5eVJ7cxTlDsfPidxeU+59RFNeE/G5m4llgOdDM44QapS+Kv/j8Eu7PqNblCn+5f/GNF1ZH4YqbIG+z15JYH9f0DVU856q3ecJUjnG3htgktq4LAj8QWCUUFwqRk8snpczBXEC+2DHkzg/Ow+P1pfUnhH5s5RsidWh510sXlYbqumabHBC6cwJ6+ZzvjnUDRaDq3TmXH81MF6bChOjabCsq83v9/VId6KM8TDx25PH8ai6wOVGq1SU+1GN58i8TM5hbo7omzoY+XoZcGvGMLJ+ZHo9z0Iex/ohKspo1oLdnsZgazro9P2ma2+0nRZWG2RdJ8n66mvedWcerirq9eLnyPR9ZCg2jvTmbiaWAZ4QzThCqNFiRp7/9XzxO6VSo1+j37rMZJga+VbWh6EK68l/rHWNyhE6+yoVa8+UCLZz2SuxH4JNyWcJdf0Ve3jtzHJUNBbORNZ7rkcWHTNUO/0BuCn++kvnWmcNq2nks0cqpVniynrOWMTiZcxQNWU9vDoBH7nBpAEKPiDTA7U1QRayGVKXmdur19cZ1OKmqqGPh41sj74Acl9GFki+Wc/Oy9AcGv12225ujAbHcHT9FGPu5Ent628Ai3b21qe43o6t0/et196qdlpYbZBj7q2Fk5Q5SdfttTIcP73+H8l5y3rHYuNId+48jHUG8IRoxhFCtf78/H699/YUf/tzbZnpq/2VrK/zr60PQxXW4u7Bg1jnw6H9SNqnD+6na8y9IMAa/PWX46inWJyF4tI4N6S87nkin40wVOH+dO7n6Xmgr+PimVNfl3mL64MeSEEsXjYwVL0Hl96BfLPoP/RiN4dMLL01mf0BT2OhJegaI6MTGkgfMH5aNpyX0MbF6ocdVPY8jo3h6PqR5XuBk8p1GrGsFVlOpD32GnP6vvHaW9dOC6sNvbb1NtPz8XzsqBo/sXWj15vyRjf13bnzGJtXgEemNo0Q0lSakYrh2Hs7VNHaMi1D9Swl/dr6MFRhHXnvEN/Dtbjnw2i56RCMoQoPSGdd5T2/sYalydONiUhcLvHQtid2dhFxuyL2AaYI3Kfd54pU8Nyc4iKtdxFnV3mhEImXFV/5l42xBsU67Ncdsf8KMxr0sfS5/tI0s9qbaSdFsIeh2t1o5OuayjzxeZlNW7ext7ZaUzMyJpnR9RMtP5UbkOxDpD12GqdtG6+9de20sNrQa9vs9Uif9fiJ9S2Xb91HLvJi40jYUB2JZYDnozaNENKUzMjz1+X1NNng1N/wrHWLMguTtSp3bX0YqrCKZPJsbz6m/dNJkQNvaou1V8p7n/ZMIMBQhVsQNVSdtZ5jIngecNaw50NgqMLDE71Pp1iQuuRxvbiapb4UE/UZPcsqLhIvK39DVTRKDV7f0CgeulfV6ZY07kNUEEvfN0KsMXs8Q9Xqiz6+tfRuxNKdiKV1+qFtpNxgGxvD0fUTLT8ytotk3SmfU7idJjCOG629de20sNrQa9vs9Uifcxptnvx1o+ddSOMjpLajO3d6WbXsPgI8B9IwQshSfrvTMTbTG57fDz//KNcr3aLMs8SbpvLr/2vrw1CFefLexdt3rEIchrt7E+0cUODvtRKpnM5BHWCEqKHqmaWhtRmIy9QWvS4MVXh4ooaqQ+yMfmL5Y5yoSztza58JIvGy+h+lSo1QBybfHNyYTWW0aUeDPpbeejj32/t4hqr+hp0c03bBrZ+XBjetV1/bfv8vD2NjOLp+ouUv5faDuSTSHjuN07aN1966dlpYbei1bfZ6pM96/MT6lsuPbfLbes705k7kn45lgCdAGkYImUpG44bm5y3KPCv/g1Pff/7Jn6+sD0MVpkkH2lvuG4L7oxNpj9M3VL09WcjYAhilZwB11++RlMYxkSJxKc4DUWlljZ/fADZitaFq+F4KyzqXz6DlOVE+l5Yy9RiOxMt6Q1V0rL0+dtjX6kmfmUZRSeyvM9Zk9Nv7cIaqsTD9OVs/LxZ6Wr++Mk+vbZNtD66faPm+6WsTWZ/2eDtt23jtrWunhdWGXttmrwf6bMTPuvuIjjlenbnzxznQR4AnQRpGCJn68/Pw/XRPPKr/jz45hqXULco8yzBUV9aHoQqzpD3FTY3HvDdZb6jG9mTje1KACJ29fsAITevXWeOhuNzEUB2ITYDNGTs7NwSeF2eWdFUlSyyWHy8xoZUZi5cNDFXvRjF22FcfmGngDCf7dCNT08/c2PrtTXm1BN1JHhsPmd4q0+qLP2dji1mdFwM9baffctzSg2mjMRxdP9Hye+Va9PKl60c1DXDaJsfw+lHJxuPmttPCakOvbbPX8+ej8SP7Z3XPzGtgxlFn7raMZYBHRhpGCNnKJqX+j071rmu6RZlHmcbpuvowVGEKYf7c1EwJmEyJ7v71SG9PNlIfwBB5n63HjDhr6Iuzc/3IRnEZO6/n9mCowv3pxZNHMG+Kp/aZssRImX8pV3sGxeJlE0PVvhHkRuSs18+asvIgldfE57W5oz6ExY3rqLqabIJoA6O1tyTl1xJ0H+j98kvKvtT99/qSr1ljdlFux8i8jKQ90et3vv7x4YzvmV5ZNfPrxy8/p7NMx0vc1MEp85XX5Hye1TTAadtN195oOy2sNvTaNntd9uGkePzUeet67bzXfE1Drdg40pm78VgGeE5q0wghS/ntzerNT2lENl+VF9eUfwxqpswlj/qWafrK/nb1LcJQhRnyfqLem2qIfVBl0CzlqPsOuTdxjZ0r6l68Ru7Jqr2Q2EOF6gMYQqw9Y6PdPROcr+lnxRNjcWmTynHjIJ9HODfA/enE0+l5YH1+XbexPxgY8baUI8vQPkvE4mUbQ1UOTtGY/HnOKm8umpSbiXxYKmrNEGmiGVL7orW3JN2sOvmlcvv65ZeI9J9iIdXqLABPc/MykvZEv9/yYeSli5TVMLR+RsqPjLGynuVNodEx/XK9aYDXNn1O5tfekel2Wlht6LVt9rr4fDh+TszcR3KdupT1YOTJczcaywDPSW0aIWRLmo66WpPz1+FHuq59bX+8TGmK2rJ+ImCmDxdhqMI4Yi8R2jDIvUe5d6n37Lq0/U40r3K26+zlrfoA1tI3Knt7f2+PPhqXNv12HklnO+IF9sFdp673cJK/bpeym+dHwo5VNfyC8bKRoXokVSgdYWFoFFmNzrg3Ei1PbFDjeaz2ZlKZZltb8yMn7ZdfUqdvy7YXzAllzK6Ld5nTsh3aGB+lNnYurdnv8F+YA2WpaO3V1sJ4+fo6682NM5emUdlr25Zrb2GmnRZWG3ptm71efz4aPxfW3EcK6Y2/4s3dCaVMN5YBng/NOELIlXwLdJHyNuhFwsA00xw1VOZJtjFqGaKFhuvDUIUJ1HOah9h3qPtyY69zlLcfsfbMtaz9WTqTSrEBglsSNFVyOiH3THtkOC5tUmw5dUbSANyUTjyp9/hIfCzldtd2/eyyy47GS8hQhb3IE85eAWAU4gfgmdCMI4RQKwxVAIB7kV96eO7zRD4XRV4oAbgNzxJP8XjBUH1oMIQA5iF+AJ4JzThCCLXCUAUAuB+hb+s+PIuRtf5tWIA1PEc8xeMFQ/WhwRACmIf4AXgmNOMIIdQKQxUA4I6kn6brfO3/geHr/vAwPEE8jcQLhupDgyEEMA/xA/BMaMYRQqgVhioAwD159jMFZyJ4JB59PY61D0P1oeHmBzAP8QPwTGjGEUKoFYYqAMCdCf+jNw/IM7cdXpNHXpODbcNQBQAAgN3RjCOEUCsMVQAAAID9wVAFAACA3dGMI4RQKwxVAAAAgP3BUAUAAIDd0YwjhFArDFUAAACA/cFQBQAAgN3RjCOEUCsMVQAAAID9+SY3ZQghhBBCCCGEEEIIIYRsYagihBBCCCGEEEIIIYRQUHzlHwAAAHZH+2ozQqiV3MgDAAAAwD5gqAIAAMDuaMYRQqgVhioAAADA/mCoAgAAwO5oxhFCqBWGKgAAAMD+YKgCAADA7mjGEUKoFYYqAAAAwP7cwVD9e/j6+Hb49u3b4fP39SMAAAAAgWYcIYRaYagCAAAA7M+Uofr36+NskJ7VdUnvYaj+Pnxe2/Px9ff62Vbcsuxn5B3HY8s+s55gC1hH8HpoxhF6Tv36cbk/ffv24/BLuV7oz8/D9+v9TOr7zz96+kWz+UL6dfihlP3txy8lbavc/6O+/zz8UdJoiubDUH0vfn+KddHTx9fx5NWnKDOYZ2F1e/5+HT6UtP0j5WQ+eDsia9RbN3r+z+Puex61zN7iJVbgBVn9DDmyTTz1Yno5b38cvOP2hKGaDdJYQ+5gqMrB2bqSW5b9jLzjeGzZZ9YTbAHrCF4QzThCz6baiPQMVcO0lFJNxdl8MRWmZqPvh59/9HxJv36UeaJtGciHofpeFC+y9BQxR39/jucRzLcn/zHYlLqnmc0H78q0oSr314aGX2Tolql5KcQKvC6rnmlT8XTEzGd7mct9pBfz44bq0piPz8NnyCh1DNXlgT74IG/JN4/t39a6ZdkPSHdO3mw8zmzZ53ccP5jCjUXWEbwemnGEnkd/fn6/3LMKBQxV5a1PaWr++FVem8/Xl8yvven65+ePjqH65/Dz+zX/9+t4hAzVsXwYqlAiXnbpmiU57cfH9VC7+hxWY7RnOUM2bRTpj2ovT+aDt2UxQsbWhFxPtckir/lvq5Xk/XpTpvzDRt1QYgXeGrFei8U6GU9HWnM016HGw1JeIFiGDdXFUT41JrnL7oPYaWzXvIO7w5wAPAbEIrwZmnGEnkOFmXoyAtPbloGv/KvKBmP0a/YXzeY7SrwhOmPGnpTG4Vh3+u+AoTqaD0MVCtJBsm/0pLPb8VAWO8dNMNCejDgoBw6wmdl88MpMGaqLGWmu27zWouXmN/GMt+CIFYAWIy7m42lZ+7oJ27yclO4FRj0Vg4bq0phrI7s3nhMYqk8FcwLwGBCL8GZoxhF6Dl3e7BTm6WpDVbwtOmiM3jtf1vJTBJefBYgbquP5MFRBkr7e3N0vlOe4Wxmq8faU3DsfvC7rDFXLROm80dZgvWUnySbnyDfOiBV4ZfR1uiaefEO1LG80zkcN1eaAnyu0bwJto7K7rCuXteStDdyLcifHO75V2WnCkzxz+VSN1nfH/V7GvJLdz6pfov2LtLkan5PIWNdtUcarc0O32uXVPTInsbRtn3O7nLlT/+AwMn4n6jHM+RfZsSe40zqKcPcY6MZ2L51Aa4vZkLkxjMViLsseB4DnQjOO0JPq6QzV/Luss2+nLvUuPxUQNVRn8mGoQkLsXXr7gWXPu+w90n5jS3NloD01aU8+2J7ZfPC6LGtiaA321m66vuzre+S9un1mEmeDgcYSK/CymHG4Jp58Q1WWtzwX7TpahgzVJQi1Su3AbA/+McPgnPKa93jj+mqNjDxObR191padP2+l3WizY66qGT+v/KvUMff7lVQN1PicRMZatOV3Do5WmpnWGa+TmgaMzMlc2lRlYMOox8bI+J0QYzgwnxmvn1dtuI58HiMGcpOj6U701mO9Zk7MjWEsFvPYDE0BwAOjGUfoSbXWUBX/gv+QwTmbb7P25vwhQ3UyH4YqLPTPYVfSvjXvucN5B5gvU+z5hjY2s/nglZkyVI8kw7HZ18+ss1ieVOfG5bYQK/D42M+QNfGU87qe1vLi1ODza8BQXQyF6gbT/WuN0tiFbqPFwM3WYbKy7PSmWmUGnsfDuQkr9ZwnvhqDfENv+1QYLk2H636V+b1yzwzMiZq/wG9LHsOj6sKWdaVUkvtQjeXInEzOX26O6Js6EPm6/AOEXpaHP4a9+dxtHTXI8u4dA219F6LpZFtq81+U0cTMyjF0YzGXHRt/gMdHM47Qk2qNQZnyHjXylulsvpOWvGcTU/wOq5RZZk4vTdy+MTqbD0MVFvIfe8u9Zo2+Z5g3Py2i7VFI58nBfc1sPnhp5B67VjRWzjrFhnde7ZDa4cRYJE0BsQIvi/8MWRVPMo6lUrql7vqs3yduqJqH+3zj0W9QzsHfNQxOyJuabXa4dZisKzttQiIVpgn06hEEbnjZUKrL7PUrX1fna2BO+l2XbdEXZ+7HyOLNwTY7J0PzZ/TZbXuaQ3t+QlUXYzg4n3uuo5qHioGFYLrUFmuN6uuxX35nDN1YzHlj6wjg8dGMI/SkGjBU01f0K/XeMJ3NpymZmF0p/SnM2Px51xidzXcUhiqccPehEmM/kfKbe/4xwu1RGDaVrszmg9cmrQtT/nkkr+VYepN0/jlKWaNFO4NrmFiBV6X7DFkbTzJ/kWbduTpsqC4N1A7+/gPZaaBrGJzoGA6JmUFYV3ae8P4N1h+fllj6voljjUVabFqCgTnpj3UgbcA4a9lwTkIPSKsf1hyI8ptxHBm/E/301nzuuo4qYm3JbNX2aGx76VJbnH7q98eVY+jGYr9sgGdDM47Qk2oDQ/Us503T2XyaSkPVMU2bsst/UErm8Y3R2XwXYaiC3Af4+7Blr9Tud0f3Zj7R9rSkdgyaVrP54H3Ja+Ykw7QRZ9NGE5vutNfvKRCHxAq8LrFnyJbxtJDiI9Ur2nKVF/pBQ9V+GJ9xTTHn4L+ZeRdNJ1lbdv78IvuvsSPG04lY+lz/qInTLhrBvQ1V0xRbyNc1lXniczKbtm6jPlc5fWvURcZE0k9vzeeu66ji0WLgQixdaktA94vFaB8BngfNOEJPqgFDVVNhljrGYq3ZfBETM5ed+5TyKQauV+ZsvkUYqpD2CB2DxNtnpGsDB0+TYHsaUj5tz+wwmw9ArJ06LFJMVOtKfj4VL6LOrEusuGcBCbECr0xap4FnyBbxtLD4mCmu8xm7llVkyFAtbiI9NTU5B/9lMFabdzPmwjZla2ZLnW5JE72JxdLndpXp+v1yF9pmc3Iiktbqhz62tfQuxNKdiKV1+pECWhiy6Q8M2g1hZPxO9NNb87nrOqqItSVz67ZfiKXT1oilTcfQjcVoHwGeB804Qk+qlYbqWeKt0Ll/YCqeL5mYXntTude3SpV/UErKNEZn8wlhqL47eQ/gmjtpP6q/NJD2IF4ZIYLtqZFvAo5sZmbzAZzJL+sU+/Z0pjMMnRutu9CZh1iBl2byGaIw5jkoL41q5++OPxYwVEUHQ6of2s7Bv9M4N29BNJ1k47LTTbhNmwyZYONi6XO77mfinBgZ60ha4w1VMZ5tQKyfkwY3rVdf237faBwZvxP99FZ9u66jikeLgQuxdEtbYjdmycoxdGMx2keA50EzjtCTagtDVfyjTd9//lGuW5rIF2lvbagK4zaqs8E7m0+0BUP1zREmibsHqPa2EU3tKaLtkWAQwW7o54fI2SPt291vNo5gnIMlxAq8OjPPEJVAPAm0M/4S4+W5fylXj/u+oZo62Hn91hwI5+DvGgYnoqbBjLlwm7K1m3H6zOxnSbpZu+mtBdNv77yJc2JkPAJpjfXlP9TWz4mFntavr8zTa9tY2yPprfncdR1VPFoMXIilG+lnycoxxFCFN0MaRujJ9WyGanpr1H6rtXmLFUMVdiLtqXqmzp0M1XB7Enn/Ft0XXpjNByDJ6yibJnlf7b5AkWJqI0O1Wx6xAq/P+DPEYCQ+l7TVQ285m5cfL/cHvdyuoRozNk7kG1HZMOfg3+101DSIppPcpmx1vFI/na8QqOntOlM9zdj12xsycVbPyYmc1irP6kdpUtbkh0S/DaKOwANFT9vpsxyzZBBvMX4nVsznnuuo5sFi4EIwXa/tJivHUK6r60eZaB8BngdpGKEn1xaGasDkVDWVL5uw+j9o1bveKvLVfU185R9cxAssrvETIO1BAvtjk+H2YBDBvuTzg9zX5321t77ss8cMeU3rsUOswBuw2TOtF08Cx69ZYrwsYylbj/uOoZpvLpEO6jcZ5+AvBlA3BaKmwYy5sKbs62dNRnEDK66Jz2tTRjVNcp1lvRfyOGvz0u9Xyq8l2GxOTpT9qPvu9SNfs8brotyGkTkZSXui1+d8/ePDGdszvbJq+unt+cx5tfw3XUcNjxUDF8bTNW2/cvkDQH2TXTmGbixG2w7wPGjGEXpSBQzVxThUTU/5FmdlLM7mK0xRxazMb6DWb7aKfMq/ym8JQxVuQd7/6Ae7EVJZquki9j6bGUxyPzXS/tl88I7oe/IL+U24o6oNtDxbaPtyeb08ezixcjrjaBt1eZ7txR+xAi/M0DNkOp4kS4zoZ/pUlixH+0zgG6rpQG9UWKMaADmw2/7LoM/KNykvrySaTrKmbL3dWcqCEGOjqTWFpAFlSG14v19p4XbyS43PyQmR9lMs9Frq4gz0/6i5ORlJe6Lf5+Ih7KSLlFUyULeaYK91pPBAMXBhZC4i63HFuun0Q+oyTiNtB3gONOMIPYekGelJGpWxPK0hO5vvX//6dfjhXpfGqa6RN2UxVGF7xF5kg4d/2oN09+HWQXewPfLQ25MsbzYfvCWFaWpJXSf6vrtREy9OrHTXrhFbxAq8BVs/Q6xnVWZ57rW+w4J9H7Ca6Bqq/oNWQzQg1dg7+MubUJ0uahpE00nWlp0/L+QWpuXxJz7NQThPv1++iXNiizk5Uadty7UX8wllvK5rcXlYlm3QxvcotaFzac0+S7PQjZdAWQX99P35FGkK3XodaWjjfv8YuDA6F1ZbrHW8xRhasTjedoBHRzOO0HNoxlC9yDYxffNyJp//hmqS9hung6boSRiqsDnpMBl80aVD2oOo+1axX7P2taPtGTB7in3VbD54X6yXOCKehvkCiLXO/VjRDd5OzBAr8A6MPkOOTMXTwlJf9z4gYjpQfv8fpQKYBtMHAABiaMYRQqgVhioAAADA/mCowg3BUAUAgBiacYQQaoWhCgAAALA/GKpwQzBUAQAghmYcIYRaYagCAAAA7A+GKtwQDFUAAIihGUcIoVYYqgAAAAD7g6EKNwRDFQAAYmjGEUKoFYYqAAAAwP5gqAIAAMDuaMYRQqgVhioAAADA/mCoAgAAwO5oxhFCqBWGKgAAAMD+YKgCAADA7mjGEUKoFYYqAAAAwP5gqAIAAMDuaMYRQqgVhioAAADA/nyTmzKEEEIIIYQQQgghhBBCtjBUEUIIIYQQQgghhBBCKCgMVYQQQgghhBBCCCGEEAqK31AFAACA3dF+KxIh1Epu5AEAAABgHzBUAQAAYHc04wgh1ApDFQAAAGB/MFQBAABgdzTjCCHUCkMVAAAAYH8wVAE24e/h6+Pb4du3b4fP39ePAAAgjGYcIYRaYagCwFvw+/N8tvr28XU8acE0jCPcildcW4N9mjJU/359XCo5CffI4ffh8zpOH1/cvl4Da04f2VAdW4e/Py9ptdguYr/Rx2Fkmad6pIzB8+td9HnsacbrBwA8HppxhF5bv37Ie7iuH7/0vGf9+qHk+XH4paV1FGlH0vefhz+Dec0+/Pl5+K6k//7zj57+KgzVdyfv6wqF9jtr8lb8/Tp8KGV1izLyhc5Ky0G3ULn/g9dh2cv31lQ+U/hrQT17VNri2FDUo5gykXYkifyz+R77nArPzLIm1XV1z2dEk6f3XFiehZp/MRYvE4ZqriDW2DdGTix3r9fAnNMHflANrsP0sFbShh7knb/mRMzR+oYZ20BgqAI8M5pxhF5b82bkn8PP73r6Ra4RW+nPz+9qGao2MVR/HX4o6QpV9UhhqL4v/n7I/8P2mrwlhikrpe69AvnMPWR9/mzFdu/FSOcXz2uo19QDGKq16a+s6diLIleJ/LP5TqS8BApshRmjd35GSK+jkH0/WO4Flkk7Ei/jhurS4I/Pw+e7/6Wj+zpwXhShv7rC7djsdXRrTnc0VDdeh54RGbrm1FNsBJT25jLKjb1Xr8VMHgDYD804Qq+txYwcMT9PkiZmmVcaleNvqtoSBu6PX8W1uT5c21mVdZLdtywM1fekt8/6+/VpmqJr8jYsZ8Fmf1Wanu3267of7ewhtW2bfV0ewH0zDZ6L5cwQOlME18CyjrQ1tg05Bj4+ru2bOnuKWBpqrJdviZWxbxQCWJgxeudnxHIttyPXoxR1ynApS724EI+XYUNVDly6ka02qZ6UzUw6uDk3n6tO4N6SjfuWbljezczoZL7ZKRuapZ1HWZujC6cbGIYqwLuhGUfotTVlRoqvyav5xPXeV+fDSj8t8P3w8095bdYUtmWbt4swVN8QsYca3tasyTuMMDiHKnOMIPH2kVqkuO7vL+F5yOtIm/PCTD2df9Ia39dQTe06VrDKJ0n9GTQ/O/mW/hMnsB4/Rm22fkYs5VWxf42FZq2n50X/D3DReBk0VJcGX4M0NWgw2F+F5aaFofr43HyuMFTPmPcEcROcaGe3XoWZPACwH5pxhF5bM2Zk/nq+/QZqesvT+dr8iLzytjdURX0YqnBlzZ7m3vuhVN/gfs9qZzbP7APwbJ3woHRMj8t8i2vJSPRNkmWd3CYUSp9kjaG6OoaMfKtMXgDJgDFZs3p9FwHsG6pl2jG/JhovY4ZqY9zkRkX+0pEfiFL2JIymT+2rZA/Y0v7F/BGmz1Vav/R2ZeU8I5NWt0UsmkWRRaeNgVl5VWcKjIsiC23hdeaqNxa53rKt7efN/Jmdy3+psZKkfogEt1mHot1KYu/aGctQFeMZaUNNt16FmTwAsB+acYReWzNmZM9sPCliuobVeSMWQxVuT3+faLMm7xxp/7XJYTm2n8t74vHDPTweaT6jayidK/35X9bSLWJhKXs5fw33YWH2zBTJl9IQJ7CO6fV9ZNtnhG+oSn9oabPmGakE42XIUK1vFCdig5kf5qqavKPpW3Otkdo+YaJ96QbfWdVdKfXZ0JyRJdryO98QW1kT2hmz2uA64/c/dhN/tbnqjUVuf1mV+PxrdP7yGFpjnvohEtxmHR5bo96sLnjXzqQNTbneclvnHuDdehVm8gDAfmjGEXptjZuR+evw7tf5na/ojyqZs8bbrpsbqr2fNDgKQ/XNCJpFKmvyTpH3nEP7L9MMyuW5h2Bj/wnPieY5uATX+VLu5kcDxXhJZx/1XGtz23zLmZM4gXUMx2jiHs8IxftY7hFDcRWLlwFD1Sgwdc6qSAyakuY8GUXHRtNfPzunb2+QhenUTJqsq83vlXumOzHKZJr4bUl1naQUlttaP0hEuU076zr9xdIi87/OXF3UX89lPX77Uv0nNQ2cM1QTm65DMZZKYu/aiXTdmnezjT69ejVm8gDAfmjGEXptpTcxFemGaf5Hp1xDNZmSaw3Vfn3jfXCUjOCjnDdwMVTfjGKf1+43z7L2OmvyzmAeeh2Ce2T34N49j8LzkNfprQxVTePG0IJ+zpozRoPrvSGab2JsARpWrKPNnxFH5HWpFHtLfIz+YTHWz7ihWjyQJZ2KUgeDD7jR9IFJyUZdXWZuu15fsG/mjTLn7y8Y2RZ9snM/qutpDKxFYhl2vf53eNG58vuT09ljOTh/5vxkUl4twabr8FTcJa1Wl31N9r+tZ6256W2ALmrHfG2dAHBfNOMIvbY8M/Ki2hDNBqf7RuhGhurQ77Wasttg5e297Yqh+l7k/WNP7V5oTd4Z0t7L3JPaezp9u9bfI5/BUH0hgnMuSWdSfx33zxMT68c4h6XYc2Khxj4r+sTz5fPasBEGkJiI0SvbPyOupHvAVan8MR+kJBYvYUN16ZhWmHfDGL2Z3CZ931C0BjhNqJZgUyMrkNYwJNMYOJXo8xdbJBavOlf+WFjtmJ8/u88Zd443XYf+OKZrjrTxc+cmQL/edgO0tk4AuC+acYTeU9nIPEmamfc0VPv/2r4nuw9ZrhnLG6pwJe0Bz1IME3mQrPY8a/KOkuvyTSl3T9e0IXhwx1B9HWbmMq3jMSNyoRsnJsv6bNuaygyek4850nltLBbH8nE+gtVM3m9v84zwSXWmfCJervKKjMRL0FC1bxZnTKNoPGhvkz4PnGUoWtnbSRBsamRF0uqbCnfRVRrtv8d7zpWVLpLf2hT2N4v3W4f+PLlrzdkwpHzhTUXJ6Fo7MZMHAPZDM47QG0t8/T2bp3f8yv8Wv8Oq9sFXYbIav9uKofpepD1gZJ9VmUFr8g4hjFn/xQSd3IajirbmPbJbLobq67CDoXpGrOHo0cE7n0ViryDVP7iGB/NxPoLVrIrRrZ8RDks7U/rsidSywiESLyFDNd0QIqoqWxoRHbjbpM+DV6brG03ejfJY+eWaOakjRlYkrd6PYoF1NNp/j/ecKytdJL/Vtyc0VCMFCfI9ZG6jM1PvbFsBYB9q0wi9uzTz9F7/KJV4O9UwNWMKGsC1OkYshup7EdpDGabKmrxhxIs1q/ZcqR1yv2rtnSvW9gEeh70MVXEeC51tUzv1OlPshcyfvM5j6RfG83E+gtWMxuhNnxEWSzyLNi75Zaxonwki8RIwVEWghlTeVEaD9jbprYdx/tzKfj8jK5JWN96WMQjd/AtG2tfynnNlpYvkt4zT1zdUUxsnN7oz9U63FQB2oTaN0LtLM09jX8OP/Papq8C/tB9T0ABu5OfDUH0z0h5qwhRdkzfCVgflM3m/ms8A+TOv/JBxDM/Bboaqtv4cUp1xmUtYxNFQGE3k43wEqxmJ0Zs/I3SWdS7TLc+JMu/iw+j3jki89A3V6IAZAZ0aYZo9JaPp0wPUTW8ZVn2j6X5GViCtMRduG11G2tfynnNlpZufv0je+61DMa9K4shNRSfP63jeuXrn2woAe1CbRujdpb/dmcxS583R9LX5id8+PSl/7X7SkE2afEMVQxUkxhlLkvaJ9aFwTd4uYm8XPAv45P2qdgj26mDP90pYZ0GHTQzVXO+9DdW0fgfbP55PjzGAMaIxep9nRMMSm1XjlmdJ+fFSphZDsfq6hmrkIXYhV1g0Pt1sDEP29KCXZU+nn9ko5DZ382oJUt3WTaxffkaMn1Ge2Y/emJmMtE/hLefKSrdi/mRerXKxGb79OjwVZ9e1ZsOa+99rx+nmW66pmXrXtBUA7k9tGqH3Vn7LtPrafu93Sde+XSryj5mgrcw+9NTpA4bqu9HZJ7rX1+T12PqgfMQyf3vnBysfPCmDxuaJ7lmoTz6njJ6ndVJ5vfgQ63fI5JzKl+N9qC6AgkiM3vEZIUlp2nvBEpNlm5d2aveOWLx0DNWxoNMNIzGY9Q1KvfmNphcbgaPqwZUmTtuHnNealJRfS9Cd1H75mbIfdd+j/bAeAhdzqV4oI+3TeMe5stKVfauv+30rr1v5ztIat+k6XNaKXtc6k7IaI6/8aj3N1LuurQBwb2rTCL22Lm+BBv71++YtU/G1/9qoFEZk+waryOe83TrycwGzfVjqUA1fYRjzj1LBgr2PlHsr/Qwwl1dcaw7DMl99trBZ2qFuy4Rp6tdXtVPsgTc7tMPOiPmO7uEDhurlXKBfz+cPrU4vFmxS3HXy5PiMx9KJuXz57M7xCObpxei9nxELS736szCVIfNrnyVi8eIbqukhZTSqxjJ25MNOUWMwjaYXnTXVmWxrkNLNqpNfKrevX35GpP0UC6aWuYACY9As6JH2GbzdXFnpls+PsfK19fwd520J9pv27YJnRK43KfW21qrXTbHRMVXep9a3FQDuSW0aoddWYThasr6yL41TVZrJmb9+b5ulIk3g5wJm+5BNW0+2oYuh+o7090/2dmcmr9yXVucHebDtSRScDSBPxuG7c94YObTD45PWinFuiq2l8jwROkuoQeTEgkOvDxdE2UPnlcl8KXaJF1iHu773eEYcWfK3/tOC/SzUQz8WL66hGrsRSEQjm1ZpHfAaN5petDecJ9dh3YtSmebNqjXCctJ++Zk6bVuuvTgy1kLU8460z+Od5spKt3y+mHoz86eM41KJa6ie2Godnqq6lqEk3syktDbGRrnWui6FoQrwzGjGEXpxWcZo8F/WVw1N0wgNvKGa3g4d+Ir+dB/km7alej9VgKH6xmgH1eg5bSiv2JPWaQYOy+3eV9nrXjW0R5Vin/d6dIyM2LlAWX/W+cONIScWHFIbvTypn8GX1xYm84XaBBDBi9E9nhFLnd21XZdvx1A0Xvr/KBXciTy57AsAAODd0IwjhFArDFUAeG3yiyKci7ciew39l3wAerx6jMbjBUP1YcBQBQCA90UzjhBCrTBUAeDV4ZtmW7MYYINvwwIYvHaMxuMFQ/VhwFAFAID3RTOOEEKtMFQB4OVJX8/3f0YOYvB1f9icF47RkXjBUH0YMFQBAOB90YwjhFArDFUAeH04G28HYwm34FXX1Vi/MFQfBm50AADwvmjGEUKoFYYqALwF4X9oBlwYR7gVr7i2BvuEoQoAAAC7oxlHCKFWGKoAAAAA+4OhCgAAALujGUcIoVYYqgAAAAD7g6EKAAAAu6MZRwihVhiqAAAAAPuDoQoAAAC7oxlHCKFWGKoAAAAA+/NNbsoQQgghhBBCCCGEEEII2cJQRQghhBBCCCGEEEIIoaAwVBFCCCGEEEIIIYQQQigofkMVAAAAdkf7rUiEUCu5kQcAAACAfcBQBQAAgN3RjCOEUCsMVQAAAID9wVAFAACA3dGMI4RQKwxVAAAAgP3BUAUAAIDd0YwjhFArDFUAAACA/bmDofr38PXx7fDt27fD5+/rR0/C789Lu79t1vDnHQsAAIBbohlHCKFWGKoAAHfm9+fFF/j4Op7on4xnbju8Jo+8JgfbNmWo/v36uFRyUtcZvIeJ+PvweW3Px9d2U/JYhuqaPt5mfODdYB0BwO3QjCOENP36cXkWefrxS887oqKe7z8Pf7zrPSn57TJ+HH4paRdhqMII6TzjaPaoo5f9edwxdlgOrIP5pusDWMmy9tRY+ft1+GjWZeC8NJvvxFAM8VIXPBZuPCWy91BIy9TEUu+5sJT9cWjDbSxeJgzVXEGssXcIYDmAG1aSHtqblbliLNb08UbjA28G6wgAbohmHCGk6S6G6q8fZZmKIfrn5/cyjac6/5+fh+9aOqHvP/8U9S3CUIURdBOy1KpziSHdFKrPka3UtkzXB7ABaf3Vvodh+Eipb7nN5jsxF0PphTjOcLA3Zjxl/OdWZYKaz4d++dZzYyRexg3VpcEfn4fPkDnomIibvep7mzfnHspQ9frYHcfbjA+8IO5aYh0BwO3QjCOENC2G6hZvoer6c/j5/VLH9+9X09R4w9RXLufbj1/6583bqPLa98PPP/LaRRiqMMJyntnsOCPOM+2BVV5r3/yRh+SyPdJg8socqw9gCxZzpT3/XNetElz2Wj8xm8+77sXQieU6cQL7YsfTBbnGtTR/vz6LNbykz2k7ntvid6gXF+LxMmyoygFIzq1riDod2sxQvQ1pMt3BHqEzubM8+DjCE8FaAoCdqE0jhCzd2lBNb57++JX/e8ZQTW+5VsZoejtVN0z/9a9fhx/n63ofMVRhhOU8s91xZnkbyDpoZmOnqFO8RaS2RVwvDtGz9QFswuz6Emb/UEYn32wMXWmNJ4B704mnxYuwrjcs5VV/RLiW06z1FCPaHx1KovEyaKguDb4+0LoPuBMYqhkMVXhwWEsAsBO1aYSQpdsaqouZeTE71xiq6acJzK/7W7+Vmt9SxVCFtdzOULUOpPp5J72I4xxk09lL7kMn6wPYhAEDpmbWS7DyTcfQldjLcAA3pBNP4zHjG6plOWPPimi8jBmqjdmSG2U7t23D881AVy5ryVsbuBflgVj3IE0Tt+haSGhClzFR8re07bTqbtliHKPjU427yN+W7aCNzVF2GzaqV0EfK+fBuLbt3bXaSyeYWmNjYxhbS7ksexwAAOaoTSOELN3SUF3KXn6/dNpQFb+R2rTTu1Zc5yv/sJ7lrLHZ3k3sXdUy0/VlL3ohcq7K+1GxR5+sD2AL0pqcMCFDXoKClW86hhZSrDhnYIAb4sfTzNvg8TdUl7rDflIwXoYM1SWItYbZN5nWhMmBriuXL8yhr9ZUygM9afSIB3Srz8One9PKE65Le6iLdn75dbc1bjGO0fHxxz3JLCzXZ0pdL2vr1ejMU9OO27Q9Nzma7sSaNTY2hrG1lMdmaAoAAALUphFClm5mqCpvjs4aqr186e3VxjS1fnc1C0MVRljOb1vu3ZKx0+xFxT66qDB/7h5m00sEZbnj9QFsg+Z/hOj9IcDCzLcuhi4sZ0vtGsDtceMprd0Rw1+Li/xZiqGlbNOz1IjFy4ChahSYgt6qSOnQQrdj4iE5W4eJLLsstzGXlELzg72ecFFuwKwrik6L6KimTqePA+MYGx+/nbnvenne9WJsm8zr6m2R5bVr51xeNWbbtb2/Vv10si3brbHuGLprKZcdG38AgDiacYSQpmxGtrL+Zfy+9K/Zzxmq+TdQ7fbIf3zqWn76zdWjDDP1JAxVGEHu/WoNm0SJar952je655j8koBbp3muHK0PYAvyuhuKldm1edMYOjHZH4BN6Ky/woeo7vmLtHiScSOV/IwldkaM2hOxeIkbqkUHJb2K8vX2vmCVuSAH0jae3Dosen81EtebiUvXrEnJN7wyq+yPnjebdraJtmYcY+PTG/d8vZnz3rgeyX30NksbPARScHlrR3DTti8E022yxibG0F1LOW9sHQEAxNGMI4Q0eYbqRdY/9uRoMTMr43TGUE15zN9IzcppF/XbjqEKI3iG6kXBfbJC8bKBW5a1b61I+1+9nHh9AFsQW7dWjPXOS2P5toihzjkQ4Kb4a7i9v1tS/JHk+1yVvIw1/kUsXsKG6hLwWmGp86MmzIAR6Af9+ED5bb6QbnJVoSmvU5k+XoF2mqbeNuPoNFnQT98dG2dcj7m7ZuBovRqxtmS2ant0rXrpbrnG3DHEUAWAndCMI4RGVJqTfTMzq/yHqOS1cUO1/5X9JPFbqo14QxVuTNprnmX9Ad9BnFkaNRvFDcygofoANsA1JzPpbKXJWZtj+bYwVEWdxAzcm87a7D6TpGkaXL+tp5L9jEVeUZF4CRqqSwAbNxPxgGvrckyYzYzAcaMnMjhWGvfmV2nYUDVvlvcYx4V+esvwi92kc/mj4xMxGhdibcncuu0XYuluucbcMcRQBYCd0IwjhIYlvjYf/Y3VZJoqJuawoZrq9980leav/FmAwhQ26sRQhc0QB9SRvZ08+Mp9qPy83Evm8025b60wDtzj9QFsQNBQ1SjOcgNr0863LoYWRs/HAJsRNVSdeMnxEfgj4FJfKi97GbWscIjES8hQLR5WPTWVOSYMhqpCThPO+4CGqnujn+njFatejVhbMrdu+4VYuluuMXcMMVQBYCdq0wihOUV+v1RI+YeopMYMVfF2qpe+Z7rKN1cVkxdDFbYjaNJIkgnbf9Em7zWt/XOFVvZUfQAb0DGAuqS1O3h2UvOtiCFBOmMSK3BvooaqZ5b2ngcJ5YXQJa/0ObTPBJF4CRiqOXhjqgfAMWE6HXDzFkTTZSKDY6VZPg9vPBKRdvKG6ky9GrG2ZG7d9guxdLdcYxiqAPCI1KYRQnPKpmbIUJX/EFRQ5puvwgj13o5NvwHrfK0/v6naGr0YqrAd1r7WJrJfbg/GuZ6xfLP1AWzAWkN1Ir4uaPnmY0gyej4G2IxePC0+hHcfT2n8mNS8lCU2ylhcvLf5eOkbqtEbSUpXmy05+Jt27GioppuNWbc9gClvtLJEoJ3meN9jHBf66a0xiIxrXrh1+fP1aqT5c9uSuXXbL8TS3XKNuWVjqALATkjDCKF5Db6huqGhmv+xLO/3W4OGb2oXhirckryvjRk+eS/oplcOxpF9dnv2mq8PYD3WuS9KcP026PnmYkgy2x6ALejEk+knZlIMREzXqpAlb/nxEhNaebF46RqqkcC9kCssG58/bwam+/Bz8hZE0wlS3T2H/Ki60F5eEzFGRp/tRXKPcVzop0/tNMcmkHekj1fMejV683QKWrmub9z2C8F0G6yxqTF011K0jwAA40jDCKFZ5Tc7J/6lf0Xhr/yLt1N9Izf2swC8oQr3IO9ro/vNvBf0zobqfrm3z1YP0yvqA1jN6B8cKgIGkYqVbyqGJDmeMFTh/vTiSdzv9QXeuX4kxUD7LFieE2XdS5t872OFoToWdPrDLJfR9Hsg6K0xuxBNJ8l56gHM/biqbbjIq29ALn8dqidG5rtIFi3rbcfb6eNm47jQT5/a2jam6GN9ebqPV+x6NXLQNvOkGoe3bfuF8XSza2xqDN21FG07AMA40jBCyNLlLVD9DdD8huhRzdfpg79vWilqqHoGaK2c9ijvH8I6SjNnMVQhir5XvJDeZDup2diJfWhlZMr9sLaXtPfLzt5W7D+3qw9gLWLNOmtPPRcJ89Na06P5ivYMxFCm84YgwE3x4+nE1PMjsaQxri+xJeND+ywRixffUE2BaTW6QjVjcufbhsiBycqD5+WVRNNVyBtWo+PmY7muFirNOkuW2XUczy+nbnVC7zGOC/30abHPjo2ab229CvLhoqjdeN2u7RdG5mLNGpsdw5xf6jJOI20HABijNo0Q0lSYppbU3ybNPwUQMT0XxQxVUbbzu6hZwtz1ZNSJoQpRCtPUkrqpk3tQe6/pSjvPdPbluvm7oj6AlaRzk7K+pPljq13Ts/nOTMXQleR9OGkAbogXTxf69/uex9H6Owt22fpjMBYvrqHa73CNaGRqVf5M73xrGuV0vbwL0XQabf1pElxD9YJ1Q9QncmnnYlA7dTfcYxwX+ulTv4fHxluQ29TbksuNteM2bb8wOhdWW3prbM0YWmtpvO0AAFFq0wghU/JfwZdyTc8bvqHa+1f7LVn96JSDoQpDWAaMe74Te2crnWns9F/EUY3e3uZyRX0A03RNFRErlfwlPZvvwkwMpTNg2NsB2JioqZ/SCXnrdknfXdt13NnPj2i89P9RKgAAAIAboxlHCKFWGKoAAPciv2jy3C+UZCPJfoEL4NY8SzzF4wVDFQAAAHZHM44QQq0wVAEA7kd6G/SpHdXFyOKNbtiX54ineLxgqAIAAMDuaMYRQqgVhioAwB1JPzfR+ZryA8PX/eFheIJ4GokXDFUAAADYHc04Qgi1wlAFALgn+eu/z/mS6rO3H16LR1+PY+3DUAUAAIDd0YwjhFArDFUAgDsT/kdvHpBnbju8Jo+8JgfbhqEKAAAAu6MZRwihVhiqAAAAAPuDoQoAAAC7oxlHCKFWGKoAAAAA+4OhCgAAALujGUcIoVYYqgAAAAD7g6EKAAAAu6MZRwihVhiqAAAAAPvzTW7KEEIIIYQQQgghhBBCCNnCUEUIIYQQQgghhBBCCKGg+Mo/AAAA7I721WaEUCu5kQcAAACAfcBQBQAAgN3RjCOEUCsMVQAAAID9wVAFAACA3dGMI4RQKwxVAAAAgP3BUAUAAIDd0YwjhFArDFUAAACA/XlPQ/Xv1+Hj27fDt7M+Dl9/r58/Co/evndg6znYpLzfh89UxrfDBwsDAF4IzThCCLXCUAUAAADYH8dQ/Xv4+sjmTVifv6/5H5jfn6LND2hYPnr73oC/Xx9iDtabl5uVh9kOAC+KZhyhJ9Ofn4fv4ln3/ecfPV3Sn8PP7zl90vefhz9q+kq/frR5T/rxS09v6tfhh1ZOrV67hvt/1WA+DNUXodjTeXvD8g/qpj6+jqc3n9+fbb41e9x6f3vR57HFNaPnSq2MkfoAMiPrXl9jR23kcczG4FS+8D0G4P7Mx5r9PDGzFv7aST0fRdTRebZub6gGHua7g6EKHTYzQK9sWp5cH88QbwAAATTjCD2LdGPUNQYtM1Toxy8l31k9A/T74ecfLZ+ltYbqRP/PmsuHofrs6Gcse2+4kaFamSuL5vak/TaV5a41VEfrA7gSXfeN4aJp5bl8NgaH843eYwDuyJpYi+StnoWmcXuUZcDmP2D0Y/5h31At/gqzUZmJRzcsO+276djAheLBtcEa6ZQ3PKdijfBwBIBXQDOO0BPIMUZNY7B6I9PWj8OvJn/E/LyjoTrT/5Nm8x2FofrEOIdBez+3haFqn+vG95HxM2Le0q4xVGfqAzgRX/ee6VJo+mWW2RgczDd1jwG4H9OxZvxhQVNe6+L5mcoTn2kPjUGfZfA3VKuAnr6h9CkMpq3r6RiWu9Np303HBnaBOQWAd0czjtCjSxqR3w8/f8W+uv7rR05zknwT9c/P78W1uow6r/b1/j8/fypGrKeqH2Ezdq7/8/kuwlB9VqQxetzf/y4Ph/bBrco3s0mUZ4vPz8KgHTZZasNGHki9ax71QTla5mx98B4MrPvF5KmXUHFGu2pqmQ20pWAo3+w9BuB+zMZabcQW+etnyOKniM/z+heeZu27yHKCgY6hiqEKDwBzCgDvjmYcoUfX1RhcTM3Qb4FKM1HkTaq+Bl+8FdrLO6vK4Bw1VIf6f9JsvoswVJ+Vq9mxHNKqA6Btdqw1VOv88v/HTZby0Nv+fmnvuoZ3UL5FffAObLXuy3wnBX0WwWxbRvNdrw/fYwAegXJ9n2Q+CxS/RL0uYkAvy/o2RPxZch9DtTAIhZS7UflQVKTUab42bLUvYKjqZc49pLdq39DYNO56OXfaDXV1nzVHv7qRn6RMe2J4rK6oY2NUFEpbtNuYA6NNZR+u4xcpT1NVx+z4AAA8OppxhJ5ME4aqlqZ8C1V87b/4mvyI8dnTrKFaadAYTcJQfU+qPXLcVLl+HKTYO573uz1TxqM6Cyp77XKvGmlvdYgu9rS3qA/ege3WvW/yRJhty+o+hO8xAI+AH2u+D2M8K0QMyPWfyhLl5PLHniM3NlTbQdFkDpQqYfBVNwlLsvwzrqHab3NTnsXG7RsaG1nG51c5b0eVN9SN+lzU+dtvb13g7Fh18hX9HElrzEF/02bEyNo5nR0fAIAnQTOO0JNpI0O1/Np/NlSLz3v/4v6Qyja10n7LVRGGKoxQ7e1ss6O3T/defpB5l3RleXa9GoG8xZ63vzct99Z1mdvXB+/Aluu+zKef/zxm27JBH8L3GIBHoBNr1b1eepG2RyPKTOnFZ8sDQ5Q9Gic3NFSrtK4GDCZZZz2olup2FvmMAXcVvJFu3L4txyYvlA37HO3vVcWGZ3KsumMiKhlJW7ZH9L37YCrHM11fO6eT4wMA8CxoxhF6MoWMwfpftq/NytrczG+MFm+ungxV9R92CpqfhXqG6kVdgxRDFUbYzFC9SMsv95nW3t+uVyHS5iqNb3DW58XKHN68PngHtlz3teE/etaabcsmfQjfYwD2JxJrXe9E8azsPNe0Mk4mHiA3M1SbAaka13TMu27Vs3Re6XhZfvVwNswt9y+k1Q0pNNgbt28hNDaKAafdRDftc6dOd01MjVX5UCmzXtZqrn8k7RFzDjoxYOVbO6ezawkA4EnQjCP0ZAoag80/LOVqMVRrI9aX/Ieu+ooZqie55WKowgjVPlvbp18o97Ceim1iUb69f7brVYi0OdyvI9XZoUm7dX3w+my67tvYU45iNrNt2aoPxAY8DQOxpnhOZ414kymuhLfj5Pe4kaEaSeenCZmGHp6BpV6r2qPMYDERkwOeGG5fZsZQ1W+gG/e5qrMtLrp+KszxGClvsG5nDsqALK+Zc7PFnFp0ygYAeAY04wg9mcLGYNzAnDVU595UrVT15yzvH8LCUIUR1podVf6z0ua73PeWZc8YS1cibQ73q9qba3vYTeuD12fLdV+vz9G1NduWDftAbMBTMBZr5ctkrUwjViGXlZ8/Tfkdb+ZGhmos2EtjSv71perIkPmlqXpAqwZUoM1FvrK9Lpu0LxMam04ZFzbuc6DOcoEq5Q2OVfvXhou0QBpJ6/bFfDg549kZm/B6HxwfAIBnQTOO0JNp0BhU31T98cv4DdXWUK3fFi3L2+gfrapNVe+3WzFUYYQtzI6qjLSHlPvFZl85aMpIIm2u0piH27rt+uZ9u/rg9dls3bcGj3s+05hty5axG4kfgF0ZibVy/Z90ut9rHk/kOSDzXdIrbUmyfbAnN1TbQdVVmUyFKbVci5a1KGKobtm+zK0M1b7WG6r2nE+O1RHLKF2V1u2LEQdentVzOj8+AADPgGYcoSfTrKFYqfmt1PPnlaGqGZtV/WNf+7fU+81XIQxVGGETs6M+AF721vZ+11as/nI/quYp9rz2wbZ8ycJKt1198Ppste7rtWl7ETazbdk0djFU4cEZiTXfL6m9ko5vJWNjeWiIZ0mKFfGZ9Wx5akPVnQDPwFKvRQ2rq5zJXti2fZnI2PTKuLBxnwN1lmOS53x6rAT6A0gPpm7aTp3a2i36UEfcyjndYnwAAB4ZzThCT6ZNDNXKwBRfsS/fQFWMzXsYqryhCltxC0P1uj+cMWXUN0QbqrODkqes29qXVuWYZ4yt6oN3YIt135Rhrk2f2bZs0YcEhio8MGOxVj4L1CVfeCLeH9dEWaLO3B75HMlprfh54t9Q7QyqZzKp18r2rL/hbN2+TH9sjnTKuLBxn4s6tUVcjklu+4qx0ui2Q2Cl7dVZPaA+f6/rgz+nG48PAMADohlH6Mm0haFa/cv90hQtfwpA+Up/kfdGX/nnN1RhK7YwO6oykrFS7W8jitVfnd+UFxci55T6IG3XvU198CasXPdjBk+H2bZsGbsYqvCgDMda471cP5dUsaOmOZKfGaVvktsknzPChzEKvJGhqgxS1YDi4XdUHeDl9fbhWXTupKL86lptMhWDna/VbfYmypqgzPbtW+iPzZFOGQub9rmo8yI5r/Wc5zGZHavrtbphasCNpD3SHb86Fj5EOcqcrJrT2fEBAHgeNOMIPZmixuApnWJMlobpUfXboLW5WVyv/6Er+QZreU3/7dX+G69a3kKDxmjSYD4M1RchaHZc9ojK3rLKf1K9zdUp945tveX1dutcnh1kfu9apt67GmeZK+vrAzjRWffNOdZflxk/XnR6MWgxmC94jwG4KzOx1jzvOn6J4YnIZ4b9bFP8pqOs+LmZodp22lM7iPUDsk1b/8XSUzWglrk10Ob+DekG7bvSH5sjnTISW/a5CQ5Psk2zY1UHjqZlTEbSHgmMnzkP2pN01ZyuWEsAAE+CZhyhR1f7D0WZkuZn9RaqLu0N03h9hSlZ11eZueo/jqWpMYEn+z+d7yIM1WdlYD8nzljNCwmWYk7OkY4pU+/nm3Ije+qTxL5a0i2/ZmV9AGe8dT9y1jrJOjMeFYrDTgya9PLN3WMA7sdsrA3m0+JQ+l7adRHLKbbEZ1Zo385QPVHfYFQZDz/T6BPpw2ZgZTIV7fKu2QrdK2/RvhORsemVIdmqz1WdH86ibx4AU2PV32DlNo+kPRIZP6PN6jitndPZtQQA8CRIwwg9i+q3Qj2JN0ADhqr9Jmi/zuYNzy0MVcXYnO7/dL6LMFSflf5eNCvv6UOG6pA50jFl6nOBtrHtnh2s/Wh9KA7uW6frA1jw1v2syXMkEi8NnRg06eWbu8cA3I8VsRZd3+rzUOQ1n5dO25xn7DpDNXTDODbf2Aj0s7eDFrtxXAY+11s9ZAtzSn8Am5uXoQ3Lidu0Tyu3GJtQGSWr+6yZhs0GyLt5T4yVmueoXiD10obGTws6o39bzKna/t74AAA8B9IwQs+iFW9aGqZq9GvyugmqfG3/LP8r/2cpX++/yCrzJN5QhREGDpL13rTYR0p5+2qLcj/ZO1vZ5zWjP94Br+7H0Llqoj6AhL/uzXOwKhl30XiR9GLQopdvxT0G4E7Mx9oV8w9stg8S90qUGOoE9aChCuCgGaoAAAABpGGEELKFoQoAAACwPxiqsB0YqgAAMIlmHCGEWmGoAgAAAOwPhipsB4YqAABMohlHCKFWGKoAAAAA+4OhCtuBoQoAAJNoxhFCqBWGKgAAAMD+YKjCdkz8Q1gAAAAnNOMIIdQKQxUAAABgfzBUAQAAYHc04wgh1ApDFQAAAGB/MFQBAABgdzTjCCHUCkMVAAAAYH8wVAEAAGB3NOMIIdQKQxUAAABgf77JTRlCCCGEEEIIIYQQQgghWxiqCCGEEEIIIYQQQgghFNI/D/8fL7tKjl3w/BEAAAAASUVORK5CYII=\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Includono per euro 50.753 migliaia la quota non corrente del debito verso il MIMIT per l\u2019incasso di una prima erogazione di contributi a titolo di acconto.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Si espone di seguito una tabella riepilogativa con evidenza del settore di riferimento:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le altre passivit\u00e0 sono iscritte per euro 187.069 migliaia nel settore Batterie, per euro 1.527 migliaia nel settore Materie plastiche, per euro 7.903 migliaia nel settore Mobilit\u00e0 sostenibile e per euro 13 migliaia nel settore Corporate. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I risconti passivi per crediti d\u2019imposta sono iscritti per euro 5.163 migliaia nel settore Batterie, per euro 1.099 migliaia nel settore Materie plastiche e per euro 375 migliaia nel settore Mobilit\u00e0 sostenibile e sono riconducibili alla quota non corrente dei risconti passivi iscritti a fronte della rilevazione dei crediti d\u2019imposta per le agevolazioni fiscali. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La voce accoglie, inoltre, altri risconti passivi relativi alla quota non corrente dei contributi (i) del Progetto IPCEI per euro 127.011 migliaia, (ii) Invitalia per euro 2.315 migliaia relativi all\u2019investimento nell\u2019ambito del progetto Litio (iii) euro 250 migliaia relativi all\u2019investimento della controllata Seri Plast nel sito di Alife (iv) euro 2.525 migliaia relativi all\u2019investimento della controllata Menarini nel sito di Flumeri. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Come previsto dallo IAS 20, le agevolazioni IPCEI, Invitalia, al pari delle altre agevolazioni fiscali, sono assimilabili a contributi in conto impianti e pertanto imputate a conto economico in correlazione agli ammortamenti dei beni per i quali il contributo \u00e8 ricevuto. Le agevolazioni sono quindi riscontate per la parte non di competenza del periodo. Tali risconti contengono le quote non correnti per i proventi riferiti agli ammortamenti previsti oltre i 12 mesi rispetto al 31 dicembre 2025.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfOtherNoncurrentLiabilitiesExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00680_X_C00010": {
   "value": "<p class=\"Normale Sottotitolo\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere\" dir=\"ltr\" style=\"color:#002060;font-size:14.0pt;\">Nota 33. Attivit\u00e0 e passivit\u00e0 incluse in gruppi in dismissione classificate come possedute per la vendita</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo ha avviato un processo finalizzato alla ricerca di un potenziale acquirente interessato all\u2019acquisizione delle quote detenute nella societ\u00e0 controllata cinese YIBF, poich\u00e9 l\u2019asset e la relativa area geografica di appartenenza non sono pi\u00f9 ritenuti strategici. Le negoziazioni vedono allo stato attuale la ricezione di un\u2019offerta binding e la sottoscrizione di un mandato legale per curare il trasferimento degli asset; tali fattispecie fanno ritenere altamente probabile che la vendita si realizzi nei successivi 12 mesi, pertanto, risultano soddisfatti i requisiti previsti dall\u2019\u201cIFRS 5 \u2013 Attivit\u00e0 non correnti possedute per la vendita e attivit\u00e0 operative cessate\u201d per la classificazione delle attivit\u00e0 nette riferite all\u2019Asia come discontinued operation.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La valutazione delle attivit\u00e0 e delle passivit\u00e0 oggetto di dismissione risulta coerente con il valore recuperabile desumibile dall\u2019ultima proposta di acquisto ricevuta; il closing dell\u2019operazione \u00e8 previsto nel 2026.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I saldi delle attivit\u00e0 e le passivit\u00e0 possedute per la vendita delle discontinued operation al 31 dicembre 2025 ammontano, rispettivamente, a euro 3.194 migliaia (euro 5.175 migliaia al 31 dicembre 2024) ed euro 1.351 migliaia (euro 2.153 migliaia al 31 dicembre 2024).</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito si riporta la composizione delle attivit\u00e0 possedute per la vendita: </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito si riporta la composizione delle passivit\u00e0 possedute per la vendita: </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale Sottotitolo\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere\" dir=\"ltr\" style=\"color:#002060;font-size:14.0pt;\">Nota 43. Risultato netto di attivit\u00e0 operative cessate e in corso di dismissione</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo Seri Industrial ha deciso di dismettere la societ\u00e0 YIBF con riferimento all\u2019area geografica asiatica; ci\u00f2 ha comportato la classificazione delle loro attivit\u00e0 e passivit\u00e0 tra le discontinued operation ai fini dell\u2019\u201cIFRS 5 - Attivit\u00e0 non correnti possedute per la vendita e attivit\u00e0 operative cessate\u201d. In particolare, nel prospetto di Conto economico consolidato il risultato netto derivante da tali attivit\u00e0 cessate \u00e8 stato riportato in una linea separata del Conto economico denominata \u201cRisultato netto delle discontinued operation\u201d. Secondo quanto previsto dall\u2019IFRS 5, che disciplina la modalit\u00e0 di esposizione in bilancio del risultato economico e delle informazioni da fornire nella nota integrativa delle attivit\u00e0 non correnti possedute per la vendita e attivit\u00e0 operative cessate, le voci economiche del 2025 e 2024 derivanti dalle discontinued operation sono state esposte separatamente nel prospetto di Conto economico. Le voci sono esposte al netto dei rapporti infragruppo che sono stati completamente eliminati. </span></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfNoncurrentAssetsOrDisposalGroupsClassifiedAsHeldForSaleExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00690_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere Carpredefinitoparagrafo\" dir=\"ltr\">Nota 34. Patrimonio netto</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Si riporta di seguito la consistenza delle voci del patrimonio netto al 31 dicembre 2025 ed il confronto con l\u2019esercizio precedente:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Informazioniintegrativesulcapitaleemessotextblock\" title=\"Informazioni integrative sul capitale emesso [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:36.0pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Capitale sociale</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:2.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Al 31 dicembre 2025 il capitale sociale \u00e8 pari ad euro 106.456.682,03 suddiviso in n. 53.979.002 azioni ordinarie. </span></p></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Informazioniintegrativesugliutiliperazionetextblock\" title=\"Informazioni integrative sugli utili per azione [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:36.0pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Utile (Perdita) per azione</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019utile (perdita) base per azione \u00e8 calcolato dividendo l\u2019utile (perdita) del periodo attribuibile agli azionisti ordinari della capogruppo per il numero medio ponderato delle azioni ordinarie in circolazione durante il periodo. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019utile (perdita) per azione diluito \u00e8 calcolato dividendo l\u2019utile (perdita) attribuibile agli azionisti ordinari della capogruppo per il numero medio ponderato delle azioni ordinarie in circolazione durante l\u2019anno e di quelle potenziali.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:344.15pt;display:inline;max-width:none;\"/></p></div><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:36.0pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Riserva legale</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;\">La voce contiene la riserva legale della Capogruppo per euro </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">1.513 </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;\">migliaia.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:36.0pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Riserva sovrapprezzo azioni</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;\">La riserva sovraprezzo azioni ammonta a euro </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">22.562</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;\"> migliaia.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:36.0pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Altre riserve</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La voce contiene le altre riserve della Capogruppo oltre agli utili (perdite) indivisi. Risultano inoltre incluse le altre riserve OCI (Other comprehensive income) pari a negativi euro 288 migliaia al 31 dicembre 2025 (negativi euro 705 migliaia al 31 dicembre 2024). Si riporta di seguito la composizione delle voci delle altre riserve OCI ed il confronto con l\u2019esercizio precedente:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:36.0pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Utile (Perdita) consolidata</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">ll risultato consolidato ammonta a positivi euro 13.629 migliaia. </span></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Informazioniintegrativesullepartecipazionidiminoranzatextblock\" title=\"Informazioni integrative sulle partecipazioni di minoranza [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere Carpredefinitoparagrafo\" dir=\"ltr\">Nota 35. Patrimonio netto di terzi</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La voce composta dal capitale, dalle riserve e dal risultato di periodo di terzi comprende i valori relativi alla quota di patrimonio di pertinenza delle minoranze delle societ\u00e0 P2P Srl (50%) e Menarini S.p.A. (2%).</span></p></div>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfShareCapitalReservesAndOtherEquityInterestExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00700_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:36.0pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Capitale sociale</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:2.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Al 31 dicembre 2025 il capitale sociale \u00e8 pari ad euro 106.456.682,03 suddiviso in n. 53.979.002 azioni ordinarie. </span></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfIssuedCapitalExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00710_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:36.0pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Utile (Perdita) per azione</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019utile (perdita) base per azione \u00e8 calcolato dividendo l\u2019utile (perdita) del periodo attribuibile agli azionisti ordinari della capogruppo per il numero medio ponderato delle azioni ordinarie in circolazione durante il periodo. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019utile (perdita) per azione diluito \u00e8 calcolato dividendo l\u2019utile (perdita) attribuibile agli azionisti ordinari della capogruppo per il numero medio ponderato delle azioni ordinarie in circolazione durante l\u2019anno e di quelle potenziali.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:344.15pt;display:inline;max-width:none;\"/></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfEarningsPerShareExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00720_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere Carpredefinitoparagrafo\" dir=\"ltr\">Nota 35. Patrimonio netto di terzi</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La voce composta dal capitale, dalle riserve e dal risultato di periodo di terzi comprende i valori relativi alla quota di patrimonio di pertinenza delle minoranze delle societ\u00e0 P2P Srl (50%) e Menarini S.p.A. (2%).</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfNoncontrollingInterestsExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00730_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere Carpredefinitoparagrafo\" dir=\"ltr\">Nota 36. Posizione finanziaria netta</span></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.08;margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito si riporta il prospetto dell\u2019indebitamento finanziario netto (o PFN - Posizione finanziaria netta) del Gruppo al 31 dicembre 2025, redatto cos\u00ec come previsto dal \u201cRichiamo di attenzione 5/21 del 29 aprile 2021\u201d della CONSOB e in conformit\u00e0 alla raccomandazione ESMA 32-382-1138 del 4 marzo 2021, con evidenza delle componenti a breve separatamente esposte da quelle a medio-lungo termine, poste a confronto con le medesime informazioni da ultimo pubblicate nella Relazione Finanziaria Annuale al 31 dicembre 2025, nonch\u00e9 la relativa riconciliazione con l\u2019indebitamento finanziario netto adjusted commentato in relazione sulla gestione al paragrafo \u201cSituazione patrimoniale e finanziaria consolidata\u201d:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019indebitamento finanziario netto del Gruppo \u00e8 pari ad euro 259.422 migliaia (indebitamento finanziario netto pari a euro 132.832 migliaia al 31 dicembre 2024). </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Con riferimento all\u2019indebitamento indiretto, l\u2019importo complessivo dei fondi per rischi e oneri iscritto in bilancio \u00e8 pari a euro 32.209 migliaia. Per maggiori informazioni sulla composizione dei fondi si rimanda alla nota 26 e 32 \u201cFondi\u201d</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfBorrowingsExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00740_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere Carpredefinitoparagrafo\" dir=\"ltr\">Nota 37. Impegni e garanzie</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito si riportano i principali impegni assunti e le garanzie prestate e ricevute. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Garanzie prestate </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Nel corso dell\u2019esercizio 2024, la societ\u00e0 Repiombo ha rilasciato in favore dell\u2019Agenzia delle Entrate garanzie fideiussorie emesse dalla compagnia assicurativa AXA Assicurazioni SpA con riguardo all\u2019IVA portata a compensazione nell\u2019ambito della gestione dell\u2019IVA di Gruppo relativa all\u2019esercizio fiscale 2024. La compagnia assicurativa ha richiesto che Seri Industrial SpA si costituisse quale coobbligato per complessivi euro 1.268 migliaia. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Nel corso dell\u2019esercizio 2025, la societ\u00e0 Menarini SpA ha rilasciato in favore dell\u2019Agenzia delle Entrate garanzie fideiussorie emesse dalla compagnia assicurativa MAG - Gruppo Agenti Zurich con riguardo all\u2019IVA portata a compensazione nell\u2019ambito della gestione dell\u2019IVA di Gruppo relativa all\u2019esercizio fiscale 2025. La compagnia assicurativa ha richiesto che Seri Industrial SpA si costituisse quale coobbligato per complessivi euro 1.541 migliaia.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Garanzie ricevute</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Da parti correlate</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Vittorio e Andrea Civitillo, SE.R.I. S.p.A. e Pmimmobiliare S.r.l. hanno rilasciato impegni e garanzie a favore di istituti di credito e societ\u00e0 di leasing in relazione ad affidamenti concessi, tra l\u2019altro, a societ\u00e0 del Gruppo Seri Industrial a beneficio e nell\u2019interesse di Seri Industrial e delle stesse societ\u00e0.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Da terzi</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le garanzie ricevute da terzi afferiscono a finanziamenti ricevuti nell\u2019ambito del Decreto Liquidit\u00e0. Di seguito il dettaglio delle garanzie ricevute al 31 dicembre 2025 che beneficiano di garanzia SACE:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:439.55pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Garanzie infragruppo</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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   "dimensions": {
    "concept": "ifrs-full:DisclosureOfCommitmentsExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
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   "value": "<p class=\"Normale Sottotitolo\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere\" dir=\"ltr\" style=\"color:#002060;font-size:14.0pt;\">Nota 38. Ricavi, proventi e incrementi per lavori interni</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito viene esposta la tabella relativa ai ricavi ed altri proventi operativi per area geografica dell\u2019esercizio 2025 con il corrispondente periodo di confronto:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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/UgW9vT7SFU75UTb00+vTeazmPF5zhKqR4r7dfkslvybA8Au0cTRyNSJtvgenvVC8IiQgkFFZLkasmc7M0RnU//mCNVDomrTkPBzX1mozr11wMJBqI5Gv2+qT+Yp/8k2cC9EV3Gp0f7NWysEj0nPocvCpWc7M8RjU/9mCs7i3CT83BGqcE3E2NDm3icyYzLZBtZiGaF6wD8xpL4gUzIkMSjUAaF9wZ+35/rQsh3lS6+qzwGaWIq+sMtfsMkTrPZZ9PQzouPz7Nhu036dmPN3diS3q0Q7ebf3+0yqXeofCF39bPo79H2eXr+6x2Dt8b3M3xwA9okmjoZHuezbkBaKDXJPiDrvcvYqgde3neqKzBNOPLb2r3c7Lon9S1SKztpe8u+s9Wt8EKpjSd03NUaRqpSmgsH7N7SftFBskHvi39neVZqFOcyZvu20zGfkvLi1f73bcST2L/HBz99eiD/nQaiCoX7Oq4zh9BcHrEiFUIUqSpV6cH28v4l2ctvIyWwv/QQAWBFNHN1P/GrT3H1Wx2Tr/buvIFQBoJ6tzyOY5wDAfkGoLgVCdXN4vyZqv3YGFcSjTuB76ScAwJpo4uhu4l3irt1GYHC23r87C0IVAKrZ+hyVOTQA7BiE6lJwMtgcyYeQqam5PGMd9tJPAIA10cTRvcS7XH1j9+s8Zuv9u7cgVAGglmLhxmC23j8AgBwI1aVAqG4Q/xKSXMbecmQv/QQAWA9NHN1HuNyftAWhCgB1cLk/AMCaIFSXYpEHRMEqBJfMy2zqxL2XfgIArIAmjgghcRCqAAAAAONBqAIAAMBwNHFECImDUAUAAAAYD0IVAAAAhqOJI0JIHIQqAAAAwHgQqgAAADAcTRwRQuIgVAEAAADGg1AFAACA4WjiiBASB6EKAAAAMJ6HX79+TYQQQgghoyNFESEkHe34IYQQQggh1wtClRBCCCGbiCaOCCFxtOOHEEIIIYRcLwhVQgghhGwimjgihMTRjh9CCCGEEHK9cA9VAAAAGM4///xDCKmIFKsAAAAAMAaEKgAAAAxHE0eEkDgIVQAAAIDxIFQBAABgOJo4IoTEQagCAAAAjAehCgAAAMPRxBEhJA5CFQAAAGA8GxWqf6fP5x/Tjx8/prffl5cAAADgZtHEESEkDkIVAAAAYDxVQvX321lu/ria3UwJ1d/T27Efhzx//r28BgAAAHtHE0dkR/l+nx4fHqaHIC9fyrIyiXaP79/68ol8vYj2j+/Tt7JMMb37YPM1vSjtH16+vOW8vpai7AtCFcbwc3rVxujrz8v7Z36+Ksuk8vQx/bm0O/HnY3rylnk9bDWH6dPT9OGtCG6GaEycEwy7mN52AjeWS+OwQGNfZh1DRxbYd4C1mD2+D6jryA3wFc8t+xKqfz+n54tQvV5fAAAAYG2kMCJ7SkIiygRCsbpdrRj9eulrZ9O7Dy55Sfo4vX+7Zb/fH5VlEkGowgbIT4D9CeefjydlmUTkZDkhgXITX9OvJ2zqDZIQ+DKqQOltJwnX0StU+/rSfQwtsu8A69I/vg8kzxMmyrG68rllvlD9/XZ+7/lzWq5mlApVAACAe0IKI7KjmKrOSDh+T++P7h+ucZXnRWIqolLKyXJ1qNvO4+NFVLYK1e59OEf2V6us/X5/8YRqOWK7yueDUIVrImWqNrn88/HaWB36Z/p4uqxTyJ14AuuW073Za7QOuCGMBIn+vmL8aGOjt90FXfZ0CtWZfUmjH0PrbQ/gmiTGt/eDQXBMmvNB1Gb9c8vOhCoAAADcIqE0IrcQUflZqPD0kxeKMrba87Cc/e/mCtVcCvsgqmPrbw1QiF2nX9lqglCFqyEmqYtJGLtOWdlqJsr6JDkSubbiqFN0wc4RYqVpYObbeTL1WBlnx+oa46x3Hw6ox1CJGdsDuCaJ8e2Oz8TxOOjcglAFAACA4YTSiNxGbPVmo+S07bJC1cjOs3hcR6jm96Gun20pfWYIVbgWtjp1QQFj16leqqxPev3tF6qL4C7Qx1GZXLvze2IMWkFTL1daWGMfcvS2A7gm+jhNVa1K3I8GTpSuf27pFqp/P5/PryUSXpKfWl4XpimhmhetbdsAAACArRBKI3IbWVOommXMZfbXF6quenWx6lTxYKzUOhGqcB3c5HQxcWmrf8J11lcRmSqlqLII7oqrSMUtCtXkMVQGoQqbJzm+nexMf/dr0nX9c8sVhKq772kykfFsFao92wAAAICtoIkjsvfUX7rvpUIqumVepq/La+sI1cw+2EvzXR/mpmYfEKpwFVaQSfaSzUjoaJNlpVrI9AkhdOdo4qSGxnarCtW+fUgfQyV6PzOA61FzjsiNX/ujgV3GtVvr3LL+Jf/myfxKW7veH8+TX9DaKFS7tgEAAABbQRNHZOepEaNh5BP7kxLWSU653lWEam4fTF9P2xPiVabpVgCu4lV7uJUJQhWugjfBFJNZmSYxo12OKbDyKoid4CYqjeD+6K3SbG23plDt2ofCMZRjRmUrwHXIj++aCmt1mZXPLYPvoeoqS6vEafL1HKltAAAAwFbQxBHZd2ou97fLBMkKWE9kutfXEKq5fbDbK6augtWtL788QhWuga0UKqZuEurWl1k+nPjaCa9SUQR3S++l683tVhSqPftQdQwl6P3MAK5FcXzL84Myju0Y195f8dwyWKi2itMeodrTBgAAAK6JJo7IfuPkoP6kepOUUD1Fre70H0Ql31taqJb2wReqigStqrY1qb89AkIVroEvVJUJrpygFmeiosK1Y9Zq+2LbxhWziNb7wI3Llifcd7ZbSaj27UP/MdT7mQFcj7rx7UnTXCp/OFji3HJFoZq/z+kyQrVlGwAAALAVNHFEdhohEnOXrqfiSdZUFaoiHRcVqhX7ULM9ty+FKlW7vbyAPgahCtfATjQzE1M3uS0IJyumOoSOuVRZqSgKg1S9cYTEb7rkfXa7BYXq7L40HkO92wO4Ji3jW4xpl3O7WJBmWOjcchWh6u5jms5codq+DQAAANgKmjgiO4y452jb/UODCKFpL/9XHkQls5hQrdwHV6GakaVVolRUp1b0HaEK18BVtWVkUtUkWExSK6uGHObedmL9ZptyXdprcFuIe4A2VWj2tjtix/dCQrW7L53H0Jx9B7gac84RPuZHvvKPB8udW9YXqub9Q9yT/w2t4jTxetc2AAAAYCto4ojsLEvJ1FOcZLQVokKy1qb6YVgmLftg+zNTqIpt1vQXoQpXoUYm2WUyQlVInXafdW4nJ8dG9PoT5nkPFYGNM0KmHllSqM7pS88xNHffAa5Fz/hWcQ+1Kq1nyXPL6kI123Yhodq3DQAAANgKmjgie4p7Qv0il9wPEaqN+1AhQmuqWKtvC3AJQhWuQsUkt6aKtfq2ACFGZgUbN9v0XzYVTgjV28NJkrbqtd52gsWE6ry+tB9DC+w7wJXoPkeE1B6vC59blhOqP94mzVfmZecyT/nv2wYAAABsBU0ckb1kaZl6SGPV5jHzLvnv2YfSg6QqHjQl9rP2frMIVbgO4jJM1aiW3j8gpGz5EkyBbRdPYqlQvScGytQjiwjVmX1pPoaQqbAjes8REW7cZ9ezwrllvlD9+zk9Z4Tl38/nc9sfz5N3Nb64TD9u2yZU+7YBAAAAW0ETR2QPEdKwssLyGCM/VVkqK1Eb5GheqIp+Ru/37cMxrgI1FKJynenL/WsqWMMgVOFauArUcJIpZGrmcn/XvkVImXUn1mskl5RF2muwc+QY6xk/re0UqoSq2F40/ub3pe0YWnDfAa5A0/g+Ho/aj3f2OD0kew4wx8ey55b5QlVIThl3L9P8k/dN5gjVvm0AAADAVtDEEdlBWi7DF1WaUkSm0yk3VaEqKlDD9XbuwzlSnOpJV9iKPpXu1yqCUIXrIQWNnlRx6mEm6irl0gtF6FVCknSfGjYDW0dKklLkH7633QH5A0IuegXbMYEUmtGXM43H0OztAVyTpcd3XsqudW5ZQKgeiYVmSoTaXO65atZdJ05Trx9p3QYAAABsBU0ckR2kQUbGl7SnZWTbvU/P6a5QnbUPmXWo/RCxbTIPrFKCUIWro01kS9Wgtk3mgVUhpk1p3dHEt2EbsA8a5KAnSHrbHegTqmIshuN2Rl9OtB5Dc7cHcE1ax/cBd79VmYr2ZlsrnFuqhCoAAADAmmjiiBASB6EKAAAAMB6EKgAAAAxHE0eEkDgIVQAAAIDxIFQBAABgOJo4IoTEQagCAAAAjAehCgAAAMPRxBEhJA5CFQAAAGA8CFUAAAAYjiaOCCFxEKoAAAAA40GoAgAAwHA0cUQIiYNQBQAAABgPQhUAAACGo4kjQkgchCoAAADAeBCqAAAAMBxNHBFC4iBUAQAAAMaDUAUAAIDhaOKIEBIHoQoAAAAwnodfv35NhBBCCCGjI0URIaQc7TgihBBCCCHrB6FKCCGEkE1EE0aEkDja8UMIIYQQQq4XLvkHAACA4WiXNhNC4kixCgAAAABjQKgCAADAcDRxRAiJg1AFAAAAGA9CFQAAAIajiSNCSByEKgAAAMB4EKoAAAAwHE0cEULiIFQBAAAAxoNQBQAAgOFo4ogQEgehCgAAADCeKqH69/N5+vHjRyFv0+/L8gAAAAAtaOKI7DNfLw/Tw8MxL9OX8n4qze2+Xi7Ly7RtU8/X9BKt95CXL2XZS2b2pWXfEapwVf58TE/R2H6Ynj7+XBYo8/PVtHudfl5eU4m2VVj+8O7rabmnqaE7cIe4MXjI08eUGy7esjalsViDGa9BXtNrVvuSWd7Q2w5gBDXnCP24TCQ8xlc8t1QJ1d9vmkANg1AFAACAPjRxRPaWUETWCsXWdt/T+6NcPs7Ll9auHCc2tTxO799hm7l9af/MEKpwHRLyR6YgpuJ1ZCaxCXFbM8Fukbtwh/x89cdUatwmx6BL71jLyyBF2hT7kjguetsBDKH+HPHn40ksV4g8xlc+t7QJ1TeUKQAAACyPJo7IfvL9/hj8Q/WYshzsaSelpy8rpZyslbkucr2P79/R+9/vL5FQndOX3s8MoQrX4TLRVarapBxKFb3pk9+WCeyf6ePp/Jq6DSPJqLqDLG4cPT1dxqQqVN1y8TiV77VXQ8vjRRM0fz5eg3VKyRT0RcrhaOz3tgO4Pq3niDLiOBVjfO1zC0IVAAAAhqOJI7KPeGLw8X36tpe/5+VgV7vv9+nx0kat/BTva1I0GXHJfnV164y+9H5mxyBUYTz6xNXgTZSP8srKnNRk2YggXQJFEspWHM2ZfMM9YMfiYZza/9aEqh1TKWHqZGWlZzkjRGZtO3f8JMa3Xaff1952ANem/RxRgTq+1z+3IFQBAABgOJo4IvvIuUpTiMBKOdjTzonI9DK2avQoKpX3tdg2ufukBpnTl97P7BiEKmwBW3WnWKLze2JCWpws5ye9/jYK1UUAFjOuzoKlTqimxmjfuMsdJzr5HyvOOLmrVd21tQO4Pu3niDL2WPOO7/XPLSsK1d/T2+neqj+mVDP7sKtogb/T5/Ox7fP0+ff4v5/T82VdyfX9frPvy6S7HGzjQHSv2OfPw1I6qQd1NX1EAAAAcEITR2SnaZCDXira1YjPGtHpx12eX12desiifUGows5oEkUzhaqUP0aKIYSghBmjZqzUCdWETClWsGo4gVkvaJzUSY9xTZ72tgPYAHOFavL4Xf/csn2h+hmLUn9xs2wmqhgV2/jtC1s/4cO23H4lg1UFAABoQhNHZKdZTai6B0BlL+e369EeIqWkq78L96WhDwhVGE5JPoUUJ8uaDHKv2W2Y9WhCDECiVJxmheoB+yNBJE07RWSXJKrbVvyDRm87gA0wU6imj+31zy0bF6omroo0RFaVhqvxqkiL2wjay4pX+Yaplo3WJ/uS7i8AAADEaOKI7DRdgvKQYjtXSZqVmPbepY1C9XRZfuKp/VEV6sJ9QajCXrAT30NqpUzNZFmuV8ZOcBOVRgARijA5UBKqsp1drme8GzxJE6w7s04rPTNyR1umtx3AcGrOEUlcJbhaXbryuaVNqCYTVnEeWUqoZuSkuBVAcRvReuQ2tP7Ltvr7MeV9BgAAgBhNHJGd5gpCNXtpfqNQ9R4QlY3s18J9QajCRrECJkiTW6qdLIcTXzvh1QUZgIonMh1loXrGLmfT9xCneD2pBMeFPA6UvnrHpHy/tx3AaGrPEQruOMu0XfHcspBQ1aTnMkL1OVPqadtn7nWa7ofbRlJ+Vghbn4p1AgAAQIQmjshOs2uhqmzb9usQW6mKUIX7ICVUT6mdgc6YLB+xE2a7vbjaD9EKZ0y1WSxBq4SquJ1FlMZB5gtVZexLyROsO3vcyQT70tsOYCjd5whxLug4CSxxbtn8Jf+5Tdb1KyVna7aR2wf3npZslwAAAMBDE0dkp7mCUF3ykn8rVIMn8cvYB1DZvi3cF4Qq7IjmSrc5QtUILqWiKEzHfBpujFiQOEpCVQpQ7WE1ubYape0dccdSQbjanEVxbj+72wGMovccYdt1VJEvdG65CaGaq2KdJ1T1tuWKXYQqAABAC5o4IjvNakJ1nYdSVT2JP1onD6WCO0dIm6Kb6Z0sH5aOqg3NuqSk0l6D+0N5EJUkKzhLYkZWrlbKSCdiM+O+tN0ERsS2PpG8tx3AqnSdI4QAbf7uX+7cQoVqdhvKPoiHVcUit67fAAAA4KOJI7LTNMhBL8V24oFR0UOiXKoEqUxNfyMxunBfEKqwO9xktihnuibLx2bx+o2k8rc576EicCPYcVYf40ZtpWhGllYJUknNuLfLtAhVM95bq7J72wGsTM85QvzI0Tqelzy3rChUy3JxrlC93j1U3T1i858FQhUAAKAHTRyRnWY1odp4eX5GdHqxl+Wn74eqidFF+4JQhd2xslA1bYKZspn0+i+bvjSsH24PO87qcx5HlWO5dRxXCJ9mSXuk53g60tsOYG06xqb9EaT3OFjo3HIVoaq2Ew986hWqslo0tZyVrtGT+kX/Gp7yn/8sylW5AAAAEKOJI7LTrChU3TIJ+VkhR+OUqk0T7y/ZF4Qq7I2W6qBuERUv31tFBGDlZXT5rhOquUt72+WnWK96kJTe13BVpsUfMjx62wFcge5zRON4XuHcsqJQlULSF4zydX29tZWeUorGy8rt5C7PP8dVoR5JtXWv+8tLuXtM40cFAABw12jiiOw0awpVKTfD+5IKgRlXjYp2SkWpq0AN74ma2V53X5QgVGFj6NU6F+zk95Cae9c1TZaNZEpcAm3W1XifO4C0UBXvHaMMevm+L1zyMraqXTjWj+NZO/BKx11vO4DR2DFaJ1TdcVUpYE+sc25pE6rZBILxhKvYjPM2/TYSsluoHslt4xJ1JWIbb74M9RLdTqBie4cgVAEAAOrRxBHZR6SMzCV8eFNvO09WqtGkpHsqv/6+lKN6SlWoenRB2r3vhyBU4Rp4gikZfTJb11avLDJt01VHUkT5qS7yg7vEjktVjqTHlZeorav81I+H8nqjcSsFqJqEROptB3Bl5pwjvGOu4Ut/rXNLlVCNKkrVaEL1SFgJeoixjYsI1TN6H/VL+c+E24hFaVzValD26SJejXxGqAIAANQTSiOyn1xdqF5i708qk7xXab5C1UZcxm9TUWHa1heEKuyFvglm92S5ohroTNivlgf6wL2SF6oXxKXEflJjTIzF3Ho12ZlZ3t0fUqY8znvbAVyTWULVHksN43rFc0uVUL1N2qUtAAAArEMojQghehCqAAAAAONBqCJUAQAAhqOJI0JIHIQqAAAAwHgQqghVAACA4WjiiBASB6EKAAAAMB6EKkIVAABgOJo4IoTEQagCAAAAjAehilAFAAAYjiaOCCFxEKoAAAAA47ljoQoAAABbQRNHhJA4CFUAAACA8SBUAQAAYDiaOCKExEGoAgAAAIwHoQoAAADD0cQRISQOQhUAAABgPAhVAAAAGI4mjgghcRCqAAAAAON5+PXr10QIIYQQMjpSFBFC0tGOH0IIIYQQcr0gVAkhhBCyiWjiiBCSjnYcEUIIIYSQ9YNQJYQQQsgmogkjQkg62nFECCGEEELWD/dQBQAAgOFo94okhMSRQhUAAAAAxoBQBQAAgOFo4ogQEgehCgAAADAehCoAAAAMRxNHhJA4CFUAAACA8SBUAQAAYDiaOCKExEGoAgAAAIynS6j+/Xyefvz4cc7b78urS/B7erus9/nz7+U1AAAAuHU0cURIMt/v0+PDw/QQ5PH9W1++Ml8v8TofXr7UZW0SfXn5UpbNxNv24/v0rSxzDEIV9sbPVzO2X6efl9dU/nxMT+YYqFn+8O7rabmn6ePP5SWABXFj95Cnj2neMDPjNchrYpRHx8M5TzWD/edr1K58PAHsgMRxkTqMTqx4bukQqn+nz+eLTD3lbVpMqf79nJ7NehcVtQAAALBlNHFESJyv6cX7R7GSjIxMJiFFXV6mr6hdRV9KMtbk68Vvh1CFmyAUSJlJbGKSnGtjZFeVYAJoJZSSM4SqJ2ajhNImIV5lkn35M308KcuLZMUTwGapOC60wb3yuaVdqBrp+fw2vV3E6nLukwpVAACAe0QTR4TEuUhMRVTKCs+26lApRgNxKkVnuE0jYaO+fE/vj2Z9NX1xyz8+Pp7bIVRh5/z5eLLHgEvLBNaJIVUAGdmFHYJVcOPv6ekyljuFqpSpmqD58/GqC1VlbMt1aUM//b6UUaXqPIANYsRoNPD9HxHCt9c+tzQLVXO5/1F42kv/nz8n9CcAAAD0ookjQtoiRGZtZegh3+8XialWoR5iperj9P6tvK9GSNpCX+z2D8vZ/0aowo7xZOpRQtlKv5TIMbIneP/SLpJQtuIIMQTrYMfw60/33z1CVVS5VvqZAkIehSsUlXjqtsT7NZV3APtB/GDgDf71zy2NQtVUkD5PpwJSe4n+5f8BAAAAOtDEESGtsVWq1UK1RsI6Odpyj1bbl+wtCMy6z7IWoQq3wLkiSExIZwpVf4JcqC4CmI0Zj+dL8ecIVVsxuuBgTa3T/ZCRlkG2bWe1LcBW0cf2+ueWNqH6+y2oSHX3Uy1dov/77byciyZh3fq02wh4D8MS4XarAAAA+0YTR4S0Zo5QTcvSvsrXGqFqljHbRqjCTTJTqMoqIiONqLCDtTBixoyxfqFqxvWy8j8lVFOvS2qkK8Ae6RGqS5xbmoSqkaJSnpYv+w8fYiUTStWUUHX3Vk0GqwoAALBbNHFESFPEg6Xq76FaJ0tXqXy1/XW3GkCowk1SFKquMshNZpVqIbMequtgLZRLfruFanHcd5C8rF87hhRsn8pPLwfYD278p6pO1zq3NAjV4HJ/Q+myf1PV+uPtsAbBqV2lUDXbUKSpq3xNbB8AAAA2jyaOCKlO7uFRhbRUkuaW8VKUu064yvcRqnCT1Iglu0wQO8FNVBoBLIYiWg7MFqqndkL4yPhWNI88RqJ2rho2K1StkEWowg2R/KHhwMrnlnqhGl3ub8hf9m8rWKsqSPOX/Ou46lWKVAEAAPaJJo4IScUKziBtT/e/RMpYRWR626oUqkUBa7YZvI9QhZukRqgeCSe+dsKriy6ARfEEqKNXqLrL60vRjwt7CXMQ/RiovL0AQhVuEP1yf8GK55Zqoapd7m/IXfbv7ntaU0HaI1R72gAAAMCW0MQRIamkhOopjRWqx2TXJ1MhVK0UvTxoKl7GfxCVfA+hCjdJrVBNYMWUnfHG1X6IVpiHEZKxaFxGqCpjX0oeZQCnhOop0fIIVbhP3HHWPqaXOLdUCtXE5f4Ge9m/JjWd8DwnuPTfoyRH8/dSRagCAADsE00cEdKSnkpSL7JS1SZ4+n5J1op1pB5ylVsXQhVukjlC1QggpaIoTGniC5AiFiuO2UI1085J07pjw5Os3nq55B/uEPGjRHbcayx0bqkSqqmn66tJWM34Kf95+Rq+p7UPg1AFAADYJ5o4IqQ5Qmh2Xf6fiJG1KUl6irhvasuDqGQQqnCTdAtVpWrQrEvKJO01gFqsZNTH52yhmhv39thoEJxCIjnR42QQD6WCu8Aet4c0/5q23LmlQqiGFaal5CpQD9iHVJ3jS9CEUBVt4lsOlKpaAQAAYOto4oiQ9riHPWXlZ1PMJfoZSVsjU49Rq2DzCbeJUIXdYSVOm1A11XhSEBlJ5UsjMzluFbYAB4SgrE2Vv6kZ93aZFsGpyVNRXZfpXJXkBdg6s2TqsueWslAtPcXfkL3sP8ZWnHoL63JUX9aAUAUAANg7UhgR0p8VhKqVoHpVqRSuxVsNIFThHukRqqZNMFk2k17/ZSOTkETQwVpCVUif1PJ9glOvRrXrylTT2VsGdEgogG3gbm/RdVXCwueWolDNPXDKR1SyVphNfb09QpWn/AMAAOwdKYwI6Y6oFF3mkn8nS3VB2yBTK8Il/3CTtArVzCXYvVVEAL3UiEqdUtVoXVVpRErUCjGsb64seAG2zUyZusK5pSBUneDUnu4f4u61ai77v7SPTKd4uJT3ni5U3XqDKtns7QMAAABgL2jiiJAwRjiqslRWf0ZC0lWuRu8d22mX6WfXd4xYZ7J6tS0IVbhJmoSqkUyJS6DNuuRkWnsNYCHyQlVIUeV92/YQX9SIdsFYN21U6Smkaby99DqdSNLaAewBOb57fjxb59ySF6q1l/sbosv+RdWqmvB+q7pQ9QRsJghVAACAfaKJI0LCWOGYjSY3RSVp+H7xMvyELG25fD93X1URhCrcAlIi5eILpjN6lZBETqr9UHUHa5AXqqJiTpU86fFqEo7buuMnIZSkOFXTI6IANoD8MaEU5WSw1rklK1TrL/c3CIFq7WZCqqr2MyVUjyjrufTL3BIAoQoAALBPNHFEiB5ZGeonfZl/pkL1EPMUfz+P0/u3v5yXBqFaez9XhCrcAt1CtbrSNJz4tjzQB6CNvFAVYzE3bjUZlB3n8344sPdKleEXB9gzDUL1mueW8kOpAAAAAFZGE0eEkDgIVQAAAIDxIFQBAABgOJo4IoTEQagCAAAAjAehCgAAAMPRxBEhJA5CFQAAAGA8CFUAAAAYjiaOCCFxEKoAAAAA40GoAgAAwHA0cUQIiYNQBQAAABgPQhUAAACGo4kjQkgchCoAAADAeBCqAAAAMBxNHBFC4iBUAQAAAMaDUAUAAIDhaOKIEBIHoQoAAAAwHoQqAAAADEcTR4SQOAhVAAAAgPE8/Pr1ayKEEEIIGR0piggh5WjHESGEEEIIWT8IVUIIIYRsIpowIoSkox1HhBBCCCFk/SBUCSGEELKJaMKIEBJHO34IIYQQQsj1wj1UAQAAYDjavSIJIXGkWAUAAACAMSBUAQAAYDiaOCKExEGoAgAAAIwHoQoAAADD0cQRISQOQhUAAABgPAhVAAAAGI4mjgghcRCqAAAAAOO5qlD9/fZj+vFD5O335R0AAAC4ZzRxRAiJg1AFAAAAGE+XUP37+dwsRSOZeszz5/T38n4dv6e3S9vnz7aWAAAAsF00cURITb5eHqaHh2Nepi/l/Z7UrtMtl87Ll972GLX9y5e6rAlCFXbDz9d4fD+8Tj8vb0f8+Zieapc98XN6PS33NH38ubwEsBA/X2vHYS1mvAZ5rVu7688hTx9TcshHx9E5lZsB2A3Vx+iK55YOofp3+nyWYvRtKivVhUTo38/p2WyX6lYAAICbQRNHhOTzNb14/0BeQqi2rbNbqH6/T4/Ksi7p7SJUYfv8mT6etHHtEsmdhATKTXzNZPoJmwqLEorP+ULVk6FRKn4QCH+cUIVqQtjKYFXhJmg4Rlc+t7QLVSM1n9+mt4tYLbpNK0Jr5GsOKlQBAABuEU0cEZLK9/tj8A/jY+YJ1Z51GqGaq0KNI6VtsP6vl8vrhyQqVRGqsHWkPPL9jZwE+5PZeALrpKzqgIxgQhDBgvz5eLqMT5l5QlUeD5qg+fPxWhCq7lh4err0TxOqRhzFv1Z4P3BwyMCeaT1G1z63NAtVc7n/UWjaS/9Ll+7/fjsvN1uoAgAAwC2iiSNCtHji8/F9+rYSsl+o9q6zR6i6bSXWbbf9OL1/x+8jVGHTiGogdT4q3ncTXCNag0nxZWIbSSi7jnmiC0DiiZqjsLRVoTPGmags7RWZtl+HFdj/zl3yryJ+zOjtCMBg2o/R9c8tjULVVIg+T6cCUVt5evn/FAhVAAAAyBBKI0JSOUtMISMXEKq962wXqt/T++O5Tfpeqa6C9fH9O3ofoQpbxk140xNSW7FnpVB+0usLoEJ1EUAn53EpxuACQtWO9e7Bao6N820B+oWq6EtHW4At0H6Mrn9uaROqRozailR3P1XtEnzv4VVRpIQ16wlF7TnulgJue6nbDOjb1EVuqn/cnhUAAOC6hNKIkOosIFSjXEGoarI0XEaTrghV2DI1AimWrvVVRKZtVFkEsDSzhaoZ1/3y3xxPZrwjVAEEM4XqEueWJqFqntQv5Wnusv8uofppqlld6oSqu7+qGq9/hWWPwaoCAABcjVAaEVKdnQrV3NP8zXoRqrAvxL0ec5NSOwk2D+PR2inVQqYdQgiuwVyhOre9cvlxv1B1xxOX/MPNUDzG1j+3NAjV4HJ/Q81l/8VL/p0oPSe1rpRQle3jticRLIWq6bMiTY00zu4PAAAALEoojQipzgaEqpZUBaptc7xXq/J+aRmEKmwXV5GXFapWFImnm9uJcRA7wU1UGgGsxVJC9TSGhdCUScpNRfoc6Baq4t7F+FS4GWqO0ZXPLfVCNbrc3+BkZvLJ+01CNScyE0LVrn8JCeqqVylSBQAAuA5SGBHSlI0K1XOUB0vZdR+iCFNvnQhV2BWVlzhrQvVIOPG1E15dLgGsykyhauVnMcr6PRnr6BWqXO4PN0ntMbriuaVaqGqX+xtyl/2faBCqSSl7Qheqxe03kZC2AAAAsBpSGBHSlIFCNRX3JH99HWURewlCFXbFTKGawEoku9K42g/RCouzqFDNSNNjvAFsjqP4+OgRqq4fdccbwG5Y6hidcW6pFKqJy/0N4iFSqoRsEKp5iakvZy/Tbzag+XupIlQBAACugxRGhDRlg0L1FFGJqt5jVbzvcq5otUKWe6jCrnBCtfmS/xRmWaWiKAxSFRZlKVmTkZ+2clRsI5Y8jmahKqRt9pgE2CNzjtGFzi1VQjX/cKkgmoW8klDNV7f6uHulpoNQBQAAuA6hNCKkOlsVqv98TS+Xf4ynn+ivx1Swau0QqrBd3IQ0K2/sJLgkVJVKPdNWCiXtNYC5zJE1B1xlaKZ9eCzYHxv0Nk1C1a7rEH5tgFuk+xhd7txSIVSdxKyLIk23VqFq+6NJ2Nq+AAAAwFKE0oiQ6mxWqLon+rcJVSditcpWhCpsF1HhkxE4VaLpgKnek3LWtPWFrZkc94kvAJWZQrWqvV3mInbs/9dHPdSQqXAPdB6jS55bykK15in+R3KX/V9LqFbeQzUvYBGqAAAA1yaURoRU59YqVAvbRqjClqmpoLOXOedEj5koB8uY9fsvG5GLUIUF6ZQ1FiE1U0M9+nFhEaHqbr1B1TbcND3H6MLnlqJQrX/gkxORkahcWai69Wfu8Sr6nxeqPOUfAADg2oTSiJDqbFSougdTKU/6T6YsYRGqsGmEEFIlUoVkcsvEk9jeKiKAZuYK1WLFdl1Ft6T8gwUyFe6I1mN0hXNLQag6gVlzf1J3r9VAnK4tVIUEjaSqsm3Xz9Sy5yBUAQAAroMmjgipSpX8dJffa0/Oj1KxzvN9TvX3vaf4hw+WOq5bediU2+YhmT4iVGHbCEkU3iNVXoaclD2mfdDWYCbQsr32GsBcqmSNGO/K+HMVqKGoyRwnGfJCVa6zVwID7IgmobrOuSUvVGsv9zekLvtfXageENvW4gvh/NP9TRCqAAAA10ETR4RocZWf+fgVnq7yU5OgPev0pGkqJXGqJl8Vi1CFzSPFqZr05FevEpJIaeSnssgPQEXKz1z0CrZjtHGdHq8mLeM2K1StXKoIBwvskL5j9Mxa55asUK2/3N/ghKd3Of01hOoJsX2b8jZtLvtpbgmAUAUAALgOmjgiREufUM1XqPat85Dv9+lRWa5UBavL2LpbAyBUYS/Ye6XK5GamFdVAZ8KJb32FH0CKPlkjxmJu3GqyszjOY5YSqmmpBLBduoXqiueW8kOpAAAAAFZGE0eEkDgIVQAAAIDxIFQBAABgOJo4IoTEQagCAAAAjAehCgAAAMPRxBEhJA5CFQAAAGA8CFUAAAAYjiaOCCFxEKoAAAAA40GoAgAAwHA0cUQIiYNQBQAAABgPQhUAAACGo4kjQkgchCoAAADAeBCqAAAAMBxNHBFC4iBUAQAAAMaDUAUAAIDhaOKIEBIHoQoAAAAwHoQqAAAADEcTR4SQOAhVAAAAgPE8/Pr1ayKEEEIIGR0piggh6WjHDyGEEEIIuV4QqoQQQgjZRDRxRAiJox0/hBBCCCHkeuGSfwAAABiOdmkzISSOFKsAAAAAMAaEKgAAAAxHE0eEkDgIVQAAAIDxIFQBAABgOJo4IoTEQagCAAAAjAehCgAAAMPRxBEhJA5CFQAAAGA8CFUAAAAYjiaOCCFxEKoAAAAA4+kSqn8/n6cfP36c8/b78uqt8Xt6u+zj8+ffy2sAAACwBpo4IqQmXy8P08PDMS/Tl/J+T/rW+TW9nNoEeflSlvXTsj2EKuyGn6/+sXDK6/Tz8nbEn4/pqXbZEz+n19NyT9PHn8tLAHOIxuA5TwsNsJ+vZp2lsX3GLS/yWm7Z2w5gT1QfTyueWzqE6t/p8/kiU095m25Sqf79nJ7NPt6sNAYAANgGmjgiJJ9QYC4hVPvW6YSolsfp/Vtv17M9hCpsnz/Tx5Mc13Eit5MQWbmJr5lMLyW74J4xAiWTp4/DyO4lXH+rAAqTaN/bDmBXNBxPK59b2oWqEY3Pb9PbRazepm+kQhUAAOBaaOKIkFS+3x+DfxgfM0+o9q5TytTH9+/o/e/3F1Wo9m4PoQpbR1bH+eJUToL9yWw8gXVSVi2sM9WvVN3BIlzGpjKe0uO5jj8fT7a9S05spo8TO+6PiTrT2w5gP7QeT2ufW5qFqrnc/ygZ7aX/z58TyhEAAAB60cQRIVo8Efn4Pn1/vVz+v1+odq/TLvcwvXwp7ycyZx8QqrBpRDWQOh8V77sJrhFBugSKqoTsOnJSCmApRMV1o4z05M+xwtWKzfTYdW0Sy9h1+Jcj97YD2Avtx9P655ZGoWqqNp+nU9GmvSz+8v8AAAAAHWjiiBAt54pQIR4XEKq967TVqRX3SZWZsw8IVdgyRalzwFb82Uuo85NeX2IVqosAVsCO2cZBd24nxnVRANXIW1eJqlXdtbUD2A/tx9P655Y2ofr7LahIdfdTTV8Wb5Yx0jW8B2t4y4DS+wqmXzLJRkF/5L1SD3HNXD9Sq/IezmWj31NWX/ZWb5cAAADQhiaOCKnKAkI1StU63f1PW6pT1SBU4UaoEU+xdK2vIjJtEUJwTXqFakSDUE2PcU2e9rYD2DEzheoS55Ymofr77SwBpTwtX/YvBOanIj4vOa1TE6OX6MLW3edUj1Y5m+9PnVAtbNf7LEp9PASrCgAAd44mjgipyiihuuR2EapwE9RInQN2EmwuPdbaudes+zHtZj0cCKCR0m0sWmgQqjnpGQve3nYAO6bheFrr3NIgVIPL/Q3Fy/6dmDxHLhe+l3s/rvw0gjd+T7SLRG+uPxK3nO87Zfu47alPcpvm81Gkqet/qg8AAAD3gSaOCKnKaKF6vAfqP9/T++P5H+heam8FgFCFm6DykmIrqMS9HO3EOEjptgAAayLH5RISsiiAjotctpeRO9oyve0AdkvF8eSWCbLQuaVeqEaX+xucYNSrSKWAVC6H9y65V8RiStja1/VL7J0AbhOijoRQtVW0S0jQVB8BAADuC00cEVKVQUJVf0q/lop+IVThJnBCNeueNKF6JJz42gmvUlEEsAJWOAZZbNy1CiBFfHp9lO/3tgPYKzXH05EVzy3VQlW73N+Qv+w/ISYtJamov2+3mTGRep9LAtig97t8i4MWSp8NAADAfaCJI0Kqsgmhqixn13FIqVIVoQo3wUyhmsDec9WuVFzeXLM9gEpSQvWUJQZZpQDK9kMmEKO97QB2Sa1QTbDEuaVSqCYu9zeIKtNYDJakYd/77nL5clJCNS8xC9vNN1ZwYlhL8+oAAABuCE0cEVKV0UL1dMm/vsz5af4VfUOowk0w45L/FGZZpaIoDFIV1mDRys4WARRW1Z1yPmZiESTobQewN+YI1YXOLVVCNfWEejWRGbxNoZqvbvWp6Wu+LwAAALeNJo4IqcpooZrbrl3P4/T+rbxvglCFm8BNSNseSpXCCFqxnGkrxZb2GsCSCEk5y0XOEUACI3mzx5lCbzuATdJ9PC13bqkQqk4s1iX9gKgWYepYTmyeKW3PkN9udYWqveeq1tfavgAAANw2mjgipCqDhGrbMghVuAdEhU/GOtkqucIkWJM/pq0vhMzkeJ6kAkhT+WNBiUWEauWtNSJ62wFslM7jaclzS1moph4KFZK87L9PmDr092vuoapTKzH15axQrbyHal7A1vYFAADgttHEESFVGSVUv9+nx9MyD9PLl/L+IVVVrMcgVOFGsLI0U9FjL6HOWR0zUQ6WMev3XzayC6EKa7Ehodq7jkVkLsCG6BnTC59bikK1/iFMTg768rAkDTvf737afq3E7NzuUSyLzyovVHnKPwAAwBFNHBFSlVFC9Z/v6f3xuMwh6kOnSu+LIFThVrAT3EQVnL1/aqZKzi4TT2KpUIUh1IzbGmZLTVdl2iZ2e9sBbJjW42mFc0tBqDqpWHNpvbvXqrzsv1OYWlLvu9dTcvMsM1tvQWBILScfLhVs18pWt033maSWPSffFwAAgNtGE0eEVKVVfmYeImVTKTjlk/4f37/Fe2J7pcv9j0Gows0gLvsP75EqpFS6gtW0T9xf1UygG+9zB5BDr067IH4kiMeYGO81469GAB2X0TqS7ceB3nYAe6XmeLKsc27JC9Xay/0N6mX/vcLUkHs//+T8c5YWqgfEfmrx5XNNH0t9AQAAuG00cUSIFikxc/EF59f0Yt+LpWXfOo+R4lSPdjuA/u0hVGEHSHGqJj351auEJFLY+plVOQh3jRl3+Wjj1lV+au/XrTcY71KAqkkcP73tAHZC1/F0Ya1zS1ao1l/ub3AS0l3iPkeYHikLUFcF6kevqi2v70x9v1xCeWtQlr18puaWAPm+AAAA3DahNCIklT4Zma9QnSM4T7EVpiKZSliEKtwD9l6pMrmZaUU10Jlw4puoOAJookeoiDbKuO0VQOqxUzHOe9sB7IFuobriuaX8UCoAAACAlQmlESFED0IVAAAAYDwIVQAAABiOJo4IIXEQqgAAAADjQagCAADAcDRxRAiJg1AFAAAAGA9CFQAAAIajiSNCSByEKgAAAMB4EKoAAAAwHE0cEULiIFQBAAAAxoNQBQAAgOFo4ogQEgehCgAAADAehCoAAAAMRxNHhJA4CFUAAACA8SBUAQAAYDiaOCKExEGoAgAAAIwHoQoAAADD0cQRISQOQhUAAABgPA+/fv2aCCGEEEJGR4oiQkg62vFDCCGEEEKuF4QqIYQQQjYRTRwRQuJoxw8hhBBCCLleEKqEEEII2UQ0cUQIiaMdP4QQQggh5HrhHqoAAAAwHO1ekYSQOFKsAgAAAMAYEKoAAAAwHE0cEULiIFQBAAAAxoNQBQAAgOFo4ogQEgehCgAAADAehCoAAAAMRxNHhJA4CFUAAACA8XQJ1d9vP6YfP5S8/b4scW/8nt4un8Hz59/LawAAAFCLJo4IuWq+36fHh4fpIcjj+7e+vMjXS9zu4eFl+lKWTcVbx+P79K0scwxCFXbDz1dxPJi8Tj8vb0f8+Zieapc98XN6PS33NH38ubwEsDWicX3Oa35wn/j5Grd7SDRUl03l6WPikIHdsqFzS5NQ/fv5HEtUJXcnFf9+Ts9m/+9WKgMAAPSjiSNCrpOv6cX7h7aSlOBMSFiZGiH7z9eL3w6hCrvmz/TxJMazksgJJaRTbuJrBNITNhU2iZEymaSsavJ4MImPiz8fT8pyiSBUYZds79xSLVS9qtTnzylSplIqHnJfUpUKVQAAgDlo4oiQ6+QiVF++ovdk1ejLl//eP/98T++P5v2wGlW+9zi9f8v3wrhlHx8fz20QqrBjZKWcP7mVgsmfzMYTWDdxVp2TqVBKCSmA0RiRExseTwrFQzh9nNhxf0zz2Bfb5biBHbLFc0udUP39VilK/06fz0aqPk+4RQAAAKhBE0eEjI8Qo6FwtdWpKWHqKl9jGevy/X6RqIf12/9GqMJeEdVA6nxUvO8muGYyrMujqErIriNdYQSwbYQACg4UV2maGN9Wqjbe6qK3HcAW2Oi5pUKoCklaczm7qFSlWhMAAABq0MQRIVuIrVJNCtXUvVKdjE0LVSNdz1IWoQp7pyiDDtgqI3vZcX7S6wunQnURwE6Ij4MjNVWkTsZGQiiDvj2AfbDVc0tZqApBWnt7UHt7AO3WABf0+7G+TclNiCpZm0KHUvd81ZsZcWwqa2W17TlpQeyW1dbd1g8AAID7QxNHhGwhZaGaEKbFCla3bnOfVYQq7B07oc3MSOOJcX0VkWnbIpIAtkhJqKbHeI10DShV9wFsnK2eW8pC1YrMjOwMcAJRa+PuN6omkrCF5dVbC5TaHBLZTCFUPxV5a6Ja0JRQ7ekHAADA/aGJI0KGpyBN3T1WQ2mauVWAiVLhilCFfVMjgw6Y6iB76bHWTqkWMu2osIPdk5KidbK0Ri5JrGji2IFdst1zS1GoWjmaqTaNsBI2lJ2y6jMWoafK1mA77mFYoZwV6wr7ZqpqFVnp1pfr2zmyuXwoV7zahFDt6gcAAMD9oYkjQoZGPnk/JUW9h08dchShje2kqEWowr6pvBTZVsuJeznaiXCQ0qWbAHskUzGqV6761CzjqDwuATbLds8tRaFqxV+LULW3CQhkYVK0JrDrSVXHugpQxVkmSLXJy175fnzpf0KoZunpOwAAwG2iiSNCrhn5RH+Z3AOlTKwItSk82d9I10CcIlRh37hJb7ZwTpv0HgknvnbCq1QUAeyYrBCVx4Hyvm2bah8QXwYNsDe2e265qlBtrXa1y2eMo+lf/QOwUvKzLEXtZxEt0CNUe9oAAADcJpo4IuSaSQnVU5KVpoeI2wLUtfMfRCXfQ6jCvpk56U1ghZBdqZsEmyBaYS84wZke/540zaUoVMWxwkECu2W755arXvKfFpI6dvmK6EI1fw9TvxtlwZkWvKW2Lf0AAAC4PzRxRMjoeJJVkZyyMtU8WCp8PVmFqshWhCrsGzfpbb4sM4VZVqkoCoMvgs0jKuWKl9+rlyqfj5lYBCWw66gTTADbZLvnlnqhusBDqVqrSecI1Zq21xCq7f0AAAC4PzRxRMgmIu6J6l3+b19PXN4vK1eNPFUeRCWDUIV94yak2UlvteQxk2ixnGkrK/O01wC2hpU9h8y0/6aCNS9lhSDi2IBds91zS1GoTq33PT1gJWJgClOvpzDL11/Of8H2WWubkp8rCNWufgAAANwfmjgiZBtxD5CSVai2ejVzOwBXqXoRqPKBVZUJ7+GKUIXtIgRORhjV3tNRk0amrT+pNpNj7hEJG2VBmerGe+3lz1Rvw97Z7rmlLFTl5eo15s/ePzUWhVaoLngPVY28uL2eUO3rBwAAwP0hhREh24omVHXJGsUKVIQq3Ad2Qpup6LH3h8xZHlMZFCxj1u+/bCbbCFXYIk6ALlIpaqvw6qQRxwXcAls9t1QIVSESi/LPSUJVmpaqXY8yVrbrqI49kheZ5af8p/ZxWaHKU/4BAAAMUhgRsqmIS/ed3HRCNXd5flShWgiX/MPusbInURVXUzVnl4knsb1VRABjWFimivX5x0CAOM6yywHshY2eW6qEqidKU4JQXN6eFqDy4UzBMra9vO+q3K6+zrO09O/V6gRwahvn+LuxvFDt6wcAAMD9oYkjQq4RIzHDStBTZEVp6uFSx+QeMHVItopVBKEK+0dcmhnex05MeNNyybRP3APPTKple+01gOHIY6FB9h/Hs2aEhFAqjXVbzcePDHAzbPPcUilUj+SfVO+SkqkXxC0BtMT3Gq3ZbvjArLq+ri1U+/oBAABwf2jiiJBrxBOjyWgVpqJKNZeMHA2DUIWbQE5u1aQlj14lJJGTaj/JqiSAEUgBWoocvMV2JUkqqmI5KOCW2OC5pUGoXsgI0XoxKCtPTUIp6uOqPf2kH1ilbONyOwFzKb7f3zWE6pHWfgAAANwfmjgi5HpJy1G1clVGPs3fS+Lp/5kgVOGWcPdwFMnNTCuqgc6EE99ExRHASBqEaih51GOndpzb7XJcwG2ypXNLu1AFAAAAWBhNHBFC4iBUAQAAAMaDUAUAAIDhaOKIEBIHoQoAAAAwHoQqAAAADEcTR4SQOAhVAAAAgPEgVAEAAGA4mjgihMRBqAIAAACMB6EKAAAAw9HEESEkDkIVAAAAYDwIVQAAABiOJo4IIXEQqgAAAADjQagCAADAcDRxRAiJg1AFAAAAGA9CFQAAAIajiSNCSByEKgAAAMB4EKoAAAAwHE0cEULiIFQBAAAAxvPw69eviRBCCCFkdKQoIoSkox0/hBBCCCHkekGoEkIIIWQT0cQRISSOdvwQQgghhJDrBaFKCCGEkE1EE0eEkHS044gQQgghhKwf7qEKAAAAw9HuFUkIiSOFKgAAAACMAaEKAAAAw9HEESEkDkIVAAAAYDwIVQAAABiOJo4IIXEQqgAAAADjQagCAADAcDRxRAiJg1AFAAAAGM99CtW/n9Pzjx/Tj1Oep8+/l9cBAABgCJo4IoTEQagCAAAAjCcjVP9On89GOjbk7fel/Yb5/Sb6jFAFAAAYjSaOyD7y9fIwPTwoeXyfvpXl//nna3rRlg+TbH/J9/v0KJZ/fP/Wl+uItk/p9X9P74/x8sX+m3y9xG2PeflSl0eoQjdeUcmP6bliEvT381nMm0zeptKMr7mdNz87pjRHE3PV58/D/8Et8ufjSf9+fP15WULyZ/p4UpZN5nWK15JYx9PH4Z1W5vfn56u23CHF/iy5HwAV/PmYnsRYe/oojzT9+NaOS5/mdj9fg2Wfpnz3xPFTOGaWF6p7OKEhVAEAADaFJo7IxpMSgV4ep/fvsO1coaoLzMWEaiBqs+uv+AxevoI2NqXPQfvsEKrQgz6vywvV39NbsHwYvX17O12+npOq1fn9ZpZhLneTRAJESyhFZgrMim2qHjfJjP507f+FxfcDIIc+zvNC9ef0GiwfRm/f3i75o8whqePA/ZBREq8brlB1J8nl1mlBqAIAAGyKUBqR7ef7/dH7h2kykRidIVQzAnMZoZqoNtXWnxCvcV6mL9nulJrPAKEKCxBVfrqkhWr9PNCfpvW0EwLWFuaI17R5oNinmipb2B85CeLFqx6bITCD6rp0ytVzjv7+9O3/gVX2AyBBRt6nhWr9ceELz552QsDaY0W8phlVsU81VbaN91ANTpIrVqN6QnXp7SBUAQAANkUojcgOcpGbUQVmJD1DMShloi4N9QTtvla45F/2/eXFk57h+sPbAsjPIZTNpbba5f3f7++KiEWoQguyWvQw5/ldecl/KGGl1Fz6PXEbAtcfMecM54HytgWabIWbwAjF0Hdol8CnqswiQtkoGobrlesM5WaNZKki0x8jdaJ9iwSWX0E3ZD/gTpHVoodx+LPykv9wDCvjfrH3xDHm+iPEbO4HCbn+DAhVhCoAAMBwQmlE9h1fGC4sVI18XPweqmG/5P+H6/ffi4VoUOnqVduW2uaDUIV6LkJVkZfHpISqNw9T7nuaer+rneiT71+D5U7IuWi8frgH4kt+K71HJBRdu2Cd0QqDyrjCPRVrSfcnjy9NpVAdsx9wr1zGmxlnwQ8EKaHqj9+4Ujr1flc70Sd5OLhl5Xrk8RGvP8V1hGr4i6SJ8quif6JVomwzed+dVP8qhGrvDdgBAACgHU0ckf3GF6rhJe+huJTvNWRhoepVlZ4kZ71Q1bad/Ay8Ct72/UeoQjdVQjWY7ynzNX+eZOZSne3UClUxJxTzOTdPpCDmfukVqkE7Tyb672kiqCRz2sn1J0+6LyP2A+BClVANpL5y8Po/NJgfDDrbqRWq4jgQx507Nvyq7xIrC9XyTcmP0X+NTEVIzeAfBalE5/OsUC33Wfn3AQAAAMxAE0dknwkvZ49lY1ChGUW756iSRYWq7JPZ/jyh6l/27/bJez354K10EKrQTZVQ9edC6jJBscx5brRAOzu3FK+ZiZdoq/cb7oNQqNbJj/zl7mUR6befLyLz/UnjC9Hx+wFgqRKq5TF6GOT2/WPO7nSBdlaeiteMmBVt9X6nWVGoBstm46RmU4VqcFJOJuxnUqiWZeo5/CoKAACwJJo4IntIQY6ql7OXhOo5RUG6oFCVEtitJydNw4dX5apwj3GVqJ5wPgpV9UFbaamMUIVuaoRqxzIn59nb7kB6/neZc8l2phHcJaGIrKvsDKrbIpFYet+XOa0VbDGl7RnC7QaJqvSuvR8Aghqh2rHMaZj3tjsQ/gjhElexapWvJVYTqtEl88HJLzpx5t5PbcecXJUTq7/+4FL9hFAN++z9QyD4BwAncwAAgOXQxBHZQbJPuk9dzl4nVI+JHngls5RQ9dYjRWZOqMaVuPmYzyIUsflo+49QhW46pGf1MjPXHd9uzczfxPwzW8wDt08sGKv8R1C5psmYtHTRMlNEVvTnRCCI/Oh9uOp+AEg6pGf1MjPXHf0QY39sED9CNNx2Q7KSUK1ZLr9MlVDNkaxCPaC+F/RHEabeiZ4TOgAAwGKE0ojsJRVytPaydk3O5h7YtIhQ9QWnv468UG0Rw71CVatURahCNxsWqincnNDN56LCHOZld0BYfZmQKhFhu5RELFSDepkjImv7c6SiT5EEutZ+AARsWKim0O6bGv0oURCtKwnVinvoHPB/ifSrSJuEavHS/xqh2nrfHx5QBQAAsBRSGJF9x7936DnVsjOUqjkZu4RQlZfbR9sqCdVz1ErVl6/EPVRjoRpWofrri6t8EarQzUpC9VSH0tsug5wrnpcN5qJemJvdLrFMra4mCyRL6ZJetcLz0Gaxe4829ickrrTTxdHq+wEQspT0DJY5HSK97TLIY+G8rPI9Y5M+VnYuVDvveVohVMvhpA0AALAUUhiR/SeSqtUPXyrdm1RkAaGqyd9SarcT3Sv19Hqwf9rnEuxXKFwRqtBNjfSsmccFxSxn2dnbLoHsq1lQtLfrF6+VBC3sk9aKMUnYttFfWrz1dF4afGSJ/kRStffzmLEfABE10jOooFaXWfShVAlkX82C2oOpxGup9e1aqGYv91Cl6QX1vUahmtx3AAAAaEUKI3IDCStNc2LUS4VwNBkkVLO3IbAJ9kO08StQlc8FoQpr0SFUi7dBS82lqttpiHWJOZdrL9u6ZVNzTtgvc+RhKGH6BWJQudZjQU8s1J9AXNVXmi61HwAKHUJVG4P+MW8uxe9tpyHWJY5B1162dcvq+7Pre6j6J+3onN0sVP3+cEIGAAC4HlIYkRtI+OT62grVUMSufQ9V9Qn7+VRtJ1ivlKK+xFUe3OW15ZJ/WJAqoRrM0ZSr8vR5Wm+7GLecP4dzQlWuW8wJKVG9KebJ1Lh9SogUaal8y7BWf6o/l4X2A0ClSqiGl9XHPwboVdS97WLccr50dcenXLeQr4kDZiWhKk94lwQnuLC6NDyh++9rl9fnfgUN3qsSqnGf1XPypS3nawAAgOWQwojsIaYCs1xheUpUoVnXTnvKvU21UPXvhZpdp5fCPVSP21eEb/F2B+F+eu+HD7qKPyeEKnRTJVTjOZFcbo33JHK5cL7l3pNzOypUb5JQGlZXYRqCirZS+6MMKla9HRKJGn87aUnZ0h8jj5RlourUQ+RGu/cDYCZVQjUei3K5Nd6TyOXCw8S9t4kK1QPBCTufWJiGJ9142fBX0FzqhGpLnzlhAwAALIcURmQPCe91mosvBdWHOGmJZGXDNqWkDKtQc1WvXgpCtaq6ValAbdgPTRIjVKGehvmSN68Li1NSCedwve0uyLmYVr0i5nB2LiZeo+DlVgir0UpRxGMoZNOm80wkcLUolxHXbqepPy37H+x7734ANNMwTj2BH/64kEp4XPe2uyCFr3b8iWPHylPxWuqQXU+oHvHEZSoVJ9TU8tUCtFKoHqnqMydsAACAJQmlEdl+6sRoLBSr2qm3CAirN3MREnegUE1Xw5b3JVVxi1CFemoF5zHBnKw4JwrmUIbedrKvyTlmRhCX5qWwI+YK1bB9hUCsEJGqUKkSpe39CR9epadC8CrJulyAamoF5zGt4j9xjPS2k31NVmdnvncyFd3zhGqlVQwv7zcpN4//ERBXhmr/UDj/gyB1/x1fxOon9VSfOVkDAAAsjyaOyA6iXd5/Scvl+i7KrQBsOitUA3m52CX/xySkakqGhtHlcu4zQKhCC70VqoZE++Ikrr1dct4WoaybSpebo04omgSyJrwsvvby9oSsSV3qe8aXSrpP7exP2E4kK0W79gOgld4KVUOifdH4t7dL3Tc1Rll3oT+NQhUAAABgeTRxRAiJg1AFAAAAGA9CFQAAAIajiSNCSByEKgAAAMB4EKoAAAAwHE0cEULiIFQBAAAAxoNQBQAAgOFo4ogQEgehCgAAADAehCoAAAAMRxNHhJA4CFUAAACA8SBUAQAAYDiaOCKExEGoAgAAAIwHoQoAAADD0cQRISQOQhUAAABgPA///u//PhFCCCGEEEK2HylUtfcJIYQQQsj6QagSQgghhBCykyBUCSGEEELGB6FKCCGEEELIToJQJYQQQggZnX+f/j8mCUdOlbWTpQAAAABJRU5ErkJggg==\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019incremento dei ricavi in Europe \u00e8 riconducibile principalmente alla divisione Mobilit\u00e0 sostenibile. Nel corso del 2025 si \u00e8 conclusa la fornitura dei 200 Citymood destinati al trasporto pubblico della Grecia, nell\u2019ambito del contratto firmato direttamente con il Ministero dei Trasporti e delle Infrastrutture ellenico. Una commessa complessa e strategica, supervisionata in ogni fase \u2013 dalla costruzione della scocca al collaudo finale \u2013 sia in Grecia che in Italia, con un livello di attenzione e controllo tra i pi\u00f9 alti mai richiesti. Una sfida che Menarini ha affrontato con determinazione, professionalit\u00e0 e una visione chiara: contribuire alla modernizzazione del trasporto pubblico europeo. </span></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Disclosureofrevenuefromcontractswithcustomerstextblock\" title=\"Disclosure of revenue from contracts with customers [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:36.0pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Ricavi da clienti </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La ripartizione dei ricavi da clienti tra ricavi di vendita di beni e prestazioni di servizi, suddivisi per settore di attivit\u00e0, relativamente al periodo corrente, \u00e8 la seguente: </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposta la tabella riepilogativa del precedente periodo di riferimento: </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I ricavi di vendita che afferiscono ai contratti stipulati con clienti derivano sia dalle cessioni di beni sia dalle prestazioni di servizi. Il Gruppo utilizza condizioni contrattuali standard a seconda della tipologia di beni venduti e/o servizi offerti.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Nel settore Batterie i ricavi derivano dalla produzione e dal riciclo di batterie al piombo e al litio per diverse applicazioni quali (i) batterie trazione (carrelli elevatori e movimentazione terra), sia, in via prevalente, per l\u2019aftermarket, con i servizi di assistenza e manutenzione diffusi sul mercato, sia per gli OEM (Original Equipment Manufacturer), (ii) batterie storage/stazionarie per centrali di accumulo (principalmente telecomunicazioni, UPS e impianti di energia elettrica) sia per gli OEM sia per l\u2019aftermarket, (iii) batterie avviamento (auto, moto, camion e applicazioni speciali), principalmente per il settore aftermarket. Inoltre, viene svolta un\u2019attivit\u00e0 di recupero delle batterie esauste attraverso uno </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">smelter</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">, costituito da una sezione di frantumazione e recupero di batterie esauste, pienamente operativo, e da una sezione di fusione e successiva raffinazione, per la realizzazione delle leghe complesse, della parte metallica. Da ultimo, in questo settore i ricavi derivano anche dalla costruzione di impianti per il recupero delle batterie esauste. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Nel settore Materie plastiche i ricavi derivano dalla produzione di materiali plastici per il mercato (i) delle batterie (produzione di compound speciali e stampaggio di cassette e coperchi per batterie), (ii) dell\u2019automotive (produzione di compound speciali) e (iii) idro-termo sanitario, cantieristica civile e navale (produzione di compound speciali, estrusione e stampaggio di tubi, raccordi e pezzi speciali). </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I ricavi derivano inoltre dalla vendita di compound termoplastici sia da polimeri primari che da polimeri riciclati da post consumo (prevalentemente batterie esauste). I compound prodotti vengono proposti al mercato dei produttori di cassette, coperchi e accessori per batterie (prodotto Serilene) e per il mercato automotive (Serifill). </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Nel settore Mobilit\u00e0 sostenibile i ricavi derivano dalla vendita di autobus a enti pubblici, dalla vendita di ricambi a terze parti e servizi di manutenzione. Per le unit\u00e0 elementari di contabilizzazione che rappresentano la vendita di beni, i ricavi sono rilevati quando tutte le seguenti condizioni sono soddisfatte: a) \u00e8 avvenuto il trasferimento sostanziale dei rischi e dei benefici connessi alla vendita; e b) l\u2019ammontare dei ricavi pu\u00f2 essere determinato in modo attendibile. Per le unit\u00e0 elementari di contabilizzazione che rappresentano prestazione di servizi, i ricavi sono rilevati a conto economico in base allo stato di avanzamento se sono rispettate entrambe le seguenti condizioni: a) l\u2019accordo tra le parti prevede che il diritto al corrispettivo per il venditore maturi via via che la prestazione \u00e8 eseguita; e b) l\u2019ammontare del ricavo di competenza pu\u00f2 essere misurato attendibilmente. Ove tali condizioni non siano soddisfatte, il ricavo per il servizio prestato \u00e8 iscritto a conto economico quando la prestazione \u00e8 stata definitivamente completata. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Ricavi da vendita ricambi:</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> i ricavi derivanti da vendita ricambi sono riconosciuti nel momento in cui \u00e8 avvenuto il trasferimento sostanziale dei rischi e dei benefici connessi alla vendita, generalmente al momento della spedizione dei ricambi. Per tale stream di ricavi non vi sono altre vendite o prestazioni nel contratto da cui possono scaturire pi\u00f9 diritti e obbligazioni da contabilizzare separatamente sulle quali una parte del corrispettivo della transazione deve essere allocato (ad esempio garanzie, piani fedelt\u00e0 alla clientela). Nei contratti di vendita non vi sono corrispettivi aggiuntivi (ad esempio incentivi e premi risultato). Sconti, abbuoni, penalit\u00e0 e resi sono contabilizzati in riduzione dei ricavi sulla base della migliore stima del corrispettivo tenendo conto dell\u2019esperienza storica e/o di elaborazioni statistiche. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Ricavi da manutenzione full service:</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> i ricavi derivanti da servizio reso di manutenzione full service sono riconosciuti nel momento in cui \u00e8 avvenuto il trasferimento sostanziale dei rischi e dei benefici connessi alla vendita, generalmente quando la prestazione \u00e8 stata completata. Per tale stream di ricavi non vi sono altre vendite o prestazioni nel contratto da cui possono scaturire pi\u00f9 diritti e obbligazioni da contabilizzare separatamente sulle quali una parte del corrispettivo della transazione deve essere allocato (ad esempio garanzie, piani fedelt\u00e0 alla clientela). Nei contratti di vendita non vi sono corrispettivi aggiuntivi (ad esempio incentivi e premi risultato). Sconti, abbuoni, penalit\u00e0 e resi sono contabilizzati in riduzione dei ricavi sulla base della migliore stima del corrispettivo tenendo conto dell\u2019esperienza storica e/o di elaborazioni statistiche. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Ricavi da vendita autobus:</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> i ricavi derivanti da vendita autobus sono riconosciuti nel momento in cui \u00e8 avvenuto il trasferimento sostanziale dei rischi e dei benefici connessi alla vendita, generalmente al momento del collaudo del prodotto e dell\u2019accettazione dello stesso dal cliente. La societ\u00e0 ha considerato che vi sono altre vendite o prestazioni nel contratto da cui possano scaturire pi\u00f9 diritti e obbligazioni da contabilizzare separatamente sulle quali una parte del corrispettivo della transazione deve essere allocato (garanzia aggiuntiva).  La societ\u00e0 fornisce delle garanzie per le riparazioni degli autobus per difetti esistenti al momento della vendita, cos\u00ec come richiesto dalla legge. Queste garanzie non costituiscono una prestazione separabile dal bene venduto e quindi sono trattate come se non fosse una unit\u00e0 elementare di contabilizzazione distinta. In tal caso, la societ\u00e0 rileva il ricavo per l\u2019intera vendita e valuta l\u2019iscrizione di un accantonamento a fondo oneri pari al costo di sostituzione e/o riparazione che la societ\u00e0 stima di dover sostenere per soddisfare l\u2019impegno assunto. La societ\u00e0 offre inoltre garanzie aggiuntive oltre quelle previste per legge. Queste estensioni di assistenza sono vendute insieme alla vendita di autobus. Tali contratti comprendono due unit\u00e0 elementari di contabilizzazione da contabilizzare come un ricavo separato. Utilizzando il metodo del prezzo di vendita a s\u00e9 stante, una parte del prezzo dell\u2019operazione viene assegnata alla garanzia e riconosciuta come una obbligazione di fare. I ricavi vengono rilevati nel periodo in cui viene fornita la garanzia in base al tempo trascorso.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Nei contratti di vendita non vi sono corrispettivi aggiuntivi (ad esempio incentivi e premi risultato). Sconti, abbuoni, penalit\u00e0 e resi sono contabilizzati in riduzione dei ricavi sulla base della migliore stima del corrispettivo tenendo conto dell\u2019esperienza storica e/o di elaborazioni statistiche.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><br/></p></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Disclosureofotheroperatingincometextblock\" title=\"Disclosure of other operating income [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:36.0pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Altri proventi operativi</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La ripartizione degli altri proventi operativi, per settore di attivit\u00e0, relativamente all\u2019esercizio 2025 \u00e8 la seguente:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I \"Contributi IPCEI\" afferiscono prevalentemente a contributi in conto esercizio.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Rispetto al precedente periodo si registra una riduzione degli altri proventi operativi pari ad euro 5.696 migliaia. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposta la tabella riepilogativa del precedente periodo di riferimento: </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p></div><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:36.0pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Incremento di immobilizzazioni per lavori interni</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La voce relativa agli incrementi di immobilizzazioni per lavori interni, pari a euro 21.474 migliaia (euro 20.902 migliaia al 31 dicembre 2024), \u00e8 iscritta per euro 13.913 migliaia nel settore Batterie, per euro 3.761 migliaia nel settore Materie plastiche e per euro 3.800 migliaia nel settore Mobilit\u00e0 sostenibile. La voce \u00e8 relativa principalmente alla attivit\u00e0 di sviluppo di progetti innovativi per batterie nell\u2019ambito del Progetto IPCEI-Teverola 2, materie plastiche e autobus. </span></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfRevenueExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00760_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:36.0pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Ricavi da clienti </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La ripartizione dei ricavi da clienti tra ricavi di vendita di beni e prestazioni di servizi, suddivisi per settore di attivit\u00e0, relativamente al periodo corrente, \u00e8 la seguente: </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposta la tabella riepilogativa del precedente periodo di riferimento: </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I ricavi di vendita che afferiscono ai contratti stipulati con clienti derivano sia dalle cessioni di beni sia dalle prestazioni di servizi. Il Gruppo utilizza condizioni contrattuali standard a seconda della tipologia di beni venduti e/o servizi offerti.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Nel settore Batterie i ricavi derivano dalla produzione e dal riciclo di batterie al piombo e al litio per diverse applicazioni quali (i) batterie trazione (carrelli elevatori e movimentazione terra), sia, in via prevalente, per l\u2019aftermarket, con i servizi di assistenza e manutenzione diffusi sul mercato, sia per gli OEM (Original Equipment Manufacturer), (ii) batterie storage/stazionarie per centrali di accumulo (principalmente telecomunicazioni, UPS e impianti di energia elettrica) sia per gli OEM sia per l\u2019aftermarket, (iii) batterie avviamento (auto, moto, camion e applicazioni speciali), principalmente per il settore aftermarket. Inoltre, viene svolta un\u2019attivit\u00e0 di recupero delle batterie esauste attraverso uno </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">smelter</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">, costituito da una sezione di frantumazione e recupero di batterie esauste, pienamente operativo, e da una sezione di fusione e successiva raffinazione, per la realizzazione delle leghe complesse, della parte metallica. Da ultimo, in questo settore i ricavi derivano anche dalla costruzione di impianti per il recupero delle batterie esauste. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Nel settore Materie plastiche i ricavi derivano dalla produzione di materiali plastici per il mercato (i) delle batterie (produzione di compound speciali e stampaggio di cassette e coperchi per batterie), (ii) dell\u2019automotive (produzione di compound speciali) e (iii) idro-termo sanitario, cantieristica civile e navale (produzione di compound speciali, estrusione e stampaggio di tubi, raccordi e pezzi speciali). </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I ricavi derivano inoltre dalla vendita di compound termoplastici sia da polimeri primari che da polimeri riciclati da post consumo (prevalentemente batterie esauste). I compound prodotti vengono proposti al mercato dei produttori di cassette, coperchi e accessori per batterie (prodotto Serilene) e per il mercato automotive (Serifill). </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Nel settore Mobilit\u00e0 sostenibile i ricavi derivano dalla vendita di autobus a enti pubblici, dalla vendita di ricambi a terze parti e servizi di manutenzione. Per le unit\u00e0 elementari di contabilizzazione che rappresentano la vendita di beni, i ricavi sono rilevati quando tutte le seguenti condizioni sono soddisfatte: a) \u00e8 avvenuto il trasferimento sostanziale dei rischi e dei benefici connessi alla vendita; e b) l\u2019ammontare dei ricavi pu\u00f2 essere determinato in modo attendibile. Per le unit\u00e0 elementari di contabilizzazione che rappresentano prestazione di servizi, i ricavi sono rilevati a conto economico in base allo stato di avanzamento se sono rispettate entrambe le seguenti condizioni: a) l\u2019accordo tra le parti prevede che il diritto al corrispettivo per il venditore maturi via via che la prestazione \u00e8 eseguita; e b) l\u2019ammontare del ricavo di competenza pu\u00f2 essere misurato attendibilmente. Ove tali condizioni non siano soddisfatte, il ricavo per il servizio prestato \u00e8 iscritto a conto economico quando la prestazione \u00e8 stata definitivamente completata. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Ricavi da vendita ricambi:</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> i ricavi derivanti da vendita ricambi sono riconosciuti nel momento in cui \u00e8 avvenuto il trasferimento sostanziale dei rischi e dei benefici connessi alla vendita, generalmente al momento della spedizione dei ricambi. Per tale stream di ricavi non vi sono altre vendite o prestazioni nel contratto da cui possono scaturire pi\u00f9 diritti e obbligazioni da contabilizzare separatamente sulle quali una parte del corrispettivo della transazione deve essere allocato (ad esempio garanzie, piani fedelt\u00e0 alla clientela). Nei contratti di vendita non vi sono corrispettivi aggiuntivi (ad esempio incentivi e premi risultato). Sconti, abbuoni, penalit\u00e0 e resi sono contabilizzati in riduzione dei ricavi sulla base della migliore stima del corrispettivo tenendo conto dell\u2019esperienza storica e/o di elaborazioni statistiche. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Ricavi da manutenzione full service:</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> i ricavi derivanti da servizio reso di manutenzione full service sono riconosciuti nel momento in cui \u00e8 avvenuto il trasferimento sostanziale dei rischi e dei benefici connessi alla vendita, generalmente quando la prestazione \u00e8 stata completata. Per tale stream di ricavi non vi sono altre vendite o prestazioni nel contratto da cui possono scaturire pi\u00f9 diritti e obbligazioni da contabilizzare separatamente sulle quali una parte del corrispettivo della transazione deve essere allocato (ad esempio garanzie, piani fedelt\u00e0 alla clientela). Nei contratti di vendita non vi sono corrispettivi aggiuntivi (ad esempio incentivi e premi risultato). Sconti, abbuoni, penalit\u00e0 e resi sono contabilizzati in riduzione dei ricavi sulla base della migliore stima del corrispettivo tenendo conto dell\u2019esperienza storica e/o di elaborazioni statistiche. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\">Ricavi da vendita autobus:</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> i ricavi derivanti da vendita autobus sono riconosciuti nel momento in cui \u00e8 avvenuto il trasferimento sostanziale dei rischi e dei benefici connessi alla vendita, generalmente al momento del collaudo del prodotto e dell\u2019accettazione dello stesso dal cliente. La societ\u00e0 ha considerato che vi sono altre vendite o prestazioni nel contratto da cui possano scaturire pi\u00f9 diritti e obbligazioni da contabilizzare separatamente sulle quali una parte del corrispettivo della transazione deve essere allocato (garanzia aggiuntiva).  La societ\u00e0 fornisce delle garanzie per le riparazioni degli autobus per difetti esistenti al momento della vendita, cos\u00ec come richiesto dalla legge. Queste garanzie non costituiscono una prestazione separabile dal bene venduto e quindi sono trattate come se non fosse una unit\u00e0 elementare di contabilizzazione distinta. In tal caso, la societ\u00e0 rileva il ricavo per l\u2019intera vendita e valuta l\u2019iscrizione di un accantonamento a fondo oneri pari al costo di sostituzione e/o riparazione che la societ\u00e0 stima di dover sostenere per soddisfare l\u2019impegno assunto. La societ\u00e0 offre inoltre garanzie aggiuntive oltre quelle previste per legge. Queste estensioni di assistenza sono vendute insieme alla vendita di autobus. Tali contratti comprendono due unit\u00e0 elementari di contabilizzazione da contabilizzare come un ricavo separato. Utilizzando il metodo del prezzo di vendita a s\u00e9 stante, una parte del prezzo dell\u2019operazione viene assegnata alla garanzia e riconosciuta come una obbligazione di fare. I ricavi vengono rilevati nel periodo in cui viene fornita la garanzia in base al tempo trascorso.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Nei contratti di vendita non vi sono corrispettivi aggiuntivi (ad esempio incentivi e premi risultato). Sconti, abbuoni, penalit\u00e0 e resi sono contabilizzati in riduzione dei ricavi sulla base della migliore stima del corrispettivo tenendo conto dell\u2019esperienza storica e/o di elaborazioni statistiche.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><br/></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfRevenueFromContractsWithCustomersExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00770_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:36.0pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Altri proventi operativi</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La ripartizione degli altri proventi operativi, per settore di attivit\u00e0, relativamente all\u2019esercizio 2025 \u00e8 la seguente:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I \"Contributi IPCEI\" afferiscono prevalentemente a contributi in conto esercizio.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Rispetto al precedente periodo si registra una riduzione degli altri proventi operativi pari ad euro 5.696 migliaia. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposta la tabella riepilogativa del precedente periodo di riferimento: </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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   "dimensions": {
    "concept": "ifrs-full:DisclosureOfOtherOperatingIncomeExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
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   "value": "<p class=\"Normale Sottotitolo\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere\" dir=\"ltr\" style=\"color:#002060;font-size:14.0pt;\">Nota 39. Costi operativi</span></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Disclosureofexpensesbynaturetextblock\" title=\"Disclosure of expenses by nature [text block]\"><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito vengono commentate le singole voci dei costi operativi, fornendo i relativi dettagli.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:36.0pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Costi per acquisti di materie</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I costi per acquisti di materie, pari ad euro 181.383 migliaia, si riferiscono principalmente a materie prime per euro 156.760 migliaia. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I costi per acquisti di materie prime sono riconducibili principalmente per euro 38.572 migliaia relativi al settore Batterie, per euro 48.753 migliaia relativi al settore Materie plastiche e per euro 94.028 migliaia al settore mobilit\u00e0 sostenibile. L\u2019incremento della voce \u00e8 principalmente riconducibile al settore Mobilit\u00e0 sostenibile non presente nel primo semestre 2024.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposta la tabella riepilogativa per settore:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:36.0pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Variazione rimanenze</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La voce variazione delle rimanenze riflette l\u2019utilizzo delle materie prime, semilavorati, merci, prodotti finiti e dei lavori in corso su ordinazione. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito il dettaglio della variazione delle rimanenze:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposta la tabella riepilogativa per settore:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:36.0pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Costi per servizi</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La voce costi per servizi, pari a euro 53.974 migliaia, \u00e8 cos\u00ec composta:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposta la tabella riepilogativa per settore:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Disclosureofotheroperatingexpensetextblock\" title=\"Disclosure of other operating expense [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:36.0pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Altri costi operativi</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Gli altri costi operativi sono iscritti per euro 14.971 migliaia; di seguito la composizione della voce:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019incremento dei costi operativi \u00e8 riconducibile all\u2019effetto combinato di: (i) maggiori accantonamenti per euro 8.519, principalmente attribuibili al settore Mobilit\u00e0 sostenibile; e (ii) una riduzione degli oneri diversi di gestione, in particolare delle sopravvenienze passive relative al settore Batterie.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">\u00a0Di seguito \u00e8 esposta la tabella riepilogativa per settore:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p></div><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:36.0pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Costo del personale</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I costi del personale sono iscritti per euro 66.026 migliaia; di seguito la composizione della voce.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I costi del personale comprendono, oltre ai costi correnti riferiti al personale dipendente e assimilato, anche le quote di competenza dell\u2019esercizio riferite a ferie maturate e non godute, festivit\u00e0, ratei per mensilit\u00e0 aggiuntive e accantonamenti di legge. Le voci salari e stipendi e oneri sociali si riferiscono, oltre che ai costi del personale dipendente, pari a complessivi euro 57.933 migliaia, anche ai compensi degli amministratori e relativi contributi, per complessivi euro 2.488 migliaia. Il trattamento di fine rapporto contiene la quota accantonata di competenza dell\u2019esercizio relativa a benefici futuri che matureranno alla cessazione del rapporto di lavoro dipendente. Gli altri costi del personale sono principalmente riferiti al servizio di mensa e all\u2019acquisto di buoni pasto destinati al personale dipendente e altri costi accessori. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019incremento della voce \u00e8 principalmente riconducibile al settore Mobilit\u00e0 sostenibile non presente nel primo semestre 2024. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposta la tabella riepilogativa per settore:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Informazioniintegrativesugliaccordidipagamentobasatosuazionitextblock\" title=\"Informazioni integrative sugli accordi di pagamento basato su azioni [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:36.0pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasicorsivo Carpredefinitoparagrafo\" dir=\"ltr\">Piani di incentivazione dei dipendenti con azioni Seri Industrial </span></p><p class=\"Normale\" dir=\"ltr\" id=\"_Hlk162292744\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">In data 16 dicembre 2022, il Consiglio di Amministrazione di Seri Industrial S.p.A. ha deliberato l\u2019attribuzione di n. 342.500 opzioni, che danno il diritto a ricevere pari numero di azioni ordinarie Seri Industrial, a valere su un primo ciclo di attribuzione del Piano di Stock Option 2022 approvato dall\u2019Assemblea del 6 maggio 2022. Le opzioni sono state attribuite ad amministratori esecutivi, dipendenti e collaboratori di Seri Industrial, Fib e Seri Plast, che rivestano ruoli strategicamente rilevanti o in grado di apportare un significativo contributo al perseguimento degli obiettivi strategici del Gruppo. Il fair value delle opzioni assegnate \u00e8 stimato alla data dell\u2019assegnazione utilizzando il modello di simulazione Monte-Carlo, tenendo conto dei termini e delle condizioni in base alle quali le opzioni sono state concesse. Il modello tiene conto dei dividendi storici e dei dividendi attesi, della volatilit\u00e0 del prezzo delle azioni del Gruppo e dei suoi concorrenti al fine di prevedere il rendimento delle azioni, dal tasso di turnover del personale, dalla razionalit\u00e0 dei beneficiari in sede di esercizio delle opzioni e dalle ipotesi di raggiungimento degli obiettivi previsti del PSO 2022.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Prezzo di esercizio fissato a euro 5,78 \u00e8 pari alla media aritmetica dei prezzi ufficiali delle azioni della Societ\u00e0 sull\u2019Euronext nei trenta giorni di borsa aperta precedenti alla data di attribuzione delle opzioni ai beneficiari. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il costo rilevato per i servizi ricevuti dai dipendenti nel corso del periodo \u00e8 pari a euro 145 migliaia ed \u00e8 attribuito pro-rata temporis a conto economico in funzione della cosiddetta grant date e del periodo di vesting.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La seguente tabella illustra il numero e i prezzi medi ponderati di esercizio (PMPE) delle opzioni al 31 dicembre 2025:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La durata contrattuale residua per le opzioni in circolazione al 31 dicembre 2025 \u00e8 di 2 anni. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La tabella di seguito riportata elenca le informazioni con le quali sono stati alimentati i modelli utilizzati per il piano di </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">stock options</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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zaiWgQeAXSGZoZL8D5Fh2E+pYY/SzzKY+MXmkNCmj8cQk9nE36n9jYNj49coI8a3sJbyxOtToc2wzpPfl3iCiW81COH1nsXvFL1qIvpu0Nb46ybGx5EU0F6PqS20l2gxRigm0parVlMY0Bb8lnar12qNTsj5WzvnZgp9djey0Kd1eW5Fi7H19RI914T+VQ1kUql/vbjB0V+/H7tJYn/UsV0zZg3xLtpd0c9qvO798qacfj0AHAHJDJWEiT+vwi/FD/q9A4uJn7Qw6iVh4sGIba3YgMXET1j89FXGObfpD9vFC0FJy+pGGoclcvyhXt2ojYi/thiOJlNSwDzYk/Q+xFhyKcdrmwNaTuvtVnNQaFcr058/S55iWubJRMHEr8tziUfci4150DB8GLo8pf035W9E/coHrNq+3xzr+IPRG++KftbiDX8Ay7LPTwDYI5IZEsXj9OdWNL7D/tcBo4m/Spxft80Ev7nAd+LBQjS+w9YohvWWR5xft7WW5oU0NjPx/pqCltX1GgcDUnIri9Rx8R/NxIcycZ3qYn+BfK2l3aOaeEsbWR1uPhZMfF+eZdpj1Pqv56UrDwq+LvWPZHt8MfX6tXu2lvfC+y0f8Am9+ejv50Ql3tp4l/IPAMdBMkOiMPHnVfQ9+NU/ZherxcQX5E7qh/0Xc6LJSqT+XYVdE38lcuRCZcUaL8atrSxr+5ltTHx0A+SBtC7AtddbyBerxd2OofGvN/HWwaxjyaUcr20OhPqXMdfb3dLEt+fPkqeJrnky4a4T/gisy7PAI+7F3jyIhPJqDnx76Qacm7ul0+4t69fv9eLnTZHeeNf0sxZvqLv93gKAIyGZoaK8MeO/mDuFtjLws4aY+PD/xNd+aM9s4h2Fv5FwQLYy8DN+rqwx8XW/mLKJiS+XDwvA5dutr7exjKlc56Pj1xbM/Qt/DUMulScUfCzF3UdtAg7IQaFdbbz682fI00TfPJlwN7vQp3V5znnEXO7Og0goLxvE8H72YWn6EF1Rv783lPrV92ttluiNd0U/q9e2/6EBgGMimaGygqka9tg1epLCWG7yFMUIE99QR7OJj/7Wtf/thn0RxrK8vu5khInvqOMJJr7V6GmvNxInp7IY3yp+sb7SzpCPedQuYBSL0ndvItP3fSz6OKjXGsZQNdy1HERxjcufbc71zZMJH5cwBqvynPOIe7E7DyLRHBUu8G0J79s2QLarX3+/NQcxDfEu2u3vZz3eUDcLG4BzI5mhmsIPka17TBo9Uxsb+FmrTXzbhlG7iY//VtbXW7BXwppmEwM/U1rXmwgxtqyrNjHxwWQk5ik2XJOW1YWFoe31VqKF59s9PqXCsfHH9S3fi1+/Kosn1KkZ0dvYWCdNXF9eZxxPPomW15b6WLo26+Idf30xB8t+bpe/erwzof2WeTIRbdzk9a/Jc05fjFr/5de786AQ/mjG9YW23f2b9t9dV8tLrX4nrX7tc0N/v+/D2bE63sbrLPGGuqVxvV9vHXAA2C2SGaoqfgRbfKz+Zr44qd+rfi6fr2782gx2+AV7w3UWEz+XkR7j99dOMm4y9Jj4eL2WrXGu3P7e9fxth0cQr3naDHZY2xqu8+vdQtm5jLQuitfKjZsMG/2wXVgElrSsLiTa9no7sQEq1zcy/plSfdOAuwEUA7LEYp2YUYwfS4O1kDqJDLGIfaiPoR8bqUBiBpfaIn/WOdczT2ZC/bHCH4HePEv0xKj1X3u9Nw8Kiz+aS719/WmMTaBQ/5xX93mn1S//sS69H96LZf6jX8zHXyXeia5+zhjiLdV9l7l/ALBbJDNkUmyyFGHidyrD2HklBrtk4sN7ZS3mRTUW+yZDl4mfKa5Bb+Lv3U4xjJ1XshgqmfjUT2pazItqLFYvF9jIxM8IC8G7Oawtkm2vdxAvPKu7HaPidwj1uYJFE3pDmzBtHxxpjLn5stQnx1KafPUxLJr4K4VYh+evHm9AGNfiPHHk/UnLtedZozVGrf+lvPTmQSEzia7fLm/pjrj2uoJav+tHa/3W952McTqa473Te50pXmHM1bIAcEQkM9Qi+f/4bjvdRQ9Wg4lPN2K8URdOx7tM/CR5DrX/cGK3ib/j1jJL9azJ4GE0mPjUD/g1uOAXNU+RKq1TnkP9ayaTiYezEBbdTYYKYC/4D2T+cAIAbI1khhCSFR7D3+NTFmtNPPwmgl+yHG4+C0z8rwITD8fG72IygQEANkcyQwiJcif4W/0Q3kph4sGMOzASTuH3BCb+V4GJh71zn6PCBA2PL/G4NgDAI5DMEEK53Cl8+2PujxImHmw4r7T/tSYm/leBiYe9k34XO9eeH20CADgTkhlCKNP9FH7PP1aIiQcT91P4I6w1MfG/Ckw8HAHFyO/8sSYAgLMhmSGEjihMPJwNTDwAAAAAZEhmCKEjChMPZwMTDwAAAAAZkhlC6IjCxMPZwMQDAAAAQIZkhhA6ojDxcDYw8QAAAACQIZkhhI4oTDycjRc3qRFCCCGEEEIIIbRvYeIRQgghhBBCCKGDiMfpAQAAACBDeiwZoSPKGR+As4CJBwAAAIAMyQwhdERh4uFsYOIBAAAAIEMyQwgdUZh4OBuYeAAAAADIkMwQQkcUJh7Oxq8y8X8+Xi4vL5M+/txf2S9HijXw9/L1dou7NexV/f3zcbv27WuKYCMe0QYAAMCOkMwQQkcUJh7OhsnE//16uxkYTVVj8+fycS/79rXWAvXXhYlPGTkuM88x8e5a8dK/X5e3ex9v+ph6XcLl5O2yTEl/3wAAAI6IZIYQatb3e7QOc3q/fEtlZ/18Xl6tZa/6vrxfy71ePn+k9zHxMAh3qLdQwVsM8yE5JhPvDVZNmpmPO7DWAa2oCxOfMHJcrjzBxPs+CDdFduM46TeQi0Pa1PCbWQeYPwAAAGuRzBBCdv1cPl/j9Veu9+/kmszAO+lG/vv9Vub180d8fxYmHtYRPI6mzB4M9iEpbSZeNC9pp6TAOIlv5TGxHv8k3hlrKf78RqjE53bX1Bjsu2MAAABHRzJDCFnlzPWspVl3J+ezluY8N+RhIyAz/LPcKf/7d/5eJEw8rMH7lElLmxC8VOqBx/uQJQNM/J348QJj44+m1yg+gyPFGni0iQ83Tn6Zey/ZVLrP08z0l070I/IbEgAA4JxIZgghk6ITddF8R+8Hw+7MfXLqfjfq2Um7r6P2uD0mHlYQnaiLNiV6P/iDbXxIzDgTPxG+O7/Pk0pM/NY82MQXJ3z55lm2Y4/bz3F+4A4AAE6OZIYQsujn8/W2XjI8Bv/y+nn5ub5WNvHL0/bKCX0iTDz0EvytbrC9j/H+YBsfEjPUxIeA0x2GPDhLQoJJizcF6h318TrdC5r6ET9RkFyf42Jx8YXYnGontqtivWMylp257MvHRmOTUO63fQfM1VMbqysdO2UAAABHRDJDCFnkDXrhMffc6NtP4t21pe/Bx8LEQy8Wj5L72o18SMRgEx+VXRgrwdx5M6QbPtmkFYxiVGeuj8tHsR9hA0KW9HSBi2V670swu05Se6tiTdgil6vyMXpsZNxckyd9iCW8L8TnNilKGyALXF6k/gMAAJwHyQwhVFc4JS+abP+r9e5X5aXrhBN3d50/wa8LEw99SH5CwB96On+wlQ8JDDfx+U7EjBB09Jpcr5Y0qa6ZqL7EYIWY7hLa831Md0zierMEx23eFFcd6hwba05Un1g+vG/L5fp8bNvfGa1PEf6GSuTjVnbJihjaBQAAOAGSGUKorvDDdUUT77/THv3XcN7YJ6o9cl8RJh76CIeaxXW/P6yMfM4mPiQw3MSHgGsmPjZwQvBSMq4oRrF2Gh2fBKcF/HtaEsMALi/VzekNxfCtiVVhm1z250Oub1x/9RgS0hvI3zhKrFWUMQUAADgZkhlCqK5g4ovfV5dM/KzUyHsD3/Y9+FiYeOjD6Dc0rzXchwSeeBI/oyfG12M87dXLB7R++GsL/XPXLo1bfQCkNtfEqrNBLgttt+Rjk/6qGxM28j6G2J20UNrHBgAA4HhIZgihulaaeEX+O/T+e/bB1Dtp7WHioY+VJl5hjQ9xbGfiF4ZNN7ty3aF8ftop12WJUSvjXzeo1cRLhnhNrCXka1bk0iBLPjbp7xoT7671czTEnUoKp2dsAAAAjoZkhhCqa8Xj9JpcWeFUPpVk5DHx0Ecw8bmPimjxJSt9iON5P2znkB6/LyZivFH0rxu0ZxM/XXS7Rsyl9Gh8JZcGHc/Eu5sxus7lLZ6z0mt3usYGAADgYKRGCCGbpB+oE5T9sJ0mtykgfHc+/nG7wg/eYeKhj+Btiibee7CaL1nvQxyDTby2W1Eyu/ljCpLxDYw3iu714uCIlPp146EmXsj/mlyOyscm/e008VLfXI6W/XW5zDc/+sYGAADgWMQmCCG7olPypv9iTpb77+riDQH5v5jTf/QOEw99BG9TWvd7vyUemgZG+BDHUBMfOpAaq7LZXdZfM8by+77two6F1g9/rdxggVqsct1rYq2xrHtlLhvbrtY3tL/55k8Vt6uVXODiW77s+pLePKGP7ZscAAAAxyE2QQi1yBt04VTcyfJ/yfvT9aSMq3/56LzbPMDEwziG+ZghPiQwzsT7k1GpnGzuPP4RhCnQ4uPfM0pdvg7lZNa/PykNonatSqVfE6IhXhNrjfiE+s9GuVTZYGxU8qcOihTmlRsj2w5Y6CMmHgAAzkxsghBqUvQL8+KPzfnvwxd+/M6XyU05J/HwMCKfItqUyAOrNmaYDwkMMPHB1Fwl7lLUzG5kjN4E07tAqyuOY9lhb6Sdsrrja2WjecuBbui0cEUTvyrWGnHdtTq0+EfnY4v+RnVWr3FlK5sI8dyVXrvS8QQAAADAAYlNEEJtin94LvnOe2Tg9ZN6d73yfXm+Ew8Po+CLIgOvn9SP9CGBNhNfUzV4g9m9SzdIhbqinZJck3l074uVB3Oma5SJn1gVa5llLpUJc6UU/+B8bNBf38/CBJ9x5fST8xB3Kr0fad8BAADORWyCEGpWbNZF6d+Fl0/aY8WbBEvx6/QwnNisi9J9wVAfEmEy8UtTKKhqvOpmd5Gcoimr1ZWbT580g1HU+ionvt4vX59YYF2sOlG9q3I5Oh+D+2sx1K5MxejHsd8kb374fFTrAwAAODapEUKoR/6777Es34MvfJ/+ptTI679yj4mHEYgH2yXvMtiHxJhMPByNMBFks30WwqZA115HM78lrwAAAJh4dB5h4uFsYOLPiH+qob6Lc3TKv9cwGrdpcP68AgAASGYIoSMKEw9nAxN/Qryx/Q2PfBd+7XE0PEoPAAC/CckMIXREYeLhbGDiT0d4xPx3PPJd+x7+KB7VDgAAwD6QzBBCRxQmHs4GJv5sWH7s7WyYfzRiBY9oAwAAYEdIZgihIwoTD2cDEw8AAAAAGZIZQuiIwsTD2cDEAwAAAECGZIYQOqIw8XA2MPEAAAAAkCGZIYSOKEw8nA1MPAAAAABkSGYIoSMKEw9n48VNaoQQQgghhBBCCO1bmHiEEEIIIYQQQuggwsQjhBBCCCGEEEIHEd+JBwAAAIAM6bvFCB1RzvgAnAVMPAAAAABkSGYIoSMKEw9nAxMPAAAAABmSGULoiMLEw9nYuYn/e/l6e7m8vLxcPv7cX3oK28Xx5+NW78vb19QKPI0/H9uPwyPaAAAAGIRkhhA6ojDxcDaKJv7v19vNdLx8XGze9c/l41p+lNl9tIkP8b99xTZLi0Mr30Kou78OWIvbTBHn2d+vy9t9nG+q3Q9uXrxdlkO6l00pAACAOpIZQo/R93u87pD1/i1f+18/n5fXlvKNCrG9X76F9xdSYnn9/JHLz8quqbXzfXm/lnu9fP5I72Pin4k/sCxIXRdna/BK+UZCbAavq8RS9G/DPERO+SQ+atiULHfSaDb9NR5seuJELxpU4lDLt2IfMNgAP47CvM1uPid9jrsPBOmm9htjD5nQAAAA/UhmCD1GfSbemdmC3r+Ta1qU1l8y14ZYXj8vP+l1iukvteVyVdoYwMQ/jz4THw5KVQ3xXk4l72qIRXrKdrCHSKk8Th/MqyVRfpCGGZTBJr76OHMYpGXytDi08hOtj067gX7Go9aWWE/8KLgz1tINk99MlTnp8qROWDdn2LABAIB9I5kh9Bg5Y9p0eu4McGbUfy6fr7f6muu86+fz1V8fZDDxwqZBvEGRxpIb8hC7GPf3+62uyuYEJv55uLV0k5dzvii7KPKmrXXeCU+axzKYeKGxeIMifXu8h1hS/U68/ZH6YGh7EirzaBOv0RHHkUyvJdYj9aeJ0rx17yVz/56LzPSXTvQj8psaAABgf0hmCD1GXSa+qOhkvPE0fmHg59NzZ5wtj9OLijYVFrG4GJN67+1lJ+3+1L4eByb+eXSZ+CJh7d56cLww8LOncf6m6nM1ok2FRSzbeIiY+g/bRY8CFPO0OgkSmPiHYIn1SP1poXjTlG/A5c1qnyP+A+RsuQQAgFMhmSH0GI038dEJuPQYe0G36yKjvNrER7E0mPhl2coJfSJM/PMYb+JDna1r6dt10brerelX+Fcfy6KD23iImLqJjyou7XbIHUjwiVpKv6TcKflxiLysVs6p/piD/XV7WzesfWhhZF5a+3NFGudKh/z88dIfNx+ZM1+X+CFg30Vz9Yj5SOnYbQMAAHg0khlCj9GeTHymJ5n4+CTePR1Q/IG8SJj45+HW+Gu8TYr3DWsPxJ5k4rs9RITBxMemSeugC1QboGgjQJM4CJp5Du2pii7QTJ9TSNojTXxbH2yMz4u9PzO19iVjXpobafnxOXM3nnzjhNiKc8R9AJg/SFw/+F48AADsF8kMocdovInXHmHv0FoTH/143bJ/Icbid+Jd+w2bEZj45zHexEfeYW2la028+sT6Vh4iYDLxeoB3KgnwOxTC9QuTmFUudHbGxSMEE9oSDFI1UUp7za9P1Nrq7UOJzfIyYSgT2kjnQchTdr02d659SWIdnrMQl2ziJ3x8iXw/nCFvufkN7QIAADwZyQyhx8ifVAuynj4vpBrnDq0x8f7aSdJmQvx+LG/YldP6ijDxzyOs0XN1rYOdH5gkWII2NB9iIfYIUiCbeIiAzcRP+AEoGSipA4ZEByOfGrCCSVYJp7XZNS6ZqhHV2mt9faLaVolCH7pZk5eJWhk/ztpElNv3Y7+6oz05M16T3oQ+Bz3zcyZch4kHAIC9Ipkh9BiVTPxN+v+JLmnYo/SzGky81o/iRkJq5H3Mbd+Dj4WJfx4lE39T26Glr6/LYyX4NX7dSGv9eKyHCJhNvN7JshHyJq2YaK2Ong6uMdbata2vT1TbKtHT7xorY62UsZhxN/lj46pv4LTSkTO/8dDXdt7nEIOTFktx4wsAAGAHSGYIPVfL/+rNdhodrmkz/qoGmPirGh/r9/3w10VfEbhLM/eY+P0RPMAs22n0ON9wR/W3OcXNiMb1/BoP4bCbeM1oVzpvMysh8OXJZM2YhZgkZddUzarWXuvrExZjfKWxDyZG52WiUqY4sRNpY3yT5SYelLM1Jt5d6/OR9iNIigcTDwAAe0cyQ2gHik6qqyfSUdmux/AlNZh4SQtjb30ywH0dQDiVTyXlBBO/U7yPNKzfo7LDnmT1ddo2EVIW/qfq+e6s9BCOBhMvG4+aGXHvl5Mdgrea+EXSFGUhVc2q1l7r6xPVtjr7UGGbvExUyljadZLmgnS91PehOes28W4TIbpOyk8hZ74frQMMAADwIFIjhPai8H++F4159D341T9mF2ulib+qZSPC9zd6ksBdH28CSK/dhYnfK+FgrugV/Zp90si1s1urd5r4K74OiwdZ7yEcTSY+76gQSILNrDSa+ChZ+YCvMdatZn1FW719KLFZXiYqZdw4F29AC1EfZi1iHZ2zThMv9dU9FrOMy90f+QcDJh4AAPZObILQniT9inuirQz8rBEm3tKHu9zJfVxO/i/m9B+9w8TvlbB+Vz3EVgZ+xnuLFSbe0oc7IzyEo83E+wrvRslg/vwz/yWDmNbrkY1Z2QCtMavata2vT1Ta6u5Dge3yMlEpk3+3Yx1SX8bnTJt3BVwekgtc/5cvu5jSGzDEWrvZAQAAnkVsgtCeVDuJD++bH1dv0SNNvGsr2YhwJn55iu/qxMQfh7AWl9fE4f2yl+zEresfYeKHeIhAo4mf278FOQfg/m0KOAsu4A1gwezE15bNXMGYVQdKbq/99YlKW919KLBdXiZqZfz7rY+my0ibP+NzFq4xmWm/E5jnwMW7rMfVn5YP88bULgAAwBOITRDaj8o/VLexgZ81wsRb/ss7XyZvh5P4cxA8oOQfwjp9EwM/Y/FANaInBVQPMsxDBJpNfOisU820BcMyK+1cGDzJ0MgmWR3wJLYskdUkt5p17fWJSlvdfSiwXV4mGnKnzYmbCY8n4/2arMLopo3eG5+zKObqRa6s3DcfQ/whI712JfTPHisAAMBjiU0Qepxuj4/LBnnxo3DZY/Lxj721GeywMWC4zmDi5ZPyu/z1k9SNBtcX5Rf1XR18J37X5Gv/gD+cm5UtiGNf0Wawg18wXOc9hF7W1Seu2WMPom40jPQQgXYTHxmQWuWB5BpJYmbCAC7fNtQ3Ka8ynhBBYfNAa6/19ZlaW719KLFVXmYsZSztCyZeLDcrvaHG58zf6JV57MrlG00OvS9ZPIYPDAAAgGcTmyD0OBX/WzYn6XvusTmuSXk8XTLm4b2ypO+sl1XfBNAftY83LJbi1+n3w8Koa5IW7rE5rim5vmTiw3tlxet92zX1TYAhHiKiw8QvB0QPKEdOQsnIhE7lnRA6fDdiLj6547kRDOW09lpfd5TamuntQ4kt8uKwlJkiUCa7PFeEeGepHR+cM4uhNuyG3Uhjk3fcfH6q9QEAADyP1AihByr+YbpYpUfkG0x8ao696Rbq7zHxN7UZba/CifpSaf36/4OPiX8i0dO8C5XWwQ0mPvUXpXW25lFS5Z5F8SuTir5jsIeI6TLxAOchbEw0mf9uwk3asgEGAADwaCQzhM6oYIb1k+9jCxP/W/g962xMPPx6/JMlD3HxbtOgvsMGAADwTCQzhE4o88n3cYWJ/yWYT76PDyYewD/ms/131HmUHgAAjoJkhtDZVPkBuZMIE/8bcKfwv+OgDBMPED16s+1h/KPaAQAAWI9khtDJdD+FP+tj9E6Y+F/A/RT+t3xdFRMPMPOIx29+0SM+AABwfCQzhNARhYmHs4GJBwAAAIAMyQwhdERh4uFsYOIBAAAAIEMyQwgdUZh4OBuYeAAAAADIkMwQQkcUJh7OBiYeAAAAADIkM4TQEYWJh7Px4iY1QgghhBBCCCGE9i1MPEIIIYQQQgghdBBh4hFCCCGEEEIIoYOI78QDAAAAQIb03WKEjihnfADOAiYeAAAAADIkM4TQEYWJh7OBiQcAAACADMkMIXREYeLhbGDiAQAAACBDMkMIHVGYeDgbmPiN+PPxcnl5mfTx5/4K/Gr+fNzmg9fHhZmh8/fr7Zant6/L3/trXbi8r62nxCPaAAB4ApIZQuiIwsTD2SiY+L+XrzdnOOzCs97QTfyfy8c9V29fliV/a3nYG96QLvR2OetwjtjAGrUJ5uoRq/n7dXnz4zGrtrHi7sV07MJnJZ9/AHAmJDOEDqCfz8vr4u/bTa+fP3J5i5Q637+Fsqm+37PrXl7eL99S2VlZW4WyV31f3q/lXi+fP9L7mPjDkq3VblrliZQ6TWu47FBuVmH9OGytmYOJ3wjVhMSDaUlWa3nYGb9tEyb0t3++DjLF/t4RPjCVD/DSh6u7p6Vx9Bs13KMAcCIkM4T2LGdmC3r9vPyI12oy1Pn+LVw36+fy+SqUj5RtAiibBSUj//1+K1PapMDEH41oPamp+QlIQ53qOq7ui7NLB681U9ofp/c7ELWdhN+NfpLYauo2MoE8AvwQwin8b7lfwnzt97OujnVPK7jcS/dN/iFZ2Thw94vaqTExAwDsCckMoT3rbrgFU+2M7izT6bmTM9VZnUuDLtWptxlvDCzNeW7IQzti3O6UX91IuAkTfzTu6yph3eU91qSmtaYz1dlFS4Mu1am3Gda96Vp//FpzCSZ+I3QTvxMw8Q9h9/Ngjwz5jCltJrj3kvrv7Wamv3SiH5F/WAMAHBvJDKGjKjLdFcNrV2TG0zqjE3XRfEfvB8Pu6ktO3e9GPTtp93XUHrfHxJ+LyHQPW19HZjytMzpRF5uL3g9rwG3WmjGY+I3AxEP8IYOxszPkR+2KH4blD9blPVvZNY0YEjcAwI6QzBA6rvzJ+DATH9WZPKb/8/l6e93wGHy4tmzil3FXTugTYeLPxRY+y9eZrOMsT9Xm126z1ozZ3MSHji9VCtInwkt/RLWl7BUf/1K9cyBr/16Rfz2ruHWgtPLuddffUM5JMo7aeDiJZlPKmRp8Ele0OzVLvKyp/hsPnyO2wbqR9DlVXJWL7fZatAuYlPNIdddMY881CdY49Xk/h5HPPamPeh3xHC9//pQNtX131NVj2oQpbhwAABwPyQyh4+qRJt7SVm707Sfx7trS9+BjYeLPRWm92YuvM1k7WtoKa1y3BtxorRmxoYlfLvRFFRfpqVLj1VJ2plT+rhZjUzRqH5cPgxGxzTutvHt96uuXYDqdkkYkIxVrOYFqY1jKsxzXMpw19UtKy7eUnemJR0DaBPCK63DxTfdSdk1LX2ZJsfVcI2GNM7RnH2e9n3odtc+eeQhuZeUPxNBGeF9o1/XV/LngYrTmFQBg30hmCB1Utcfbu6Q9oh9eL5ps/6v17lflpeuEE3d3XcOP9GHiT0TkwRKbs4KwDlx6J2nNKODXx24NuNVaM7CdiXcJFrLrdzTSxa5W97WuFWUnQpv5gC+MrWk2RAOdtJWZ5Kw+YQCLaOXjGPL3S/29Ypg0oY50rKO2s+vTuPKxcHTV/5A50tJfHT8XtGvcPeKVtuuIc5qWicztYqB7rlEwxymbWDWv1/HRYovqiNs35T/0Xf3A9XMjka/fxaH1VcLQLgDAgZDMEDqgvFmeNPAUXt8YCN+VL5p4f330X8PFscaqPXJfESb+JMTrN8sa1kq01lxWG9bMxbWdvz5av26y1gw86TvxISFxorzpMQxKS1l9YALBfOfmLqNWX2w6sgJhoW8JXS8fmzQp5oqhcONYNZjaOMtjWI/rTmf928+R1v7qePOqXbC4ufX7yfdDGSupnZ5rVIxxyjlsnO/p50vxXtIwjtWiX5N8rhpj9lTuOQCAgyGZIbR/+UfZE407gb9Je5Q+NvHFNiUTPys18r7+tu/Bx8LEH5NwELRU2/qsjm8nWzcb15R+vZp4n+FrzcCTTLwceIuR7iqrGJobdpNmqU83Sa2DppWv11M0am4clT74PhaCdPUvDUuIq2RkeuvvGveWss391ajnwRafm5dSmdDGrBB6zzU61jz6cos5FbVnaGxRR/TBZ8v5He2D1Eg+F5Y5m6V1pXjPAQAcDMkMof1LM/FXDTqJD99nTwz4VStNvCLfpu9D9Dh/pT1M/DHx6ypJg9Za5XXuShOvsGat6XiAiQ+dl7QMMO1AqQ17WdvCOtRXMwyW+vQyoZ3a4NzQytfrySdIRMXEF2+aRMt82fo3ov6bBs8Rg2yGsmSkb1jmUfhgKSuOqeeaEpY4Z7RyaTyt86LSbM4aE++u9fdFOoeCpLisuQIAOAKSGULH1MLYN3yXXFR0Ui4/Lr/icXpNrqxwKp9KMvKY+POwWCsqPsZM9cAo+Njiurll7blyrenY1MRLC/JUxYVwpdyMpawrUzYtIYE1c+PbLGRWLxPaKVweoZWv13NOE39Dul5rz1J2bTwZ1ftkTJ7koZXLOpXay7HO13K5fGNB+pCL6vhyH4bGfMd0m3hh40W6Twr3js99W5IBAHZJaoTQwRWZ79bH0b288Z6knupLP1AnyMdTM/FuUyAq566NNySk1+7CxJ8Mv85uXddG+PXiJLWSsDYtrkd9PLW15/q1pmM7Ex8lN++00RhEdawpa1tYGwdpwlKfXsbYd49Wvl7PCBPfbKCM/euvP2HwHFkdzx2fe/Xmq5/Ux7m0x9VzTQlLnDPGcosxSD5DEvMdjH+t7YROEy/NARfDMpeur/lnoH7fAwAcj9gEoTPIaK41mQz8rOiUvFDO8n/Jz3JPEcQxy//FnP6jd5j4s7FyvWsy8DOhnVK5sGYt++MRa03HZia+vJi1GT1Hy8JYKls3VDMuWfWYLPXpMbf1XS9fr8fHKRWomPjitUVs/euvX2bYHHlUPKb7yD4nAz3XFDDe71MC7x+GlXIz0QfnIsasrdCXtnHpyIFrO7nAzYvly26Op30Nc7/rDwoAwM6ITRA6g9aY+PCIvOVxfG/QC2X9I/6lDQF3up6UcfUvnyhw/cPEn581a65ofVn0hje8R+jyfRFD1pqBJ5n4tkW2JXkOsayPWW/PX2cxIb4+5aQvai/vv83kBrTy9Xp8n6QCtXGs9VHF2L/u+mXGzZER8TSMTTHeUI/9A6rnGh1rXlvyPyX7fv8vc10eF+v9MhM+X0w5KGxAuJiW9bj60/Jjcw8A8GxiE4ROoOgkve1x+jYDf1Xt0X1LLL5Mbso5if/laAdCVdoM/JXaWtQSy7C1ZmAzE+8X5KkpihIxK3T2vgDOeh8l27/XUnYmLK6Xbd4IsVoX33F9yzzEdV2VxRiuzd4S0crX6/GxSAWqEy7uo2xsbxs1upEp96+n/vs1WcWj50hLfwV8buV6ZtwmV22++c2wSXk+731J3ui5RqM5zqje62vZB2SU5+Q9ua14XAy5vxJdU+2nK6uMlfu8kjYWsr6FuWVMLwDArolNENq/5NPpuyJTLRlxf3KeGeDo0XjBHOuKr0u+8x4/lq9uCrjrle/L8534U+M8jLieir2kYMSDF9M9in1NORNfl6wXIz8lxXJj5FozsOEP20VmqaAwOHGCJMXttZR1GOJpWXnHEyjT1L57P6szxG5rTitfr6do4pUcyrtAJaW5bulfa/1yzEEPmCPidQnVe6QhR/GHg6LMYPdcI2KNUypXy3/6QVZoK+qPLe75kvvcL3z4zbhyer16P7I4zZ+NAADHIDZBaP8KRrwk2YirJj42/zWlj8XHZl2Uvikgn7THijcJlpI2MTDxxyIY8ZLk9ZZq4oveLVG6yKuurfW139C1ZsSGJn5GCOq+qHanbsvglE6IPWgpG5AnRe+iOzd9foB2b+Jn8vilotqNJE/G1v7117+Q2FhL2UBbPDn+etVAurzrJ/VLlH4Ur++5JsUap1auIf/+w1Fuy5/0W+9Vy+eUK1Mx+nk/5Bjr4w4AcCxSI4SOoDZz6+RNfHqK3WDiNcMt/r/1lu/Bq6f0Tmlf9V+5x8QfEW0tW/YY6nqswcRra/6wHo1UCmbwWjOm3cQDQBH5sXB4LGGDqrJnM4jw4cu4A8BZkMwQOqOCGW7/wbtjCBP/W/g96zFMPMBQHm0eQcPvlj5kIFqfrgAA2D+SGUInlPnk+7jCxP8SzCffxwcTDzCQ5se+YTv8I/rbjwWP0gPAGZHMEDqbKj8gdxJh4n8D7hT+dxyoYOIBViJ9h55T+D0QHqnadjwe1Q4AwGORzBA6me6n8Gd9jN4JE/8LuJ/C/5avNWLiAVay/JELHqfeFY94rOoXPboFAL8LyQwhdERh4uFsYOIBAAAAIEMyQwgdUZh4OBuYeAAAAADIkMwQQkcUJh7OBiYeAAAAADIkM4TQEYWJh7OBiQcAAACADMkMIXREYeLhbLy4SY0QQgghhBBCCKF9CxOPEEIIIYQQQggdRDxODwAAAAAZ0mPJCB1RzvgAnAVMPAAAAABkSGYIoSMKEw9nAxMPAAAAABmSGULoiMLEw9nAxAMAAABAhmSGEDqiMPFwNjDxD+Hv5evt5fLy8nL5+HN/CQ7Bn4/buL0MGzhtLjBHTsefj9vcefuaRhe6IY8AT0MyQwgdUZh4OBtFE//36+22eHr5uNh8xZ/Lx7V8bETCa29fZ1+CaX3FoB0VTPwz2NtnRl88bu7k4/mbPhNb4PMTYG9IZgihZ+j7/fZ3oKT3b/naWZh42BPeXxRUW/OUT+L/fl3ejBVdcScmsemP6hhnhHaK2lcWoUcFE/8E9vaZ0ROPv0bYAP1Nn4ktFPLiN5TJF8BDkcwQQs8QJh7OxPYmPjIWlsWTbHgKp05He0yyGu9BT5Is4/BLH2nFxD+DvZ1Ut8fjTKdcfm/92wulvLj33i6kDOBxSGYIoWfImfiSUS8JEw97wvmLNWv+6nfi7Y/UhwWYOaDTmXgNTPxRwcRDOx2fhVDF3YtsfAA8DskMIfQMYeLhTDzExMePOBYbcibP/P35CUz8PsDEq2DioZnSo/TQjd9Q/mWfQQDPRDJDCD1DmHg4E48x8ZG5KBkZ3ezk5iSc7stKT1q08u0dr5+Q+baiAvZ4Vxg0vwkSqb2DV6z5svTL3veIjr74+eOlPzZr7V8LWfv3ykwmvqm/+5gjV6T6JulVuhjD2GR5UwxWbR4t+9GZi1L5LPbQhpN+wmuIJ8L3VTWbWn1rYizTds+siWPEtUpcbI4APBzJDCH0DGHi4Uy49bNlXalhMPHz2sktALXFU8kc5wuz2oI+LPJCvaqaer9HE1/rYzBMddryZemXve8zPX3JF/l6+dHzYSL+Ma1MH5ePoolf19/nzJGZUs7vEg2ou25q7085b2kXavNomd9SLgbE/iVvAFwljnMpnhz3wdxuVtfEqNFzz4zI1RZ5dn2Z6m6a7wDQi2SGEHqGMPFwJh5m4mOjIzbmT8Ukk19YmLnrtBMr167QaDgBbFnQhQWtljTJxHtq8ap91XMQ+pHmLlyjt5fQm69qvyYMZbr6os2da1+SWIfPhyiu5LrMdBbbbBk7bS5or/e2oxPqy9ta9Dvrc5wv4Xo/ltK1AurniiUXY2Mv1VuKJyeU7TfxQfYYFbrumTG5WnOtEO5EeF/PLQCMRDJDCD1DzsRLev38Ea+JhYmHPRGvh1JZ1zg2Ez/hGxNWV6X3igszi3lUqRvynJ2ZeG9iUnPm6OmjRqEuyzjUynT2pZjvJjpypZrIO9H7WXzdY/fkOVLr80QwwyVzJ8cTrtXidUR1ZYHUcrE2dmmjJ7yff3gq8YhYxkOrb02MPdTn6Jpcjc9z6VoA2ALJDCH0DJVM/E2vl88f+dpZmHjYEyUTf5O0hlpiNvHexGWL89qitbAwW2Xiaws+ifoC+5Em3mJg3SCvX7SuHIdKmd6+6Karlfb54Nsu9FvboOofu+fOEUufpxqr5k4Nx2C0Z8K4S2a/kouNYtfG2nKtx/e/NJ+1+tbE2MMWcTzrWgDYAskMIbQn/Xy+3v4uXPV++RbKzMLEwxEI6+NZ5QMxu4nXFsequXcUFmZmEx/almRfz+3LxPsFqUFtJr4xXwNMfH9fQm5uqp3gzoyZDxZDoJUZ0d9llY+ZI5Y+x7HYYo+p32PB6GplKrnYKHb93rf0+87GJr74+VSk5Z7ZNldrrrXNAQAYhWSGENqdvt9vfxsmad+Zx8TDYfDeWl8PzTSYeHkBVV9UFRZmBvPo6y/Ivp47v4nvytdTTfwN6Xp5CPJyqaTrJHxdhQu0Mv39fe4ccfWVy4ZYbLHHaNc6wvutnxlbx35WE2+ZQ+Pi2PZa3xetAAAMRTJDCO1P35f3+W/DJO378Zh4OA7Br5bWvE0mflpB3RZQ/rTUNdKzYJ2omUffntSJ+oIvZ58mvmxKGujNV7VfE5Uyw/oS9WHWItbe/ilYDIFWpr+/z50jlj7HsSzbteS4fI/5+6v4xEU5F1vFvsZcevZm4rvumW1zteZa2xwAgFFIZgih/enn8vl6+/uAiYfjE9ZDpfV/m4lPF+gW81damBmNobxgqy/4ctYsMCeq/dXql19vXpBX6M6XZRwrZR7Rl9Hzwcdc6LfWZn9/nztHLH2eeq0YcUOOSya2+hi9o5KLjWLXc23ot6e+UajXtyZGmb57Zttc9V8b3h+1qQUAZSQzhND+xEk8nImwlhxo4peLQvfv8oKqsDBzxlA5lSsvQC2L5ZQQi1hnZDLE9yvx6n1VXvf1lU7t7HTnq9qviVqZwX2RDNvw+VCL2b8vtNnd3+fOkbhPWp587rOxju4fZR6Yrq0OUC0X62KvXpsVqF8bsHzwavWtiVGm757ZNlf914b3MfEAj0EyQwjtTeHH7fRfqMfEw1EIa9ny2r/ZxMcLaUsDxYVZ5WRO7UQSg7ZYlAh1Lq+LX79KDqhykqj1tf66lsfbIlwxzgnd+bKckDb03d6X+zVZhcFcxO+Nnw9xzMsc1+dD79iF65ZV1l8fMUeW9eW5ivudG6XltWk8xWv9GFnitOSiP/b0Ooe/PitQvzYQxagWrvevPUaZkJOWe2bbXPVf27FRBwCrkMwQQo/W7b+Xk395fvFfz71/Z+87YeJhL5TW7bf37qosdtpNfLSQuqr4aOtMaWEW3osVFuBJW4raFnSlOqeEusWtWGktXq2vpRxY+mg1aL35qvVrxlKmtS9ynUFpvzeYD4mZWao2H3rG7tlzZMZQn9jfKMaPQt6Ez4TFh5IoeV505aIWu5KoMSY+qkf9bNTqWxOjRs89s22uuq9t2ggCgBFIZgihR6v+f8RPKhj4WZh42Av1NfEkbREV0WHil43nJ14ptUVdvshclgvXe90Xxy4OQz8ThDpdJUXTNlOKV+trLQdTCbewTVTPb0pvvmrjMGMp09oXId5ZWqK6+1ci75ePtTof+vu7rPKRc+SGXF/JIKUxFvKWUP/Aspr4G+tjz/F1ZgXq1y6omk2tvjUxlgj1ehXvmW1z1Xutv07dHAGA0UhmCKGn6Ofz8jr/DUj1+nn5kconwsTDroi/wh2rYY3TZeIB4DdSN2gwEzY3yNMowtzr3bQCgHYkM4TQEYWJh7OBiQcAI5h4K/7JAxI1CLcxIv8uBABsg2SGEDqiMPFwNjDxAGAEE2/GPybF97dHwKP0AM9BMkMIHVGYeDgbmHgAMIKJt0OuxkEuAZ6FZIYQOqIw8XA2MPEAYAQz1YT7gTtOj9dBHgGehmSGEDqiMPFwNjDxAAAAAJAhmSGEjihMPJwNTDwAAAAAZEhmCKEjChMPZwMTDwAAAAAZkhlC6IjCxMPZwMQDAAAAQIZkhhA6ojDxcDZe3KRGCCGEEEIIIYTQvoWJRwghhBBCCCGEDiJMPEIIIYQQQgghdBDxnXgAAAAAyJC+W4zQEeWMD8BZwMQDAAAAQIZkhhA6ojDxcDYw8QAAAACQIZkhhI4oTDycDUw8ZPz5eLm8vEz6+HN/BUZBbgEE/nzc7ou3r8vf+0urGF0fwC9FMkMIHVGYeDgbJhP/9+vttiAS9Xb5YpV0KnSj+efycR/3Nwa9C0w82Pk995u7Lyy3hfz36GPKVszfy9ebvU4AkJHMUIt+Pl+Te3XW++VbKIt2pp/Py2s2di+X92+hbIe+312dtvkQykd6/xbLSlpr4m1/e2CX/P26vGVjN2594Nf2xvkQykfqCMZk4sXGUnHicRpUoxnfBKyMu1BzC5DyW+4338/KHz/lj3CsOE1+wcW9BtCNZIZMUgxgrFFmEI3W9+VdGK+FGsxzrrT+iomvziXbJkC3iW/82wN7IhyGqFo1eGn9a9cxbZtCbSZe6Ghs8DmdPQf6eHMSv5bDmXgeS34iv+N+c2a73Mf4D6Xw9Nf9D+PytnLX8LQYQC+SGaorNmmvl8+f5P27KcPE71TONGdG/efy+erGtW/82p/MiOdSUu77PdRh2FToM/E9f3tgNzjTnA1QeFpvVs/4tT+ZEc+lpJxba89qCGa1iZ8JRr5tBwH2yeGM5oHAxAPEhD9qpVsi/LFs+xvj7jc2HQH6kMxQTcGo2U5I0ZEUmerG0/iFgX/9vPx4E67Pk+pc8nUIm0WJekx8798eOAKRqW5cky8M/Lw+9iZcnyfVueTrsB88DDHxU2T3xwM48TgDmPjtwMQDRPi/HaUFUvhD22rG/R9N5i9AF5IZKiuYvNfPH+F9dHT576bPRlx4X9PtusiMV018dPKvbhjY51u7ie//2wPHwK/JG9cIt+uidUvVxEcn/+r6v32+bWziXdD31325m8TqfCIiKe0udkIkRde1lPVIsUzS0iCT5CAeSLG+2vsCDTmL8eOaXKOPd4hNrX5IzmbSvAnxWm665njq42W5udpzG9E0nkm8lXtMuw+s5ZyyHGxyrwh57B3zQfmTsOZ0pu1zKMw9NY4nze+2HOv4fJTGVf37YsBfW9okAAANyQwV5b+/XD8ZRcdUr4nP1GDidYNuMfo3NZv4NX974BD4NebajX6/JqqbeH2NFa3HjOupMSbeB59O9GjB+JUv+pbVRY81iMpvopYFce/iWZV5wMs5cLoOqrIgnyUPenvOriRGZamPy4c63iEv+VQYmbOZKG9/yvFmoVzpjcc2Xuq90J3bmZ7xLMcbmqnVPSmKqXa/hPk4ctzXjvmW+ZNoy+nMOBPfm/dyf73Ujnd+5ii4vy3i51vh89CrOrdcvG1xAcANyQyJir+frGmt6UM7kN00VzXkJD7aVBhl4of87YH9E62jyou9Og0mvtSW6aAvYux34rNJnS409YWUryNLQFSH5aaJTFQ1B0rZEEtex2IRbkpyKQfpe6X384nRl7O4zuV4ZAYj61+4Nn1rbM5m8twsLo0/ZIU6++Mpt1uqd3lta25HjOcs5R5zc73YrnCty7Ny740d91FjvkH+JHpzmqJ+ZoXY0ib6817Ocanemb4ca4RrtjPxlTYAoIhkhkRh4n+Hol+KX/3DhFUTbzv1tz4ZgImHBS1+sYafM7lXc/j1U2HuWMrErDTxywVhnoT4/cJi1idS63w4/SknOmqvOiJKWcOghkWyZcEf50DoX9SeWJ9/P3mvN2e1/sXxZAVCX5rqnGjL2UwlbxOhzuT9VfHE7UqxhvczU7Amt/691nugFq+Fwv1VMvHDx33EmD8jfxIjPrPCe4u3VuW91t/wvj6/W3OsYSvv+9K1aCr0BwCqSGaoJP9DZBj2U2rYo/SzDCZ+sTkktOnjMcRkNvF31v3tgb3TapiLGEx8KCO3GQ5J5Pcl2kx8QfICybaA8jdKYSXnYjDVU0riHa2s7aZtWawqC3FPrS75/d6cWfrnxzurW+7L+JzN1PI2oZiZdfHU29Xysya3veMZx1u6N8oU+lww8ePHfcCYPyV/Eoa+TPi4xc8suY51ea/HNX6OKvixLG+e2Pqro/UHAOpIZqgkTPx5FX4pftDvHVhM/KSFUS8JEw9Gwtpr0OGNxcRP+PVITcY5t97EFxuyLWTNnZqkLg4Np1OeQlnbgq9l4V/LQd/7vTmz9E8vU4mlUGdbzmZqeZmRjcq6eOrtamZmTW796wa1xrsk5ExSVkfBxI8f9wFjbtC6/Ek05tRR/cySY1uX93p/q/PboPpYT9RMfLxrrcnwh86WLwCQkMyQKB6nP7ei8R32vw4YTfxV4vy6bSb4zQW+Ew8WovE1rVUsGE38FXF+3dZB2vpLY8wP26nYFsjrF4ehnXqM5bIulvLAagtkiVoO+t7vzZllLPUy5VjG5WymlpcZuc518dTbPaqJt7SR1eE+bAomvi/PEpa+yPU9In8SXTm9EtrV54sc27q81/uLiQcAh2SGRGHiz6voe/Crf8wuVouJL8id1A/7L+YG/e2BHRIdngxdE7SY+AK29V1gVybeGnSKX3Qaklcra+urtkCWqOWg7/3enFn6p5cpxzIuZzO1vMyc7yS+/R6w5Gki+qOUt1Gow2Dix427pS/lMd8sfxK9OZ2wfWbJdazLe72/tfndnmOFmol3+Dz3PfZmyxcASEhmqChvzPgv5k6hrQz8rCEmPvw/8bUf2jObeMfKvz2wM7Yy8DN+rqwx8fL6tsQuTLy2aDQRDUr1ckNZH0txl60l0bUc9L3fmzNL//TxrsQyLGczhrmjmIB18dTb1XK/JrdanXUMeZoo38OFOgomfvy4DxjzeiMJtvxJdOfU/Jkl17Eu7/X+arnsz7GGdW6Ecms2aYZtPgD8IiQzVFYwVcMeu0ZPUhjLTZ6iGGHiG+poNvGr/vbAvghjWV47dTLCxHfUsQsTHwJv3e0K9ddjM5b1sRgWuaZE13LQ+X5vzmrXRf3P81SLZVTOZqLxUq5R61wVT208omvTAmtyW7tWpR7vTPkeLpgpH5cwBqvyLDFizLfJn0RfTqM+VhtUYluV93p/u+d3M/YFks+1aR7FhP6yCANoRzJDNYUfIlv3mDR6pjY28LNWm/i2DaN2E7/mbw/sh40N/ExprWzCvh6K2YeJj8ppC8RbDNrC3ZA0c9k4ljzusDi2JrqWg973O3O2uG75Xty3q7KALLGMyNnMss60j+U618Sj9THgry/kZ01ue8dTi3cmtJ/UHRlCsY7iqfGaPEss6+sf8/H5k+jKadMHvRbbmrzX++uvzwr05lgjqk8LxhHNQ7nt2x/AvL/aZgoAWJDMUFXxI9jiY/U388VJ/V71c/l8dePXZrDDL9gbrrOY+LmM9Bi/v3aScZOhx8T3/+2BfRCvW6xrkxthLWW4zrK2m8tIC5F4zdi4ybATEz8T7ZSoWibHx6UqlG8pa4rFnItaDta8356zK4nJWGoq797PGlwZi9xBhaitj0K86oTvjac2HlMJ1eRMdOd2pmc86/HesNQt1RHqjxX+YI0c9weMeXf+JNpz2vY5VIqtN+/1/hbnd1eOdXxblj9cxXvrpmwh5a+xxwQAAckMmRSbLEWY+J3KMHZeicEumfjwXlmLeVGNxb7J0GXiZ3r+9sA+MIydV7LmKZn48F5Zi3lRjaV9nbIjE39DS4x0g2xn4m/IsbQmuZaDte+35SyQL8Z9eTfRsgZ7Y2mfmHlbhXgLtMfT0EetQFduA23jWY83EMp63c2Tuz/kOvL+pOXGjPuWYz4ifxJtOW37HKrH9pz5rbVrG58F/o+afa7IOZSv93FaNgkAIEMyQy2S/4/vttNd9GA1mPh0I8YbdeF0vMvET5LnUPsPJ3ab+Dstf3tgJzSY+HT9Ulo/aGugVGmd8hySn2y0YDLxAI9nrbmC48GY/z7CRs34MQ/zqXlzAQCuSGYIIVnhMfw9PmWx1sTDb+IY6wdMPOwUDN3vgzH/jfid6eGD7jYI+ne5AX47khlCSJQ7wd/qh/BWChMPZtwJ/s6f4sPEw07B0P0+GPNfif/hoLGPJfIoPcB6JDOEUC53Ct/+mPujhIkHG24tuv8DAEw87BQM3e+DMf+dbDHuzCWAEUhmCKFM91P4Pf9YISYeTNxP4Y/wNTxMPOwUFuG/D8b81zL60bWDPAoHsHckM4TQEYWJh7OBiQcAAACADMkMIXREYeLhbGDiAQAAACBDMkMIHVGYeDgbmHgAAAAAyJDMEEJHFCYezgYmHgAAAAAyJDOE0BGFiYez8eImNUIIIYQQQgghhPYtTDxCCCGEEEIIIXQQYeIRQgghhBBCCKGDiO/EAwAAAECG9N1ihI4oZ3wAzgImHgAAAAAyJDOE0BGFiYezgYkHAAAAgAzJDCF0RGHi4Wxg4gEAAAAgQzJDCB1RmHg4G6c38X8+Xi4vL5M+/txfWcvfy9fbrc5lldrrx2B8ngAAAODISGYIoe30c/l8va1H37+l9/uFiYfHs603NJn4v19vN4N3V1Mgf78ub9G1b19/7288Bky8DUw8AAAAxEhm6Nn6+Xy9rVfuajJ7P5+X1+ja188fudwv1Pd7yIvX+7dYdjv9PhN/ZI+1Z7yvifVwj7MDE58l4u1rCstGdu2DE4iJt4GJBwAAgBjJDD1bmdl8/bz8COUkZdc+3KTuT+mmiKTHbXb8PhN/ZI+1R9JNEUmP2+zYk4l/e7vv+LxdTP33O0Qfl48nmURMvI3NTPyfj1u9pQ8lS5ketqoXAADgFyCZoWfLG/HX1/up+uvl80cuu5A/hX+/vLs69mTiv9/v/bJvSqzVwsAL7YZND2OOV+sXm/gDeqwiT1iDLwy80G7Y9DDmeDV7MvFTBC1mzyez8bqRjG8XE98EJh4AAOCQSGbo2fLGcjLg8b+lsrG8YW287mF6tIl37U0qn7R/X94x8ZtxZI9V5NFrcNfepPJJ+5/Lx2818SFJH1MaSsxJCoE/a4KNbxcT34TlJt7qRn/0BwgAAMCJkMzQs7Uw4N6Ivl++hbJBsxG9XTebQ0x8MMuPPPmv63ebeL9uPYjHKvLQNXjwYPta8+/NxEcTp7jTkQyeaYL5ybuUpeO+fqf7Rd3tquVXmPgV/UvRvvNRq2t4niZJl9S+kzLPHUuZGGufW+u9MnBsAAAAzoBkhp6tpQEP5rx4mpwYZJOJj06qY+nm0hlQd2odGeW7pBhr30kX+yXF1rIhEf3AX69Z1uKW60tyk/zAYLjGYOKbx+WmQ5j4XXks52vcqXVklO+SYhy2Bm9ZgEc/8Ne7brd6jBtJbpIfGAzXbOsNO0x81NHCboe7xg1WeYLlEyOT1laSuKVq3xMJN4ss6XELbUBKA7Wifxm1mCdJfV2Vp/b4LTex/UZv63PbB8jIsQEAADgPkhl6tlID7s1k4UTZXeMMcdnE5+Y7k9hWZFQ/ZaN5VdJmm4kPmxaybI+9hzZrTzBIqsUwKctrOTc2E987Ljcdw8RHa9ineyx33eSFvmSjeVXSZtsavMeH5YQ2a08wSPT4qnJuQvGQ+3xo1vuPLhM/ZetuCJXk+vdDMksTzL83KX17MRmya+MELGPJJlGx3XTQo3qzBGoDog9Uf/8EXG6L/UnHZVSeOuJPdgtFamW6+jxhaHvo2AAAAJwIyQw9W5kB96e6ioGNftDOGdaSiffvTUqN5MJwq0ZVvr5U71WGx+lDHan5jtouXO/k6zGUzeTyWcxdOhZpbrTNBt3E94/LTUcx8X7NuyuPlV9fqvdK0xq8xYfl+HoMZTNW+yrpfce23rDPxMfBC5X7xqP38jru+MmoTIKJ0JkkSbVro/f1drVdm7Azs7xUGxDl9TX9a0aJeUieOuMfYeKLaOM0Yd0ckK69M25sAAAAjoVkhp4tb+a8WYsMomDgvMGL3svruMvwmHkwjCWjKpnU8H7xEXnNWAubEUstv/efvx+k9n+1tBhquXFSTPyqcbnpMCY+8hPZmnziYR4rjkNcA4f3l6frd8xr8FYflqP2fzV1L1j2B9t6w04TP+EGJ0u+3GEtwT7IooGT67RcW203eT3GXas9fr28VH59Tf/a6Y9hi/G5srmJ18ZjolLvY8cGAADgWKRGaA8SDaj/nnRqcGVTqZlYbwSLJ9R1o6oZzaJ5rph4aTMilatf3CSItJ2J13JQ2cDwkq9fNy43HcfET+zAYxXX13e0dq9Y1+Ba5ROyD8spxrGKuucrx9bvy/RxCfSbeK1yZdC0BNsSLyfLcm21XYPWmPg1/SsT8i+pNYZqnnrjtxh0S5kr9j5fqdS73dgAAAAcn9QI7UGyAVUMnGKMNRNrM7eaIa2b+KIRr5h4H5tBZhNfNMU1hZxL0ky8lpub5HLrxuWmQ5n4HXgszdfEFI24dQ1uUG397euq+ogSLR6jnpsbcrl14xJYYeKlpOkN1uooD5BcryUJ1dgNWsamDVx5oHr6p2GJXYphTZ664x9k4lv7fMX4ATJybAAAAM5CaoT2oKoB98ZUN3W1OqynxUc18T6Orh+2s8WyhYnvG5ebjmXio9ef5LHi1zX7sBcT7+NQH80vY4ll2cV6bm7I5daNS2CVifcD5J7XL3y/QatDrXuB3BHLtbV2axMjRxu48kD19E/E51wq2x9DLU/d8RsMerVMR5+vVOodPjYAAAAnIjVCe5BmwMMj9ffvRBe+Q67Voda90HNNfM2gm5TmSiqjyV8rxaLloJ6bm+Ry68blpqOZ+LD2fY7HKq6v74ww8UPW1mmuWujyGPXc3JDLjfIf60x80kApKO29Nd8LsFxbbVeItUzbgK7pn0R54Ptj2GJ8rlRu4ivGG72lz1cq9Y4eGwAAgDORGqE9SDd0SxNXMn7ae+u+e103qmtMfPHaZkWPwjfWVzbUWg7qublJLrduXG46nImP1rfP8FjF9fUdX79UwLoG1ypvIvShtb4+j1HPzQ253Cj/sdLER4FEkhpT64h2QLQgQxvJ7pO/Vtl5ierW223dtWkc0DX9EyhPNmXAh+SpM35/faFvlTJdfZ6ptb22bwAAACcmNUJ7UMlEerMXSTJ0ah3RKbNmNkMb+n/zVr1WMsC+beUR9zWn54LiXGnx3jSb49Bm2cT3b3DcpJRbNS43Hc/Ex2vQIGm9uonHMhhVf60clFLvHf9+x+m5QJwrLd4bs28IbfZ5jHUmft24BFab+KkV/zP5Vym7CnodoYOz0rfjQSk95pB2Mr7uqmK78gS6xWyd1PXX8/eWcWqPS8SE8knM0YSYpcewJk8d8Rv+G4Vamb4+T1TbHjs2AAAAZyI1QntQ0URG/xXZVbXvl2d1BBM5KzWMsfG1P0oeVDTx1f9GLY5NNvK3flm/577sqxSTz1PUXshBEkNktGct+1DPzU1auWWsaR3lcbnpiCY+Xsde9SSPJa+ho+srscvXx7G1+DCNZV+lmHyeovb6PEY9Nze0cstY0zqs/mO9iZ8ISdEbK9cRdjpUaVlKkrzUNPDu/d52V5v4mRX9y7DELMSwdZ7U+JcT1Wk5T2plOvtsanvk2AAAAJwHyQw9W+WT4Nh46oauXEf0qLkm8bq6US2a+NRU37XsgyE2s4mfJbeZqj2G0SZ+Vu+43HRIEz/xPI9V8jU3iiZ+1BrcbOJn5DZTtcfQ4vliSuXW+48hJj4YRD3R1Tom4p2HIMvg5YnwA1Q0pzfkdrWbRRuQ+oD29y9FmKT33TmXZzmGLfLUNz55M7Uy4/oslRs3NgAAAOdAMkPPVs3EVx9Ln1StY1J8uhtUMshrTfys3KhKdcmx6ZsWVaVPMDipcQrm//7Ug8vteBN/U/u43HRUE+/X5w/3WA2+Rm13zRpc82EG0icYnNQ4Wz1GPTc3GnK4kM1/mEw8AAAAAPwuJDOE0BG1VxMP0AsmHgAAAAAyJDOE0BGFiYezgYkHAAAAgAzJDCF0RGHi4Wxg4gEAAAAgQzJDCB1RmHg4G5h4AAAAAMiQzBBCRxQmHs4GJh4AAAAAMiQzhNARhYmHs4GJBwAAAIAMyQwhdERh4uFsvLhJjRBCCCGEEEIIoX0LE48QQgghhBBCCB1EmHiEEEIIIYQQQugQ+ufl/wO2CQ5LXI/J2AAAAABJRU5ErkJggg==\" style=\"width:363.25pt;display:inline;max-width:none;\"/></p></div></div><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La volatilit\u00e0 riportata in tabella indica la volatilit\u00e0 storica del titolo Seri Industrial, nel calcolo del fair value delle opzioni \u00e8 stato inoltre considerata la volatilit\u00e0 storica dell\u2019indice di riferimento del FTSE Italia STAR ed un panel di 10 comparabili.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><br/></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfExpensesExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00790_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito vengono commentate le singole voci dei costi operativi, fornendo i relativi dettagli.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:36.0pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Costi per acquisti di materie</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I costi per acquisti di materie, pari ad euro 181.383 migliaia, si riferiscono principalmente a materie prime per euro 156.760 migliaia. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I costi per acquisti di materie prime sono riconducibili principalmente per euro 38.572 migliaia relativi al settore Batterie, per euro 48.753 migliaia relativi al settore Materie plastiche e per euro 94.028 migliaia al settore mobilit\u00e0 sostenibile. L\u2019incremento della voce \u00e8 principalmente riconducibile al settore Mobilit\u00e0 sostenibile non presente nel primo semestre 2024.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposta la tabella riepilogativa per settore:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:36.0pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Variazione rimanenze</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La voce variazione delle rimanenze riflette l\u2019utilizzo delle materie prime, semilavorati, merci, prodotti finiti e dei lavori in corso su ordinazione. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito il dettaglio della variazione delle rimanenze:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposta la tabella riepilogativa per settore:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:36.0pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Costi per servizi</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La voce costi per servizi, pari a euro 53.974 migliaia, \u00e8 cos\u00ec composta:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposta la tabella riepilogativa per settore:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Disclosureofotheroperatingexpensetextblock\" title=\"Disclosure of other operating expense [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:36.0pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Altri costi operativi</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Gli altri costi operativi sono iscritti per euro 14.971 migliaia; di seguito la composizione della voce:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019incremento dei costi operativi \u00e8 riconducibile all\u2019effetto combinato di: (i) maggiori accantonamenti per euro 8.519, principalmente attribuibili al settore Mobilit\u00e0 sostenibile; e (ii) una riduzione degli oneri diversi di gestione, in particolare delle sopravvenienze passive relative al settore Batterie.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">\u00a0Di seguito \u00e8 esposta la tabella riepilogativa per settore:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p></div><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:36.0pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Costo del personale</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I costi del personale sono iscritti per euro 66.026 migliaia; di seguito la composizione della voce.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I costi del personale comprendono, oltre ai costi correnti riferiti al personale dipendente e assimilato, anche le quote di competenza dell\u2019esercizio riferite a ferie maturate e non godute, festivit\u00e0, ratei per mensilit\u00e0 aggiuntive e accantonamenti di legge. Le voci salari e stipendi e oneri sociali si riferiscono, oltre che ai costi del personale dipendente, pari a complessivi euro 57.933 migliaia, anche ai compensi degli amministratori e relativi contributi, per complessivi euro 2.488 migliaia. Il trattamento di fine rapporto contiene la quota accantonata di competenza dell\u2019esercizio relativa a benefici futuri che matureranno alla cessazione del rapporto di lavoro dipendente. Gli altri costi del personale sono principalmente riferiti al servizio di mensa e all\u2019acquisto di buoni pasto destinati al personale dipendente e altri costi accessori. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019incremento della voce \u00e8 principalmente riconducibile al settore Mobilit\u00e0 sostenibile non presente nel primo semestre 2024. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposta la tabella riepilogativa per settore:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Informazioniintegrativesugliaccordidipagamentobasatosuazionitextblock\" title=\"Informazioni integrative sugli accordi di pagamento basato su azioni [text block]\"><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:36.0pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasicorsivo Carpredefinitoparagrafo\" dir=\"ltr\">Piani di incentivazione dei dipendenti con azioni Seri Industrial </span></p><p class=\"Normale\" dir=\"ltr\" id=\"_Hlk162292744\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">In data 16 dicembre 2022, il Consiglio di Amministrazione di Seri Industrial S.p.A. ha deliberato l\u2019attribuzione di n. 342.500 opzioni, che danno il diritto a ricevere pari numero di azioni ordinarie Seri Industrial, a valere su un primo ciclo di attribuzione del Piano di Stock Option 2022 approvato dall\u2019Assemblea del 6 maggio 2022. Le opzioni sono state attribuite ad amministratori esecutivi, dipendenti e collaboratori di Seri Industrial, Fib e Seri Plast, che rivestano ruoli strategicamente rilevanti o in grado di apportare un significativo contributo al perseguimento degli obiettivi strategici del Gruppo. Il fair value delle opzioni assegnate \u00e8 stimato alla data dell\u2019assegnazione utilizzando il modello di simulazione Monte-Carlo, tenendo conto dei termini e delle condizioni in base alle quali le opzioni sono state concesse. Il modello tiene conto dei dividendi storici e dei dividendi attesi, della volatilit\u00e0 del prezzo delle azioni del Gruppo e dei suoi concorrenti al fine di prevedere il rendimento delle azioni, dal tasso di turnover del personale, dalla razionalit\u00e0 dei beneficiari in sede di esercizio delle opzioni e dalle ipotesi di raggiungimento degli obiettivi previsti del PSO 2022.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Prezzo di esercizio fissato a euro 5,78 \u00e8 pari alla media aritmetica dei prezzi ufficiali delle azioni della Societ\u00e0 sull\u2019Euronext nei trenta giorni di borsa aperta precedenti alla data di attribuzione delle opzioni ai beneficiari. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il costo rilevato per i servizi ricevuti dai dipendenti nel corso del periodo \u00e8 pari a euro 145 migliaia ed \u00e8 attribuito pro-rata temporis a conto economico in funzione della cosiddetta grant date e del periodo di vesting.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La seguente tabella illustra il numero e i prezzi medi ponderati di esercizio (PMPE) delle opzioni al 31 dicembre 2025:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La durata contrattuale residua per le opzioni in circolazione al 31 dicembre 2025 \u00e8 di 2 anni. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La tabella di seguito riportata elenca le informazioni con le quali sono stati alimentati i modelli utilizzati per il piano di </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">stock options</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:363.25pt;display:inline;max-width:none;\"/></p></div>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfExpensesByNatureExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00800_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:36.0pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Altri costi operativi</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Gli altri costi operativi sono iscritti per euro 14.971 migliaia; di seguito la composizione della voce:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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7VtTT/axf5NK25rEvMX3rVrcyenUSfdrqHqU7S178iYnbrJ8zUhtpJ6efk2Sfetp35p6PPHFpErbmsrvmYYebMNa7HtlT6me+5vFId4YxUw3WrdnHov0tXZuFutq/Tfm+WicCxWY+1Ei/TPMfVmmdrNFW0OZ4m/N7cDGVA3V1CDSBjYlN5RCZ1o3yLwR4kY3b/KMN50kyaOpNuEs5ZuP9mIpbv6W4yIZav+ZrK63ykNDXTCuerNx8PbPvZh3nH9GOcV99fYJAOCJ0IyjI+Uz2srv8PQbghPCFMxORLZPQ47Us8Lo7GrfGkP1rOK0aU4+7jsbqmu/OmBj3Z+hOm1t0r2PLm3P4wkmF4l9WbbnagdQI/X0BMiTRtu3op6J5v46H/eV9akYwTasRj+w0bgno3GRN0appRuq27M+RfpWO5trYpIyhs3+V+a5q07PswoWmPuLRPpWO13z8J7nvqjH/OqDyjvMzLMfVUM12Rx5GpdPomXUkr9rN2iinEzJjXKVccabrsC4MZV+W5tHe7IYC6Y6thuNi0J3+7WFViyg9qbL3HRr49DVP218r+2JdVplbDHO2hxSxmPFPQMAeFQ04+hwKR/7XrANxQ5zTxh1ycfZXQbeWD3uE5kXovHY277ReqKM/hknRVfVZ95nrV3H6x4N1QvJ/iaVvTfuMPfEPjEJtD0xymA95p5VVdzz9bZvtJ6I0T9j4NfXl5Puo5M9NKxDW1f2ghIMxEXeGKWZrrduLX0ukd7ZTmuem8PX2S9tnptry/WcggTm/iyR/sHnvnl/CpR3nmtubE/zR6kAAs1/uQAAABhDM46eR+lp09r3rB6je2/fc+luDdWb0Q7sjuXe2wcAAABbgKEKfjBUAQBgJzTj6GmUfMRd+xqBg3Xv7XsyPb2heu/7UfbLAAAATwGGKvhhgwgAADuhGUfPouTj6nf2fZ2T7r19z6ZnN1STjxXe4cdo7719AAAAsA0YquAHQxUAAHZCM46eQ3zcH/XpuQ1VPu4PAAAA9wGGKvjxflkzAABAJ5pxhBAq9dyGKgAAAMB9gKEKAAAAh6MZRwihUhiqAAAAAMeDoQoAAACHoxlHCKFSGKoAAAAAx4OhCgAAAIejGUcIoVIYqgAAAADHg6EKAAAAh6MZRwihUhiqAAAAAMfzIjdlCCGEEEIIIYQQQgghhGxhqCKEEEIIIYQQQgghhJBTGKoIIYQQQgghhBBCCCHkFN+hCgAAAIfzX//1Xwghh+RGHgAAAACOAUMVAAAADkczjhBCpTBUAQAAAI4HQxUAAAAORzOOEEKlMFQBAAAAjgdDFQAAAA5HM44QQqUwVAEAAACO52EM1T8fL6eXl7M+/sx/gX35e/p6u445Qw4AAGvRjCOEUCkMVQAAAIDjGTNU/36d3ibzstDH6ShvzTZU/5w+5va9ff2d/wbr+W2G6iPPA+Y4APx+NOMIIVM/n6fX+d0n9f6tpPXKKPP180dPv2gg3/d7mT6X1RcMVVhDiJk2iNtiWULuwCDuX0fyJ3W/fZ0jE4A7xfBOrLhNXVeWGnN/y/UOsBe983To3VOsw1Zdyzvq7VSzWPoMVdNIzXX7BRsGNR9I2ebf4fz9En6ZofrI84A5DgAPgGYcIVTq+/S+vPMsvX8r+WpylPn6efrZLB+GKhxBbmCuiNeaMWG97LphVA9eL/z5SPNgqMJdYvyjgZQyd/9+velpNZlzf8P1DrAbnfN09N1j5rPrW95TrQNrfkM1e3Gpvo1Mc2NjxzRUxU166NN7y9jfbEPx4CdUbz6ea3iSOQ4AD41mHCFUaDkNWpimP6fP1+u7cFLfSdXZGFWMWGl8lmWO5ovX+9p5FYYq9KIbNKMGiwyAszIcsaA0U7V969+vj4ahGmOQt7e5XxiqcJfMa0VZC3Id9MfScQ1oZW+73gH2oX+ejr97SnO04WUt5TkWp89QlY6u44V1GZz+J8MqbEP1ScBQ3ZZfZagCAPx+NOMIoT6JE6Pdp1QtCaO2q8x6PgxVuBVJ0Drta0PgOWawxPKM/KF85aRpuDYeP4T6zwWE/2a/Dr+OuilapbLGtl7vAHswMk/H3z2LEZvlm9MX/7AXvE/fmnEZqvFfUO53IWKozhPoZhsKDFUAANgOzThCqFfhZKjxUfsRhTI7TdpaPgxVuBXXGEnEcI7A1cZjAtmfnFofry1lXwNmDFX4zYyuh5BPmffbrneAfeifp2vePXVDNS2v3+NqG6ridOrwuy8nDFgqT/nhAbJozmQ/kKxBWf6+ONjiJs3S01vXFbR+mpna7dE/FiPcfUVFnhVjnxLbt+S17k2VG4zRlbK9Gt3jObGmD9n3eSzZWu1Iy/f1DQDgntGMI4R6haEK0CDsW0cMlrjn9Oy50/1qDHZH96tLrLHUjaEKvxnbv6jQ682sWu8AN6I5T7d49+iGqixveafYdZQ0DdVo7GyxCEUnLVkvxMx4SvVx+lhjqH4phtisy2BqhtksfbDjhkHXYghKfO3J++c3AFeMvYoY16/6vdHnze3G6Ipor96gC/7xnNi+D0vbWu1I++jrGwDAPaMZRwj1afTj+RWJX/DvMj8b+TBU4TA2MlT1/fYV1Shaa+woH8MM+2UMVfhtDB5a657za9cdwC1oztMV7x6RV/PGQtKlDZ3vk6ahGhq1wYsqlCUbPpMYSMUgiQHMTKrCeKrkTS/JMifJcvNrtevlTY/9zK+JfMV4lnXK9tbG7kJjAoyPvUW9vaE9Rpm3H6OY19VFx4Lapg+a6Wpgvng7+wYAcIdoxhFCXRo1Py19v8/v6rN6DFpHvnB6VdHr54+aZxGGKqyiGbjWCftfzx5Zpkn21uWe/iJzI6vvdTFU4VfSiJNt4mEe/VCXwsr1DnATHPN0+N0zIdecVEhnnGJ14DdUtcVuNeysYpE7/hUmGnuZydTKK66X7bTMJvkiVwZOlqmZXuG61VbrZsQHod0ezWSL19UH6HIvtAnWGr8z5tibNMbvTCwzu37IGMVr1hgk1MZzYrc+WIh8RQc6+wYAcIdoxhFCPQom5eDH/S2Ts2XOjuSrGapXvZ4+f/S8GKqwCkfgWkXGf8o+OcSO2fXkAEdVSruMfTmGKvwGkjUh1Bu3mbF1jbXrHeAWeObp4LsnIPMnadZ5KbsZqnl63wtPN6E8ee12WgPUGjjLEFtotFXPdGFpa2r6tW+k614oY7Rm7G0cE88wco8ZI0d7JZXxnNiiD6oxbhDqUx8ynX0DALhDNOMIIa9+Pl/n96RtRLZUNTkrJ1RH82mK/Zj0fvpW0mCowipC/DZusIT9dktiHx33spOUumVcmWxolxilPIjgi3EAjqW6XtzBW4z3/HnObLDeAXbHOU9H3j0tSl9HrLVZtSW3+Uf+Q/qsVuvvKbrZ5Mlrp7HMppYJNXY9tMOhXrOwauJVDMA1Y2/Tbu+5ZtWkPWaMPO0VVMZzYs8+FDRPGA+UCQBwZ+SmEUJuiY/Ytz4u36vELO04+Tqa7yLRH+2UK4YqrGIrgyWUI3U1PbX9uMf8jPvr2LZa/OMpE+AeSWJJz/wN663nE45ntlrvAHvSM0873z1VFp8lrMHoq+Syitz8R6ks8275e92six2Q6awyJXYay2xqmVBj15OHY0PbmYVnlomlPJDXjL1Nu71WmceMkae9gsp4TuzZh5SY3p7/vWUCANwfuWmEkEvie1M3+yGqXA2D09Rovv/6Pr3P+TSDGEMVVnEDg0WLPVwxZWjbbBo1vmIrlImhCr8RYQzVYzgRD/bO9Rusd4DVbDRPfb7XgvLph6Udcp1pfxM0DdXYOZ9ZE4ymLLH195T4sFANuEpeO41lNrVMqLHrfTdR0qrvnGKloToy9jbt9p5rrp5Qve0YedoraCycPfsgcW0+e/sGAHCH5KYRQk3dwky96Of0+Xqtp+8E7D75MFRhFSG228tgMb5GzFNvSDMHuOH//WIvDL+HGMNVY8rmpxUr7L7eATZgk3lqvHsMND9n8V7S9biUq7etbaiKhe75FxHLvPP9C6I+CJ68tmlomU0tE2rsum3otWjV1yh7mYTKGK0Ze5t2e88Vzw//9KMJx4yRo72SynhO7NmHgPvl2dk3AIA7JDeNEKornuIc/REqv25tqHJCFXZkb4PFKt+xrw376yVvKMsv9sLwe4gxXM1QDT7HyJrde70DbMEW87SnjCVt9sJY3kHpn5d1qpfrMFTPyJdZ1ZSbks7p8reZKMP9El0IeVNjLiDbVxRumU0tE2rwequtJq36zilqJl6oV7nRa8beJLbXyjN8P03WjFE7b0JtPCd27MMVMb7NBnf2DQDgDslNI4Rs3dJMPUuchO366P5gvtYPbGGowipae9xVxAMapUHU2tv27H2vhH1/Iz4FuEs8h2dEmuopVotd1zvARqyep7V3T0ZYU2Vdyztl4xOqV6I5dpW66MNAnFUkEC9JJb8sv/oCzjqSt8tvpFl/Xxi9Ltuqm21X0zm/Ia36zimWvmoJqg9k2abyen3sLdIy83L99/NWY9TOm9B8we3XhwtdD5XOvgEA3CG5aYSQrnjq0/oVfF0iX2bCLgamanqK70HdKt/1B6v0tic/ZmV8jQGGKqzCtccU+9zcrJzyaxtOGQe2PuF1VhoftPfVGqE8DFW4Q5b5qcZnjvUyEdeMJyZU6IopAQ7CM09XvHsiy7vGeM8sZclytL8J3IbqBdnYhnRjLjrHpixHqFr3eeCX60V+y2xqmVBrrjv6WUyWVn3nFKZZOBHzS8X7sGLsVZb6zpPxq3JvzEl96zFq501pjefEPn2YiB/tsCTL7e0bAMD9oRlHCBWSRmVLiSEpTrVmZmY8EVpTaYCO5ktMU0uV74TFUIUeoiFTl73HzfayzXgw3/tK9P21VM9eNvStGUQD3B7f2qutF7EOnQtjbL0D3Jahebrq3XNlqdee//Y7ylqCfYbqQqUznrWuD2B7ANKX+1VhMO7KUL1iTRT9BnaUZyVQxidPOj72OUt7F3e/cm8q3G6M2nlL2uM5sXUfJjBUAeDZ0IwjhAp1GKrp94/aJ1SL65nqH9cfzCd/UEvK8RUGGKrQg7VPzZXuW+PeUjMr9X2q/2SpGksOmKKhbxiqcLeItZSpGbeFdTJwarshT5wOsBej83TVu2dZT833Rb5m6+WPGaoAAAAAG6IZRwihUhiqAAAAAMeDoQoAAACHoxlHCKFSGKoAAAAAx4OhCgAAAIejGUcIoVIYqgAAAADHg6EKAAAAh6MZRwihUhiqAAAAAMeDoQoAAACHoxlHCKFSGKoAAAAAx4OhCgAAAIejGUcIoVIYqgAAAADHg6EKAAAAh6MZRwihUhiqAAAAAMeDoQoAAACHoxlHCKFSGKoAAAAAx4OhCgAAAIejGUcIoVIYqgAAAADH8yI3ZQghhBBCCCGEEEIIIYRsYagihBBCCCGEEEIIIYSQU3zkHwAAAA5H+2gzQqiU3MgDAAAAwDFgqAIAAMDhaMYRQqgUhioAAADA8WCoAgAAwOFoxhFCqBSGKgAAAMDxYKgCAADA4WjGEUKoFIYqAAAAwPFgqAIAAMDhaMYRQqgUhioAAADA8QwZqn+/3k4vLy9XffyZ/wrwG/hz+pjn7tvX3/lvAABwNJpxhFBN3+/zXlTq/VtN69VomWq+l/fTt5LWUlLG6+fpR0kzCUMV1vDnY5lnH+dd8XbEcs96+zq1d9lxT55IiS2Tsg0RksJW6PNtbL1sNXd7161aL4sEbkDvXD1nSOepN29vvr9fpzdv2gvLO+rtVLONBgzVv6evt56GANwRciHxUgEAuBs04wghVT+fp9ewD9XUZ2ReNFpmM9/L6fXzp8yX6/s9zYehCpuTG5gbxnB5YNswVOsmUxm8bmVKAVQpDJdSvQdy1s/dznXb7APeDexF7zsm9xVL6WtjIJ+5Luw2Lmu3teb7DdWlMW8fp4+5I0/3Als2Da5/fYWb0rw3caFzQhUA4H7QjCOESn2f3uf3eGFySlOy66TqaJk/p89XI19y7fX0+SOv5YppX19fr3kwVGFDkk8XBm1lrMTg9u1trqcSI0mDSduL//36MA1VTFPYD2nS5GtDXqufVstZM3f71600tLJ08h89WEiwMSPvGPkuSKdkZR6fGcm35InvnLim1eWwrBfHWuk2VJfBmhoTBu7ZjEUM1fuFewMA8CvRjCOEcv18zoajdWI0GKAtEzNquMxwOtWqKxq179/a9atC/e/f8b8xVGEjkkB32h8HY6Ue7HoJ5Z8Dz2ZsKEwdR5wawFCF3Qkn2CzDNJo1t5i7I+s25jHShDL6TGGAGkPvGHFiVF0b4nryD29D+Za1m7VnbmfxD3uhDN87stNQXRozL8JQ2ZMtymWSYNrdH9wbAIBfiWYcIZRKnPo0T6BGE9P1Ufs1ZQZD1TBiRdm2obqUfTVlMVRha66GjggMPcGumzQ2bBmq4WRRp7uEoQq70zRRGifaDEbnbv+6FadozcqiKVyYSPDUXObboH/SP1fFu6KSZlk7sl1j+eqGarpe+td5n6FamFWxQs+iTNzrIM9At9Praa2BWNq9GMHiATRL649VxyJ1DMKESmXfoLG2SbYeizRf67qCNgZmprH+++9NLK/ZbgAAuBmacYRQKvHReNMs9RikUivKFN+fqhqmzROs8YeolroxVGF3HMGulyVwXfbZYT+uBubRzOndgy/1sHeH3XCffFtiVB+bzd3muo0xru0ViLiaxQSCxEsZNFYDjndMMD0r8zC2KZYzlq9uqMr1suS111BJl6GavzQn6i/OhfgCVVXk7UnfSDupGHBh2n0pZt+iLF8y0RSlA18agYXUMRtr25X9xuLSN80YnaVPulZ7tBfS3vcm3hd1CAEA4BA04wihVD6zNPxafqehOlJm/GX+3DR1lKuccMVQhd3ZylBVTvRV48IV9WKowi0IZk0Ro4q4vnMSbjZ3m+vH10aPIQVPivhHhYuq/l6Fjrmqe0gzoZxlPW6ZL/4tLIUlX2e/OwzVxRzLHjDNf60Ri1tJc1nUSaM70y/1Kw8F10Nxlswe8xkPP8dg18pIzL+ighVt22Qs5PWyLfb1csHEOvNrIl8xhiv6P9G8N7F8NT8AAByCZhwhlCsYmBXD0ZNGal2Zwjhdrrt+HCvmk6dbMVRhd0Kw2W9sRvT9tMtQvVwr9/sXGZtzuf/PVQ2sAbrI5uU0V8N6OWsgeNxs7jrWbajLjIN9aeDJWWusNudqPHRXXQOFzzia74xcx1Khb0vZ/e9Fv6GavAQl8cGjdiw0PjfyDHrTV4mDnj7/5MNSq8fZJ2tyiUloPXejqZrXv7JtJp6xUCZQsqCU9mgTdiL8vb2QbnpvRP6BdyIAAOyEZhwhVEialYrpGE+M6tdVbVBmMEKD7I/5X7TUmZWHoQq7E2Kt/sAxYOy3a4ZqcqCkqrJdNVPqKi1mABijnKvj82uzuetZtyHNWcoaTNpixsoAM4kP1DFnmnPV8oEyCp9pNN+MXB+TQn/W+UNuQ3VZgJqJ5Xp5Om9Ab/o61uC0By08cLQExiZiwdeHtqE41DaT0bFoTVz9ehiDShv1ObXvvfGUDwAAt0czjhDSlBicNXkN1bNWlSm+S7WQekI1/SEqeQ1DFXanGey2WPb+pRHkigmtumWw69ykN8sE6CU3kaQ2DB67565z3YY4uaVNvBZ4CnqN1eZcHTVGR/PVKX2r6BctqtXnNFTtF+cFMch5Zb3m35hZOBEHWFNaXNtUKwdW0DDtfH2Ibeg1FKttu7DlWIxddz/Mz9q0/4174ykfAABuj2YcIWRKnioNyn4pv/KdqKoGypQnU+WPWsm/m6dQlfaFaxiqsBdOY8aitg8P12qGaiUYj/FDR9tCf9jbwzrCHD1Lxqfy700zqYeeuduzbkW5UVcfp7Z+AWrEddCYg825Gr0q7bBmoGKo9uWrsKQN6zp6RbmsJeMyVJOHSEtZTcuLsdppQW/6CY95lzZrX9PO14fYhjTdurZtPxZj1z3tWLRl/1v3xlM+AADcHs04QmhEy2lT+1f7+6WWGQxY4+P98uTqYp4qP0QlhaEKu9NjzOSEQFXPG/boyj48xpOVekPbfCeLrjiDbIAarbknDpBtZ0Z2zN0161Yw4rXAkxPm3qzWPyo052r0Y6rzsFiTo/kslvUn0i15ZR+1vwkchmpsuE/pwAVjzfng6U0fB0wbWMs8a5tqWxiq9T5YE2JF23YZi7Hr4w/rFf2faNwbT/kAAHB7NOMIoX4tH6dPf+xpnfQyw9cEVE7CxpOqs4GqnoKtK+8HhiqsIsQLA8aMiDW8CvttT70hTY+hGvf2/XEHwBVP/O76R4EuOubumnUbiAYucTA0yZ/3LSN1oTlX47zvW2+j+XQ0v2rJm67HZd3o5bUNVe+RWfGvNrJ/4eHkvAHD6dVBtcwz6++RNaZdyFvtg/VAG2/bPmMxdr06flXG+3+hcW885QMAwO2RhhFCwwqGpX4CdEhqmfFX+qsnYfO8GKpwNGuMmTzAdijst41YURL2+F1t6zjlB6AS48PqHFqzdlQ65u4WdW/efnhI8ue805cLOOaZxy/TvK3RfAVLG7M0S/npn5fng96fpqHqafSV+CBKGhYG1DBkp5erLLszfX3AtjctL7QmSbg+smEYb9s+YzF4vXUfTXa+N47yAQDg9kjDCKExxZOk233c3yozGqq1j+cXJ1Qb4iP/sDvNvfI49bgx7sH1WKV1XSfGVL0xB8CCmHsVz8OO38fomrur1y3/8AANxD96XdT0/ww8czWkMTwZ6x/gRvNJQpqyfcua3PCEany4eBae/pCJi7d4WKiD3ZfefBCJwZ6UDmjbVAvlagmaN0o8lJU0sc3auI63bZ+xGL0ux0B/SVwN4Hxijvf/Qse9scoHAIDboxlHCBWaTnhqH7GXJz9VM7JigA6WGc3Ss2o/MHWW1+DFUIXdUeOvHLGP7wiqwx7dyGPHQHbcoMcLV8Jhkkls7GEFcm5qc8k1d7N5v+nc9azbKY1WlvQCRk0yeGiS+bh2jvS+Y3KvSPg5ZVtG8y0s+XV/KrRd5tf+JqgbqqFRRoU5lpklO6eoMBW70ksD1lb6bIk3wnp+VU07kV+qu12NsvvbtsdYrLnuaU++0Nb0fyLml4r3pl0+AADcHs04QqhQ8yPz1knQeNK0SDNcpjBpa6qYo7kwVGFrEqOoIjuOqQXFKaGuZjBrK9+fJ4G+JTb1sJr23LyomNv2Wlkzd4fWrTROVfnXMjwXl7lqPrfrjL1jzjQ8P3O+juY7s7S1aEvAfg5Yr5mqodp+KeaIBhQ1ao2rLeqe9Erauc3LgyxtTkxvDUzou5Xg3JLcLNSS6hPM1++xtm09Fmuvi/Zm0ify2v5P1O5Nu3wAALg9mnGEkKbwY1CJjF/aD6p/RH+szFny1/xH8gthqMLWWPvwXOm+PO6Xe4LsUFcrj2b81PJYAXRH2wBcmGaNdcCssVYG5+7Yuo3xfirn4TiAAUbn6oI6Zx1GTXe+xknTiFjTF9XXT/tHqQAAAAB2RjOOEEKlMFQBAAAAjgdDFQAAAA5HM44QQqUwVAEAAACOB0MVAAAADkczjhBCpTBUAQAAAI4HQxUAAAAORzOOEEKlMFQBAAAAjgdDFQAAAA5HM44QQqUwVAEAAACOB0MVAAAADkczjhBCpTBUAQAAAI4HQxUAAAAORzOOEEKlMFQBAAAAjgdDFQAAAA5HM44QQqUwVAEAAACOB0MVAAAADkczjhBCpTBUAQAAAI7nRW7KEEIIIYQQQgghhBBCCNnCUEUIIYQQQgghhBBCCCGnMFQRQgghhBBCCCGEEELIKb5DFQAAAA5H+65IhFApuZEHAAAAgGPAUAUAAIDD0YwjhFApDFUAAACA48FQBQAAgMPRjCOEUCkMVQAAAIDjwVDdiT8fL6eXl7M+/sx/gR4YPwCA50IzjhBCpTBUAQBuzJ+Pa2z69nX6O//p1/Cb2w6PyT3Pyc62DRmqwezK9avNrz+nj7kfb1/rb6ttCG5bz/3A+G3PM/UVAJ4dzThCyNTP5+l1fkdKvX8rabv1fXpXyn55/y7Sfr8r6TKZbRrsA4YqdPP36/SmzLWR0M2MAzUZAalexsd55+sh7o8TcQgDdmSZs61pFue2Yz4b67I37kvWk7rm/p6+3q7XWSZwD1jrSX83pFLncLGWWutveY+8ncrl1rdeugzVv19vopG2fqX5I2/CBk+aMBnysjau525g/LbnmfoKAE+PZhwhVMowO6UU49OrukH6evr86Ul/VWmQrusDhir4McxHqc49pjcevCg3d+Te1lAtjqwH21pgDLABYd7WTJp8rfWkVeQ9ubecpmvkC+uWmBKOprKehgxV871ir8GlHut907Ne3IZq0jltoWYd+X2manywbdF20xDcuJ77gfHrpnmc/FHnCgBAiWYcIVRoOdVZGI4/p8/X6ztz0shJVWmOvn7+FNd/Pt9NQ7WrvpV9wFAFN0t8Vkag4QTOJEfM2IEoOylY1pkHuvKabozKWFTbF//9+sBQhV1YzBUrHtP/kcFhqCoLT87z9rqM6+btbW5DM67kHx7gWGrraZn/Pe+kJU8sL64LtZzFg6lW4l8vPkNV/MtH3dhpvwyfBdsQBA9PMX6d388BAPDIaMYRQn0SJz97T6l+v1/zndVjjg4ZqlW1+4ChCtsQ/+F+0/12iBuzWDAcvrFixNieojkiFiW0gttSmZdnEjN1iunCXK0ZqjWEn9KY7PIUXfjvSlxZGk8At6a+nvoN1aW8bL3N67CY65XTsTne9eIwVP2L+oI4qfrMixVDdR0YqgAAz4VmHCHUq3DK9PXz9KNctxTydRqx2xuq7T5gqMJWhP32hntRs8xmIGufKiKugsNozNvr3BTXVhuq3vm+GEnXf6DwGKqeNAC74lpP2xmq6RpqnFzN8K6XtqEqDFJvx8wXaejE8i+Twqyd5TJhw4NKyGxcVqfoz6SYrW+AF0JfF82Z7QdhWU+4WbUHb2i38a+6u4zJlaKPahuOGz8XWR81qeV1jeuV1njF+60rrgFHX7X21dLn917UsWj7NQgA0CY3jRAa0ZihGk+F9hqjGKrwmwl71q0MllrcWLs2YcY69RNNAHvSbUKGGGlfQ3VJs8RtrnaGNTbeNoA1tObpMq/9z3r/CdWlbpfXMeFcL21DdeChEA2jPI8wc750I+gicwTjC1VXzejT64xVOcwridgUlPo4fZgPQqWe1gbjjD35bjMmpfJyDxy/BqXBqSstb824aorp4/rQ5TNUa3XNUh9USz793geZgzsyLgAAbXLTCKF+ie8g7TlpGj7u/3761q5XtL2h2u4Dhipsg9hLejfVDbzBci2OKNqygUEFMEpuXDZZO18dvkBME+torb0rSxxHvAbH0FpP/YZqfHdUPZRlXVbXR45vvTQNVd/izAgPksrLcpYcLGl8aYMYr1tG7VlFO/M6rQFRBt5ElpmWV5hlRWFaPaI8tfJ4PZ98u46J9UK4PMTte3v78atgvpREG5SChsa1a7zONBe23dfaWknGsOibHPsy/z5rEACgjWYcIdSl5ceezuoyOBdD9XIiNP1hqCDD3AynSRVpP2zVlKMPGKqwCR7jpov4j+62+ZTtQ6c9Y9g/n6VvPmNaZR9r5gNYTZxvNzFUW2vhQmyTTOLzbAb6A7AZ7fknvYhc5pyV60YqrIXl3dS7Jn3rpWmohk71mCThBW2bbrqJV2l0KNMaiPgST58/rToXYrrmO7m1ARHXa4aW+hDU+meN585jEtrUHJCJY8fPotoHa/wGx7VvvM4kG0QNo6+t8TsT59M9rEEAgDaacYRQj8Y+7j/9ev/rNV9T5QnWmqF61evp8yfNU5OnDxiqsAVDMV6FaiyTEdMucsQjTbXrBehjILbpMFQt86halxE/hnVSXc+VOA9gd9rrqWaoXmW8K3JTNayDPu8oxbdeDjNUm4OYJQgPicpILHnTDnsfHP7B9jywrH7Y9dgTzKpv7zEJ5Vc2OZGjx0+nOkaGQTg6rn3jdWbQUPWMnz2f2uNnjf3ouAAAeNCMI4S8iqZon4E5KTVUlY/9h68EOMv5VQLNMhV5+4ChCmvp3rM2ifvL2j7xgjgYUEjJG9s6STGpZCDdqhugB9PTqLCBoXqROpeX+K5sjy8+FHWyVuDWjKynmeZ7wKD0L8S7alZtKXjWy2Ef+bfaVHb6SvWBk8kyD2uD5U/nG1g7jV2Pniemz02qW47JVbXJe/z4qYhNW5pe9C2b21uM61WNxT5oqHrGT+btvffbr0EAgDaacYSQS8LwHPmYfTAyK6dC40nUju9ZFe1qfgVBRx8wVGEVwoDcbL9mxn4pMiiWdcu/5/tiTywa96j+QBugyc6GqkYSb1lrQQniPOtkwhdHAuzACkP1gnh3uabvUl9YE7lXE2WV51kvfkN1xAku8hxh5rTrvOJN5xtYO02lHu0BXJl4+4/JFa2eMt8djJ9BnI+athzXK77xOrPcb/PFp/d1Kb++CY55e+/99msQAKCNZhwh1JT4ztGuH6ISiidDK2ZpMDx7TsB+n97ntlVN0s4+YKjCMOKgQW0f3kfcW1bNnJbparTNFYu2ygYYYcQA0uL5XkIZIl4LbdHLDesEQxXulZH1lBA/gdv2GpTT3Jr3ov1N4FkvTUM1Lmh/x+2K15s5/UZNu84r3nS+gR0bg/Jj2tZ4TOw/Jhni4V7mvYfxU1ja/PERxjaosXBWm4LV8TrTWMBWXz3jJ/Om/WiP3/ZrEACgjWYcIVTVBmbqRcEs3dpQjT9wZRqqA33AUIUhdjFTz4hya8V69q+qeRr20xiqcGOOMlS1OC6LKz3SlpovjgTYgdWGquVvlGi+xfJ+SfMu/pu+Xj3rpW2ohkrqBQWqL9VxM6dmLNZp13nFm060pfIvQPbg1+tJ89XT7j8mOnrf7mP8cpZyevo5Pq46Zl8GDVXP+J0LL8z5K+3xs/q/9bgAAEg04wghW/H0Z++PUBVy/LK+6xRrodYJ1bE+YKhCPyKeq+4f+wn73KqBFPef1UBYM6Mchm3Yo64ysQByrHiqwl0bqs51CLALA+spIeZ3vUeySpb3RPrnZU1o69W3XhyGaqy8bEBOrFR/WcfrVjmmaRMeIr2OdrvOK950Z1ptkQ+8orBGPSHv+aaGDYTxQN59THTCPUru8Z2MX8ayyet6aQyPq44+XmfkvZ7/lGL0VYyPNQZxzeZlt8dv+zUIANBGM44Q0rWhmXpRPEmqnxJtXddV/5Gp8T5gqEIf+5mp501jMDvre+24/6y1Qd+/irzq5rV1HWAUp4EjacZ3Dhz/iJBjxpsJca10xcYAmzCwngTx/VDxIir+2ZI/rXtpk7ZefevFZajKwi7SVrYweexOxnKsh4Np5iRt0Mu/mmf9BtIVb7oJ2Za0vnijZ1X6odcTr7+9WWOxINux9ZjMaYoEYlOWXPOUuSDbvfX4pRTlFaovHv+49o7XmebL0uqrbF+ZV/a5XPzt8dt+DQIAtNGMI4RKCXOz67SoyKcYmNH8zE+TyvpSY/T6Q1V6G+KPWJ1VmLCjfbgKQxX8yL1bz/5M5Os2QHWSPbmyCa3tX+1r7b0pwDhiflmBU47DUF3ms1qk9FQ6/gEkrJFqnhiXersDsB319VTzEa7X7LxXlvKNd8GytuQa0f4W8K0Xp6E6IYyhqmovsziIVqPCw0BN4GlDfhPadV7xpptJDORc5zYs14vCOsZgVr09e41JTKNrdJxndhy/nGQBGiqNx95x7R2vCT1PbEutr472qQPUHr/t1yAAQBvNOEKokPg1/KYSI1OcCFVNTGly6sq/DiAxTS1pJ1qH+3AVhiq4qe63MyX7Prnfs/Z1Io21qUxo7ZVnqYFtO6+rCQCdtIzKPG63JGNNX56+eKrVzgvheUCsBsdQm6cez6b2rlnKLn2dBfs9otsevvXSYajOiFN1udovsrVmzhXrIaQPXrvOK950ktJcCm1YYwjKMa49FAV7j0kiNdMdjZ9kKccYx7hw9X8IGB3XRNWGlmMQk7f7qrevtug7yqy0u29cAADa5KYRQqo6zEjzpGntI/Za+bX08kelvHmG+3AVhiq4CQFhW+keTuxprVgklN15MtSMJR3laP1xxkoAQ4Q5p8dXVkyUq4yRjLjxrGroaBDaUVkPnjQAu9JYT+b7oTVnl3Kbcztfd/Z7x7te+g1VgF/DYlbWNmjR0Bx5eQEAwDbkphFCSBeGKgDArXiUWDEaSRyAgeP4LevJv14wVOFxCf/CUTmxGdJ0/us6AABsimYcIYRKYagCANyO8InGX+2oeg4aAezP71hP/vWCoQqPS/OrE+K/kPDRBwCAY9GMI4RQKQxVAIAb4jmkc+fwcX+4G37BeupZLxiq8NC4vtz4F78cAQAeBc04QgiVwlAFALgl8eO/v/OQ6m9vPzwW9z4f+9qHoQpPgDiJmomXCgDAfaAZRwihUhiqAAA3xv2jN3fIb247PCb3PCc724ahCgAAAIejGUcIoVIYqgAAAADHg6EKAAAAh6MZRwihUhiqAAAAAMeDoQoAAACHoxlHCKFSGKoAAAAAx4OhCgAAAIejGUcIoVIYqgAAAADH8yI3ZQghhBBCCCGEEEIIIYRsYagihBBCCCGEEEIIIYSQUxiqCCGEEEIIIYQQQggh5BTfoQoAAACHo31XJEKolNzIAwAAAMAxYKgCAADA4WjGEUKoFIYqAAAAwPFgqAIAAMDhaMYRQqgUhioAAADA8WCoAgAAwOFoxhFCqBSGKgAAAMDx3MZQ/ft1ent5Ob1c9Hb6+jv/fQ9uWdc98Gz9PYotx5l7BgBQoBlHCKFSGKoAAAAAxzNgqP49fb0tZtCst6/zXyv8+RDp9zWQ/n69ibpeTm8P7lY9W3+PYstx5p4BAJRoxhF6Ev18nl7Fe/H180dPp+j7PeYbyZ/q5/T5Wpb38vp5+vGmNfV++i7KmNXZfwxVGCKJx4Q+/swJ+sj3s93lJQcMavvhP6cPkc5UKx4FcKF4HbP6lopdjq6P80xf2GjOb7zmAaq4n+kR/T0i14JOd75iLbQ8SbF+G+us31BVF2ajQRiqu4E5dxu2HGfuGQBAiWYcoUeXbkq6DdHMiOzOL/X9XpST6/1b5tnCUB3rP4Yq9NEyZzpjM8ukSVQrUzea7P0whircCM/cds+zIw3Vjdc8QJXeZ/pEe47r+fvz6ebrVda/Lfz5WNK010q3oRoLT1UdsIahmpS59l9MHujj1K5x4ePjq7n5OHPPAAAKNOMIPbAqBqbPELUNzW5D1TBmS0lTdKWhuqL/GKrgx2PM9O1Fa8FpIs3sqRhWGKpwKNnpuprqRtHCUYbq9msewGTome5fG6k1M5JPrIewXsTfNO9H9Mmz1jsNVblA304fH+KFWnuJ9RiqvAwDjMttYJwBAI5HM47Qo+r79L68d19eT5/fAx/5l4bk+7sor99Qzb82QJ5E/fl8Ta65y85N2vdvcX1d/zFUwUuyx52kBI9/v77OEZ6fxVDNiyrqKtKkceTXn9TA8hmqGEGwD/k/FCRzNzdbt4gX8zKTCsfn/B5rHkBn8Jmem7Byjm59Tayz2B5hzOZrWa5LZe1o9BmqsqFT5UnDK4u9kQ5DS4dxuQ2MMwDA8WjGEXpUzYbiYjJ2f4dqZkj+yP/vNVTTvKnxOSk7iap+n2qp3IhNvy5gXf8xVMGHDHbPcgaH42T1nZVWOV9XAt1JGKpwJK14cOt4sWrgDs/5W695eASuc3vk2Tr2TE/WkvK9p9b1oXyiTXI5xLSyHHkCtizfostQlY28DlC6aH0udLxZaacVyYdV4RanR35D3cmN7JsYantqD8zcCV/UeHip9Yg8w+PSuxB621/cg+xvsxrdP2fRPipkTFrvfZ8xP4bUejFqcoxzUoYxV9I2nfu55p4BADwomnGEnkSdhmJiVl5Mye0MVS1veoK18uNSQZlJ2zJhMVRhD7wHXzYjM3POqsYEWQxhxpFJueybYR/qMV32UeNWsNskWytFfYNz/uZrHh6B1BNZMW9cz/T2Wkq9k6U9g/lEm2R7Qp/F2ovj0DcGHYaqvrDTG2CYYqOGqixPlvHxlQ7oWWGARh4k2c0vVH3I2Sruc6OepQ/D4+K++YPtT+7Bn3o7lUnuqbdeZ+W+t+7hLFn+FuOsL3hJtvinuTR0zwAAHhvNOEJPoi5DUZqVi7m5r6GanjZtG6rdXxOAoQo7kOxRi1hmD/J9fmOP6wq+J1rxgxF/AvSQxGdniTXTjvf6SMvT5v7YnL/9modHIJ+Pi1Q7p4brmZ7ObTVNthav7dggX1gT4m9LJ0Ve+12k4zdUZQPlAlUbnpGkiQ+hpqFVqSdX6LhRl03rgTVJPrQyg6yqtP5mf+fBGx8XT3/H29+6B7nSueAZ50l9der3vSIxdpuMc/PBoSz+7nsGAPD4aMYRehJ1GIrytGhMt8ZQzX9cKjdMs9Oml68YkNdztcpThKEKO5Dsc6c9rbpX3s6MLIJyuY/W2MxQvcrOD+CjGRtuErflsbi2Bsfm/K3XPDwStkek+nsanmf6QJpL/aP5ztjrel7PMp+7sxG3oSobknYgW/BaIxoGUrH4578nKA8EdSA7zari5Z+1/9I20SZXevV6Ok5ptusEzvvTPy4b9de63rgHtbLza0lfs8nfU2dgKSPrz0Tap/Ilsm6cs4dPnl/L13nPAACeAc04Qk8ir6GYpJNG5RpDtfxRqroahmr26/2utmCowub0HKDoCJhNSgOoWaYnQL7gM5cmre8HPD1K7HmRFSP2kpWvz/uROX/rNQ+PSuEHeeeM55k+mmZl2YVPFTwhsW4G17jTUJWLujSAWoZVy0DqN7SMQZzoMqsaZliBJ72VpreukXHZor+VNNk9KBeVs+/KakwmeaVO877XaIzR2nFOF2h6TS27654BADwHmnGEnkQuQzE9+ZmmWWeolqdQa6oZqvnp1NZp1lkYqrA52d67qTWn1sq6XPt1T4BcI8t/ES4RrCT1NUqtm2L5WumMA6tz/pZrHp6CzIe5yPJKJlaangEtzVZlZ8T1Htdi8Qyo9fmMz1CVg6kVmA128aBpGEhrDa0Eb7oL6b/+tAfdlz412OLDqnTGr7IezJuOy4V17ffUlU7AJa+j3qTsvjoTkvSayjJWj7O5eI1+9/YJAOAJ0Iwj9CTyGIry5GfxI09rDdWr1JOq79/+71DN+hF+xb8lDFXYnNJcyeONdM8+uh9VTJxG8BkYCH4LsjLcdQMUpHHbpGnNaPG7Fbs3yefrSEHmnL/Vmoenw/JpcjzP9IE0l3k8mq+CXNvXtLV/lLD77TJU08XnULl6xfUdDC1Jl1nlMxgjKw3JM5apuvu4XFjZfkddet7yBVVXX51XvHXsMc7Z4lvKsPJ03TMAgOdAM47Qk8hhKOY/9OTRqLGaKzFaK7/Ynxuy7996ukIYqrA5xt5U0hl8ahQxorWP1vAEyE3yANgOegFq1OPBPM4cm2f5ehlZc/acv82ah+dB9a1qz3jXM93hRyVeyTJPR/MZyLYuCUX+UL74m1Ve21DNBsan7CHTMJA2NQ696S44bkyCL33NUF3QjdU07abjcmFl+x11pS+KJW9ab1Oyr87+5S+onjK2GGdtzJJy5QrsumcAAM+BZhyhJ9FOhqr7hGhV2cf4zTKzrw2oGK+FMFRhB/Q9uWCluVLEMtYe2sIVfLdwmEgATdJYVV0LSfzWv17yOsbnqj3n917z8Azkhn1U8xnteqZn60CZhOm7ZfFKRvNpiLLE+on5Zd6Y1up/01AtXpZOJX28gaEV6DKrel/CnvSdZVYezpuOy4WV7a+09Yr1okjL7NowufqX1lu0q1HGJuNcvKAqbeq6ZwAAz4FmHKEnkcdQzH7syaNNTqhm9VqnTnPDt6tuDFXYgWZwuWI/WsSH1v65xhaGalaGFmQDNPEYjcl6MdJUyNfM0HyfqMz5Pdc8PDqZjyPknuuuZ3rmNSnGv+7NjOYrienSNRDXjyxbjIsxEA1DNWt4bTRrL7TG4k06r/1ryoT3AdD5oEjrPivr43VgY5uKDUSWPi8vTqT5ZuRjWHmAbzouM+PtP5PUVV6vjWVebz4MF+byk2uu/mUPgLSA7OGw1/zLjeg3cV+zMjvvGQDAM6AZR+hJ1Gkolmp9h2p6vTBFp/qVk6fFqVjz1Gn+o1aV71nVhKEKe5DHZkmAme+P5V41vVbs2Yt4wNg7t3AF31N1Rh15/85S4wuAFsVcyudbLZ5srJcLtfVWMjznh9c8PDOFPzSr+3nqfKbn9cl0e1yTyHR5/+I1fX1bZdYN1WxQ6oNacY0bBlI+AFH+MgK9ZpXyYCol2uFKv0g+qPKHmKb0wbbpuCwMt/9MsYGqKWtLR73JZHX1L597NZVlbDXOZjn5wum9ZwAAT4BmHKFHVf5r+BW5PjrfMFTz0625eeo6/Vr5xf5W+YXW9R9DFXz498f23vus1LHp2HNPkrFER15hBBUHNix1R/8AC53zWs616nqZ8aQRjM/5wTUPT00633q8ibFn+rlGhy82KfOihvPNSD+qsU7D+hB/s5Zt1VBNDaL24OaGUqg0eYgo5ZhmW5+hdcGbTpLk0ZTdlGb6Sf0ToHwmbjgukqH2n8nqeqssIPUh7ao3Gwdv/9yG7Y7zzyinuK/ePgEAPBHSMEKPrvxEZ02e0577G6r2D0zl5mjFeA1a138MVfDTjj+KPXu+X082smsMVW8wPCnmc5lLlY93Avhwzs98rlXXy0S+Ztqx37o5P7Dm4am5zrcRT2LsmX4hXzeFjPaM5pNtNddO5f1WecdUDdVkMXteVLmhtDxQkr87OjkrWeyuMs540xUYA1jpt/WwK56jAWPSVcd2o3FR6G6/ZgQWk1oxYjPMl4Q2Dl3908b32p5Yp1XGFuOszSFlPFbcMwCAR0UaRujRdeMTqtl11Rw1TNXWx+/zj+v72ssJVbgt+t7b2rOne+I8LjD38apkHR1mbB4TJHtnqXbcAdCFadj4YsjST83mrsdTmVg55/vWPMAIK57pF4z8tpk205+v7QUtKGU32tP8USqAgGaoAgAAbIA0jBBCtjBUAQAAAI4HQxX8YKgCAMBOaMYRQqgUhioAAADA8WCogh8MVQAA2AnNOEIIlcJQBQAAADgeDFXwg6EKAAA7oRlHCKFSGKoAAAAAx4OhCn74MSUAANgJzThCCJXCUAUAAAA4HgxVAAAAOBzNOEIIlcJQBQAAADgeDFUAAAA4HM04QgiVwlAFAAAAOJ4XuSlDCCGEEEIIIYQQQgghZAtDFSGEEEIIIYQQQgghhJzCUEUIIYQQQgghhBBCCCGX/nn6/8zgQN0Ql43nAAAAAElFTkSuQmCC\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019incremento dei costi operativi \u00e8 riconducibile all\u2019effetto combinato di: (i) maggiori accantonamenti per euro 8.519, principalmente attribuibili al settore Mobilit\u00e0 sostenibile; e (ii) una riduzione degli oneri diversi di gestione, in particolare delle sopravvenienze passive relative al settore Batterie.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">\u00a0Di seguito \u00e8 esposta la tabella riepilogativa per settore:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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   "dimensions": {
    "concept": "ifrs-full:DisclosureOfOtherOperatingExpenseExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00810_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"text-indent:36.0pt;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasicorsivo Carpredefinitoparagrafo\" dir=\"ltr\">Piani di incentivazione dei dipendenti con azioni Seri Industrial </span></p><p class=\"Normale\" dir=\"ltr\" id=\"_Hlk162292744\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">In data 16 dicembre 2022, il Consiglio di Amministrazione di Seri Industrial S.p.A. ha deliberato l\u2019attribuzione di n. 342.500 opzioni, che danno il diritto a ricevere pari numero di azioni ordinarie Seri Industrial, a valere su un primo ciclo di attribuzione del Piano di Stock Option 2022 approvato dall\u2019Assemblea del 6 maggio 2022. Le opzioni sono state attribuite ad amministratori esecutivi, dipendenti e collaboratori di Seri Industrial, Fib e Seri Plast, che rivestano ruoli strategicamente rilevanti o in grado di apportare un significativo contributo al perseguimento degli obiettivi strategici del Gruppo. Il fair value delle opzioni assegnate \u00e8 stimato alla data dell\u2019assegnazione utilizzando il modello di simulazione Monte-Carlo, tenendo conto dei termini e delle condizioni in base alle quali le opzioni sono state concesse. Il modello tiene conto dei dividendi storici e dei dividendi attesi, della volatilit\u00e0 del prezzo delle azioni del Gruppo e dei suoi concorrenti al fine di prevedere il rendimento delle azioni, dal tasso di turnover del personale, dalla razionalit\u00e0 dei beneficiari in sede di esercizio delle opzioni e dalle ipotesi di raggiungimento degli obiettivi previsti del PSO 2022.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Prezzo di esercizio fissato a euro 5,78 \u00e8 pari alla media aritmetica dei prezzi ufficiali delle azioni della Societ\u00e0 sull\u2019Euronext nei trenta giorni di borsa aperta precedenti alla data di attribuzione delle opzioni ai beneficiari. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il costo rilevato per i servizi ricevuti dai dipendenti nel corso del periodo \u00e8 pari a euro 145 migliaia ed \u00e8 attribuito pro-rata temporis a conto economico in funzione della cosiddetta grant date e del periodo di vesting.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La seguente tabella illustra il numero e i prezzi medi ponderati di esercizio (PMPE) delle opzioni al 31 dicembre 2025:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La durata contrattuale residua per le opzioni in circolazione al 31 dicembre 2025 \u00e8 di 2 anni. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La tabella di seguito riportata elenca le informazioni con le quali sono stati alimentati i modelli utilizzati per il piano di </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">stock options</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:363.25pt;display:inline;max-width:none;\"/></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfSharebasedPaymentArrangementsExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00820_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere Carpredefinitoparagrafo\" dir=\"ltr\">Nota 40. Ammortamenti \u2013 Svalutazioni/Riprese di valore</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposta la tabella riepilogativa relativa agli ammortamenti, pari a euro 41.306 migliaia, e svalutazioni/riprese di valore pari a euro 1.561 migliaia:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposta la tabella riepilogativa con evidenza del settore di riferimento:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposta la tabella riepilogativa con evidenza del settore di riferimento periodo precedente:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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DQCA0RxtUcEiB6ATR0Bj1jtv4hPQAAAA6CR5i3pSwX/H14cr5luFgYhrAAGNmf/7H5f/puZ3IBHQECKgAQAwGOFMHuGpbRY5AJ34Axp79zExnmRWod7zhsInLwAAALqwNqWzDwkUfP1D+AgwEOOtDFXGZ4ahmrP2KwIaMzu9ofE//vec38Teb30Q0BAioAEAMJSDfW5qgoAGQCf5fh1vPuzZ70XemQCp9zwAAAA4KqG/8XH5/Cz9fsxMTUADH+HlSH/XJ30TY7MBAhp7cdZ+9XoBDU1RkGPg2xgioLF3OQQ0hAhoAAC8Gzw1DdBJIVAp+hgBDQAAAGggDExMc7n3oSQCGm9M/BZxxk5u/ioBjb0goHFkEdB4RRHQAAAAAKhin4CG9gTdTcoiSCySNM1pvOfF6HUxFrnh9d0e+ZOfNliv1xE8rSoXAADgjQjn9PvcWvA/FoyARpWP4J3rQ0S5gfis1eOI7oFpIyVq72WLb7jkJfzFu4omM6p+MyN89JAj+b8ENDISAYQA5VNSIpChoZT53/7X/5sPRlj1cwQ09Dz/z+V/ROe9gghoAAAAAFSR21CIv1usLE6UhZumcE1WXCzN5XjP24if5EuVrA3DReTnV3S9QXuIxWYc0GgoFwAA4G0I50krKGFsgBrzb5WP4J3rb5Tn9EnM6+OR91h/mCRP471s8Q2vmWRtUjWYwfUb6KPfOZ7/S0BD079f/jmfmuOf/9jSFAMaYVDh3/7j8p/zX3OE+d+UDWiU65zkd3IR0AAAAACowreY8m00ZBQ80VVcLM3nes+7472OaEFcqH85oNFYLgAAwLsQzqHh3B3Nwfqerz7/VvkI3rn+miLeHLbFvD4Wx0M1WTrupddeCufFkvZ9oPo1+OjXMw/p/xLQiBWdm2ULKlS9oWG9+RET19MMaPgCMK/2mSoCGgAAAABVeBck4YI/YHn6S9mFkIuidCEqjovghMRzXvy6u6hr/ISafBRNpJukXqc4b1ucNZcLAADwJoTzuJxjIx9EmyeN+XfB5Us45/rk0zlRfaRfkx6HPYlsI+MnanTdyybfMD0vV4eH1G+gj35U/5eAhlTyyabo81JJ4CJ33CpneUOj+Omq6FNRRkAjrvN//q9/bGnit0GUMs8qAhoAAAAAVfgDGjfVLEr22IS4Uj4vespNqaNYeIV5RItCdUE4oV5LR7kAAABvQehnFHwB7Sn8PXwJ11wfzekef4N5fSA9AY3Oe9nkG2pvGFllPKh+Obr6VVS3A/m/BDRqz8uf4wpo5JT7rJR6LKqPErAQAY+WOh1UBDQAAAAAqpALxnRRlAY81JhGtLhKNTKgUbqGK6J+wYZJYUG3op7XUS4AAMA7EM6D2hwu5knFxyjM0/UBDWuud8zpV+ST6czr44g2zavauvNeuuzliuM8YZ9rGQ+q34I4X1Ntvzqu/0tAI5T8dJN40yGQfCNCvkVRFdAofnrKE9Bw1Fmke50fCCegAQAAAFCFY1ESvTouz5HpbdUuljZqAxpl7bVo7SgXAADgDZAbug7FEY3CPO3yJVxzvcMfukJA41HEAY2Mj5bQeS+7fEOJXsaD6heVYyvNoyagUdbj+gkBjVCPCmg0/uaFI6BRhoAGAAAAwJviWVRFC5dgsyHZqAgXPXtsQlwpn1e5sKqo44p6Xke5AAAAr078LX2Xos3PPXwJ11zv8Ycym8ywO7Kt7XuS0nkvu3xDifSTlzIeU79xPvpx/V8CGqEeE9CQv5NxJTxPDVrkjlUGNMxrP58IaAAAAABU4VhUmW9oyLRDPhNxpXyefIrPv+C90rVo7SgXAADgxYk3pL0S/sQevoRrro/eCHD4G4/cqH1LkoCYN4DUeS+bfEPtk6zRxv9axiPqN9JHl3U7kv9LQKP2vPw55YCGDED88x/R8eqAhqyPFYR5RRHQAAAAAKiiFNCIFmNXbYui6JjcgYjSFRZLmUWq57x40yRdVF6ZF2+ymi2L1u285nIBAABemmhDNjcJxhvX4bk1G6+WL+Gc65MATFRnWRYPMownsqFZmind7812/7vuZZNvmOYTlxHWYXz9xvroR/V/CWhIybcvrkQ/sh2/XREHEORx7fNO0RsVIv/4bQtPQCOtcxIkCdKqx04qAhoAAAAAVaQBi6zEU1r6QlNXulhKFnOr5MLJdV7FZy36F63Bea3lAgAAvDLR/Jjf1Iz9iWB+L8zTLh/BO9dXzOnaJi+MoMZPbfPPknvZ5BuWFOUzvH6DffSD+r8ENCL9239c/nM+rUwasEgCIivLuVFdsvgCGjV1fqU3OI4V0BAdPDMIAgAAADyNioWi9kq8e0Gj+EJm2mjh5j3PubCUD6m1LFqj81rKhfGcxRffs55nuWZ4bXJ22GOjo/KFIcgN0fI9iTdQ1zmzNE+Lex8q8BG8c/2Ea06P/A8YjNdXbfELlXvptZfovI9MAEHd1B9dP7NvxNqjX9niDY29VRHQmCQCBxbGj2ubwYXgfHcAwhnQSI7Z8IbGKLyDDAAAAMDT8CwSSwt3LY97mu2VdcsXStPqT3J5zwvLjFQMyHgXhfp5VeXCeE7ii8ebeF1PMrL+gAOQtekOGx2VL4xBzImeeTDeQF12QV3zdMFH8M71AdaczsMJTyS2kVCZG1N9L732oo074m+TSj70wPrdGO+jW/V/hv/7lgGN6DNSlpIf754pBwXSH+pO34zQfsz7HvTYyo2CFiIQEh2bZdW5GMQ5oQhoAAAAAADAaXxxAhrwahDQAIC3gHHncLxHQAO9oghoAAAAAADAIXxx8dSi9ahlw5PDJqw/3gqXfT2DnE332OiofAEAWmDcORwENNBZRUADAAAAAAAO4YuLDedHfHqB9cdb8XD72oNRNortA8CjYdw5HAQ00FlFQAMAAAAAAA7hixPQgJEQ0AjA9gHg0TDuHA4CGuisygY0PA6f/C6n/PGe+Judqyzn0Tu4ifMCeV5Lv53z9/L1saXTvrur173840QAAAAAAE8j8Xujv81S3WaHL17t38+IdcWioBLq8VBh/rnP6ASoecb11K7Z214zrBtsSvc9oXadN7OrfQVU3Vut7ynXo15KzqZ7bLQ23whsGwB2JTcmwVMgoIHOqmxAQzow2mAjAwOrI6g4WJoSp6voVP2+fAbpLWXz/fySdb5KBjTKZajOIgAAAADAsxF+7+/rf6UfKxQ7tTlfvNW/L6Rb/PDihnO4iVpaM5TqGm5eR3l9ROuEUOlDUKwbTJz3faNxnTfCvm403NvCmjNUcv05m66w0ao+nTuGbQMAvAUENNBZlf/kVOQglhzP9bhwjjLyPCG1EgVPsso5a6m26/I50mndAAAAAAAOgNcPnyU2JXO+eKN/X9xInitQ9QR9ds3g8eet4EhJ4aY364Yc3vt+p32dN8S+Wu9tsy1d2aPvzWrr0+ExbBsA4F0goIHOqsJvaBhvYCxYTtASCBHe1B3pTPodueR11yjvxEkNjytOYBqcScsQ58RP/yjXBgAAAADwVAp+b9anzvjibf693BiVSe/rjNgnF3nFa4+F3jWDGRy5K6xTvMZYsmPdkKPuvrev88bYV/O9bbSlG7m+V8i3uU8bx7BtAID3gYAGOquKPwouHRrpBHkcwoQGp+pai3xg5UbmnMgJjB3bO1F6xTkTbeG9XgAAAACARxH5valL6/WZIz89R5cPL3GtL3YsL26vZJ0QbeDe25N1Q56a++A51zqn/n6X7avj3jbZ0kyu70X57tan1WMd1w8AAKeDgAY6q4oBjdjx2hwz+USMGiSInK9UHqdqwlHWFRl8sV4lj8pcqb2e6O0SAAAAAIBn4/B75ZPilT6zOEeTTCf9803KPumNvoCGb80gKF6zlifrhhL++963ztvfvjrubZMtzeTSFvOdTlmOT3LWST2GbQMAvBMENNBZVQ5oxE9pLI5f1rGSjpAtr7PW5+jm67rgrfMinDcAAAAAOBgOv7fNZ270769Ym87auWcMaJT1nusG33333TPTZq/sa18d97bJlmZyaYv5NvZp9Ri2DQDwThDQQGeVI6ChO0jCGYwegZFPiFwVOotNzlqno+twAuMyirIWWAAAAAAAz8Lh97Y8zd3s3wfoG89yQ7S84Xylc80gKNZdy5N1Qw35+965zgvYx7467m2TLc3k0jr6V0uf1o9h2wAA7wQBDXRWuQIaV+8w+t6ndHRkPCN37EqTs+b5Pmrjt0NXZHrXAggAAAAA4EgIv7f8iR+fz9zh32tk6tgX0PCsGSKKdZfXfl8jsG5oQr3vnes8jS776ri3TbY0k0tbma+4rup8sW0AgHeCgAY6q3wBjcix+fbxEQQ44idkIodKrHiiYxXOWvLETbSSkk+lVDiIAXEZURF35rzUYwAAAAAAz0T4vXeFfnHsMwuf2vSZW/37+VjsOGd+HNl80jwk49tnr+/K3d93PsF+Q17f0pasG3LU3ff2dd4Y+2q+t422dCOXVhxL09rtc8Wd73YM2wYAeB8IaKCzyhnQUBzNRYkXEwU/svI5VTcixzSvyDnN5RtSUYZwFAEAAAAAjoDwe0vy+uKt/r3cwNUl/XZzzeENQrj8+f6ABuuGHJX3vXmdN8i+Wu9tqy1N5NKKYyXl0jqPYdsAAG8DAQ10VrkDGpZjoz6V4XaCKhyuCZczJ53WG6V8Q1xl8DQKAAAAAByQyO/9yAQiks3InM/c5N+XN5zTZ6OscgIfv+TbF/35irzcm9C23m/d0HDfXW0Zr/MG2ddEy73dzZaitOGxz69scLGqT7uP2Xo/2wYAeC0IaKCzyh/QUJ/MUoIHK5qDeT9/ey02cpyEg6k5gXeSV8lnmQ6VM98QqwzXt3gBAAAAAJ6BtkmZbE4aPnzRZ27w79U0V2V96jSN2Kh1+fbGWyVxuZXXnGwYX2HdoNFy3+22tDfOB9hXQNW97bGlXNrw2NwQ6ZsmRj/w5mukx7YBAF4bAhrorKoIaAAAAAAAwKHJPXUNAAAAADBDQAOdVQQ0AAAAAABeBQIaAAAA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   "dimensions": {
    "concept": "ifrs-full:DisclosureOfDepreciationAndAmortisationExpenseExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00830_X_C00010": {
   "value": "<p class=\"Normale Sottotitolo\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere\" dir=\"ltr\" style=\"color:#002060;font-size:14.0pt;\">Nota 41. Proventi (Oneri) finanziari/ Proventi (Oneri) da partecipazioni</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposta la tabella riepilogativa relativa all\u2019esercizio 2025 dei proventi e oneri finanziari e dei proventi e oneri da partecipazioni: </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito si riporta la tabella riepilogativa con evidenza del settore di riferimento:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La gestione finanziaria presenta proventi finanziari per euro 2.606 migliaia di cui euro euro 1.166 migliaia afferiscono al settore Materie plastiche per proventi finanziari su crediti d\u2019imposta acquistati da terzi. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Gli oneri finanziari sono iscritti per euro (13.498) migliaia e sono principalmente riconducibili agli interessi sulle fonti di finanziamento accese per far fronte agli investimenti realizzati e alla gestione del circolante. L\u2019incremento della voce \u00e8 principalmente riconducibile al settore Mobilit\u00e0 sostenibile non presente nel primo semestre 2024. L\u2019indebitamento del Gruppo \u00e8 in parte regolato da tassi d\u2019interesse variabili ed \u00e8 pertanto esposto al rischio di fluttuazioni.  </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposta la tabella riepilogativa del precedente periodo di riferimento: </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfInterestIncomeExpenseExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00840_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere Carpredefinitoparagrafo\" dir=\"ltr\">Nota 42. Imposte</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposta la tabella riepilogativa relativa al primo semestre 2025: </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito si riporta la tabella riepilogativa con evidenza del settore di riferimento:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" id=\"_Hlk160880778\" style=\"line-height:1.1;margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La voce si riferisce principalmente per euro 2.782 migliaia all\u2019iscrizione di imposte anticipate sulle perdite rilevate nel periodo corrente, nonch\u00e9 al rigiro delle attivit\u00e0 per imposte anticipate, per euro 257 migliaia, iscritte sui saldi attivi di rivalutazione contabilizzati nei bilanci redatti secondo i principi contabili nazionali OIC della controllata Repiombo e secondo i principi contabili internazionali IAS/IFRS delle controllate FIB e Seri Plast. Per maggiori dettagli si rimanda alla \u201cNota 19. Attivit\u00e0 fiscali per imposte anticipate\u201d. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposta la tabella riepilogativa del precedente periodo di riferimento: </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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  "Z_Word1_Y_R00850_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere Carpredefinitoparagrafo\" dir=\"ltr\">Nota 45. Rapporti con parti correlate</span></p><p class=\"StileCalibri\" dir=\"ltr\" style=\"text-align:justify;\"><span dir=\"ltr\">In attuazione di quanto disposto dall\u2019art. 2391 bis del codice civile nonch\u00e9 dal Regolamento adottato in materia con delibera CONSOB n.17221 del 12 marzo 2010, e successive modifiche e integrazioni, il 24 ottobre 2024 , il Consiglio di Amministrazione di Seri Industrial SpA ha provveduto a revisionare la procedura che disciplina l\u2019approvazione e l\u2019esecuzione delle operazioni con parti correlate poste in essere da Seri Industrial, direttamente ovvero per il tramite di societ\u00e0 controllate. Tale procedura (disponibile sul sito internet della Societ\u00e0 all\u2019indirizzo https://www</span><span class=\"Carpredefinitoparagrafo Collegamentoipertestuale\" dir=\"ltr\" style=\"text-decoration-line:none;color:black;\">.seri-industrial.it/index.php/procedura-per-le-operazioni-con-le-parti-correlate</span><span dir=\"ltr\">) individua il </span><span dir=\"ltr\" style=\"font-style:italic;\">set </span><span dir=\"ltr\">di regole volte ad assicurare la trasparenza e la correttezza, sia sostanziale sia procedurale, delle operazioni con parti correlate.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La procedura, in ossequio anche a quanto proposto in un parere del Comitato composto esclusivamente da amministratori indipendenti, prevede un ampliamento del novero delle operazioni rilevanti e una restrizione della categoria delle operazioni ordinarie rispetto a quelle richieste dal Regolamento Consob n. 17211/2010, come successivamente modificato</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Ai sensi della Delibera Consob n. 15519 del 27 luglio 2006, gli effetti dei rapporti con parti correlate sulle attivit\u00e0 e passivit\u00e0 e sulle voci economiche, sono evidenziati in apposito allegato (Allegato 4), al fine di non compromettere la leggibilit\u00e0 complessiva dello stesso. I rapporti con parti correlate sono identificati secondo la definizione estesa prevista dallo IAS 24, ovvero includendo i rapporti con gli organi amministrativi e di controllo nonch\u00e9 con i dirigenti aventi responsabilit\u00e0 strategiche.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Le principali Parti Correlate</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I seguenti soggetti sono le Parti Correlate pi\u00f9 rilevanti della Societ\u00e0 e del Gruppo Seri Industrial:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">gli Esponenti Civitillo;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">le societ\u00e0 che anche indirettamente sono partecipate o amministrate da Esponenti Civitillo.</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019ingegnere Vittorio Civitillo, Amministratore Delegato, e Andrea Civitillo, al 30 giugno 2025 sono titolari indirettamente, attraverso SE.R.I. S.p.A., di azioni della Societ\u00e0 corrispondenti complessivamente al 56,368% del capitale sociale della Societ\u00e0. SE.R.I. \u00e8 partecipata da Vittorio Civitillo, che ne possiede il 50,60%, mentre Andrea Civitillo ne possiede il 49,40%. Vittorio Civitillo \u00e8 titolare inoltre direttamente di azioni corrispondenti allo 0,099% del capitale sociale della Societ\u00e0.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Operazioni di maggiore rilevanza</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Nel corso dell\u2019esercizio 2025 sono state realizzate quattro operazioni di maggiore rilevanza con parti correlate.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Consiglio di Amministrazione della Societ\u00e0, previo rilascio di un parere favorevole dal Presidio Alternativo, quale presidio equivalente del Comitato OPC, ha autorizzato il compimento delle seguenti operazioni con parti correlate di maggiore rilevanza:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Symbol;\">\u2022\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">relativa alla compravendita di un immobile ubicato a Calitri (AV) tra Repiombo S.r.l., quale cedente, e Pmimmobiliare S.r.l. (\u201cPM\u201d, in veste di acquirente, sul presupposto della contestuale sottoscrizione tra la stessa PM, quale locatrice, e FIB S.p.A., in veste di locataria, di un contratto di locazione, avente ad oggetto il medesimo immobile di Calitri, e dell\u2019attuale altrettanto contestuale sottoscrizione di un  contratto di sublocazione tra FIB e Repiombo;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Symbol;\">\u2022\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">relativa alla compravendita d i un complesso immobiliare ubicato a Gubbio tra Seri Plast S.p.A., quale cedente, e PM, in veste di acquirente, sul presupposto della contestuale sottoscrizione tra la stessa PM, quale locatrice, e Seri Plast, in veste di locataria, di un contratto di locazione, avente ad oggetto il complesso immobiliare di Gubbio.</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Symbol;\">\u2022\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\" style=\"font-family:var(--minorHAnsi);\">relativa al rilascio di garanzie da parte della SE.R.I. S.p.A. della Pmimmobiliare S.r.l. e dei soci di SE.R.I. S.p.A., Vittorio Civitillo e Andrea Civitillo, nell\u2019interesse di FIB S.p.A. a favore di un Pool di banche nell\u2019ambito della erogazione di un finanziamento revolving di massimi euro 150 milioni.</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Symbol;\">\u2022\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\" style=\"font-family:var(--minorHAnsi);\">relativo a un\u2019operazione di maggiore rilevanza costituita dalla nomina di Pmimmobiliare S.r.l., da parte di Menarini S.p.A., nell\u2019ambito della proposta di acquisto irrevocabile dell\u2019immobile in Bologna, ubicato in zona industriale, di propriet\u00e0 di Leonardo Global Solutions S.p.A.</span><span dir=\"ltr\"> </span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Per maggiori informazioni si rimanda al documento informativo, redatto in conformit\u00e0 all\u2019allegato 4 del Regolamento Consob 17221/2010, pubblicato in data 24 dicembre 2024, e al successivo documento informativo, pubblicato in data  7 luglio 2025, disponibili sul sito internet della Societ\u00e0 e sul sistema distoccaggio 1Info.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Rapporti con la controllante e altre parti correlate</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito si riportano i principali rapporti con la controllante e le altre societ\u00e0 del Gruppo di appartenenza e degli azionisti, nonch\u00e9 societ\u00e0 a loro riconducibili, che detengono partecipazioni rilevanti nel capitale della Societ\u00e0:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-style:italic;\">Locazioni immobiliari</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La Societ\u00e0 e le societ\u00e0 del Gruppo hanno in essere contratti di affitto di immobili ad uso uffici e industriale con Pmimmobiliare Srl e Azienda Agricola Quercete a r.l., societ\u00e0 indirettamente controllate da Vittorio Civitillo e Andrea Civitillo. </span></p><table class=\"Tabellanormale\" dir=\"ltr\" style=\"width:calc(min(481.9pt,100%));--W:481.9pt;margin-inline-start:unset;\"><colgroup><col style=\"width:16.65%;\"/><col style=\"width:22.9%;\"/><col style=\"width:19.79%;\"/><col style=\"width:10.41%;\"/><col style=\"width:11.46%;\"/><col style=\"width:9.37%;\"/><col style=\"width:9.37%;\"/></colgroup><tbody dir=\"ltr\"><tr dir=\"ltr\"><td dir=\"ltr\" rowspan=\"2\" style=\"border-block-start:1.0pt solid  #D9D9D9;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;font-family:var(--majorHAnsi);\">Utilizzatore</span></p></td><td dir=\"ltr\" rowspan=\"2\" style=\"border-block-start:1.0pt solid  #D9D9D9;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;font-family:var(--majorHAnsi);\">Ubicazione</span></p></td><td dir=\"ltr\" style=\"border-block-start:1.0pt solid  #D9D9D9;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;font-family:var(--majorHAnsi);\">Parti </span></p></td><td dir=\"ltr\" rowspan=\"2\" style=\"border-block-start:1.0pt solid  #D9D9D9;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;font-family:var(--majorHAnsi);\">Uso </span></p></td><td dir=\"ltr\" style=\"border-block-start:1.0pt solid  #D9D9D9;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;font-family:var(--majorHAnsi);\">Scadenza</span></p></td><td dir=\"ltr\" style=\"border-block-start:1.0pt solid  #D9D9D9;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;font-family:var(--majorHAnsi);\">Canone </span></p></td><td dir=\"ltr\" style=\"border-block-start:1.0pt solid  #D9D9D9;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;font-family:var(--majorHAnsi);\">Depositi </span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;font-family:var(--majorHAnsi);\">contrattuali</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);font-style:italic;\">(mm/aaaa)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;font-family:var(--majorHAnsi);\">Locazione </span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;font-family:var(--majorHAnsi);\">Cauzionali</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">FS Srl</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Dragoni (CE)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">PMI \u2013 FIB</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Magazzino</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">03/2027</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;vertical-align:super;font-size:0.6em;font-family:var(--majorHAnsi);\">(1)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">21.038</span></p></td><td dir=\"ltr\" rowspan=\"7\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">878.309</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Fib Spa</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Monte Sant\u2019Angelo (FG)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">PMI \u2013 FIB</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Industriale</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">03/2027</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;vertical-align:super;font-size:0.6em;font-family:var(--majorHAnsi);\">(1)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">143.820</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Fib Spa</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Monterubbiano (FM)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">PMI \u2013 FIB</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Industriale</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">03/2027 </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;vertical-align:super;font-size:0.6em;font-family:var(--majorHAnsi);\">(1)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">139.173</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Fib Spa</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Teverola (CE)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">PMI \u2013 FIB</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Industriale</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">03/2027 </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;vertical-align:super;font-size:0.6em;font-family:var(--majorHAnsi);\">(1)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">1.352.886</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Fib Spa</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Teverola (CE)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">PMI \u2013 FIB</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Industriale</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">03/2027 </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;vertical-align:super;font-size:0.6em;font-family:var(--majorHAnsi);\">(1)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">1.684.481</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Fib Spa</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Alife (CE)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">PMI \u2013 FIB</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Industriale</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">03/2027 </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;vertical-align:super;font-size:0.6em;font-family:var(--majorHAnsi);\">(1)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">149.524</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Repiombo Srl</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Calitri (AV)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">PMI \u2013 FIB</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Industriale</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">03/2027 </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;vertical-align:super;font-size:0.6em;font-family:var(--majorHAnsi);\">(1)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">22.313</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Seri Plast Spa</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Alife (CE)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">PMI \u2013 SERI PLAST</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Industriale</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">03/2027 </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;vertical-align:super;font-size:0.6em;font-family:var(--majorHAnsi);\">(1)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">286.667</span></p></td><td dir=\"ltr\" rowspan=\"5\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">509.511</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Seri Plast Spa</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Pioltello (MI)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">PMI \u2013 SERI PLAST</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Industriale</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">03/2027 </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;vertical-align:super;font-size:0.6em;font-family:var(--majorHAnsi);\">(1)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">789.075</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Seri Plast Spa</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Canonica D\u2019Adda (BG)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">PMI \u2013 SERI PLAST</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Industriale</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">03/2027 </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;vertical-align:super;font-size:0.6em;font-family:var(--majorHAnsi);\">(1)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">665.270</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">ICS EU Sas</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Peronne (Francia)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">PMI \u2013 SERI PLAST</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Industriale</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">03/2027 </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;vertical-align:super;font-size:0.6em;font-family:var(--majorHAnsi);\">(1)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">207.034</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Plastam EU</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Arras (Francia)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">PMI \u2013 SERI PLAST</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Industriale</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">03/2027 </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;vertical-align:super;font-size:0.6em;font-family:var(--majorHAnsi);\">(1)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">90.000</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Seri Industrial Spa</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">San Potito Sannitico (CE)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">AAQ \u2013 SERI INDUSTRIAL</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Uffici</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">03/2029 </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;vertical-align:super;font-size:0.6em;font-family:var(--majorHAnsi);\">(1)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">91.893</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">22.973</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Seri Industrial Spa</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">San Potito Sannitico (CE)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">AAQ \u2013 SERI INDUSTRIAL</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Foresteria</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">07/2026</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;vertical-align:super;font-size:0.6em;font-family:var(--majorHAnsi);\">(2)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">6.000</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">n/a</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">P2P Srl</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Pozzilli (IS)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">PMI \u2013 P2P</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">Industriale</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">09/2029</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;vertical-align:super;font-size:0.6em;font-family:var(--majorHAnsi);\">(3)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">450.000</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;font-family:var(--majorHAnsi);\">112.500</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;font-family:var(--majorHAnsi);\">Totale</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;font-family:var(--majorHAnsi);\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;font-family:var(--majorHAnsi);\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;font-family:var(--majorHAnsi);\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;font-family:var(--majorHAnsi);\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;font-family:var(--majorHAnsi);\">6.099.174</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;font-family:var(--majorHAnsi);\">1.523.293</span></p></td></tr></tbody></table><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">(1) Durata 4 anni con rinnovo automatico per ulteriori 4 anni, salvo disdetta da una delle parti 12 mesi prima. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">(2) Durata 4 anni senza rinnovo. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">(3) Durata 6 anni con rinnovo automatico per ulteriori 6 anni, salvo disdetta da una delle parti 12 mesi prima.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I contratti di locazione in essere nel corso del periodo rientrano nel framework previsto dall\u2019IFRS 16 in quanto consentono al Gruppo di acquisire il diritto a controllare uno specifico bene (in questo caso immobili), per un determinato periodo di tempo a fronte del riconoscimento al locatario di un corrispettivo.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I contratti di locazione in generale prevedono una durata di 4 anni con rinnovo automatico alla prima scadenza, salvo la facolt\u00e0 di disdetta da parte del locatario entro i 12 mesi precedenti la scadenza. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo ha valutato la durata dei contratti anche sulla base della ragionevole certezza nell\u2019esercizio dell\u2019opzione per l\u2019estensione della locazione o per la risoluzione del contratto alla prima scadenza (IFRS 16.B37) in considerazione della strategia di medio e lungo termine. Considerando tutti i fatti e le circostanze rilevanti che incentivino l\u2019esercizio o meno dell\u2019opzione, compresi eventuali cambiamenti previsti nei fatti e nelle circostanze dalla data di inizio fino alla data di esercizio dell\u2019opzione e considerati, altres\u00ec, il grado di specializzazione e l\u2019importanza delle attivit\u00e0 sottostanti (IFRS 16.B37), il Gruppo ha previsto con ragionevole certezza il rinnovo alla prima scadenza di tutti i contratti di locazione degli stabilimenti produttivi.</span></p><p class=\"Normale\" dir=\"ltr\" id=\"_Hlk209775308\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-style:italic;\">Garanzie e manleve</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;\">Attraverso SE.R.I., rispettivamente, societ\u00e0 di factoring e istituti bancari hanno concesso alle societ\u00e0 italiane del Gruppo Seri Industrial possibilit\u00e0 di utilizzo di anticipazioni su crediti e affidamenti a breve termine. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;\">SE.R.I. SpA (il \u201cGarante\u201d) ha assunto un impegno di garanzia e manleva, con delegazione cumulativa di debito e pagamento e accollo del debito, nell\u2019ambito di rapporti di fattorizzazione di crediti commerciali da parte del Gruppo. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;\">L\u2019operazione \u00e8 relativa alla sottoscrizione di due separate scritture private tra SE.R.I. S.p.A., parte correlata, con Menarini S.p.A. e Seri Plast S.p.A. attraverso le quali queste ultime incaricano SE.R.I., ai sensi dell\u2019art 1268 c.c., ad assumere nei confronti di alcune societ\u00e0 di factoring il debito da anticipazioni finanziarie concesse in relazione alle cessioni di crediti (ivi inclusi i relativi interessi maturati e maturandi anche se moratori e a ogni altra spesa e onere accessorio) nell\u2019ipotesi in cui le stesse societ\u00e0 di factoring non dovessero incassare i crediti loro ceduti.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;\">Per effetto dell\u2019assunzione del debito, Seri Plast e Menarini riconosceranno a SE.R.I. una commissione commisurata al valore complessivo dei Debiti di tempo in tempo assunti nei confronti delle societ\u00e0 di factoring;      </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;\">trasferiranno a SE.R.I. il credito nei confronti delle societ\u00e0 di factoring, per un importo pari al debito. Tale cessione dar\u00e0 diritto a SERI, nell\u2019eventualit\u00e0 in cui avvenga la retrocessione a favore di Menarini e Seri Plast dei crediti verso i clienti originariamente ceduti, in ipotesi di mancato incasso da parte delle Societ\u00e0 di Factoring, di agire direttamente nei confronti dei suddetti clienti.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;\">Con la sottoscrizione delle scritture private, inoltre, SE.R.I. si assume l\u2019impegno a manlevare fino alla concorrenza del debito, Seri Industrial, in qualit\u00e0 di terzo garante, nell\u2019ipotesi in cui dovesse subire una escussione dalle societ\u00e0 di factoring in relazione ai rapporti di factoring.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;\">Le ragioni di fondo di ottenere l\u2019impegno da parte di SE.R.I. \u00e8 rinvenibile (i) nell\u2019eliminazione del rischio di incasso di crediti commerciali in quanto le societ\u00e0 cedenti disponendo dei propri diritti di credito li trasferiscono a terzi soggetti, che in questo modo possono procedere direttamente alla riscossione nei confronti del debitore ceduto e (ii) nella eliminazione del rischio di dover rimborsare i debiti alle societ\u00e0 di factoring in quanto le societ\u00e0 cedenti vengono completamente liberate dai loro obblighi verso le societ\u00e0 di factoring, per effetto delle delegazioni di pagamento, trasferendo interamente i debiti a SE.R.I., ivi inclusi i relativi interessi maturati e maturandi anche se moratori e a ogni altra spesa e onere accessorio.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;\">Per maggiori informazioni si rinvia al Documento Informativo predisposto ai sensi dell\u2019art. 5 del Regolamento OPC e in conformit\u00e0 allo schema di cui al relativo Allegato 4, nonch\u00e9 ai sensi dell\u2019articolo 4.3 della Procedura OPC pubblicato lo scorso 2 aprile 2026.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;\">Infine, l\u2019Ing. Vittorio Civitillo, Andrea Civitillo, SE.R.I. S.p.A. e Pmimmobiliare S.r.l. hanno assunto impegni e/o rilasciato garanzie a favore di istituti di credito, societ\u00e0 di leasing e altri operatori finanziari in relazione ad affidamenti e/o crediti concessi a societ\u00e0 del Gruppo Seri Industrial a beneficio e nell\u2019interesse di Seri Industrial e delle stesse societ\u00e0.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;\">Ove tali operazioni \u2013 considerate cumulativamente \u2013 si configurassero operazioni tra parti correlate ai sensi dell\u2019art 13 del Regolamento Consob recante disposizioni in materia di operazioni con parti correlate, le operazioni avrebbero natura di operazioni di maggiore rilevanza ordinarie concluse a condizioni equivalenti a quelle di mercato o standard e pertanto escluse dall\u2019ambito procedurale previsto dalla Procedura OPC adottata dalla Societ\u00e0</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-style:italic;\">Altri rapporti</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;\">IVA di Gruppo</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">SE.R.I. SpA ha sottoscritto con le societ\u00e0 del Gruppo Seri Industrial un contratto per la gestione dell\u2019Iva di Gruppo relativamente alle liquidazioni periodiche e annuali dell\u2019IVA</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;\">; alla data del 31 dicembre 2025 il Gruppo presenta complessivamente una posizione creditoria per euro </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">5.839</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;\"> migliaia ed una posizione debitoria per euro </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">1.847</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;\"> migliaia. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;\">Altri rapporti residuali</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Infine, sono in essere taluni rapporti con altre societ\u00e0 riconducibili alla famiglia Civitillo in relazione a forniture e servizi di natura tecnica e industriale, consulenziale e professionale, regolati a condizioni analoghe a quelle generalmente applicate nel settore in cui le singole societ\u00e0 operano per i cui dettagli si rinvia alle tabelle successive, in cui sono riportate le informazioni quantitative sui rapporti patrimoniali ed economici in essere al 31 dicembre 2025 con Parti Correlate. </span></p><p class=\"Normale\" dir=\"ltr\" id=\"_Hlk129006634\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposta la tabella sintetica dei rapporti patrimoniali con parti correlate del Gruppo Seri Industrial al 31 dicembre 2025 (ove riportato \u201c0\u201d trattasi di rapporti inferiori a Euro 1 migliaia):</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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r+Y4nor2m98/0b63vXeW1N3DmSfe8zO3e8/c+zqSc/XbGtE+lMl+K+9zuY921Bl0iR8bmmqyj4iIj1N9NiMiYj8SsA5JfjIbT75zE/x4+7ztE/E9wYHe9v6BhbEasjTs64c9/ZVcd97lfm8XFp0ptVvbx+bX733PC/svbrvhnuT2t3qOCRXta94/62577yypu4czT7znZ273nrn3ddzhM6PyPrcErOv684Ye8WNDxogwMqqWgwAjomoZERH7kYB1SEqT+OSrmmIim4aw0WS5NNmumIjH+24LDvS29w8sjNWQpWFfP+zor8336MzqdQRqr6XUbm0fm1+/9z0v7L+w7aZ70vr3HBXtdS01Bl8NdVam7h7OPPGen7nde+be15Gc6y0+Myrvc7mPdtQZdIkfGzJGhJFRtRwEGBFVy4iI2I8ErEOyMomPJszp6/G2i6cIVE/E1fMBk0l2doLfsu0tn2mYDw8CqyFLw75+2HzNO+7RmduFRWdK7db2sfn1e9/zuH+j90d22433pPXvOaL2298/ucBP0nqOETX30PPEe37mdu+ZW17Hgz4zKu9zuY/ia2qqM+gSPzZkjAgjo2o5CDAiqpYREbEfCViHpBwWpK/Hk+HktWgmnrxWnIhf9MeOJuBBv+8d28arveLXAum2UX9UhgeBeD9uVZnRsK8fNl/zjnt0ZvU6ArXXUmq3to8dr9/3nsd9WLftxnuS29/qOSZE7S9uff8kXXnhuv/4shrPMaF0ToHLec31+bR7fuaW75nbXcfy9XyfbqzPQOV1rfXR5jqDLvFjQ8aIMDKqloMAI6JqOQgwItQyHAmrYQLWISmHBYH8ZDdZPVW0NBFf84bbJr8AXjaZ+FeGB4FFMDJ53WfDvn7YfM077tGZ1esI1F5Lqd3aPva8ftd7Xnj/ZLfdeE9y+1s9x4So/ZrJ/hr6sq4vKqk6rrt3z7rnZ276nrnZdazpz+FWn+v561rto611Bl3ix4aMEWFkVC0HAUZE1XIQYESoZTgSVsMErEOyHrAuJrt+FWv1RLg8EX8tTOgX57Rn20BV8JCEFYHK8OCHbL9c99uyr8Cea956jwJr1xGovZZSu7V93PT1nFvu+ZaA9cyWe5Lb3+o5JiTt7/P+ue0K1h9Wj5vcv6rzvPE9D9zyPRO40XU85DOj9rqa+ygvK1j7x48NGSPCyKhaDgKMiKrlIMCIUMtwJKyGCViHpCJgPVP+Sme8D99m3q5iIr6YUIvQILBnW8fiK7JXsxP2KBQohAcTy36Z+rd1X7uvecM9mihcR6D2Wkrt1vax9/Urt7/nhfdP47YXC/ckt7/Ka5+48/tn+UzNM63nmCWzulId88pD7/nEjd4zjubreMZnRtN1rfTRlaY6gy7xY0PGiB0QvU+Tz5C9n9V7t+8cVctBuBN76olaXkXVchCeRFRzfDa3Qi0/mD01RT2vYjVMwAr1qMl/LXu2HZXfeM1wH6il3wH3GTrBjw2PO0bM/ONP9l9Ankg0MYkn8enjO/Q/IOXZu33vqFoOHhf1D21L71bmO/47Ri2vo2o5eCz4bA781no+Nnw+b91+BKyGCVihnj2T/98YHBCWwK2gln4H3GfoBD82POIYMbvK2tnVXJ5J/GZULQePS90E3rz5/d7x3zFqeR1Vy8GjwGfzzG+t52PD5/PW7UfAapiAFerZM/n/jcEBYQncCmrpd8B9hk7wY8NjjRFbfhBu/bErD6MwiY9fW35uRIGFSiZWth8dVcvB49I2gQ/edKK7579j1PIqqpaD48Nn84JfWs/Hhs/nTcceBKthAlaoZ8+b8jcGB4QlcCuopd8B9xk6wY8NjzRGTFdQBNN5wDxJGGQSv0I06fmFz0FWtRw8LvEEfjk510FWS00VueN/x357LQdULQdHh89m6vkotVyGz+cjYzVMwAr17PmXh1/wrxYLfuM1w32gln4H3GfoBD82PM4YMV05UniP/bwXmcQfAVXLweOyNoG/Ek20b1gbTODviqrl4Njw2Uw9H6WW1+Dz+chYDROwAgAAAMCEHxseZoyYTFiavnbnJ9E/M+h4lYnal1qRtb7yKg0arvsuTeKj1+YJUzTZUdoEKLP9UVC1HDwulRP4M3GN5O99Uy2rCXxSv0EZRFHLq6haDg4Nn82xv7yejw2fz5e/H7ueCVgBAAAAYMKPDY8yRqydrEj8pOT9c/EVvniStJyIp8rJSxIylIy2VxOmnz/H2yy9TsAy2x8FVcvB41I/gU9rbtl2Qy0n9fQqvu46mW5MLa+iajk4Mnw2p/7uej42fD5fPHY9E7ACAAAAwIQfGx5jjJg+1yyzuiNHMtFJnSc+6xOei+nkona7izeZxNuqkoNPelQtB49LwwQ+WbnUGkZdTGpm5b2SSi23oWo5OC58Ni/85fV8bPh8vnjseiZgBQAAAIAJPzY8xhgxmYzYgL8WMSlRE6P0q3pRm/RreG7msviKn5/ViGPXTHqMaPKjrvvgkx5Vy8Hj0jCBT98XhZqsreW190p9rVPLClXLwXHhs/lH6vkAtVwDn8+57Y+A1TABKwAAAABM+LHhMcaIt53E60lRshIrmmlfiCYv7hziFSBiBVcyYWISX4+q5eBxucUEfnstp++V5abJvrPbUssKVcvBceGz+Ufq+QC1XAOfz7ntj4DVMAErAAAAAEz4seExxojJpGHX11BzE4OKiVO0HzuH9ckSk/jtqFoOHpeGCXxSV3PbrbV8pqKesqEVtbyKquXguPDZ/CP1fIBaroHP59z2R8BqmIAVAAAAACb82PAYY8R0Et84uK+aGMSTnnVt4lIxWWISvxlVy8Hj0jCBj+69r6uttXymop7ir6EygW9B1XJwXPhs/pF6PkAt18Dnc277I2A1TMAKAAAAABN+bHiUMWI8aViZ2KRUTQwaJz3TBIRVUvdE1XLwuNRP4KPaiO791lo+U1FP8XGZwLegajk4Mnw2n6WeD1HL6/D5nNv+CFgNE7ACAAAAwIQfGx5mjJhMhKOJwxpVE4N4Ml4fEiSTeDUxYRK/GVXLweNSOYGP7vvZqDa21vKZ1XpKwoGGyT8T+IPWM5/N1PNRankVPp9z2x8Bq2ECVgAAAACY8GPD44wRk8nyVbUo6TJRqF+5YaQrsdS+bV/+teIKrujYYr8tkx4VXBx80qNqOXhc1ibwde+DrbWs6tWfQ1yPpVqnlhWqloNjw2cz9XyUWl6Dz+fc9kfAapiAFQAAAAAm/NjwWGPEZHVGUTcBqJ0YLFZi5Y0mLg3bBVsm8elEbPY6ATr4pEfVcvC4tNT4xeUk/8zWWo7qac2k3qjlVVQtB8eHz+bZ313Px4bP54vHrmcCVgAAAACY8GPD440Rayc4bgVGy8SgcgKztiIl8vXz9OlWh7RM4vMTMQLWY9I2gU/rMGJLLftt3s91K1ZjmYvggFpeRdVy8Bjw2Xzxd9fzseHz+eKx65mAFQAAAAAm/NjwsGPE0gqQ5Qzbta2bGKRftZtUzyYzxDnZqfj9RadXdW7LSd00edpwbSOhajl4XGom8G33uamWfT1dC3UZUGWOTy2vomo5eCii+5jIZ/OhOHwtL+Dzubz92FgNE7ACAAAAwIQfGzJGhJFRtRwEGBFVy0GAEaGW4UhYDROwAgAAAMCEHxsyRoSRUbUcBBgRVctBgBGhluFIWA0TsAIAAADAhB8bMkaEkVG1HAQYEVXLQYARoZbhSFgNE7ACAAAAwIQfGzJGhJFRtRwEGBFVy0GAEaGW4UhYDROwAgAAAMCEHxsyRoSRUbUcBBgRVctBgBGhluFIWA0TsAIAAADAhB8bMkaEkVG1HAQYEVXLQYARoZbhSFgNE7ACAAAAwIQfGzJGhJFRtRwEGBFVy0GAEaGW4UhYDROwAgAAAMCEHxsyRoSRUbUcBBgRVctBgBGhluFIWA1HASsiIiIiIiIiIiIi1kvAioiIiIiIiIiIiLhRAlZERERERERERETEjRKwIiIiIiIiIiIiIm6UgBURERERERERERFxowSsiIiIiIiIiIiIiBuNAlYAAAAA+N34saH5n//8B3E4VS0HVVvE3lW1HAQYEWoZjoTVMAErAAAAAEz4saGpJvuIvatqOajaIvauquUgwIhQy3AkrIYfE7D++zy9/vlz+vPj6+nz3/XvsI2n9uff0/t07D+nV24mAADAofBjQ1NN9hF7V9VyULVF7F1Vy0GAEaGW4UhYDW8IWP+dPl/ngO3H18/zXwv8fXftCVj38u/z1fXnE0JOAnMAAIDD4seGpprsI/auquWgaovYu6qWgwAjQi3DkbAabg9Yo7C0MmQjYL0pTw9YA/6ergXsAAAAMAx+bGiqyT5i76paDqq2iL2rajkIMCLUMhwJq+HmgPXv+xzseYsh30rAGu3z/e/1r5DlTitIm++Du688KgAAAOAY+LGhqSb7iL2rajmo2iL2rqrlIMCIUMtwJKyGGwNW//zN19P7u1tJWVrF2BKwshryaXAfAAAAwI8NTTXZR+xdVctB1Raxd1UtBwFGhFqGI2E13Bawpl8LXwlOJwhYh4D7AAAAAH5saKrJPmLvqloOqraIvatqOQgwItQyHAmr4aaA1Qdwl6+EV/6ifCZgjQI9pQ/5/Nfif76+Hv/Yljp2+qzSi+/ns25DnmfpK/TR9VZuc0UeKw07Kx8RUHv9TffhjN7vsh0AAACMhx8bmmqyj9i7qpaDqi1i76paDgKMCLUMR8JquCFgjR8PoEPSTHi5NWD1+/P7eP+MwtVgHLDGwa+y6lGvUZC5dBnqrh83KI+9cqwovFxZEdx6/dX3Ye0cr1b1LQAAAHSJHxuaarKP2LuqloOqLWLvqloOAowItQxHwmq4PmD1oV427MuEa1sD1sJxUuewsy7kLK38NFbPL7rYeEVt2fTYNeecCZs37Su44T6s3INJVrICAAAMix8bmmqyj9i7qpaDqi1i76paDgKMCLUMR8JquDpg9SFccbWoSliLgWAS8OXCORHu1TwWIGqTrsAsLrWMrytueglT/b4XX5tP9r0IMd3rVdtmw+a4P/dc/+p9sO2T7QLx9WVWMgMAAED3+LGhqSb7iL2rajmo2iL2rqrlIMCIUMtwJKyGKwNWHzauBKQqXLtDwKrC1dM1+JzaiSAwCiCLKy2Tfe1um2vTcpwr2f7cd/1V9yHHyj0GAACAMfBjQ1NN9hF7V9VyULVF7F1Vy0GAEaGW4UhYDdcFrD48U8FbEn4ucr2V8K09YM0FePGqUxnCRvspr7RcrCy9uswtK457Jt6fHbtu24hsX+y7/uqANdqHkoAVAABgVPzY0FSTfcTeVbUcVG0Re1fVchBgRKhlOBJWw1UBa7xCtcI0gVwJR+8VsK67/lX2XMjaHGyeeXTAum5rwFq7fwJWAACAUfFjQ1NN9hF7V9VyULVF7F1Vy0GAEaGW4UhYDa8HrJW/HB+bBJe9BqylVZoJOmhtC0m7C1iT61+7D4ug3bepuj8AAADQO35saKrJPmLvqloOqraIvatqOQgwItQyHAmr4dWANb+Cs2y0iPVhAWv8DNKqsLKV6DzsOvt8Bmvr9ZfvQxzetj4GAgAAAMbAjw1NNdlH7F1Vy0HVFrF3VS0HAUaEWoYjYTW8ErAm4d/y4aMzpV+obwlY09WvRmWAlwbC8pSv+ypdzrnRJVBMGyXXaS8vguhku3T1pw8/FytDk20v+3b9UuiLPddfvg/J6tho43TlLAErAADAqPixoakm+4i9q2o5qNoi9q6q5SDAiFDLcCSshssBayZM1CRhbGUgGMivkq3fx0TDIw3KKzxrvm7vzq/pUQpJeFm1bWVf7Lj+8n1I729JAlYAAIBR8WNDU032EXtX1XJQtUXsXVXLQYARoZbhSFgNFwPWOHBbD82yqyfXwtFsKLghYA1EbfOWA+P1gHWxfdVxk3DVWN22oS+2Xv/afagObwlYAQAARsWPDU012UfsXVXLQdUWsXdVLQcBRoRahiNhNVwMWMvP5BSkAZwleNHfc+HbMtCMVlhW7SNm8dV7s+ZafsiErCvb545bDnQDmVWi6fEq+2Lb9a/cB9knlwB2Ph4BKwAAwKj4saGpJvuIvatqOajaIvauquUgwIhQy3AkrIZXf+QKAAAAAH4Pfmxoqsk+Yu+qWg6qtoi9q2o5CDAi1DIcCathAlYAAAAAmPBjQ1NN9hF7V9VyULVF7F1Vy0GAEaGW4UhYDROwAgAAAMCEHxuaarKP2LuqloOqLWLvqloOAowItQxHwmqYgBUAAAAAJvzY0FSTfcTeVbUcVG0Re1fVchBgRKhlOBJWwwSsAAAAADDhx4ammuwj9q6q5aBqi9i7qpaDACNCLcORsBomYAUAAACACT82NNVkH7F3VS0HVVvE3lW1HAQYEWoZjoTVMAErAAAAAEz4saGpJvuIvatqOajaIvauquUgwIhQy3AkrIYJWAEAAABgwo8NTTXZR+xdVctB1Raxd1UtBwFGhFqGI2E1TMAKAAAAABN+bGiqyT5i76paDqq2iL2rajkIMCLUMhwJq2ECVgAAAACY8GNDU032EXtX1XJQtUXsXVXLQYARoZbhSFgNE7ACAAAAwIQfG5pqso/Yu6qWg6otYu+qWg4CjAi1DEfCapiAFQAAAAAm/NjQVJN9xN5VtRxUbRF7V9VyEGBEqGU4ElbDBKwAAAAAMOHHhqaa7CP2rqrloGqL2LuqloMAI0Itw5GwGiZgBQAAAIAJPzY01WQfsXdVLQdVW8TeVbUcBBgRahmOhNUwASsAAAAATPixoakm+4i9q2o5qNoi9q6q5SDAiFDLcCSshglYAQAAAGDCjw1NNdlH7F1Vy0HVFrF3VS0HAUaEWoYjYTVMwAoAAAAAE35saKrJPmLvqloOqraIvatqOQgwItQyHAmr4aqA9d/n6+nPnz8rvp/+Xtvv5+/p/brf189/17/V8O/0+Zqe19nXz/MrcHvo734Y715Enyvvt/v0AACAffixoakm+4h7/XqzMcvb6Uu8njq39+a3VbUcVG0Re1fVchBgRKhlOBJWw1UB6993NZhJvWHA+u/z9Gr7rQ1e/r4n55NI6Hdb6O9+GPJepIHwLf+BBgAA9uDHhqaa7CNu9+v05scqawHr98fpJWq/9OXje7GdquVg2g5xBFUtBwFGhFqGI2E13BawPmyVWeMKVh/IijDp5/xVyGTBFGFgG1v7+978xvvZ671Yw8779f30fg1aWcQKANAHfmxoqsk+4ha/P14u45bIUsD6ffp4ybXzr72cPr79awSseCxVLQcBRoRahiNhNdxpwNrG/FXjxlVwBKyb2Nzf9+YX3s9u78UKdt7hH1Cma+B9CADQBX5saKrJPmKrUbj68nH6/nq7/v9CwDqtXl0GqBfn1bBvX/FrqpaDvg3iKKpaDgKMCLUMR8Jq+FgBa2tAQ8C6iW4Dsd8csA51zbZC/fX0s0B9WoV7/f8AAPBU/NjQVJN9xFYvz1B1YWpTwJprM69iJWDFI6tqOQgwItQyHAmr4TsGrPaMRQtNlj/Ck//6/9y25pBTyFQZ0MzttfK8LLxLzJ9fcv3+q9xiu9w5Fa8/2adSbq+upaajr2zu71IIWAjZpvqbjNvc7H5m+2C9luNN116PWbu+Eq33Yp30WsX57Q1zF0H43F9VjwQBAIC74seGpprsI+62KWBdBqjx6zwiAI+tquUgwIhQy3AkrIYfE7B+6nDyR7nPOXCpOmQUNK5/VbotkFuGZQtl4FS+/vm65ufNZhWdsAzltPGma8eqDOka+9u3z91PHcKW+n4+17b7uaUP6mr55ziZID64DA/rrq9I671YxV3rX7/v1O3Hstr1/aHvPwAAPAM/NjTVZB9xtzUB69nLytdgGqK6Z7C+fbm/X1S1HEzbIY6gquUgwIhQy3AkrIYfELDO+s19QLjc7bxt7SEXIVtNULNYSbekdJ7RMRcnml5/JjCzgExc6HzsZNtsYOmOWdxfGo657SoDrrb+Lp+Xfz0KIaewMjnfn+sX/dl0P1v6wL32oz92+lrp9eSYrdeXYVPtZ1leT3TLfIAs7+UayeMBjKmm668bAADugx8bmmqyj7jbyoA1/jGrs9HzW8+KcDWoajmo2iL2rqrlIMCIUMtwJKyG2wLWrGlYFfBBjQpN5tdLK/uaMhwf/pilsGktkMsGmTNzuJVe49r11zCvtvTHn46pTmo6ZxXaib9P6GMVaejvuZ/E8TPhWvE6FdX3s7UP/L0snX9Q3OtbXV+J1trPsnKtZ4r3co3sPSp9HgAAwCPxY0NTTfYRd1sdsF6MfiTrx9wPX11UtRxUbRF7V9VyEGBEqGU4ElbDNwpYVYC4HpJO+100WN+2xBwAzcr9rARy036KQdV6KLc9MNL9UAzmMiFiTZhn96P1fOv6Ox/g5vp53m9lQF17P5v7YK0e18Jp/Xrz9VVQdy9KVLz3XKDctu9c/17I1QEAADwWPzY01WQfcbctAat7FutCVrDiL1DVchBgRKhlOBJWww95REBus3zgVRHy1BCt6hMh1kogV3fd87m2hXIpcwinjPaRDbjmY6bXNF1LhZsD4ZX+1v2Z67+Au54fV1ZM1t7PCtvu5dbXG6+vhbXaz7J2LYG1QDmHbZc5nx3BLQAA3A4/NjTVZB9xt5UBq1+5+vLxLf/+89gAt01Q1XLQt0EcRVXLQYARoZbhSFgNHztgDbjQZnGcykCuHDjO57o1YK0J/tJ9qJWKs4Vws8LNAWugpr99kDi1z4eL6txlnw4XsF6ovr5WSvciS03dzm1aaqVcs4k36QAAANiCHxuaarKPuNuagHVqk3kcgF/ZmqxkVbUc9G0QR1HVchBgRKhlOBJWw8cPWM9M558Gb7WBXPEkcmFT5TW4lYbLsCqzD9vm/X256nVXWHwbsv3tVj7aeeRrQOD6KrjYpPJ+tvfB2r3c+/qVtevbQP5e5Kg51y0rWOf91nnD1bwAANCEHxuaarKPuNuKgPXr7To2yDwGIDivZI33o2o56LdFHEVVy0GAEaGW4UhYDf+KgHU6ThoyrQRy2e0icmFT3TWU+1bvw7Zp6ZumIHMnpX6LX9t2n7N9Vns/m/tg7Tz3vh6z7f2mqathT8W5TitjGx49ULuNW3V7g8sHAIAN+LGhqSb7iLtdDVi/Tx8vl3GBfzTAwsx+VC0Ho20RB1HVchBgRKhlOBJWw78gYJ33lQ3kcqvl3IrC1WtY7KPuGsp9q8Nb26ZpJeZ0LS3P49xCob8DPmj7a/+7bbViNjSsvp+tfbB2L/e+HtMeiuZYuRcSt02mH/M1n6f+mracMwAA3BI/NjTVZB9xtw0Bq3rGqskKVvwNqloOAowItQxHwmr4AAGrhZAq7PFhkQjVVlfL+e2XbeagqeHr/QnzPpLzc+Fuug9/XO2Gvjhzuc9rodmO/v4h7tMfZQdd2y1em0PnxWtN97OlD+bt1vZb//qG61uw9V641xaBp99uuW1tzcf7nf9e848C8zH8dZXOGQAAbokfG5pqso+424pHBEQ/ZCUeE5D7AaygquWgb4M4iqqWgwAjQi3DkbAabgtYi+ZDnFxONAUpiwbr2864QKqg3o8LbZxxCFSxf7nz2mvYdv4192QZZtUcqzZgLVu65jggbghiI9dCxdnm+/nIgHU6ZurafQhsvRd+u8K1vschf6QMOTP7rX08gCGD8tI5AwDALfFjQ1NN9hFbjcLSgnFQ6laxlhQrXFUtB30bxFFUtRwEGBFqGY6E1XBVwLq+YjL4rID1QjZwXN3BMqRSm+g+KAU9LdcgwrZrgGXXFe3DVrdmVvLNfaEDrdz9rFldaGzv74Dr8+JqRNEvweIx9tzPXB+s3cutr2+5viXt98Idd9H/6bku+zNfJ3q/U18X77XH7We6htI5AwDALfFjQ1NN9hFb3RawXv3+OL2Itn/+vJw+vpO2V1UtB1VbxN5VtRwEGBFqGY6E1XBVwAo9YYFXaTXgHIo1ZnUPYg7LWkJdeARpwAoAAL8NPzY01WQfsXdVLQdVW8TeVbUcBBgRahmOhNUwAetoTF+fLqyebf1K9qPp/fx+NQSsAAC/HT82NNVkH7F3VS0HVVvE3lW1HAQYEWoZjoTVMAHraLjnU+qvStd+/f55TF9p56veHULACgDw2/FjQ1NN9hF7V9VyULVF7F1Vy0GAEaGW4UhYDROwDkj2mZuRvf4Q0BwA83iAHiFgBQD47fixoakm+4i9q2o5qNoi9q6q5SDAiFDLcCSshglYh2X540Nm18GY/UAXvwTfKQSsAAC/HT82NNVkH7F3VS0HVVvE3lW1HAQYEWoZjoTVMAErAAAAAEz4saGpJvuIvatqOajaIvauquUgwIhQy3AkrIYJWAEAAABgwo8NTTXZR+xdVctB1Raxd1UtBwFGhFqGI2E1TMAKAAAAABN+bGiqyT5i76paDqq2iL2rajkIMCLUMhwJq2ECVgAAAACY8GNDU032EXtX1XJQtUXsXVXLQYARoZbhSFgNRwHrf/3XfyEiIiLiL9aPDRkj4siqWg6qtoi9q2o5qNoi9i61jEfSapiAFREREREn/diQMSKOrKrloGqL2LuqloOqLWLvUst4JK2GCVgRERERcdKPDRkj4siqWg6qtoi9q2o5qNoi9i61jEfSaviPehEREREREfEoMolHRETEe0rAioiIiIiIh5aAFREREe8pASsiIiIiIh5aAlZERES8p9EzWAEAAADgd+PHhuZ//vMfxOFUtRxUbRF7V9VyEGBEqGU4ElbDBKwAAAAAMOHHhqaa7CP2rqrloGqL2LuqloMAI0Itw5GwGiZgBQAAAIAJPzY01WQfsXdVLQdVW8TeVbUcBBgRahmOhNUwAesh+Hf6fP1z+vPn6vvf698BAAAA2vBjQ1NN9hF7V9VyULVF7F1Vy0GAEaGW4UhYDW8IWJMwz3z9PL+SkrSVbYxSSJg5ZuTr6TO/84Pz9/Tu+uL193YEAAAA7MSPDU012Ue8jV+nNzeO/fP2Jdp4v08fL6698+0rbqtqOejbII6iquUgwIhQy3AkrIabAta/73owM5uGnHHwV1xZ+e/z9OraxiFhsp+CvzJcjPruNwfNAAAAsBc/NjTVZB9xr98fL9E4Pvjy8S3bBlX7hS6gVbUc9PtEHEVVy0GAEaGW4UhYDVcHrP8+X/UgJvL9FEWoxdA04e+728+fU5TFJq+VbQsYo9D4Tl+tv/sxov5J7gEAAABAA35saKrJPuJ2k1WrznQVqlkVrv74cvr4vmyjajmY7htxBFUtBwFGhFqGI2E1XBewJkHpMsS8foU/fQRAFPyVg884wI1Dwvi1zLGzr5eIV8beJ1+9/zGiALf4GAYAAACAMn5saKrJPuImvz9OL25sHPt2+lLbLALZpN3Xm3ttDmlVLQfn/SKOo6rlIMCIUMtwJKyG6wLW0urSAvEjBcorK0sh4VqAWA5gCzziq/V3P0bp2bUAAAAAbfixoakm+4hbjFaivn2dvt7cOPbl4/QttokD1HmF6mQS2hKw4hFVtRwEGBFqGY6E1XBVwJo+HqAuw0uCv+LKytKzWtcCxJbjXFl95EAmCM1sJx99sOkY6Wrcs9fr9SFz3AVx39Wfy50CZQAAABgaPzY01WQfcYuXQNVWoCY/WJX7gavMCtWLyT5cSKtqOThviziOqpaDACNCLcORsBretIK1LpwrhaYJxWe1lgPEeJVsXWgYb6MsP0tWG2/TfIzVQNZMrrG4Qja5B8Lic3EBAADg1+HHhqaa7CPuN/7qf/4HrtJHBNgq1tzfL6paDsb7RhxDVctBgBGhluFIWA1X/shVJqjbHJomJOFitNutwWOB1fDTr4KtClevuhO/2zGKz6d1r1XvMwl6AQAA4Ffjx4ammuwj7ra4MjUxabt0+fxWVctB3wZxFFUtBwFGhFqGI2E1XBmwnskGnTrYbHkuajYkPJM+niBvfcB6IQ6NdVa8/Mp+FBQvQsw0rNxyjPg6FtefPAIhCnKn18r7jM+7td8AAADgyPixoakm+4h7jZ7Hmv2BK2fmB7JyK19VLQdVW8TeVbUcBBgRahmOhNVwfcAayK6KXIZ08QrO8ipJHRJeWF0JGtkQFtaEjEmorFbhFq9zwzGWIWwclsbnkASptnG0z7V709BnAAAAcHj82NBUk33EvVb9wNWPyXNWlWJ7VctB3wZxFFUtBwFGhFqGI2E13BawXpGrSqNkMAn+ktA0Jnn8QGk/i/QxXalZ/0zR0qrZC3XXUL/6VofMpXD5QmkVrH6tKZRe9CkAAAD8ZvzY0FSTfcR9Vv7A1eI5q/YoARG6JvtQtRz0bRBHUdVyEGBEqGU4ElbDmwLWH4pfjy+FpgnJfuKANN6PDE/T86gMDFuDzdx+S/tZP0Yc4srrK61GlStkk/MumQmNAQAA4Pfix4ammuwj7jL5ur/+mn8SoopVqtEq2OQxA6qWg357xFFUtRwEGBFqGY6E1fD2gDUJB6OAtRiaxsSrPJMAcfXr82c2BaxrK2PPVF1DKYStOEay/bJJoY/PyBWyaX8oCVYBAAAggx8bmmqyj7jLmh+4itq8nD6+29qoWg5G2yMOoqrlIMCIUMtwJKyGdwSsSbjoQ7s05MsFeivtar5iH7fJhLAL1oLNMxUBa/pV/Hg/7cdI26TXloa0coXsyj4BAAAASvixoakm+4h7rPmBq5pntJb2o2o56LdHHEVVy0GAEaGW4UhYDRcD1kuAp34EKQlXz8YB5NrrZ5LVqeo4a1+xTwPOXAi7oCaETMPfZN+LY6fnVxV0Jv3kGi2vLe3DzArZ5LgqGL4Et+q+AgAAwG/Hjw1NNdlH3GNNeBp//X+5yjUOV8/yDFY8sKqWgwAjQi3DkbAaLgSsy5A0a1X4WXYZBKZfj1+zITBchLtqHy3HF8HuzY+RhrS5FbK1+yRgBQAAgCV+bGiqyT5ii2lYmtetQk0eI1B2uQpW1XLQt0EcRVXLQYARoZbhSFgN7w9YRbh6oT48rFrdWbQ1LMztOwlKF6tYlblVs3XHWDwGwPn6+en2kVxjdG7Ja9lw15m9bwAAAPCb8WNDU032Eev9Or2p8agyWc1aF8zq57OqWg6m7RBHUNVyEGBEqGU4ElbD689gzYV1tQFdIaTUweqVqnBzxypMsf/c+ejVuBXHrj1G2sfWt9H2pWBWhbz5gFo9NgAAAAAg4MeGpprsI9bbELAmX/P/8fvj9KLa5n746qqq5aBqi9i7qpaDACNCLcORsBre8SNXAAAAAHA0/NjQVJN9xN5VtRxUbRF7V9VyEGBEqGU4ElbDBKwAAAAAMOHHhqaa7CP2rqrloGqL2LuqloMAI0Itw5GwGiZgBQAAAIAJPzY01WQfsXdVLQdVW8TeVbUcBBgRahmOhNUwASsAAAAATPixoakm+4i9q2o5qNoi9q6q5SDAiFDLcCSshglYAQAAAGDCjw1NNdlH7F1Vy0HVFrF3VS0HAUaEWoYjYTVMwAoAAAAAE35saKrJPmLvqloOqraIvatqOQgwItQyHAmrYQJWAAAAAJjwY0NTTfYRe1fVclC1RexdVctBgBGhluFIWA0TsAIAAADAhB8bmmqyj9i7qpaDqi1i76paDgKMCLUMR8JqOApYEREREREREREREbFeAlZERERERERERETEjRKwIiIiIiIiIiIiIm6UgBURERERERERERFxowSsiIiIiIiIiIiIiBslYEVERERERERERETcaBSwAgAAAMDvxo8Nzf/85z+Iw6lqOajaIvauquUgwIhQy3AkrIYJWAEAAABgwo8NTTXZR+xdVctB1Raxd1UtBwFGhFqGI2E1PH7A+u/z9Prnz+nPj6+nz3/Xvz+Ev6f36dh/Tq+POPhTr/dBRNf45/T+9/r3R1Pq6z33Ibdt698BcjyyZm59rFvsr7SPra8B/CL82NBUk33E3lW1HFRtEXtX1XIQYESoZTgSVsNNAevfd5t4xj4tADvz7/M1OpeHhJyeB0/In369jyDq0+fVV7Gv/76719rue3a/mX3+insON2V/zfw7fb7O20+KN+Ot6/MW+yvuo/Te3fG+BjgSfmxoqsk+Yu+qWg6qtoi9q2o5CDAi1DIcCavhuoA1mnRquwzBHoXvn9fP0z3PoIvrvTcErGcJWGE7e2om9w9pXv+evHV93mJ/xX2U3rs73tcAR8KPDU012UfsXVXLQdUWsXdVLQcBRoRahiNhNbwesCZhV86nhT53WkEahQw1CZ+bmN+1Lx68YvYpdBKwFvt6TxCT229un7/hnkM1VZ9Nm2oms2pV+n6ajnzr+lzZ3+7rJ2AFWMWPDU012UfsXVXLQdUWsXdVLQcBRoRahiNhNbwasKarmRbz2euE9Gkh2J2IrvvOq1IhIQpHOq2tewQxhDtQwb0+m9JVn8H0vTcf2wWsD2b39ROwAqzix4ammuwj9q6q5aBqi9i7qpaDACNCLcORsBpeCViTFU2/KGgkYH0iBKy32yccjvt8NsU/2Fesv5/3JwErwJHxY0NTTfYRe1fVclC1RexdVctBgBGhluFIWA23BaxbJtXRhNVZkZpFE2kznVCvfJ3UUKuz1PXIY3qT4+v9Ltut4q/jp2/ivp8eO1B5vVV952m9T4vzPSP2Ub7Naahzvc7oGpN9rAUgpW0du2tLnUdy7KA8fm6/uWsrnUeBm9Wmo/Z95JF9nXaMv0Z7rbY/PU+p48Z+2XjMps+m1ppJjt/0mJPMsaLzzdRc3G/X/qrZn7L2+nPvs0DpNUPcqx/XigRgIPzY0FSTfcTeVbUcVG0Re1fVchBgRKhlOBJWw82PCMhOOhcswzOlnJNGk2Ohn0ivTojXz8Ofw+okXoYAeavn3P463j8Xz0KcAo+1623pux823qeV8/XKsCYXUgijYzde/+K8b1VbyWuvhetfBC+5/bb+Pceta/OHtvfRDyvnEdWFv8bzjorvQ3niT6rjLf2y8ZjVn02BxpqJ911RY57MseLwVO0z8w2JzP5udv1bX9taYwAD4seGpprsI/auquWgaovYu6qWgwAjQi3DkbAa3vUjV/mJZMuPpWyZxNYGCXUTYr/d6iRehgAFF4FmhpX91QWsjX235z7VXv+P/piB2vtyMaqz4vWfKQasN6ytpuuvvIbWv+eoPbfa2qy+X/G5rb6XfKfs6c/u6/g2x6z+bAo01Uzaf+l1rpA7VvJeXAbUcf+tfcbd7Po3vbbnv2kA4+HHhqaa7CP2rqrloGqL2LuqloMAI0Itw5GwGl4PWAPRpHNpHHaEeXXyddmkwWKi7F6v2rZyIp3uK5rgp8Fx6RxVEGXbpxd/Jr6+yrBC9PEykDjTcL1rfbfnPq2db7qt37R4XLHf6LQK1/9DIWC9ZW2p8/TXX3+Nbr+tf89x49pMr6XufRSHZ/GpXMKqaD87+rPqvuZeXzluSx3X9cuZHccMRK+rz6ZAU80kQXFunzmyx0pCyXS/ue1Wzn339W94bVeNAQyIHxuaarKP2LuqloOqLWLvqloOAowItQxHwmq4LmD9obyCZ55Prkyqf8i1qdk2ITtZTvYlJrzRpDk5VtUkPsdKQCCJtknCGk/t9a6e8577dGbtfAtBZxxGiJCvsO1q32a3vWVtnUmuf1letX3n9tv69y007yu5jur3UWN/b+7PmuPU3ouWOt7aL2c2H/PCOAFr0gfJa9nrWDn33dff/NrOGgMYED82NNVkH7F3VS0HVVvE3lW1HAQYEWoZjoTVcEPAOhMHZKYFZZmvfSbEE++2bSOyk+WKfUXbxkFf1SQ+EO1DuQwIJKVJv2fP9UbsuU9nVs83t//1YKoYMK0dN7vtLWvrTMX9it8nFX3X+vc1ou2UNfva/j6Ka2dW3fKaa9T9+aw63t4v2495YXfAuCB5T/pzraF0rOT9WNV/K+e++/qbX9tZYwAD4seGpprsI/auquWgaovYu6qWgwAjQi3DkbAa3hSwXognncFLcLJnMlq3bUR2srw8v7LxhHh9El+7/2VAIFkJFSYqr3e97/bcpzOr55vbf8VxDxKwNvdd69+zxNea95b7MuP3UdwH3uTYm/uz7r7eu47XvcUxL9w/YF1rn1A8VmZlZ2mblXMnYAW4P35saKrJPmLvqloOqraIvatqOQgwItQyHAmr4R0B6xm5OmnPZLRu24jsZLkxAEkm6muT+Oj1tM1KQCCp3abyetf7bmdosHq+uf2zgjW7bevfM9y2Nve9j4y4jsyWekqvq+0z4+kBa9M9KF/T2mfTD433Ob0/Ve8PY+VYqu+ja0g/A1b2t/v6m1/bWWMAA+LHhqaa7CP2rqrloGqL2LuqloMAI0Itw5GwGt4XsEaTUQuzMiuWInJtarZNyE6W4301BQZnypP4eMK9yAhLE/gctdtUXu963+25T2dWzzcXSlQctzpgFX2f3ba1f86UrrHx+qv6rvXvklvXZtxvre+jBdHx3fnl/j6R688+6ripXzYf88I9Atb0fdMUEK4da/Ge3Fejjw9Yd9YYwID4saGpJvuIvatqOajaIvauquUgwIhQy3AkrIZXAtbrRFhOFpPAw03IF6vVkhl0NEE+6wOE9LV028u+61agpeexDG3OXLdPX4vPIw0bkmuPNk77ZRkQSEqTfk+hXWvf7blP6+cb94PfNj1ufr8Xo9NKgyBfmyvb3rK21LFKdVzVd61/l9y+Nre9j67HShvnAvDG/vT77aWO00v9YdEvZ3YcMxBfT/rZdGX1GClJQHhVXdPl+JXvkx/S8PHV1YA4/5X97b7+Da/tqjGAAfFjQ1NN9hF7V9VyULVF7F1Vy0GAEaGW4UhYDZcD1sWqprzRhLJhu8UEuWrbysn91vM/s5hQT4Zj6zBCuwwIJCuhwsTu63V9t+c+rZ5vISRqOm4a8rT0fbLtLWsrem3N0rbutda/S+5Qm5veR2mYq8z19ZrJeQ9Qx9F2e455pvzZdKWpZoyae2a6fVYcK3vOOsF1bZb72339W17bU2MAA+LHhqaa7CP2rqrloGqL2LuqloMAI0Itw5GwGq5bwbrm6iQ5Z2YiurptQ5BQdR5ipVZ2Qn09dvWEW5yTYu06jN3Xm/R5Vf+I+7R6vltDorOvn6dPtyJscW9K57xn2x8ra8u/9n4+ZiHUTK89u9/Wv+e4dW0GonPIO/f3+mdHdG+Sa3xt6c9A1fndvo7b++XM3mOufTYFVo+Ro/Izv/VYmXNevD8Da/vbe/03eS2nqDGAAfFjQ1NN9hF7V9VyULVF7F1Vy0GAEaGW4UhYDVc8g7WwIq7iOXPpVydNObGOyBw3PWY02c5M7s/kzqN8DcuwIQ47VBhxmWDPx8ufU0TlddS1q+w7R/N9Wj2PlZAoIIISO54/H3kOe7a9RW35164HWYbGmfuT22/r34vcsDYduTrRtZUJ61RbFWwtAq318OopdXymqV9ucsxl30btNtWMI9o+Me3MqmOp91zmflbtb8f1b33tSnONAQyIHxuaarKP2LuqloOqLWLvqloOAowItQxHwmp4349cAQDcgtLKQQAAeCh+bGiqyT5i76paDqq2iL2rajkIMCLUMhwJq2ECVgB4PgSsAADd4MeGpprsI/auquWgaovYu6qWgwAjQi3DkbAaJmAFgOdDwAoA0A1+bGiqyT5i76paDqq2iL2rajkIMCLUMhwJq2ECVgB4PgSsAADd4MeGpprsI/auquWgaovYu6qWgwAjQi3DkbAaJmAFgOdT9cNGAADwCPzY0FSTfcTeVbUcVG0Re1fVchBgRKhlOBJWwwSsAAAAADDhx4ammuwj9q6q5aBqi9i7qpaDACNCLcORsBomYAUAAACACT82NNVkH7F3VS0HVVvE3lW1HAQYEWoZjoTVMAErAAAAAEz4saGpJvuIvatqOajaIvauquUgwIhQy3AkrIYJWAEAAABgwo8NTTXZR+xdVctB1Raxd1UtBwFGhFqGI2E1TMAKAAAAABN+bGiqyT5i76paDqq2iL2rajkIMCLUMhwJq2ECVgAAAACY8GNDU032EXtX1XJQtUXsXVXLQYARoZbhSFgNE7ACAAAAwIQfG5pqso/Yu6qWg6otYu+qWg4CjAi1DEfCapiAFQAAAAAm/NjQVJN9xN5VtRxUbRF7V9VyEGBEqGU4ElbDBKwAAAAAMOHHhqaa7CP2rqrloGqL2LuqloMAI0Itw5GwGiZgBQAAAIAJPzY01WQfsXdVLQdVW8TeVbUcBBgRahmOhNXwnQPWf6fP1z+nP3/+nN7/Xv8ED4K+BwAAgHb82NBUk33E3lW1HFRtEXtX1XIQYESoZTgSVsObAta/75fgLlKmeL2GfH9P79fzfv38d/3bM5n7KfL18/zKVghYAQAAoB0/NjTVZB/xoX5/nF7SsfLZty/R9qqq5aBqi9i7qpaDACNCLcORsBpuClj/fb4uBjWpcWDZacj37/P0auf87BP7+x7138LNISsBKwAAALTjx4ammuwjPsav01s6Pk59+xLbEbDisVS1HAQYEWoZjoTVcHXAGoWrIvSbV7W+nuaMdcAVrBZ47lo9WokPenN9SsAKAAAAD8SPDU012Ud8iLZydRGifp8+Xq7j6LNqJauq5WDaDnEEVS0HAUaEWoYjYTVcF7C6VZblr9SH4HKEgLXAAwPWObR+P/fcrSFgBQAAgHb82NBUk33E5+tWt4pVrKqWg2k7xBFUtRwEGBFqGY6E1XBFwDoHde2hIwFriSlgvcuxCFgBAACgHT82NNVkH7EHv94u490/Lx+n7+Q1VctB3wZxFFUtBwFGhFqGI2E1vB6wuq+xtwd1y5Av/YGstR+Zyj33VZ+LHe+6itZ/BT/aZnlea8+XDedZFYhOx/QreTXzMdfbzmy/RgAAAIA1/NjQVJN9xB4kYMXfoqrlIMCIUMtwJKyGVwPWOQTc8jV2F/J9xkFgpEwA5+ekZl1s58LHz+WPR5XCx5qA1YeZudCyKoQ1onC0tn+3XyMAAADAGn5saKrJPuLzdc9h5REBeHBVLQcBRoRahiNhNbwasE4rTjd9jX0O+Uwf9vnVrIsQ0MJHkQ7qH9QKpMfLrQwthI/FRwS4/cvUcn59bWWusQh2V/v5BtcIAAAAkMGPDU012Ud8uvYDWGf5kSs8uqqWgwAjQi3DkbAarg9YN6V0PgxUQWB7IHlhXt0an9ba8YxC+LjyDNbiit6GxwNEuB8Rm8wGrTe4RgAAAIAMfmxoqsk+4rMtPR4gqGo5mLZDHEFVy0GAEaGW4UhYDT8sYM1tvm3/uf3Ofy8HtoXzWv2Rq1y4e95ry+MBBOoxBctuucE1AgAAAGTwY0NTTfYRn+n3x8t1vPxy+vjWbVQtB1VbxN5VtRwEGBFqGY6E1fDDHhGQC/mmUDGbApafxRpvVhsq7glYXZ9EG9cGnxVEK1rTVao3uEYAAACADH5saKrJPuLT/HqbxsovH9+6zVlVy0HVFrF3VS0HAUaEWoYjYTX8uB+5ymxcClinILNgvNkNwseKgHUOQF2fTI8H2NJPAv8DWNFJErACAADA/fBjQ1NN9hGfonvuqvphK6+q5aBqi9i7qpaDACNCLcORsBpeDVjnMLHxuaI/7AhY3SrO5YrQ3H5vED7WBKxuVa2d2/pK3Hb06uEbXCMAAABABj82NNVkH/HhNoSrQVXLQdUWsXdVLQcBRoRahiNhNbwesPqv6DcndeshXy6YLD+bNbffG4SPVQGrO++fdvcJM+NjGDe4RgAAAIAMfmxoqsk+4mP9Or2FcXEw86NWqaqWg6otYu+qWg4CjAi1DEfCargiYHVB32pYF8JYv9J1PeTbFrDmfmjqBuGj+vq/YvoK//l6/9748QA/zOcY98ENrhEAAAAggx8bmmqyj/g428PVoKrloGqL2LuqloMAI0Itw5GwGq4KWKOwLygSu/l5qbcJWOdQN3k0gXt0wHK/Nwgf3bNPa/cxWd4gwUJiFcr6faePZrjBNQIAAABk8GNDU032ER/j9+njxcbFb6cv2Uarajmo2iL2rqrlIMCIUMtwJKyGKwPWgAgUhfHzUtdDvlzA6leplow3u0X4qK9z+RxYd+4/pkHoGluuL3CLawQAAADQ+LGhqSb7iA/x6y0aGxdNnsuqajno2yCOoqrlIMCIUMtwJKyGGwLWK/7X7b0yxVsP+fIBa0CEndfnkdqK2XizW4WPy/Bztd3KM1tzzCt/E7MXcKtrBAAAAFjix4ammuwjPsSGgPXl4zvaVtVy0LdBHEVVy0GAEaGW4UhYDbcHrOCYQ0y1whUAAABgNPzY0FSTfcTeVbUcVG0Re1fVchBgRKhlOBJWwwSse/A/dEW+CgAAAAfAjw1NNdlH7F1Vy0HVFrF3VS0HAUaEWoYjYTVMwLqD6ev9Gx8PAAAAANAbfmxoqsk+Yu+qWg6qtoi9q2o5CDAi1DIcCathAtbNzM9f5fEAAAAAcBT82NBUk33E3lW1HFRtEXtX1XIQYESoZTgSVsMErFv5+35Zvfrn/cRvSAEAAMBR8GNDU032EXtX1XJQtUXsXVXLQYARoZbhSFgNE7ACAAAAwIQfG5pqso/Yu6qWg6otYu+qWg4CjAi1DEfCapiAFQAAAAAm/NjQVJN9xN5VtRxUbRF7V9VyEGBEqGU4ElbDBKwAAAAAMOHHhqaa7CP2rqrloGqL2LuqloMAI0Itw5GwGiZgBQAAAIAJPzY01WQfsXdVLQdVW8TeVbUcBBgRahmOhNUwASsAAAAATPixoakm+4i9q2o5qNoi9q6q5SDAiFDLcCSshglYAQAAAGDCjw1NNdlH7F1Vy0HVFrF3VS0HAUaEWoYjYTVMwAoAAAAAE35saKrJPmLvqloOqraIvatqOQgwItQyHAmrYQJWAAAAAJjwY0NTTfYRe1fVclC1RexdVctBgBGhluFIWA0TsAIAAADAhB8bmmqyj9i7qpaDqi1i76paDgKMCLUMR8JqmIAVAAAAACb82NBUk33E3lW1HFRtEXtX1XIQYESoZTgSVsMErAAAAAAw4ceGpprsI/auquWgaovYu6qWgwAjQi3DkbAaJmCFofj3+Xr68+dP4uvp89+1AZz+vl/75f3v9S/P4t/p8/VyLk8/FQAAqMaPDU012UfsXVXLQdUWsXdVLQcBRoRahiNhNbwpYJ0CHC8JShVpQNjUbf8+T69u29enp4p/T+8PO5c5rMu5twR1eJs4QJ1vC1gz/fv6eX5lKwSsAAAj4seGpprsI+71683GHG+nL/F6ztrtVC0HVVvEh/r9cXqx8bbz7Uu0vapqOQgwItQyjMCcfb6fSpGG1XBTwFoTQD0/9OubRTjdEGAttn12auUD3zufi6+9+FBzyLtW9GvIfzhIHSApbA5Y/74vr9O7OWQlYAUAGBE/NjTVZB9xu1+nt2i8URuwtm2najmo2iI+xrSGhW9fYjsCVjgW1DL0jc+ZgjcOWKNwVQQuczh1w69rW/BTCnhq2nTE1E+vr9dwsrK/pjDz/fTeGqDdjUetYHWrK9U1TwHhvtprDiY7pek6fEiee18TsAIA/Cr82NBUk33ELX5/vFzGHZHrAeuW7VQtB1VbxIdoK1cXIer36eNlrm21klXVchBgRKhl6BW9sPSWAatb4VYO0kLgRsBawodfLUHYdJMbtzsGc1An62+qzxutYB28XzfV1c6+0xCwAgCMiB8bmulEH3GLUUj68nH6/nq7/v9yULp1O1XLQdUW8fm61a1iFauq5SDAiFDL0COLhaWVWZPVcEXA6lYPPjrEPHjAOp37arg1rxS9bOb28UuYrnlxn1dWtzbwqwPWu7x/CFgBAEbEjw3NdKKPuMXLs1NdKFoZlG7dTtVyULVF7MHp+cLhHxKS11QtBwFGhFqGHrlkKS6fu3nA6r5CvCskmU4sVu1TL8mdDasYa9osaDiHCxYQ2apcF+Zdbf1qfBx+VX7FPgmRqwK0Tf1dKJqpDvwK5YoATZ1H6bxzuP3Mm/v7sRZSr7MrYG2uLcfGbafzNa8btFzHfO9bVp4n7wv/mIGz82Er6gMAALrDjw1NP8lHvJmVQelCAlY8qASs8FuglmEIpqzmRgFrVfhWZBlKLkxWz90+YG0/hwsuSPrUIdiPDelRGn5N11FYQWjb2DWVA7QN11oRouvzLAVo6UOBU1sCvQtzoPh+vh/+/u8PVwMtweTM1toKbNw2CTRjG5/RG+2rth/L74v5sKX6AACAXvFjQ9NP8hFvJgErotM9h5VHBMDBoZZhCG4dsE6hUyEALDGHYsuQJQpJVQJjF1M6dkWb7eewDMB8k9J+cyxCPLky1DG9Pt/QxT4c267VXae8kPn1XHCdbjafR1qI7ljNNbUMbYsrfxsp9WuObf19Yfe9Smom2maxXZ7Fdqv3xZ9DMBeW5+sDAAD6xY8NzXSij3gTCVgRZ+0HsM7yI1dwdKhlGIK7BaxbEpKWlZEqpLlFwLrrHPJh1oX59dqgb9mf7hjiBKdzc69l78mOa53/LgonGwJnAjQRCsfEz5Stw9+Lq3LjzDlV4APPnPo62/t787Zr27nXdf9kmD44nNn3nb8X6n1hbL8XAADwPPzY0Ewn+og3kYAVcbL0eICgquUgwIhQyzAEPQWsU0BUXBFXCNtuELDuO4f1gKi1f2T77E3T55U75r5rzd+H/H51/0zt0x057Brqgun53EIf+ccDLLd/XMC6p7+3bluzXWtNeqb9O5e7mfu4fP8IWAEARsSPDc10oo94EwlYEX/8/ni51vTL6eNbt1G1HAQYEWoZhuBuAWsxCNLUBT2FsOYGAeu+c1gPiGrCRI8+n0y4mbm23DXt7W+9feH+ZPpn2k+F5YAuMB/D94M/RrwP68vSykpNXf/N7OnvrdvWbNd6HZLpgyRYuXJ5QW07AADoCT82NNVkH3G3BKyIrp7/nF4+vnWbs6qWgwAjQi3DENw6YJ1XtJV3qLCgpxyi6QDqhxsGrNvOYT0guk3A6v4+XUe+X9b2sbu//b2evnKuAkvdP9P5VVg+1zPTOS2P748z7afyDaDI9WuOPf29dduac2y9jizZxw3o+76kth0AAPSEHxuaarKPuFsCVvztuueuqh+28qpaDgKMCLUMQ1CZL1kNrwas8w7vtSJQB1A/2LFvELBuO4f1gOhWAet0HdbPU7i1vJG5fezu7/ORsl9Jl/vU/WPnUQ4P61gL+Kdr/jne3+l8au+Hp67/Zvb099Zta7ZrvY4S076i99f6++JCbTsAAOgJPzY01WQfcbcErPibbQhXg6qWgwAjQi3DENw8YHWhW2tgM4VjpYBUhHoTNwhY953DekB0s4DVHSuEaaWQLPfa7v4+E+977fr16619UmLaV6Ggp3OebP/HgECpzxV7+nvrtjXbtV5HCX282uC0th0AAPSEHxuaarKPuFsCVvy1fp3efmr4bOZHrVJVLQcBRoRahiG4fcDqQpaz5aAkBEIu3JpOJr/dvG9xwjUXs9Zm1zmsB0TTtpUJUin88v1sqt1m97G3vwO+PwuraC9k+mfax7agM6LimgJR3xVDyzzNweSe/t667Vrfuv3uD1jn+xvvi4AVAODI+LGhqSb7iLslYMVfaXu4GlS1HAQYEWoZhmDKV3KZ2AWr4aqANQpagiItmcKpKPiJt0s386GY/Dq5ewZkNqBZbbPnHNYDomn77AnGFEM8/8zLYCYozO9jZ3//MO/j9XXt2nL9489DB4GXaygX6YX4mpbnPa/yjG0Pd5sD1l39vXVbv13cf36bH1evw/pO3YfSPZxfKx+ith0AAPSEHxuaarKPuFsCVvx1fp8+Xi7j49a6V7UcBBgRahmG4D4BayAOhHLWB2DObPqij5kPnHJttp7DekB004D1zPT62WVfXijvY09/X0iDunzzUv9UnEdVwHomDZ6lFgImx21YzdoesAb29PfGbf0q1YXnPrXXV6+j5h6pe7v+vrhQ2w4AAHrCjw1NNdlHbPX74yUaY+RMf0l963aqloO+DeJDnf5xoMLkuayqloMAI0ItQ48sFq1lTLM6q+GGgPVKLuxaSVD0idYEbMsQaHmomjZbzuHxAescnuXPqyYI3N7fZ/w9LgaUDf2TmAuPS+T2pY499dHdA9YLe/p727bLmp/6tDpgvTBdd2p2ewJWAIAj48eGpp/kI26VgBV/vQ0Ba209A4wItQw9ksucUm8XsAIAAADAYfFjQ9NP8hFHUdVyULVF7F1Vy0GAEaGW4UhYDROwAgAAAMCEHxuaarKP2LuqloOqLWLvqloOAowItQxHwmqYgBUAAAAAJvzY0FSTfcTeVbUcVG0Re1fVchBgRKhlOBJWwwSsAAAAADDhx4ammuwj9q6q5aBqi9i7qpaDACNCLcORsBomYAUAAACACT82NNVkH7F3VS0HVVvE3lW1HAQYEWoZjoTVMAErAAAAAEz4saGpJvuIvatqOajaIvauquUgwIhQy3AkrIYJWAEAAABgwo8NTTXZR+xdVctB1Raxd1UtBwFGhFqGI2E1TMAKAAAAABN+bGiqyT5i76paDqq2iL2rajkIMCLUMhwJq2ECVgAAAACY8GNDU032EXtX1XJQtUXsXVXLQYARoZbhSFgNE7ACAAAAwIQfG5pqso/Yu6qWg6otYu+qWg4CjAi1DEfCapiAFQAAAAAm/NjQVJN9xN5VtRxUbRF7V9VyEGBEqGU4ElbDBKwAAAAAMOHHhqaa7CP2rqrloGqL2LuqloMAI0Itw5GwGiZgBQAAAIAJPzY01WQfsXdVLQdVW8TeVbUcBBgRahmOhNUwASsAAAAATPixoakm+4i9q2o5qNoi9q6q5SDAiFDLcCSshglYAQAAAGDCjw1NNdlH7F1Vy0HVFrF3VS0HAUaEWoYjYTVMwAoH4t/p8/XP6c+fP6f3v9c/AQAAQBN+bGiqyT5i76paDqq2iL2rajkIMCLUMhwJq+FNAevf90uIFUmiBU3MYWjk6+f5la0QsAIAAOzFjw1NNdlH3OT3x+klHf+dffsSbaVfpzex/Z+3r0VbVcvBtB3iw93wPlC1HAS4Gf8+T6+iLlfn1hu2o5ahR2TWmajq2mq4KWD99/kqD+B9/dwej8Ev4e+7rJ3JzSErASsAAMBe/NjQVJN9xDYzwahXhKTerzexzeTL6eM7bq9qOejbID7W7e8DVctBgP38Pb2rWvTKCfbW7QhYoU8eFrBG4aoIwOYTeT3dLGO1IK4UuNW0gfuwpe/9v27l6mjzvSRgBQAA2IsfG5pqso/YpK3YW4RH36ePl+vY8GxuBZ8PV18+vhevf3+8EbBi/+54H6haDgLsxuboi0l0/K3T5csbtztDLUOPWK7ZmidZDdcFrG7FYXmFavgXDALWX8OGvp+D+vdztdwaAlYAAIC9+LGhmU70EW+rW9WnVu99vV3Hjy2PEiBgxdEsvw9ULQcB7otbpdo0yS5vRy1DjzwgYHX/+vDoEJOAtW/2BKx3uV8ErAAAAHvxY0Mznegj3tppherLx+k791rmq9M5VS0HVVvEHiy9D1QtBwHuzfRt5cY5fGk7ahl65P4Bq/tK967QysK4RLXPtWe9hlW0NW0WNJzDBQvsbFVuvNQ9uOWZs9MHzaRa9ZseW2xX8wG395qTB1aH7Tb1/ZV525aVzuvndGG+P/nrAwAAgBJ+bGj6ST7iPcwHS/OqvpbVq0FVy0HVFrEHCVihRwhY4bdw94B1DsS2fqV7GUouTN5wtw9Y28/hggv2PnVQ+WN175fOIw0c3bH/xoFibO6+3Oea9wascThaW1Pr53RhvmYCVgAAgG34saHpJ/mIt9c9fzJdpTo9HuDt9OX/XqGq5aBqi/h8C++Ds6qWgwD3xeUKTZPs8nbUMvTI3QPWrf9aYUzbi5OMgjp1BTVfQa9os/0c3IeC2L60X8m0mjQJFn9Cx1zAmjmGX5kqDn67a07Py1FzfwSLgHZ1+9pzmttV3Q8AAABY4MeGZjrRR7yp9sM/ZxerVC1g/VnRF/8Q0GTm0QGqloOqLeLTLb0PzqpaDgLcla3faF7ZjlqGHvE5WmppIaHVcH3AuiWxqngzzmGbCM1uEbDuOgcf7KlQb369uGrzynScqr70x9YrPefzVoHtZdvbX7NjY8D6gw+Izex+as9pbrelXAEAAICAFR9v6WvR3x8v1zHgmssVrqqWg74NYi+W3gdBVctBgHsy5UGNc/617ahl6JFSwHpR51FWw3cNWKcQr/hmnH9dbnGIGwSs+85hPbBr6Z98qKmoCAszQeqtrnk1NN4TsF6Z+2R2eb2150TACgAAsBc/NjTTiT7irZwD1JfTx3fp9aB4TMD0CIGzyUpWVctB3waxB9feB0FVy0GAe9GWX8zUbEctw0jEudVyAaTV8F0fEVAXPhbCsxsErPvOYT2wmzq6KtGb93ex9AzSmrBQh6T3vuaJGwSsE7avH9MP4tpzajh3AAAAkPixoakm+4i7deHoy8e3bDMFT5lVfcFp5V8SwKpaDvptEZ9uxfsgqGo5CHAX3Px8deGVp3I7ahmGw9V2mjdZDd/1R64s6Cu/IXNB35maAG+lzb5zWA/s2gLWC1MA6lxuXhMW6vO+9zVP1NyfFtyK3Lg/a8+p4dwBAABA4seGpprsI+7SPW8y9wzV4Lyyr/AjV1NAFa/+U7UcjLZFfKaV74OgquUgwM3JzstXaNiOWobxmBc4plmb1fBqwDqFaI3LwgP7VlKeuWHAuu0c1gO7LQHrxNS36hg1YeGBVrBemc492mftOTWcOwAAAEj82NBUk33EzTaESnN4SsCKB7PlfXBW1XIQ4KY8IFwNUMswHrkMrSVgdSFea4g4hY/FAC73LNAzNwhY953DemC3K2C9ogPRirBw+hCLw+97X/PEHQJWfe6159Rw7gAAACDxY0NTTfYRt/l1egtjvWDha/+TK7+sHsytclW1HPTbIj7HxvfBWVXLQYDb4bKfpjl++3bUMozHXOc7AlYXep0tB1fhgC7scys0c9vN+xaPIJi2LzyeYK3NrnN4TMC6Firmri173ne+5oma+9OEu+bo4LXn1HDuAAAAIPFjQ1NN9hHbbQ+V/vOf79PHy3Ubucov/7qq5aBvg/h4t7wPCFjh3jwuXA1QyzAac4a2/Ha/1XBVwBoFX0GRXk2rMKODxdulm80nKB4PEHDLzLOB2WqbPeewHthN22dP0Ljua9HOfSBFryV9nlulerZ03sFbX/NEzf2JsGtVgaw/57Rga8+p4dwBAABA4seGpprsI7bpgtDS1/2F8wrV9EeA/D6Xv76uajno2yA+1u3vA1XLQYD9+Ll4y+KprdsRsEJ/XDJNXcdz3nlWhE1Ww5UBa8C/efIuAzsXIObMpmH6mPExatpsPYd537lTbA5Y/TEj0xvpjv0+r0hdmP1Xovtd80xN33sqzuns8ri159Ry7gAAAKDwY0NTTfYRm3S/lL7qYqWqD6W06vEBqpaDaTvEh7njfaBqOQiwG/cN2FX9RHvrdmeoZeiNKETNmQmarIYbAtYr/uHFFQcy/KrJ2Zp/5ViGcstD1bTZcg7rgV19wBrQgaTeNj328hrzQebMPa45pq7vPdnCzW5Ye06t5w4AAAApfmxo+kk+4iYbgqV4lerKPgpfsVa1HFRtER/ijveBquUgwG4agtIog9i63RlqGbokl3euPP7Carg9YIUHQVgIAAAAj8ePDU0/yUccRVXLQdUWsXdVLQcBRoRahiNhNUzA2i0ErAAAAPB4/NjQVJN9xN5VtRxUbRF7V9VyEGBEqGU4ElbDBKzdQsAKAAAAj8ePDU012UfsXVXLQdUWsXdVLQcBRoRahiNhNUzA2i0ErAAAAPB4/NjQVJN9xN5VtRxUbRF7V9VyEGBEqGU4ElbDBKzdQsAKAAAAj8ePDU012UfsXVXLQdUWsXdVLQcBRoRahiNhNUzACgAAAAATfmxoqsk+Yu+qWg6qtoi9q2o5CDAi1DIcCathAlYAAAAAmPBjQ1NN9hF7V9VyULVF7F1Vy0GAEaGW4UhYDROwAgAAAMCEHxuaarKP2LuqloOqLWLvqloOAowItQxHwmqYgBUAAAAAJvzY0FSTfcTeVbUcVG0Re1fVchBgRKhlOBJWwwSsAAAAADDhx4ammuwj9q6q5aBqi9i7qpaDACNCLcORsBomYAUAAACACT82NNVkH7F3VS0HVVvE3lW1HAQYEWoZjoTVMAErAAAAAEz4saGpJvuIvatqOajaIvauquUgwIhQy3AkrIYJWAEAAABgwo8NTTXZR+xdVctB1Raxd1UtBwFGhFqGI2E1TMAKAAAAABN+bGiqyT5i76paDqq2iL2rajkIMCLUMhwJq2ECVgAAAACY8GNDU032EXtX1XJQtUXsXVXLQYARoZbhSFgNE7DClX+nz9c/pz9//pze/17/1DWjnS8AAMAY+LGhqSb7iL2rajmo2iL2rqrlIMCIUMtwJKyGNwWsf98vwVYkKVeBOQxs8bFdes/AMnP9r5/nV7ZCwAoAAHAP/NjQVJN9xN5VtRxUbREf6vfH6SWdG519+xJtr6paDgKMCLUM3fLv8/QqPp9LuZPVcFPA+u/zdXGQ1NfP7ZHZcfnFAevf98V1RW4OWQlYAQAA7oEfG5pqso/Yu6qWg6ot4mP8Or2l86HUty+xHQErHAtqGfrj7+ldfSZ7M+GT1XB1wBqFqyIUm1e1vp5ulrFaOFcK4Wra9MoUPr6fb+WzuUNg6ZP/XM0QsAIAAHSFHxuaarKP2LuqloOqLeJDtJWrixD1+/Txcp03nVUrWVUtBwFGhFqG7rD8ahEwxQsmVf5kNVwXsLpViOUVqiHxJWCt5uAB6xzK3+P6CFgBAADugR8bmulEH3EEVS0HVVvE5+tWt4pVrKqWgwAjQi3DWLjVrSKAshquCFhdWvvoEJOA9YHcMWC9y70hYAUAALgHfmxophN9xBFUtRxUbRF78OvtMr/58/Jx+k5eU7UcBBgRahlGY/rWvsi3rIbXA1b3Ne9dQdYUJsaqfa496zWsoq1ps6DhHC5YiGercl3YfHXXM2e3BKzqGipujO4vf9xlYJn+mFnrtc7HbFnVnPR58oDh+VIJWAEAAO6BHxuafpKPOIqqloOqLWIPErDCb4FahtG4ScA6h2RbV1kuQ8mFyQnePmBtP4cLLuz71OHsj1sTvqaAde2Bu7kQc2W76bpdYPmpfzXtx5ZrjcLR2vop9zkBKwAAwH3xY0PTT/IRR1HVclC1RXy+7jmsPCIADg61DGPhMkURQFkNrwaspZS2Br8KMj2PKCRVKZkFkKVjV7TZfg6uE8X2pf1W0RCwzsdK27pzXPSBP/9lAPuzTxGwmre41kUQvlpH6XnkguO53aa+BwAAAIkfG5rpRB9xBFUtB1VbxKdrP4B1lh+5gqNDLcNQrHyz32q4PmDdkmJVPF5gDuBEkHaLgHXXOZQDSv/6pkcF1Aas0zXk2s2rVKNrnPafCyk9d7zW6Tyc2Xu6dh7G3G5LaQIAAIDGjw3NdKKPOIKqloOqLeKzLT0eIKhqOQgwItQyjMSUi2ZyLKvhuwasU3BZXLWYCQcDNwhY953Deoi3K4CuDFinaygcw87Dh591127c+VrPzEH27HJXtUEuASsAAMA98GNDM53oI46gquWgaov4TL8/Xq7zo5fTx7duo2o5CDAi1DKMwpxj5RcAWg3f9REBdYFcIVC7QcC67xzWQ7ya8DNLZcA6XUOF/vzbAtE7X6tnuu5gWqS1wWltOwAAAGjBjw1NNdlH7F1Vy0HVFvFpfr1Nc6OXj2/d5qyq5SDAiFDLMAQuuyotALQavuuPXFnAV7sS8Z4B67ZzuHPo+KCAtXztxp2vNcX/AFa0v9rgtLYdAAAAtODHhqaa7CP2rqrloGqL+BTdc1fVD1t5VS0HAUaEWobuyWZWS6yGVwPWOQSseY5nTN0Kyly4eeaGAeu2c7hz6NgYsNYFpTN1127c+VoF0/lF9642OK1tBwAAAC34saGpJvuIvatqOajaIj7chnA1qGo5CDAi1DJ0TUO4GrAaXg9YT/PzSVuDtSmQKwWkbv+L3d8gYN13Dn0ErFuPoQPMHI8PWPW9IWAFAAB4Jn5saKrJPmLvqloOqraIj/Xr9BbmQcHMj1qlqloOAowItQz94jLQqiytKWB1QdjZcpgVTsStdJ0CxIrQToWMNQHkWptd59BHwDq3a1xFvLZdSOWngnl0wDofL94fASsAAMAz8WNDU032EXtX1XJQtUV8nO3halDVchBgRKhl6JP2cDVgNVwVsEZhWFAkWtNqySjMi7dLN/PBrfz6u1uWmw3RVtvsOYf1EO8hAWt0DTosvfR/uh9XHOl2i2Pf+lrt2OraStezfh4XatsBAABAC35saKrJPmLvqloOqraIj/H79PFi86C305dso1W1HAQYEWoZ+sPnVGsZXYzVcGXAGvAHy7sMKX3IlzGbkOlj5p6Tmm+z9RzWQ7zHBKyBimtQ+/HPjhDO/XTra605X3Ws9fO4UNsOAAAAWvBjQ1NN9hF7V9VyULVFfIhfb9FcqGjyXFZVy0GAEaGWoTumfK7CJISyGm4IWK/kAruVlMuvFJ3dFiwuD1XTZss59BSwXtDXoIJtz3wds+kx73Ot88rmxOw+CFgBAACeiR8bmn6SjziKqpaDqi3iQ2wIWF8+vqNtVS0HAUaEWobuaAhY0/zNarg9YAUAAACAw+LHhqaf5COOoqrloGqL2LuqloMAI0Itw5GwGiZgBQAAAIAJPzY01WQfsXdVLQdVW8TeVbUcBBgRahmOhNUwASsAAAAATPixoakm+4i9q2o5qNoi9q6q5SDAiFDLcCSshglYAQAAAGDCjw1NNdlH7F1Vy0HVFrF3VS0HAUaEWoYjYTVMwAoAAAAAE35saKrJPmLvqloOqraIvatqOQgwItQyHAmrYQJWAAAAAJjwY0NTTfYRe1fVclC1RexdVctBgBGhluFIWA0TsAIAAADAhB8bmmqyj9i7qpaDqi1i76paDgKMCLUMR8JqmIAVAAAAACb82NBUk33E3lW1HFRtEXtX1XIQYESoZTgSVsMErAAAAAAw4ceGpprsI/auquWgaovYu6qWgwAjQi3DkbAaJmAFAAAAgAk/NjTVZB+xd1UtB1VbxN5VtRwEGBFqGY6E1TABKwAAAABM+LGhqSb7iL2rajmo2iL2rqrlIMCIUMtwJKyGCVgBAAAAYMKPDU012UfsXVXLQdUWsXdVLQcBRoRahiNhNUzACgAAAAATfmxoqsk+Yu+qWg6qtoi9q2o5CDAi1DIcCathAlYAAAAAmPBjQ1NN9hF7V9VyULVF7F1Vy0GAEaGW4UhYDROwAgAAAMCEHxuaarKP2LuqloOqLWLvqloOAowItQxHwmqYgBUAAAAAJvzY0FSTfcTeVbUcVG0Re1fVchBgRKhlOBJWwwSsh+Df6fP1z+nPnz+n97/XP/2Q+zto6C8AAAA/NjTVZB+xd1UtB1VbxN5VtRwEGBFqGY6E1fCmgPXv+yWEiiSRKvLv8/XaV++nup76e3q/9u3ctfPfXj//Xf8W+I0B63xtka+f51e2QsAKAADgx4ammuwjPtyvt+XY78/b6Uu1PatqOajaIvauquUgwIhQy3AkrIabAtY5JMwbB38w8e/z9Hrto6rw7u/7tU9dIOv2EQfavyxgnfom4+aQlYAVAADAjw1NNdlHfJzfp4+XZLyX+Pa13E7VcjBthziCqpaDACNCLcORsBquDlijcFUEWPOq1tfTzTJWC9JKgVlNmy5wKy4r0rupP6O2rGCNQuZcHRKwAgAAbMaPDU012Ud8lF9v17Hf2ThI/Tq92bhQrGRVtRz0bRBHUdVyEGBEqGU4ElbDdQGrWzFYXqEaAkAC1hz1jwlQjwco8XsC1vZHLbRAwAoAAODHhqaa7CM+xO+P08vP2E+vUvWvv3x8R6+pWg76NoijqGo5CDAi1DIcCavhioB1Dp0eHmIeLGD1qy+LAd4UaNeGiL8wYL3L/SZgBQAA8GNDU032ER/h98fLZexXeNbqtML15eP07f6uajnot0UcRVXLQYARoZbhSFgNrwesrc8OzTGFhrFqn2vPeg2raGvaLGg4hwsWuNmqXBc2X2175qzbvtCZ+vEAgVwA2Pr3C7k+LJxa2Gj+in5Gub3q++KBNPM5t6yUtn64bpNcw3wa5f4CAAD4Dfixoakm+4iPcApP377k68FcCKtqOei3RRxFVctBgBGhluFIWA2vBqxzoLX1K9lzaJU1WY14+4C1/RwuuGDuU4ezPzakcev9WXo8QC4AbP37fIys4prm5+yWbTtW4yMlonC0dYWvvo/z+eb6CwAA4Pfgx4ammuwj3t/5x63Sr/9Hfr1dx3Uvp4/v+e+qloPRtoiDqGo5CDAi1DIcCavh1YB1CtU2fiXbh3JpaBWFpCrRqvn6f0Wb7ecwB25q+9J+s6ytCJ5WeqrwsDVIzfzdzkGcwHxNSfCZPW/XR8X9pdfjtmusrUW4vrq9O9aPuVA3148AAAC/Bz82NNVkH/H+zj9iVQxYp+ewErDicVW1HAQYEWoZjoTVcH3AuiVxWgsTz8xhmQi9bhGw7joHH8ypUG5+veVRAaU+Lfd3LgBs/XsJvYJ26iO1o6mPkxA19/eJ1h/zckxBtDNbJ2v30djSXwAAAMfCjw1NNdlHvL9zwCp/4MokYMVfoKrlIMCIUMtwJKyG7xqwTqFccYVhIWS7QcC67xzWA7dN/TOFg2nwuBY4tgapWwJDvc2WgLW4zRXrv7Zn2c5Mx3AuDzdfU/k4W/oLAADgWPixoakm+4j3l4AV0VS1HAQYEWoZjoTV8F0fEVAXPhbCrxsErPvOYT1wqwkRl2SC1GzwauTOp/Xvxnweymib7Erg+RjpPZj6vsKtAevE1HfB/Epk3Q9GbTsAAIDj4seGpprsI95fHhGAaKpaDgKMCLUMR8Jq+K4/clW3OnEOte4ZsG47h/XAbVvAOp+X3249DM6dT+vf3bEKptuo1aKzy6/e1xzD3B2wBlwIHPfh+n28UNsOAADguPixoakm+4j3lx+5QjRVLQcBRoRahiNhNbwasJ6mlYGlZ1dq1gPDwBxq3TNg3XYO64Hb1oB17lcLrm016ZZnhDb+fTq2CjZXtnl/X6563RVu35bpfkfntH4fL9S2AwAAOC5+bGiqyT7i/Z0D1j9vX+L1i98fL5c2f95OX+7vqpaDflvEUVS1HAQYEWoZjoTV8HrA6r9G3pg6TeFjKSB1+1/s/gYB675zWA/cNges6TFrrjV7Pm1/L4fO5W3kJhm298129P1ev48XatsBAAAcFz82NNVkH/ERTuHpy8fpW7we/Hq7jN/SEFbVctC3QRxFVctBgBGhluFIWA1XBKwutFoNnkJo6FZgupWSue3mfYtHEEzbFx5PsNZm1zmsB257QkQfdNat9sydT9vfywGrDpvrzi9h6vv21c/bmK83vrb1+3ihth0AAMBx8WNDU032ER/i9PX/zA9dTc9fXb6uajno2yCOoqrlIMCIUMtwJKyGqwLWKLgKivRpCu2iMC3eLt3MB7cyuMv+sJJjtc2ec1gP3PYErHMAaa4Fkbnzafv7fM3J8ZLz0dvkVAG373t9bZe6KQToERb+th4r1z8pte0AAACOix8bmmqyj/gY3WMCkmes+nBVrXBVtRz0bRBHUdVyEGBEqGU4ElbDlQFrwAdYeZch5bwiMms2zdLHjI9R02brOawHbrsC1vS8io8HCOTOp/XvFf1xNr2kOUTPu+n+NwesZZe3Yv0+XqhtBwAAcFz82NBUk33Eh+mDVGn87FVT1XIwbYc4gqqWgwAjQi3DkbAabghYr/hfaveuJFJ6BWRNsLYM1ZaHqmmz5RzWA7d9AWscWi7DyZTWILV0/vNrk9eA184p2sZWt2ZCYL2CeSa3Anb9mpdkg97sPVi/jxdq2wEAABwXPzY01WQf8dFOz1r1Fn78StVyULVF7F1Vy0GAEaGW4UhYDbcHrPALsQC79AiDOeQmnAQAABgXPzY01WQfsXdVLQdVW8TeVbUcBBgRahmOhNUwASusM61aLqz2ndqUQlgAAADoHT82NNVkH7F3VS0HVVvE3lW1HAQYEWoZjoTVMAErrOMfCyEfEeAe0bD6HFkAAADoGT82NNVkH7F3VS0HVVvE3lW1HAQYEWoZjoTVMAErVFHzA1f1P1YFAAAAveLHhqaa7CP2rqrloGqL2LuqloMAI0Itw5GwGiZghQaWPyZm8txVAACAY+DHhqaa7CP2rqrloGqL2LuqloMAI0Itw5GwGiZgBQAAAIAJPzY01WQfsXdVLQdVW8TeVbUcBBgRahmOhNUwASsAAAAATPixoakm+4i9q2o5qNoi9q6q5SDAiFDLcCSshglYAQAAAGDCjw1NNdlH7F1Vy0HVFrF3VS0HAUaEWoYjYTVMwAoAAAAAE35saKrJPmLvqloOqraIvatqOQgwItQyHAmrYQJWAAAAAJjwY0NTTfYRe1fVclC1RexdVctBgBGhluFIWA0TsAIAAADAhB8bmmqyj9i7qpaDqi1i76paDgKMCLUMR8JqmIAVAAAAACb82NBUk33E3lW1HFRtEXtX1XIQYESoZTgSVsMErAAAAAAw4ceGpprsI/auquWgaovYu6qWgwAjQi3DkbAaJmAFAAAAgAk/NjTVZB+xd1UtB1VbxN5VtRwEGBFqGY6E1TABKwAAAABM+LGhqSb7iL2rajmo2iL2rqrlIMCIUMtwJKyGCVjhAfw7fb7+Of358+f0/vf6JwAAAOgSPzY01WQfsXdVLQdVW8TeVbUcBBgRahmOhNVwVcD67/P1Jxwr+346Znb29/R+vcbXz3/Xv0EbBKwAAACj4MeGpprsI+71683mEW+nL/F65PfH6eU6Jve+fHzr9mdVLQdVW8TeVbUcBBgRahmOhNVwVcD69305mFl60ID13+fp1a6RdHAjBKwAAACj4MeGpprsI2736/Q2zSGCpYA1bSt8+Th9i21VLQfTdogjqGo5CDAi1DIcCavhtoD1V6ZjrGDdDwErAADAKPixoakm+4hb/P54mYPRyYqA9e1r8dq8AvbP6e0rfi2oajmYtkMcQVXLQYARoZbhSFgNE7DCAyBgBQAAGAU/NjTVZB+x1ShcDatOv96u/7/iEQHS79PHy3V/IoBVtRxM2yGOoKrlIMCIUMtwJKyGCVjhARCwAgAAjIIfG5pqso/Y6mXFqQtTdwesbhUrASseXFXLQYARoZbhSFgNPyRg1T+SlX9ma2v78wmK9nVh3vqxtoeDi2fX2g7sfBc7nB9HkDvWdL6ZBrkfJNt97n9eT8snJFjfXF/zz6s9Ox+TgBUAAGAU/NjQVJN9xN0SsCJWq2o5CDAi1DIcCavhOwesc2Aoff08xZlda/s5uMu62MaoPdaWcLC07/fT37sErCvXE6y6gFKfpiGrC1g/lyH3fDgCVgAAgFHwY0NTTfYRd7s3YP3+OL1cx508gxWPrqrlIMCIUMtwJKyG7xiw+qBuufrxZ59R+Nna3p3X2fTUopWci/NuOVZrOJjf92J16WKHOwJWWz0qNpz7aXmtC6bVwMmK4Z/9p9v7ay3tv7UPAQAA4Fn4saGpJvuIu90TsE7bnhWrV4OqloOqLWLvqloOAowItQxHwmq4LWDNKr6+PwV1FaFeoLW9+zr6ahiZ7rPpWI3h4Np5+a/RLxrsWcFaYn2/Rtv+82FyDAErAADAKPixoakm+4i7bQhYp0cBJKqVq6aq5aBqi9i7qpaDACNCLcORsBq+UcC6DNemoC77Ff2Y+7TXwWLbsdrCwZp9T/252OG9Atb6a5j23xg+vxYbE7ACAACMgh8bmmqyj7jbGwSsP7KCFX+BqpaDACNCLcORsBq+2yMCWre5T3sdALYdqy0crNl3vs0tAtZ5H8r1a5iv92Lhx8Wq+4aAFQAAYBT82NBUk33E3e58BmsUur58nL6T11UtB30bxFFUtRwEGBFqGY6E1fDdA9byysaZ+7QvB6x1xxonYJ32W7DmGgJqX8ttCVgBAACOhh8bmmqyj7jbnQHrj+5ZrOnjAlQtB30bxFFUtRwEGBFqGY6E1TArWFcZJGCdniurguMdAafb73J7AlYAAICj4ceGpprsI+72FgHrf75PHy+XcebLx3f0mqrloG+DOIqqloMAI0Itw5GwGr5/wFr5TNXW9lPQuOEZrG3HagsHa84r35/rx8oFrOV7tD/g1PsnYAUAADgafmxoqsk+4m4JWBGrVbUcBBgRahmOhNXw3QLW80bXAVPmx5LCr+n7EHJz+4owMn2OaNOxGsPBtX278y4FrLKvw3llti3fo/WVsWvo4JiAFQAA4Gj4saGpJvuIu71FwPr9cXr52QePCMBjq2o5CDAi1DIcCavh+wWsLtRbhI1TyOiDz9b2Low8m57aHK6qr8y3HKs1HPTnFQe7/px+FDv0bfzLa9vOr+eu52L5Gq7nvmjk+it6rbZvWvsQAAAAnoUfG5pqso+424qA9fvj5adNGp7+6J6/yo9c4dFVtRwEGBFqGY6E1XBbwFpUrNj0Ky6Fi+CztX0UlGbMJXrVx9oQDiahZuTr5+mzcrXp0vfTX9v3YtuKvjhbvgYfDivjwLi+bwhYAQAARsGPDU012Uds1cLSNf1X/eu20QGtquVg2g5xBFUtBwFGhFqGI2E1XBWwLlZPSkXA+oMK7dKgztPaPnd+5W0u1Bxrazi4DDwttF1fESzOy9pmA9aA2O76lX475vo1qD45u3K88n639iEAAAA8Gj82NNVkH7HVLQHrxfk5q6lyZetVVctB1Raxd1UtBwFGhFqGI2E1XBWwwm3Z9sgFAAAAgPvjx4ammuwj9q6q5aBqi9i7qpaDACNCLcORsBomYH0CBKwAAADQK35saKrJPmLvqloOqraIvatqOQgwItQyHAmrYQLWJ0DACgAAAL3ix4ammuwj9q6q5aBqi9i7qpaDACNCLcORsBomYH0CBKwAAADQK35saKrJPmLvqloOqraIvatqOQgwItQyHAmrYQLWJ0DACgAAAL3ix4ammuwj9q6q5aBqi9i7qpaDACNCLcORsBomYAUAAACACT82NNVkH7F3VS0HVVvE3lW1HAQYEWoZjoTVMAErAAAAAEz4saGpJvuIvatqOajaIvauquUgwIhQy3AkrIYJWAEAAABgwo8NTTXZR+xdVctB1Raxd1UtBwFGhFqGI2E1TMAKAAAAABN+bGiqyT5i76paDqq2iL2rajkIMCLUMhwJq2ECVgAAAACY8GNDU032EXtX1XJQtUXsXVXLQYARoZbhSFgNE7ACAAAAwIQfG5pqso/Yu6qWg6otYu+qWg4CjAi1DEfCapiAFQAAAAAm/NjQVJN9xN5VtRxUbRF7V9VyEGBEqGU4ElbDBKwAAAAAMOHHhqaa7CP2rqrloGqL2LuqloMAI0Itw5GwGiZgBQAAAIAJPzY01WQfsXdVLQdVW8TeVbUcBBgRahmOhNUwASsAAAAATPixoakm+4i9q2o5qNoi9q6q5SDAiFDLcCSshglYI/6dPl//nP78+XN6/3v9EwAAAMAvwo8NTTXZR+xdVctB1Raxd1UtBwFGhFqGI2E1XBWw/vt8/Qkdcx4njNwasM7bRb5+nl8BAAAAGAc/NjTVZB/xoX5/nF7SsfbZty/R9qqq5aBqi9i7qpaDAD3x990+n99PpUiFWoYjYTVcFbDOb5KChwgTNwSsf9+XfeElZAUAAICB8GNDU032ER/j1+lNjbG9b19iOwJWPJaqloMAffD39B59NhOwwu/BargtYBWpY7S6dfilrI0B67/P06tduwhSf/qNgBUAAAAGwo8NTTXZR3yItnJ1EaJ+nz5eruPws2olq6rlYNoOcQRVLQcBno3+xjMBK/werIZ3B6yB2mXg/dMWsM4fJKNfNwAAAMAFPzY01WQf8fm61a1iFauq5WDaDnEEVS0HAZ5JFK6GxWXTN3wJWOH3YDV8k4D13OD6Jno9fQ69XHNjwMoqVQAAADgIfmxoqsk+Yg9+vV3nKS8fp+/kNVXLQd8GcRRVLQcBnsklK3JhKgEr/EKshm8csBbeROpZpdkU04LOObCdV8lerQk11THP5sPTrStY24NlvYy+fNxFHwwfaAMAAEBv+LGhqSb7iD1IwIq/RVXLQYCuIGCFX4jV8G0fESBDz/Rhx6kqJHQB61/3nNOFuTftHJRmlefaFrCe/DNYVz5AZtb64+zi4KXrIWQFAACA2+HHhqaa7CM+X/ccVh4RgAdX1XIQoCsIWOEXYjW8O2D1qypVKDm/nr7BXGi4CDuXgWK0b78ytfGcopWji20bA9Yzi5WoaytrLZQtnncSmuY+pH72RcAKAAAAt8OPDU012Ud8uvYDWGf5kSs8uqqWgwBdQcAKvxCr4baANWsm5JtWeObeXPNqzjhv9AGr3nYONlXoqPY5k/9qf3vA+oMPfM2aRxgs0P0xnW/TSQEAAAC048eGpprsIz7b0uMBgqqWg2k7xBFUtRwE6AoCVviFWA3fIGDNr6CsCQZt36/RTiqCzkyQOh2zGHCuB7tbssw5uJ1t248+fj4QBgAAALgtfmxoqsk+4jP9/ni5jo9fTh/fuo2q5aBqi9i7qpaDAF1BwAq/EKvhHY8I8KtMdfC3vvJ1tjlgzYSk+lxT5v23H7eCaEVrLhQtP4s1Pr7v62D5wwoAAABgK35saKrJPuLT/HqbxsUvH9+6zVlVy0HVFrF3VS0HAbqCgBV+IVbDO5/B6oI/sWL0vgGrDkntmPH+UvS2dcetxK2wTfutpl/U8dV2u88TAAAAwOHHhqaa7CM+RffcVfXDVl5Vy0HVFrF3VS0HAbqCgBV+IVbDu3/kan4DLVdq1oWdipqgs+MVrFemc/Hhs1vduuyXyuNHK2QJWQEAAOB2+LGhqSb7iA+3IVwNqloOqraIvatqOQjQFQSs8AuxGt4fsLqgM319+48zVQSN0wrRONh95jNYU9S5lPuy7fh1YTIAAABAPX5saKrJPuJj/Tq9hXFvMPOjVqmqloOqLWLvqloOAnQFASv8QqyGbxCwuiAxfRMVVreWmYPG3Btz/Zj5kDK77U0DVncNbme1YXXN8evCZAAAAIB6/NjQVJN9xMfZHq4GVS0HVVvE3lW1HAToCgJW+IVYDd8kYD25543mvnJf/iGsfNCptp0D0vLX7IPpKdduux5wWhiqPjjy1z0fP+kPFwzHx7/ua3FC+ZXDAAAAAFvxY0NTTfYRH+P36ePFxshvpy/ZRqtqOajaIvauquUgQFcQsMIvxGr4NgGrDxQXqyldEJi1sJL0PQ4eI7MrNyuOKa9lS8Badrmf1u18WKssf3ABAAAAtODHhqaa7CM+xK83Mf7NmDyXVdVy0LdBHEVVy0GAZ+IXsJVMF7dRy3AkrIZvFLCeWXkcQO6Nt1xFGkiDzmUoqbeL0ccsBZItAeuFqW9SizsQoek1LLb9xZtnQtbakwQAAACoxI8NTTXZR3yIDQHry8d3tK2q5aBvgziKqpaDAM+EgBWgMWB9PO1BJwAAAADsx48NTTXZR+xdVctB1Raxd1UtBwFGhFqGI2E1TMAKAAAAABN+bGiqyT5i76paDqq2iL2rajkIMCLUMhwJq2ECVgAAAACY8GNDU032EXtX1XJQtUXsXVXLQYARoZbhSFgNE7ACAAAAwIQfG5pqso/Yu6qWg6otYu+qWg4CjAi1DEfCapiAFQAAAAAm/NjQVJN9xN5VtRxUbRF7V9VyEGBEqGU4ElbDnQasAAAAAPAM/NjQVJN9xN5VtRxUbRF7V9VyEGBEqGU4ElbDBKwAAAAAMOHHhqaa7CP2rqrloGqL2LuqloMAI0Itw5GwGiZgBQAAAIAJPzY01WQfsXdVLQdVW8TeVbUcBBgRahmOhNUwASsAAAAATPixoakm+4i9q2o5qNoi9q6q5SDAiFDLcCSshglYAQAAAGDCjw1NNdlH7F1Vy0HVFrF3VS0HAUaEWoYjYTVMwAoAAAAAE35saKrJPmLvqloOqraIvatqOQgwItQyHAmrYQJWAAAAAJjwY0NTTfYRe1fVclC1RexdVctBgBGhluFIWA0TsAIAAADAhB8bmmqyj9i7qpaDqi1i76paDgKMCLUMR8JqmIAVAAAAACb82NBUk33E3lW1HFRtEXtX1XIQYESoZTgSVsMErAAAAAAw4ceGpprsI/auquWgaovYu6qWgwAjQi3DkbAaJmAFAAAAgAk/NjTVZB+xd1UtB1VbxN5VtRwEGBFqGY6E1TABK8Dd+Xf6fP1z+vPnz+n97/VPAAAAneLHhqaa7CP2rqrloGqL2LuqloMAI0Itw5GwGq4KWP99vv6EQ2ZTSPTv8/Tqtn39/Hd94Vn8Pb13cy5L/r7PfTV5qFSu7/73YWjk6+f5la0QsAIAwDj4saGpJvuID/frbTlG+/N2+lJtz6paDqq2iHv9eluvyblNhS8fp2+3rarlIMCIUMtwd5Is0qzPoebsKlKEOlbDVQHrIvRrCJsW2z47YfKd3FHalYbYyj4DyUY67f8f/r4v+jxyc8hKwAoAAOPgx4amDwgQH+/36eMlGZclvn0tt1O1HEzbIe7z6/QW1WM+YP3+eHHtViRghQNDLcP9yASj3pVsRy58nHw9pdGc1XBbwPr6eg3HljuUTGHa++nd9vH0hKmwgtICtl2rFduJwlVx7PnmVvb7M1ntw05XsPrgN3cPNtcFASsAAIyDHxuaPiBAfLR+1V8cpPpgaxlqqVoO+jaIe9SBaT5gXdf9Y8LbV/SaquUgwIhQy3A/rpmTCF98cJrLZnwblVn9+3y/UcB6PgP/v9eYgsPG7Z7GMwJWt2qyHDiGIjlCwNonc8j9fu7pW0PACgAA4+DHhqaf5CM+1O+P08t1rKxWqfrXXz6+o9dULQd9G8StRuFqWG06PcJiR8A67ePl9PEdv6ZqOQgwItQyPAf3SEgVzrh8riW7sRpuDljnA64FUfNKxctmbh+98vBw0N3cwQLJLKMHrHc5bwJWAAAYBz82NP0kH/GRziFWxXMtK79S7bdF3Oql7lxd3iBgzdVyUNVyEGBEqGV4FqVscmtuaTXcHrC64LS44jIJ2tZONPcMUt3cAitb0emCyqv5c1uGXbljm+m+2s61gPtaevO2aR/4r7jn9ufS+MmVA9dea30flvq/ENpP15dZxbvh2jzzObSsEq69B8trBgAA6BU/NjT9JB/xkU6BU/J1aW8uhFW1HPTbIt7MvQHrymptVctBgBGhluFZ5LPJeJFoC1bDGwJWF0YVVvvZNhas1VxE1sU2Ltj6FMGaKXulFPBp53Bwy7nmqQoWs5T7ID6NtfNWoWLbtdb3oQgbK4LmfM1tuTZBFI7W3o/aeyCuGQAAoFP82NBMJ/qIj3F+HmX69f/IzNeqVS0Ho20Rb+XOgHX6hwKxejWoajkIMCLUMjyFUvY0Ldprz+eshjcFrPNJZcKr6fX5xLIBq7UVydO0zeI4c2Bl+s3n7VSgVQi71r7evulc80zbbPpaetoH+ePO55YWittHeg5br3WtD90x51278xDH86+nq4k3XVuGRUi8up07xo+5e6CuGQAAoE/82NBMJ/qIj3H+EatiwDqt/CNgxSe6K2Bdr3VVy0GAEaGW4eH4bz2rYCbKstKs52om0LEa3haw+oOJA0xBlXttuY8a5tWJ8Wb+YlWoNb+eBnLFsGs1HCyRO9c82/rEWOuDKyLsjmk/7+I2mwLWcJqF1bzTNSTXeY9r8286s+Jaivcgc80AAAA94seGpprsI97fOXSSP3BlErBiD+4IWGueNaxqOQgwItQy3Jt5MV5sLpNZ+1b27DJ/shreGLCemYKodOc61NoWJuaCqfXAKn+8wra7Atb2EO1WAesyRJ5RYXeKnUdpPzF7+jC3bT4Mna4h2ed9ru2CenMtD1N3D/LXDAAA0B9+bGiqyT7i/SVgxYHcHLDOj8IoPWtY1XIQYESoZbg3U96mFMFMnAGJRXx+MV6yvdXw9oA1F4hlArb1MHHenzLebD2wyodve8JBo+Vc80x9csdAt1hUiTokbLzWzQGrO9fohbl9en77r60C/yZarFKtuwf17QAAAJ6PHxuaarKPeH95RAAO5NaAddourt9UVctBgBGhluEZRBlSbgFfIZ+bt48DWKvhHQGr+/t0AhVhmEiYoovMGG+2HljdK2BtP9c8c0Ke+4p7ibrQruZ8zS0BZnsfVvS/74/c4wHO7Lm2JqZzOBuddN09qG8HAADwfPzY0FSTfcT7y49c4UBuCljd6tXMj1uZqpaDACNCLcPTcIvofD5Tlc9N28b5lNXwroB1sfPCMzHX96FCsFwwtR5Y3SVg3XSuBTI3p46641m/NweMW691rQ+L571cFZ2/jzuubQNT/UbXVXvPN9QGAADAk/BjQ1NN9hHvb91Xp3PPr1S1HPTbIt7MLQHrtPp65TEYZ1UtBwFGhFqG5zHnM1GWNGVgzwpYkxPLt8vvo7RNPphaD6zuEbBuO9cS7uv39RtdqTteKaAssfladwWs6XHLbbde2xamYxGwAgDAwfFjQ1NN9hEf4RSeFlb3fb1dxllpCKtqOejbIN7MDQHrVLsV26haDgKMCLUMz2POZ6KA1X1zOZfbTLlQEsJaDe8MWP0BZtXJ5PZRDvKWKxovrAdW+fCtsO1KYr3tXMv4/itvF/bvU/LK0C6TsK+x+VpX+nD1vP32hRXRP2y8tnbmc477o/IeVLcDAAB4Pn5saKrJPuJDnEKrzAq/wgpAVctB3wbxZrYGrK52i4/AuKpqOQgwItQyPI1skJrLfYz861bDuwNWf3I/Nq7+nAPGJCSbwrOLuQuX131mU8C6klhvO9c13E0Kio2nvtsSsEb710HkZf9xiLn5WldT/7Xznl9/fc3dQ2PbtS2xwFi1Kx1j7VqM2nYAAADPx48NTTXZR3yM7jEB6Y8AuYBKrXBVtRz0bRBvZmPAmnu0RU5Vy0GAEaGW4V5YliWzF59niexyzsHSR1GWsyer4f0B65k5AExPYia/j3k1ZMl4s/XAalPAGnXa7HxNW861Bn3c1NwNXj9ezXmn4eLWa13rw/Xz9kVdandhy7Wl7L/W8jm23CsAAIDn4seGpprsIz5MH6RKdUClajmYtkPc4hyQltWrU79Ob9am8Hxhr6rlIMCIUMtwL9I8SZvLiHSe5VWZjtXwTQLWOQXOB1nlfYiLuKbJtl28WUNIt2iwtu0ybMsde7J4rg2kq4FNucP1PkjJFVouFN9+raU+rDhv3w+ZFdEp7de2ZKrR1PyJVt6D9nsFAADwLPzY0FSTfcRHOz+v0lkIp1QtB1VbxFZ3BazTatdkVXZBVctBgBGhluG+iCzralUmk3xz+8dCNmU1XBWwAgAAAMDvwI8NTTXZR+xdVctB1Raxd1UtBwFGhFqGI2E1TMAKAAAAABN+bGiqyT5i76paDqq2iL2rajkIMCLUMhwJq2ECVgAAAACY8GNDU032EXtX1XJQtUXsXVXLQYARoZbhSFgNE7ACAAAAwIQfG5pqso/Yu6qWg6otYu+qWg4CjAi1DEfCapiAFQAAAAAm/NjQVJN9xN5VtRxUbRF7V9VyEGBEqGU4ElbDBKwAAAAAMOHHhqaa7CP2rqrloGqL2LuqloMAI0Itw5GwGiZgBQAAAIAJPzY01WQfsXdVLQdVW8TeVbUcBBgRahmOhNUwASsAAAAATPixoakm+4i9q2o5qNoi9q6q5SDAiFDLcCSshglYAQAAAGDCjw1NNdlH7F1Vy0HVFrF3VS0HAUaEWoYjYTVMwAoAAAAAE35saKrJPmLvqloOqraIvatqOQgwItQyHAmrYQJWAAAAAJjwY0NTTfYRe1fVclC1RexdVctBgBGhluFIWA0TsAIAAADAhB8bmmqyj9i7qpaDqi1i76paDgKMCLUMR8JqmIAVAAAAACb82NBUk33E3lW1HFRtEXtX1XIQYESoZTgSVsMErAAAAAAw4ceGpprsI/auquWgaovYu6qWgwAjQi3DkbAaJmAFAAAAgAk/NjTVZB+xd1UtB1VbxN5VtRwEGBFqGY6E1TAB6834d/p8/XP68+fP6f3v9U/dMtK5AgAAwCPxY0NTTfYRe1fVclC1RexdVctBgBGhluFIWA03BKxzKBf5+nl+5dH8Pb1fj//6WXf0v+/X871boniv0PIe/U7ACgAAABo/NjTVZB/x0X69JePhH99OX6JtUNVyULVFfLS3qmeAfphzmkgROlDLcHf+fZ5eRT2WMrApNyyotrcargtY/77LHU8+OmT1HVWZEA4ZsN6t3wlYAQAAQOPHhqaa7CM+zO+P00s6Dk58+fhebKdqOZi2Q3yoN65ngB4oB1Ovp3RdHLUM9yMT9HszQdj9A1YfZopA7+cEHr6K9ResYL1rvxOwAgAAgMaPDc10oo/4OL9PHy/XMfFidZ9/7eX08e1fI2DFHr19PQM8Gx9KqXzm3+c7ASs8DsvSFmHXnIMFVRZmtdyak1kNrwas/z5fryfwfho5ixstYL1vvxOwAgAAgMaPDU0/yUd8qNNqv2XgdPHr9Pbz+p/T21f8mqrloG+D+FDvUM8AT8V967YlW6CW4Tm41a2iYB8XsD58leptGTZgvUu/E7ACAACAxo8NTT/JR3yoUyCVezblvOqPgBW79w71DPBMtuYs1DI8i6lmc98UP792/4BVPDejCvUc0ezZWvB3PVbyUNp5s/aAcMsbf772WL2L5TlNxzQ3Hbul3+/XfwAAAPA78GND00/yER+qe15lGjjFr/OIABzAO9QzwPOYVwO25grUMjyLpwascUjX8nX1tQfLquDQBYSfy2B2T0DYFrBueSiuO6fPONiMrezDTf1+v/4DAACA34EfG5p+ko/4aOdfW09DJ/fMyrcv9/eLqpaDaTvER3rregZ4GtNiuvbHGlLL8BzmLExlg/cPWM8sVnJWfG19Xr2ZvtncBS324177Mbd6sz0gbApYsw/F9deVnlt67sm5+ZW8lSfd3u/36z8AAAD4HfixoZlO9BEfq//xn7MvH6fvr7f5/4swKqhqOajaIj7O29YzwNOwjOMnp1jmIT9mAgdqGZ6CW8ioSnPO+5aWfmDfargqYP1BfdU/F/hNJ537l4zcUnL/psyFg4H2gLApYC1Sc+76uufAtOFfeFr6/Y79BwAAAL8DPzY01WQf8dF+f7zM4+Efcz8UdFHVclC1RXy0t6pngGeRe6Ti0mX+QS3DM5hywUymVgpYL+qczWq4PmC9ot5EaUg3tSmkd3bicQo8B3+ldHhLQHi7gDV37IpzWknLS9T0uz+HW/cfAAAA/A782NBUk33Eh+qeXbmQFaw4mjesZ4BnEWcUYhFZ4Vu81DI8mrleS4sRNWu1bjXcHLBORCsr4xNcT31ncwFrOfhrDwi3BazlZ7HGu6o5p9zq1wYK/X7P/gMAAIDfgR8bmmqyj/go/Uq/l49v+fefr1m7bYKqloO+DeKjvXU9AzyLKXQqPMpwzobiUIpahoficrTyYsQCbh9pjmY1vD1gDfgfYnJHOELAWnMN8a5qzmlus/mmBjL9fs/+AwAAgN+BHxuafpKP+FCnZ1Nmvj7tVwImK/9ULQd9G8SHeod6BngW86q+wiMQp1AqXhxGLcPDyOZnrcwLJtM8z2p4X8B6Zgoi3b9a2N/aQ8T7BYRNAWsx3c4du+acbrCC9Yrq93v2HwAAAPwO/NjQ9JN8xEc6/eJ65mvTwXnl39vpy/1d1XLQb4v4SO9RzwBPY8pNCFihU24WrgbmHO1uAataFj79rfkC7hcQtgSs5ba5Y1ec03Rz25/5kKKX49+v/wAAAOB34MeGpp/8Iz7O+dfW/VepF06rAglYsWfvU88AT8OFV7lcIbfKlVqG++Me+Vl4jEU9d1/BOgd1URiZ+VeKde4XEN4uYM2tQnV9kfkXnKol9FVk+v2O/QcAAAC/Az82NKPJP+LDnAMp9UxKkxWsOIb3qWeA55HLJYz869Qy3Jdbh6vnap7yvGXOaTW8ErDaSalA0L1ZFgcovXbhEmKm+60N/mrbzbQErNmOc48OWB7bX/Py9XmfNY9O2N/vt+4/AAAA+B34saHpJ/+IjzT64R/xtWr/eroqUNVy0LdBfKT3qGeAZ5LPOUq5BQEr3BNfe/WLG3VGeWHKE4MiRLMargxYy+qQrmbbJwSsBecPhC3Xbed0/vD4jIPYyKr0fGu/36//AAAA4Hfgx4amn+QjPla36q9kw6+u+zaIj/X29QzwXOZsIafKHKhluBvJwsiirjhrMsPcgk2r4apHBGQPVJHO+X/R8OpVnPcLCHPn4c3/i8vVazhq/REf29rbv84sQ9L1lasx7f1+v/4DAACA34EfG5p+ko/4FP2vq0dmfo39rKrloGqL+FBvWM8AXaBCrcLiMmoZ7kZDwLrI6PyPYnlXFkpaDe/+kSsAAAAAOA5+bGiqyT5i76paDqq2iL2rajkIMCLUMhwJq2ECVgAAAACY8GNDU032EXtX1XJQtUXsXVXLQYARoZbhSFgNE7ACAAAAwIQfG5pqso/Yu6qWg6otYu+qWg4CjAi1DEfCapiAFQAAAAAm/NjQVJN9xN5VtRxUbRF7V9VyEGBEqGU4ElbDBKwAAAAAMOHHhqaa7CP2rqrloGqL2LuqloMAI0Itw5GwGiZgBQAAAIAJPzY01WQfsXdVLQdVW8TeVbUcBBgRahmOhNUwASsAAAAATPixoakm+4i9q2o5qNoi9q6q5SDAiFDLcCSshglYAQAAAGDCjw1NNdlH7F1Vy0HVFrF3VS0HAUaEWoYjYTVMwAoAAAAAE35saKrJPmLvqloOqraIvatqOQgwItQyHAmrYQJWAAAAAJjwY0NTTfYRe1fVclC1RexdVctBgBGhluFIWA0TsAIAAADAhB8bmmqyj9i7qpaDqi1i76paDgKMCLUMR8JqmIAVAAAAACb82NBUk33E3lW1HFRtEXtX1XIQYESoZTgSVsMErAAAAAAw4ceGpprsI/auquWgaovYu6qWgwAjQi3DkbAaJmAFAAAAgAk/NjTVZB+xd1UtB1VbxN5VtRwEGBFqGY6E1TABKwAAAABM+LGhqSb7iL2rajmo2iL2rqrlIMCIUMtwJKyGCVh38Pf9z+nPn7Ovn6d/17/Brfl3+ny99PP73+ufAB4CtQcAvxM/NjTVZB+xd1UtB1VbxN5VtRwEGBFqGY6E1XBDwDqHDZFPDxf/nt6v5/L6+egzmfvklsf+9/k69+9Tk51n9q3xnJBrCs9TSdo65R6fTwSsAPA78WNDU032ETf5/XF6Sf97ffbtS7RN/XpbbPfnz9vpS7U9q2o5qNoi7vXrbb0mg3O7vOr9oGo5CHAP5vnw+2l1KvTv8/Sa1HCwlCFQy/BImup5Ys7DIkU4YDVcF7D+fV/u1PvMkNW/mZ+Sglinv55uk0GmQVFLAdyYp/dt4LEhVxRuF3xe4AwL7vb5RMAKAL8TPzY004k+Yrtfp7f0v9Gpb19iu+D36eNFtHe2BFJpO8R9prVNwAojk4ZKpTwiE0B5M3MxahkeQ0s9z2QX3P24zP6shtcDVh+yiTfHz4GfGbC6DrtZ6GWBTe11WR/doh+mfb2f3p8e7tyhb5t5XMgVvYnUvfTvhbOErAVa30NbuevnEwErAPxO/NjQTCf6iM3aytVFiBqHpypY8oFU/LoPtpahlqrloG+DuMfvj5epNmfrAlZV6yVVLQcBboVebFQRsIrJkp9bq7kUtQz3pr2eL/jaVZnPv8/37QHrfFJPXEn5aB4VDgmsv8ONnPr+CefRDw8KudwqyHJwOp/Pr3pPtPKg99B9P58IWAHgd+LHhqaa7CPeTheUpgGse6SADKTc6y8f39FrqpaDvg3iVqNw9eXj9D09woKAFcYjCqPCHG6aH2+dZ7l5s5hMUctwTzbXs8uFWjIAq+H6gPU3hXwPCoeW2IrR65LjaXXerR4/MCKPCLnKH/4L3KpJVrFmeHTAepfjELACwO/Ejw1NNdlHvKXTKtUQVLm/zyFWPrTKbatqOei3Rdzqpe5cXRKwwsBcVu258Gl3wGr7PEvACg9maz2XaraE1XDDCtaNIZ9LgL11OZZLnSfTDqkIQdQ5iMb6eLNpmJZr33gvZhah1Hxtq0Fe8vV15Xxett80yM21y19T3T1yNNdD+Rxucg/c9dduN73xFsHe/FiF1T4rHayyZi/U3s+Zm9w3sePc/TAXddx0nUvm47V8Pt2u/gEAjogfG5pqso94S3Mh6fT37PNZ8yGsquWg3xbxZhKwwpGY5mnlQKoEASt0Q1U9r2c5OayG257B2vTmmsOJrNlVZ/OFSaPtSiHIyn6SUKY+HFrb79kNiYx9APkQajqnwgq96YNrxfmUXMD0uQy4lu029O3ifLfWQ+4cbngPNvzHY66VdJv5vHKHn7aVDdpq9kLt/Qy03re287nde0hdp2DT59Mt6h8A4Lj4saGpJvuIt9M9hzUKUue/p1//j5yCrZfTx/f8d1XLwWhbxFtJwApHYm/AurKIiVqGh1JTzztq3mp4PWA9swhNCmGf4UO/9A0V7W/xbvNB3DJk+dlvdPx8CDKfQ9pB7hjqWqxjc9dpHxbik2I+ZmVANGGBU7Ld9MGU2V/2g8tdY7GPg7lzzfWt377mHvl+2V4P0Us3vAfT8SvqemJ686XHmINDcWo/TMcrnntLzbbfz/b7dtv30Ob9Cto/n9r7K3cvAQCOiB8bmmqyj3gzs89ZnZ/NWgxYp+0JWPGJNgasylKdq1oOAtyFHWHTvO3ZzESKWoaHUlPPUYaRZgZXV+q5KmD9wb9JzFyQsfKvFYE5FEnCjek4udAjJROCTOeQ68BCEBZ1bCvrAZske8z5+tRjAkphXb4PfLGU+jnTt633aE895M6hSNs9mMK+lvs9XVN6vjsC1s01W3k/N9+3G7+H9uw3x3Rtzuz93Fn/AAAHx48NTTXZR7yVuccD+IC1uNqPgBV78AYB68W4jk1Vy0GAuzDNr3Jztpl58UxsaQ5FLcNDqajnxcKtrMt9WA3XB6xX1EHTN87UphhY6RClbluPDkGyIZbDPgiyz4VsCdwmtoUy2XM5U+qT4nVmg6z5HNXxZlb6trJ/6tqvh4f1/dm2TS8Ba/FeXtF1Unc/N9+35vM5U3gP7drvCtO+ncvD7Kt/AICj48eGZjrRR7yV8/NTVahEwIoDWRmw5pzfC3ofqpaDAHfhBgHrj5mJFLUMD6U5YBXtpn0s69pquDlgnfA7T0Km6Q1WTCV0yFG3rUeHIMU3eWJLOBQzh2nK6kuY9pNZTTeFeWKf2dfmflleR21wtNK3lRe4px7Wz3X/PWgNHn+Y6v92Aev2mq27n5vvW4Ut76Fd+62l8PlU21/17QAAjoUfG5p+ko94M6dAKvfVaB4RgAO5M2D90b0n0n9UULUcBLgL03xqPWBVRHM+MSekluGhVNRzTS4013W8H6vh7QFrwIV7PrSxg5bDER2o1W3r0SHIrhCnEA4ZNfuvDWXUqrusYqfl7VVouy9gar1He+qhdK63ugdz/9X/xyO/Tf8Ba+t9q3Gxz2cHrIHM51Ntf9W3AwA4Fn5saPpJPuJNdM9djX/YysuPXOFA3iJgLfyjgqrlIMBd2Bmw/jDtYzmfopbhobQErKWan/YT52xWw/sC1jNTWOKClOlvxVRCB2p123p0CGL72RTQFMKhH9wHxXL/raHM3L7O5Gbbuby/L1dyZgPi2nMs923tPdpTD9lzveU9yLxJSuSvaX/A2l6zdde79b7d+j20a7+NTNccnUdtfTTWEQDAQfBjQ9NP8hF3WxWuBueAtdRu/mp1HGypWg76bRFv5k0C1vw/KqhaDgLchWmOvCNgdfOpdO5HLcNDqannpjZ3ClinsMgFGOpvS3QQpQOREjoEyYVYVRTCoUA5qGoMZbLP8kzIPArAzqXtMvcFTK33aE89rJ6DvIDGe+COXVUv2ccyBNaPnavN7TVbd72b71vz+ZwpvId27bcRXXu19dFaRwAAx8CPDU0/yUfc57xCb/mjVkun8LTQdvrRoCSEVbUc9G0QbyYrWOFI1IRNq8zzKQJWeCo19VzMeS5M+UKyH6vhnQHr/IaJwpLp5NtPbN42EziGi64JS9b2U2Kl88vh3voKRo8OgBS6r+1c2lYD1gZHG/s2vUd76iFzDre8B4H5+PV9ou+Zvk8T7k27eH1zzVbez8337cbvoT37bSJ3Lyr7q7odAMCx8GND00/yEbfbFq7+WHgm5Y9uNWztMyt9G8SbeYOAtfSjb6qWgwB3oTSfq6UQWFHL8FCq6nklyym8bjW8ErBaUKVOwu18EZT415ZvJh9mLYNBt5ow3a/slFwIUjq/C5eQTlxb4YMgMJ9/7vzy28bM51gTkKoQ0veltnzvyueYa7f9HqljlutBn8Pt7oHhr+ms2jDat66pgL8efc5XF8fw/dRSs7X3c899azmfM8X30I79Ruz/fCr3V207AIBj4ceGpp/kI27Tfd2/KYDy2yWhk3/UgAhsVS0HfRvEm1kRsF5WW+vXp5XYQfFIDFXLQYC7IOeHMTa/lXMlP3cWC5OoZXgoFfUcyGdT5QzDargyYC2rw4eKbXOphV/lJ8xd6HJ3Nee/Fs7Mzsfd0y+O6Tp1yLQgE1pNqzkL1veZp9Cu6R4FttZD7hxudA8i6vY5m3tzlvZz3sbe3PLkas4hPW7t/Txzj/t2t/dQrn+Nuvu17JMb1D8AwIHxY0MznegjNutWoq6ahks+SJXqwErVcjBth7jFebVpWf9V/yhEzZl53rCq5SDALVgsBsro54t12+g5HbUM92RLPV/QOYZXZQNWw1WPCMgGeBWpg76wteAkoC6sHOTkTifXucvO9CzDm3j/4vyu/zJj/bXWPdN5ya+aK9wxbecW1mX2Md87H+Ku99mFtXaiD1bubXs9lM5BHL/xHkiyIeS1D9PX5UHEuVm7YsB6oa1m1+5Tyq3u29730Nb9xrR/PtX2V2u/AgAcAz82NNVkH7HJhoA1ffakKcOpwo9fqVoOqraIrW4JWH/M/YPBymMzVC0HAW5Bbl6W2hJIleZQ1DLck+31fMWvwDYLuZ3V8O4fuYJnYgFWaQXsHHIREt2WNNijfwEA4Aj4saGpJvuIvatqOajaIvauquUgwIhQy3AkrIYJWEdmWklZWH04tal8DAE0s2u1LAAAQGf4saGpJvuIvatqOajaIvauquUgwIhQy3AkrIYJWEfGf1VdLld2X9GufgwBAAAA/Gb82NBUk33E3lW1HFRtEXtX1XIQYESoZTgSVsMErIOTff5kZPn5mgAAAACGHxuaarKP2LuqloOqLWLvqloOAowItQxHwmqYgPUQLH9MyORr6wAAANCCHxuaarKP2LuqloOqLWLvqloOAowItQxHwmqYgBUAAAAAJvzY0FSTfcTeVbUcVG0Re1fVchBgRKhlOBJWwwSsAAAAADDhx4ammuwj9q6q5aBqi9i7qpaDACNCLcORsBomYAUAAACACT82NNVkH7F3VS0HVVvE3lW1HAQYEWoZjoTVMAErAAAAAEz4saGpJvuIvatqOajaIvauquUgwIhQy3AkrIYJWAEAAABgwo8NTTXZR+xdVctB1Raxd1UtBwFGhFqGI2E1TMAKAAAAABN+bGiqyT5i76paDqq2iL2rajkIMCLUMhwJq2ECVgAAAACY8GNDU032EXtX1XJQtUXsXVXLQYARoZbhSFgNE7ACAAAAwIQfG5pqso/Yu6qWg6otYu+qWg4CjAi1DEfCapiAFQAAAAAm/NjQVJN9xN5VtRxUbRF7V9VyEGBEqGU4ElbDBKwAAAAAMOHHhqaa7CP2rqrloGqL2LuqloMAI0Itw5GwGiZgBQAAAIAJPzY01WQfsXdVLQdVW8TeVbUcBBgRahmOhNXwrwtY/77/Of35c/b97/UvAAAAAGD4saGpJvuIvatqOajaIvauquUgwIhQy3AkrIarAtZ/n6+XULLkIIHl8wLWv6f3a1+9fv67/u0YlOvj9ZS/3OP2CQAAwKj4saGpJvuID/X74/QSjTEvvnx86/ZnVS0HVVvE3lW1HAR4Ov8+T6/i87kUuVDLcCSshqsC1imULEnAWsZ/6AzSV7VU1cfr52kRoR64TwAAAEbFjw1NNdlHfIxfpzc/plS+fJy+xbaqloNpO8QRVLUcBHge84KprJl5PrUMR8JquC1gPUAIxgrW21PqUx++Lq+bFawAAAC94ceGpprsIz7Ga8D69rV47ettHme+fcWvBVUtB9N2iCOoajkI8DRswdQiB/h3+nydP59V9EItw5GwGiZghd2s9ekcsr6f6HUAAIC+8WNDU032EZ/v9+nj5TrOFAGsquVg2g5xBFUtBwH6xK1uFTkBtQxHwmqYgBV2s9qn06MASs9jBQAAgB7wY0NTTfYRe3BaxUrAigdX1XIQoFemnEA8LpBahiNhNXz/gPXv+2XbxPyubDm5hXHx8vJgzdfJp3M2rwdcu5bcDzap5qs//hVtNF9H9tqf0VfqmPkDSrYHrLk+2X9dLfcRAAAAZvzY0FSTfcQeJGDF36Kq5SBArxCwwm/BaviOAesyFFuofvjIh2ufOnD8cTXMU76f3rPX0v6A5tsFrM/oq7XrTcPQPKv1MYW4GwLWm1/X2dx5AgAAwDQu9KrJPuLT/f44vVzHdzyDFY+uquUgQJ+4jEPMv6llOBJWw3cLWKdtzqabRcHkYp/LsNE3Ke033jYO8xZh6PKkMg9o9sesCB1dwBvvKhcmPqev5tfS56K6fcpQd8m0r8X5XZheX+wv1yfbr+tm9xEAAOCX4seGpprsIz7Vr7dpPKhWrwZVLQdVW8TeVbUcBOiSbC5ygVqGI2E13BawFozeNCtvpsAcHOZXNeogbH598TXxteO613NhoGZeFVnezJ37omEmTHxGX03HzP3oVO31XsgHrP781L4yfbL1ulZpuy4AAIDfiB8bmmqyj/hIp0cBJKqVq6aq5aBqi9i7qpaDAD2SX2R1gVqGI2E1fJeAdQoEiysgc2FXLnSbyQV6NcfNh4El1s8pMAehKrjU+3hGX03HLFyMbVcTYNbUh95P7vy310CZuvsIAADwm/FjQ1NN9hEfaS5g/ZEVrPgLVLUcBOiNORdRi6UuUMtwJKyG7/KIgLr2c9gVh2/rIVguIKw57nqbOcxUZjdbXYmqr+sZfTUds8LdAWsxOM6d//YamNl4HwEAAH45fmxoqsk+4rONQteXj9N38rqq5aBvgziKqpaDAF3hfkS7lCVQy3AkrIbvGrCWw7nbhoaBmvMstSkGhVf1rudzzh9bX9cz+qrmOs3yeV2o6XdN7vy3XZex/T4CAACAHxuaarKP2IXuWazp4wJULQd9G8RRVLUcBOiGhkcyUstwJKyGWcFqFP+lpXxO0/lkn2ka0Pt4Rl/ZMWvC0xrqrkGRO/9t1/XDjvsIAAAABKw4mt+nj5fL+O7l4zt6TdVy0LdBHEVVy0GALmj8vRtqGY6E1fBdAtYp/LrTc0Vz4VrNcXPXUr7GwjlV/EjVBb2PZ/RVrv+20lPAuvk+AgAAwA9+bGiqyT5iHxKw4u9Q1XIQ4Pm4x/MVc40ZahmOhNXwXQLW8waX9mdXA7LFqs/t4dp83MzDlN15tQVz6wHnet9krusZfbXWT42ME7Dm7iMAAAAYfmxoqsk+Yhd+f5xeruM7HhGAR1bVchDgubSHqwFqGY6E1fB9AlYXkKkwaw4Mt32NOxuwRseNw0h/TLXt/HoSOvpQ9my02fRa6dEAxnqYuHwtPu/b9ZU/pg5ZL/e85rq21Iex3idt1+X+3nIfAQAAYMKPDU012Ud8hN8fLz9jtzQ8/dE9f5UfucKjq2o5CPA8fK5Qlx0Y1DIcCavhOwWsAfcvGTnl/raHaz8kQVrs+U1vry+2rTjfs36zqV+y+g+Z0nU9o69qrne8gHXLfQQAAIAZPzY01WQf8RFawFr27fQltlW1HEzbIY6gquUgwNMoZi+JyQScWoYjYTV8x4D1wryi0FsK7nYGrD8sQ7Zp9Wc2YA3Mx568LnO3PvCb3S5gvfCMvtLHbPsBrL4C1kDbfQQAAIAZPzY01WQf8XHOz1lNlStbr6paDqq2iL2rajkI8DQaAtY0X6CW4UhYDVcFrAAAAADwO/BjQ1NN9hF7V9VyULVF7F1Vy0GAEaGW4UhYDROwAgAAAMCEHxuaarKP2LuqloOqLWLvqloOAowItQxHwmqYgBUAAAAAJvzY0FSTfcTeVbUcVG0Re1fVchBgRKhlOBJWwwSsAAAAADDhx4ammuwj9q6q5aBqi9i7qpaDACNCLcORsBomYAUAAACACT82NNVkH7F3VS0HVVvE3lW1HAQYEWoZjoTVMAErAAAAAEz4saGpJvuIvatqOajaIvauquUgwIhQy3AkrIYJWAEAAABgwo8NTTXZR+xdVctB1Raxd1UtBwFGhFqGI2E1TMAKAAAAABN+bGiqyT5i76paDqq2iL2rajkIMCLUMhwJq2ECVgAAAACY8GNDU032EXtX1XJQtUXsXVXLQYARoZbhSFgNE7ACAAAAwIQfG5pqso/Yu6qWg6otYu+qWg4CjAi1DEfCapiAFQAAAAAm/NjQVJN9xN5VtRxUbRF7V9VyEGBEqGU4ElbDBKwAAAAAMOHHhqaa7CP2rqrloGqL2LuqloMAI0Itw5GwGiZgBQAAAIAJPzY01WQfsXdVLQdVW8TeVbUcBBgRahmOhNUwASsAAAAATPixoakm+4i9q2o5qNoi9q6q5SDAiFDLcCSshglYAQAAAGDCjw1NNdlH7F1Vy0HVFrF3VS0HAUaEWoYjYTVMwAoAAAAAE35saKrJPmLvqloOqraIvatqOQgwItQyHAmr4cMGrH/f/5z+/Dn7/vf6l6Pz7/T5ernmX3PJTdA/AAAANfixoakm+4i9q2o5qNoi9q6q5SDAiFDLcCSshgsB6xxItdhLeDVqwPrv83XRp7Ovp89/14YLjhQgZmrv9fP8ylYIWAEAAGrwY0NTTfYRe1fVclC1Rdzn1+ktnbsE375E26Vfb26bl4/Tt2ijajkIMCLUMjyOv6d3/7lsloKhv+/L9n/ez3vSWA0TsHbGdN4lZdB4kABRFrJzc8hKwAoAAFCDHxua6UQfcQRVLQdVW8StRuHowpfTx7febvLrLd6GgBV+AdQyPIJyvqYWMK7noCpPshpuf0TAFIDl09seGD5gFefti+N1UQkdBYhWI61h6L/P0+v1+tS2P9dPwAoAAHBX/NjQTCf6iCOoajmo2iJu0YerLx/fi9e/P95WAtbv08fLdfuXl8u+CFjhF0Atw70p52chfnpfBKx+mzg38qtgl1mo1TABa2esnfd8w9P+Hz9gnR+PcI/aImAFAACowY8NzXSijziCqpaDqi1is27l6duXeL3C749rqPr2Nf9vAlb4BVDLcFfcN6Or8x+34E9u415PA1urYQLWzlg97+mmpsuZDxSwbl6lWoKAFQAAoAY/NjTTiT7iCKpaDqq2iK1Oq1crn7O61J7benmMAAEr/CaoZbgnW/LAmgV/036TzMpq+I4BqwVa1yDQf/37bHqduR93WuuPeUXn1esGVR3qUu10+2ZutK97Baxt/ZvcO7dvUy+x1scw1TaeeXv1LIwctXVW7h8AAAC44MeGZjrRRxxBVctB1RaxzflHrbauXrWA1h4tQMAKvwlqGe7H/HX+luynJkPMhbBWw48JWD+X4eN8zplf9PKqC0yCtNj303uxc9aO2RLw3XJfFTd16v90v7kAcUv/lu/dZLLd3oA1vqe1K6Rr64yAFQAAoAY/NjTTiT7iCKpaDqq2iE1Ojwd4O32p19f8/ji9JNsTsMJvglqGu1GdWXrmvKiYW2XyOKvhBwSsZiZotFBNpF7z6tR8mJi+tgj5ivtNr8Htt/Jr6rfcV2AtYJ1eX+xzPl606e7+veg3n7fLhJVWIxu+6r+4f6v7SM81U2e5/gEAAIAIPzY004k+4giqWg6qtohNWsD6E4bOP1QVmX10wNzer34lYIXfBLUMdyPKo5bZ1o+LUGhemFgMWKdFgXHuZDX8oIA1F3qtMV9kdP1upaMMy/xKyLTB9Fru/DPHVNxyX1fyAWtcGMv9bQkQc+e3du/m12Xx7QhYf5hqzJndV22dbekfAACA34cfG5rpRB9xBFUtB1VbxBanMHRVscI1CmfnvxOwwm+CWoZ7sfbN6lmf41Vmdz0ErKtfDc+iQ7GpwwoBXi6onLYt9Jptu3bet9yX4VeH5tT72hIg5rZZ31c+CD6zN2C9ot4Yy8PV1tmW/gEAAPh9+LGhmU70EUdQ1XJQtUVsMQ5YCyFqMFrJGv+wld+GgBV+E9Qy3Is4RxK5pV/QN4VDAwWsdYHWfEFKv49iuHcl16YmwDTXQtFb7sso7rMYWK71d33/1ty7Yrh8o4B1wr8BFqtUa+uMgBUAAKAGPzY004k+4giqWg6qtogtroWhQfsRK/mcVfH4AAJW+E1Qy3AvpqyqZkHmlGvOeVkxuxshYK0JKv0+pvaFHefa1BzLfGrA2pwC5vu75jzjbToLWANTIafHJGAFAAC4JX5saKYTfcQRVLUcVG0RW5xXsBZ+5GpaxXpdrSp+2MpLwAq/CWoZ7sW8grWQWU65pgWlc15UzO4W212wGn5+wDrtT12I3kdNCJlrY3+vDTxL3HJfRs21aTL9vaF/a+7dwwPWM1PfRPutrLPqdgAAAL8bPzY004k+4giqWg6qtohNTuFpQ8DqHxtQqf8RLFXLQYARoZbhbtRkllObZcBayuJy4a3V8NMD1nKgqPfRtOQ32W8xGGzklvsybh2wbunf/N9nnhGw6vteV2f17QAAAH43fmxoRqEB4iCqWg6qtohNTqtR4xDUu1jlSsAKMEEtw91w335ezbNcrqnzpphcvmY13HnAmnnQ7CJtTpheF/td27aFW+7rymMD1tyDfG8UsK7WSAvzOcXHrA1Oa9sBAAD8bvzY0PShAeIoqloOqraIbX6fPl6ucxPxPNX115fyiAD4TVDLcD9y2ZGRed3liHqzfHBrNfz0gHVOjpOQ0l3cch+uQ5LzmPd3dXFwv60ORi+hZE04eMt9Xbh1wLq3f3OnUQxYK/7FYImFvaqvSv28fq4XatsBAAD8bvzY0Ewn+ogjqGo5qNoitjqvUP1zevn4dq+5cNUeD+C2y0nACr8Jahnuic8F40dl1mVLi9f8bwKJFa5Wwx38yFX51+3NxT6SgDD2fG72ujx4zTFrQ9Fb7itc1nWb5hQw199b+nf93hUD1qgwZ8vPqt1YB9V1VtsOAADgd+PHhmY60UccQVXLQdUWsV0fpGpzjw9QErDCb4JahvuiMymvjrJckCrV2Z7VcAcBa0Bc/DUVtsBR72MZyk0hXjFgvbBY7Xp1y49W3Wpftw9YA639u37vygFrYHlvai5puv7U7Ma1dVbbDgAA4Hfjx4ZmOtFHHEFVy0HVFnGz6tmqmZC0JAEr/CaoZXgIamFm4RmrhsylCkGS1XB7wAoAAAAAh8WPDc10oo84gqqWg6otYu+qWg4CjAi1DEfCapiAFQAAAAAm/NjQVJN9xN5VtRxUbRF7V9VyEGBEqGU4ElbDBKwAAAAAMOHHhqaa7CP2rqrloGqL2LuqloMAI0Itw5GwGiZgBQAAAIAJPzY01WQfsXdVLQdVW8TeVbUcBBgRahmOhNUwASsAAAAATPixoakm+4i9q2o5qNoi9q6q5SDAiFDLcCSshglYAQAAAGDCjw1NNdlH7F1Vy0HVFrF3VS0HAUaEWoYjYTVMwAoAAAAAE35saKrJPmLvqloOqraIvatqOQgwItQyHAmrYQJWAAAAAJjwY0NTTfYRe1fVclC1RexdVctBgBGhluFIWA0TsAIAAADAhB8bmmqyj9i7qpaDqi1i76paDgKMCLUMR8Jq+M9//dd/nRARERERERGxT30Q5VVtEXuXWsYjaTVMwIqIiIiIiIjYsT6I8qq2iL1LLeORtBomYEVERERExEPLJB4RERHvKQErIiIiIiIeWgJWREREvKcErIiIiIiIeGgJWBEREfGe/vGDDQAAAAD43fixoal+0Rqxd1UtB1VbxN5VtRwEGBFqGY6E1TABKwAAAABM+LGhqSb7iL2rajmo2iL2rqrlIMCIUMtwJKyGCVgBAAAAYMKPDU012UfsXVXLQdUWsXdVLQcBRoRahiNhNUzAegj+nT5f/5z+/Ln6/vf6dwAAAIA2/NjQVJN9xN5VtRxUbRF7V9VyEGBEqGU4ElbDGwLWJMwzXz/Pr6QkbWUboxQSZo4Z+Xr6zO/84Pw9vbu+eP29HQEAAAA78WNDU032Eff5ffp48WP52bcv1T7x601u+/LxPbVRtRyM9oMo/Tq9+dp6+xJtlO3bfX+8zO0n305fSTtVy0GAe/Lv83VZn8Vc58LadtQybCfOv1oWGG6q57/vy23O+tzNargpYP37vtxpbBpyNlz4v8/Tq2sbh4TJfgr+ynAx6rvfHDQDAADAXvzY0PSTfMS96kApMRdMfX+cXlT7yZfTx/elrarl4GKfiE5Vnz64z9m83Wotx//YoGo5CHA3KoIlSUMgRS1DCyogrc4AW+s5ySiXztmb1XB1wCqT3oXvpyhCLYamCcnFRllspiO0bQFjFBrf6av1dz9G1D/JPQAAAABowI8NzSgUQNxhVbj64xyUTmZWrcYSsOJWk9WnzvKq6g3bVYSrP758nL6v26haDgLch/wit3KkUbcdtQxtbK1Ho3H7qgxya8C6SG7TEPP6Ff50aW10UuXgMw5w45Awfi1z7OzrJeJOvkf2+YhjRAFuxXJ9AAAAgBx+bGguwgHETaZBVPI16CRAjcIpEUil4dXX2/nvFYGU3wbxx2Lgufy6/r7t0sdjxP+Y8FPH4jVVy0GA2xNnLK+vpTzGU78dtQzVFFeS1iwwbKxncbw0x/vJ4MQjL+oC1tLq0gLxIwXKF14KCdcCxHIAWyDquJZgtoG7HyMJmO+TEgMAAMAvwY8NzTkYQNxhFKCKFapJWDUHqGkgVQi8nKqWg6ot/m6jldVvX3HI6UL7m2xX+oeEwuuqloMAtybKX97/JnlLPtdp2Y5ahlqiOjrX1Vo+mNJWz+kCzpoAtzFgjU+gNmBNTqx44cly3egAawFiy3GurC73zQShme3kow82HSO9mWev1+uLIu6CuO/qz+VOgTIAAAAMjR8bmtHkH3GrxWApCVF9OLUWSGVUtRxUbfF3ewlGLbhParHwQ1Xt2xXq3Mz8Q4Oq5SDATfHZwU+2Upm3NG5HLUMtlyzMgs61fDChtZ6T7Gxt94bV8KYVrHXhXCk0TUiW4MYhYTlAjNLoytAw3kaZpNTFJclmvE3zMRZ9nDO5xuIK2eQeCIvPxQUAAIBfhx8bmtHkH3Gz6SMCbBVr7u8Xa1cTpqpaDqq2iLNxPdb8wNXFiu2S8FS2YQUrPIsoW7C8omJB14btqGXYRkU9GhvqMsrxcv+YILAarvyRq0xQtzk0TSilxFuDxwKr4afvyOQ6iroTv9sxkmA2u7y5ep/x/gAAAOB348eG5iIAQNxqEh4tTb/+vwytosDV/T06zllVy8G0HWLkxhXTVdtFbcRjMgptVC0HAW5DnPlM0UaSKywjoG3bUcuwieoVplvqchm+qlxPZZtWw5UB65ls0KmDzTj4K4efpWcgpI8nyFsfsF7IdHjE8iv7UWcuQsw0rNxyjPg6FtefpOg6YS/vMz7v1n4DAACAI+PHhuYiAEDcY+aHgWpW8xVNvpKtajno2yCmRs9VrXzeb7Bmu/gfB3Sb3H5ULQcB9hPnB1HmEeVAaXawdTsCVthGKTuc2ViX2cxTmIR7VsP1AWtgESiayzdMnPSWV0nqkPDC6krQyIawsCZkTDpYJdXF69xwjGUIWyiO5LXpJq98mMXn3NBnAAAAcHj82NBMAwDEbaY/ViVMHgEQh01rxisCVS0H7XVE5dZHUqxvV/H81UIbVctBgL1EoVUSSFQvhmvYLkAtwxZK2aFxk3peNc7RrIbbAtYr8sDRiSfBX+bCL8SrPIv7STpn8fpZFYIq1t7wtddQf4PUMWoKpLQKVr/WFEov+hQAAAB+M35saMYBAOIW0+es2leoRejqVqKurfhLA1j/tWxVy0G/PWJsUo+FH7iKrdkueQ9UtPGrulUtBwF24ReFiTwim1ds3e4KtQztrOWDZ3bUZZyjLfO7NAf1h7ca3hSw/hCtzkxPoBSaJiT7iQPSeD8yPE3PozIwXHvD115D9Q2Sx4gLRF5faTVqdO32WnLeJeU5AQAAwG/Gjw3NOABAbHV95Z4OUte3y/3ielDVcjDaHtFb8yNUyqrtKn4Eq/AcV1XLQYA9yMVzK4bcYut2BrUMzRSzwwvb67JigWVy/NsGrOkJ+IC14sKNuAOSAHH16/NnNgWsjcn3WX0NpRC24hjJ9ssmhT4+E/fd9bW0P5QEqwAAAJDBjw3NKABAbHXzD/tUrAos7FvVcjDaHtFbCDiL1mxX+McAs7RiW9VyEGA7ad5Q5/vfrdtdD3uGWoZmGh+vWetlPxX5XWHxo9XwjoA1CRd9aJeGfLlAb6WdDBAT0oRa9cOStWDzTEXAGi8hTvfTfoy0zSJ9TxrIFbIr+wQAAAAo4ceGpg8AEFuteaal/mGftYC1vMJV1XIw3gfibM0PVSmrtltb5bryuqrlIMB2tgRSIVjaut31sGeoZWhlPR/cU5drAWvyepJdWg0XA9ZLgJesKv0hCVfPxgHk2utnkvRZHWftK/ZpwJkLYRfUhJBp+Jvse3Hs9Pyqgs6kn1yj5bWlfZgpgOS4Khi+FKa6rwAAAPDb8WND00/yEVuNV+UtV+4tfshqClKTADUJrtb2q2o56Nsgemv+MUBZt136HGJfz6XXLqpaDgLci5oFb4qa7ahlaGUtH1yjXJdpOFvO/9J8z2q4ELAuQ9KsVeFn2WUQ2Jo+NwSGi3BX7aPl+OJD4+bHSG9iboVs7T4JWAEAAGCJHxuafpKP2Gzy9emycbC0CF9ziscHqFoOpu3w95qG9HnL4X7ebdupxweoWg4C3Iso00kTpQI121HLsEZ9plgX/q/VZRzAFhTbWg3vD1izyXF9eKjfcw0Bb3NYmNt3cmMWq1iVuZtZd4zSTXz9/HT7SK4xOrfktWy469yQ+AMAAMDx8WNDM53oI7ZaFyyp57Omq1iF8tfYCVhxzXTVaMFoVerW7eq2zf2wlqrlIMB9iPMM9c1YTd121DKUacgDq7KtmrqsyDBX/sFg/RmsubCuNqArhJSZc7tQFW7uWIUp9p87H52cVxy79hhpH1vfRtuXglkV8uYLsv7DEQAAAH4bfmxoqsk+YrPJMyZnMz985dQB7fJr1F5Vy0HVFn+jDUFpFOJv3W5W1vPKIwlULQcB7kKSZRSzG0/ldtQylGkIWGuKs6Gedf6XW1h5wWp4x49cAQAAAMDR8GNDU032EXtX1XJQtUXsXVXLQYARoZbhSFgNE7ACAAAAwIQfG5pqso/Yu6qWg6otYu+qWg4CjAi1DEfCapiAFQAAAAAm/NjQVJN9xN5VtRxUbRF7V9VyEGBEqGU4ElbDBKwAAAAAMOHHhqaa7CP2rqrloGqL2LuqloMAI0Itw5GwGiZgBQAAAIAJPzY01WQfsXdVLQdVW8TeVbUcBBgRahmOhNUwASsAAAAATPixoakm+4i9q2o5qNoi9q6q5SDAiFDLcCSshglYAQAAAGDCjw1NNdlH7F1Vy0HVFrF3VS0HAUaEWoYjYTVMwAoAAAAAE35saKrJPmLvqloOqraIvatqOQgwItQyHAmrYQJWAAAAAJjwY0NTTfYRe1fVclC1RexdVctBgBGhluFIWA1HASsiIiIiIiIiIiIi1kvAioiIiIiIiIiIiLhRAlZERERERERERETEjRKwIiIiIiIiIiIiIm6UgBURERERERERERFxo1HACgAAAAC/Gz82NNUvWiP2rqrloGqL2LuqloMAI0Itw5GwGiZgBQAAAIAJPzY01WQfsXdVLQdVW8TeVbUcBBgRahmOhNUwASsAAAAATPixoakm+4i9q2o5qNoi9q6q5SDAiFDLcCSshscPWP99nl7//Dn9+fH19Pnv+veH8Pf0Ph37z+n1sQcHmHnU++Cp7zcAAHgEfmxoqsk+Yu+qWg6qtoi9q2o5CDAi1DIcCavhpoD177sFK7Hvf68NnsC/z9foXB4echI4QQc87H3w990dZ0e9R++bWP6h4rbUf27H/2BUMt62Zrtcrez/R6r66/t3+nzVbSer/2Mm9vX6ef4rwDHwY0NTTfYRe1fVclC1RexdVctBgBGhluFIWA3XBaxRqKJ9Vsj69IA14PuHSTY8gWEC1orPEpOgdSfNn9v3DFivLj4fdwSsD7s+gTw2/8AGx8GPDU012UfsXVXLQdUWsXdVLQcBRoRa/v+3d+7YjSvbls3GyVBrZKkL1YM01Y10K1uRRnnHfPbrAIshcgM7Ait+AEgGoDnHmGPcm8SfCzyIpRAFZ8IyXC9YCzPNvC8rQx40gzSaFdXSHrsBN8XQPnS/Byemei2eNZM6Kpb69pOWwHU/Lz/7Xd/Aqs/tJxSsV0v7bP7sfPD5BUsfOblZs3z2w1nwz4amGuwjjq7KclAtizi6KstBgCNCluFMWIarBWs6kFwMOu+Fy9n6r+i8mZX6EngPZoa5FmsLVjXjT56HL8GYEbiWdZ/bK8vO2nqL994X5+v2uf/5iV/5z/5HLc7o56f7wQH/rYCT4J8NTTXYRxxdleWgWhZxdFWWgwBHhCzDmbAMVwrWZND5gwaPlHuvh/dg5tgFa1xsBbPdlfE9Q5EZrOtY+7m9ruxsWS8uRH1u1uzzUeeX5jSTP38PhH2vuicAxsY/G5pqsI84uirLQbUs4uiqLAcBjghZhjNhGe4rWNcUHovZS3erDUtYVayXDqYbfzVa/3ry8nzkPr3J/rO/9tw86I/p3p4/f7um4tdn5eXesu6d7ccbZyyUHr3vgdH6Hn+jzl1ktXTugUfvs/laRO9be8nT/f6tKZOSc2wv7hIasvNN7Rija5W8x+o9SpZfrGNsWdcjMvFtdUVj7ef24wrWOGf+PdmhYN3t/Nq26+/J2zbWXjeAcfHPhqYa7COOrspyUC2LOLoqy0GAI0KW4UxYhru/IqC9vIkHnTmrRYXSlz/Vwqd+HP4YqoWWDbprx3i3vRNZuT1//tcXi8efrrxl3V2O9yspNG7lRPN7MNH3Hn9TOQ6vLkyes8/ma+G33XKP7vH+NX4WxOfQWoYJGrKzWE4dY3Lu0TlG+3ji/fTNhs/MhOW+W96reP/tRWF9vXwG1u3zMefXUrD6bcz7zJ8fwDHxz4amGuwjjq7KclAtizi6KstBgCNCluFMWIY3/ZGr/EA/HaiWTAfG8SBY6wawxTKlZVvB3EBZaOVutN+CuZmAKWu317re3eg9e8a6nccbSo/m9+Cb/vf4m65zTwuT5+1zXR7T+0Cwy/vXsJ/r2tFnQbq9HirHPBVmtWNsLVgb3G3d9DoVbbjuqz6323K9XD9eLy0uF7Ok44tWXDfLDue32Fe6TZVV/x7715P3Pn8MAMfAPxuaarCPOLoqy0G1LOLoqiwHAY4IWYYzYRmuF6yBSnGQDibLA+qwOfda8nrTutmBbVw8pNuKBtTpYLp0jGqgbeunJ38lPr/G2UxrtyfeG3+exeu5Zd0HHa+n+h5cWf0eV44jPoc446/YZ/VaRNvuKOA2vX8tBWtS2qX7E9dkdmV2aseYvEfRIVX28aj7qbjdK2k21Pu2oHhtVQnYVrAur3nbejfTz8OVBWtg4/nF+1qegzoW/z4U1295fwAGxj8bmmqwjzi6KstBtSzi6KosBwGOCFmGM2EZbitYvynPsJrHky0z1nLLrJjtli1Tkm2JAW9UaiT7qhZaJbLHtJLS9pKSYXmahWu6Zd0SHcdbKlTq78GG97h2HNkS7hX7bLgWpWveS/P717KfcvG0KBYjywVrNju1Y+woWJdv7yPup5b7rGUZRbJeYnyMy5JRuTyvtvV06RivW/o80Ox/fjfTIjjg11/mKi7B1foAx8E/G5pqsI84uirLQbUs4uiqLAcBjghZhjNhGe4oWGfigWQ6oGwbMMfFSt+6EdkypWFb0brxgLi5YE1KlaUtJZSjd3vZ85/JDvy3rGs84HiN+nuw4T2uHkdu26/YZ1h1/nd5LTqua0S0nnL9+3cjPqdFyVbcf5K31n3XlmsuWPU+9r+fGjJ1RX9mthPvW22n7TiWJO9xzocUrDO955c3c239+1u9B1URDXAc/LOhqQb7iKOrshxUyyKOrspyEOCIkGU4E5bhVQXrjeVg9TagbBswP7tgrRsPqquFVvP2C0VQxMrtNZQ62WJmy7oPPF5jv/fA7Dn3eNtzFl+xz7Dq/O/7FKyPf/9upDMM4/sspVgitu67ttzGgnX/+yn/vnuK16aZ5fs+n3/bcSxpzG3y2o21+8zRfn7KUimqC9yCpY0BDI5/NjTVYB9xdFWWg2pZxNFVWQ4CHBGyDGfCMryhYL2SFBW3wXHbgHlL0RCRLTXqg+nIpLSqFVqLwbZfprUIcqzeXsO+4m33FUK5dR95vEa0D/EeXJdY/x5XjyOXxVfsM6w6/7u8Fh3XNfCM98+I7/XyfV0sEVv3XVvuh85gnZCf24G241hSWq9WsK/dZ4Hdz+9Kss02N7xHAC/GPxuaarCPOLoqy0G1LOLoqiwHAY4IWYYzYRneVrBGhYIVFS3fFZhbpmXdhGypEW+rd+BeLrTigfpiolJD0RKzYXvyPfDE284XaT3r7nW85WtTLRW3vMfV44jPcd72K/bZcC06rmu6n0e9fxOLciq/3v4Fqzi/5oK15564snrdls+9FZ+NObLHmc9fmcp6yf7i19fus8Du55fmst1lBgCOgX82NNVgH3F0VZaDalnE0VVZDgIcEbIMZ8IyXClY7wNSOZiPB6u+DFkMRpNRZjyLKx7opq+l69627YqXaDAdly7pccjB7n399LX4OMqzruJjTK9LSwm1YXtJmRBsvp6r193reMvXpvwe3Fj9HlePIz4Pf11esc/qtei4rul+HvX+eRafCUFx4eLlkvNs3Xda6BZK0GD+Pbr5+PtJXJ/k2qTr+u0uub+HnZ/b6WvlfXhq6yX7jI5rzT7v6zzt/JJyW+R2Is1eaVmAgfHPhqYa7COOrspyUC2LOLoqy0GAI0KW4UxYhssFa8evRUaD1Y71FiVK07punVLpsvb4r8hC6Nuw72TAXbSlhNqwPVHq5N1r3b2Ot3xtyu/BnbXvcfU4CmXMC/ZZvRYd1/VZ719Mzz7N5LOhed99+4o6sGgfNUvXpmay7pbPzJTVn3tpOZk37g3rxWWa33n9FaXnTufXtK9Asr9yZ5pmr/JeAQyKfzY01WAfcXRVloNqWcTRVVkOAhwRsgxnwjLcNoO1phpxNpUNmcFndV23Xq10aSw9FqeQHcTf9908yG8sodZuLzn/90KxtCgUtqy70/EWr03tPTDWvMfV46iUMc/eZ+1a9FzXwDPeP0G+KFaW3ufKvkvvz/vX5cvNCC29R0+7nwKlY55Mrolk7ed243pX4+Ov3CuBNG/T7NOGdRfsc35t+0ozW898vkwGOA7+2dBUg33E0VVZDqplEUdXZTkIcETIMpwJy3DDd7AWZoPJX9GMWfxa7N36oDOz33Sf0cA9P/jNHUf5HJYD+VKxcPNWgMz76ymhVmxPlU6LoiZTymxZ95sVx9v4fs3U3oOZrve4ehzxfsfYZ+FadF/XwDPeP025aM1krnff0fI37XPHv2/RZ9FL76cbuUz1FXVrPrdVHrTxsay5V+w6tK27ZPv5te4rOu7ify/upLnre+MAhsA/G5pqsI84uirLQbUs4uiqLAcBjghZhjNhGd72R67g9ahSp5Ut6wKcEe4nAIDpudCrBvuIo6uyHFTLIo6uynIQ4IiQZTgTlmEK1qNDIQSwH9xPAADTc6FXDfYRR1dlOaiWRRxdleUgwBEhy3AmLMMUrEeHQghgP7ifAACm50KvGuwjjq7KclAtizi6KstBgCNCluFMWIYpWI8OhRDAfnA/AQBMz4VeNdhHHF2V5aBaFnF0VZaDAEeELMOZsAxTsB6dLX90aKc/WARwGrifAACm50KvGuwjjq7KclAtizi6KstBgCNCluFMWIYpWAEAAABgwj8bmmqwjzi6KstBtSzi6KosBwGOCFmGM2EZpmAFAAAAgAn/bGiqwT7i6KosB9WyiKOrshwEOCJkGc6EZZiCFQAAAAAm/LOhqQb7iKOrshxUyyKOrspyEOCIkGU4E5ZhClYAAAAAmPDPhqYa7COOrspyUC2LOLoqy0GAI0KW4UxYhilYAQAAAGDCPxuaarCPOLoqy0G1LOLoqiwHAY4IWYYzYRmmYAUAAACACf9saKrBPuLoqiwH1bKIo6uyHAQ4ImQZzoRlmIIVAAAAACb8s6GpBvuIo6uyHFTLIo6uynIQ4IiQZTgTlmEKVgAAAACY8M+GphrsI46uynJQLYs4uirLQYAjQpbhTFiGKVgBAAAAYMI/G5pqsI84uirLQbUs4uiqLAcBjghZhjNhGaZgBQAAAIAJ/2xoqsE+4uiqLAfVsoijq7IcBDgiZBnOhGWYgvUl/Hf5ev91+fXr1+Xz7/2ffixcCwAAgJHwz4amGuwjjq7KclAtizi6KstBgCNCluFMWIZXFaz/fb1/F2LfnqgVi84r5y7nmysV/14+7/t5//rv/m8jMR935PvX9ZW1ULACAACMhH82NNVgH3EP/3y4Z8q335d/Yhlly3oqy8F0OcQjqLIcBNiN/74u7/a56sx1E38/l8tmTToDsgxnwjK8omBNS7bPy1l6saYPiEcWrP4DbbS28e9nfB1SV5esFKwAAAAj4Z8NTTXYR9zsn4/4ebK1YG1cT2U5mC6HeARVloMA25knemUV4/2mCWomBSucGMtwf8FqJeD75+XzZMXYVLA+/IRypeKgM1h98Ss+WL+vGwUrAADAKfDPhqYa7CNu89/l99vtGfDt7e32nNlUsLavp7IcTJdDPIIqy0GA7dx7CDEg95PQ+sfrbnJesjJZhjNhGe4uWO2nFKEAnH5isbpcG4vXF6xjMv9k6hGzlSlYAQAARsI/G5pqsI+4xX+/7+Xox5/5fzcUrD3rqSwH0+UQj6DKchDgseRL0irTb8G+X9L5Y2QZzoRluLNgtRmW9xtkmtm4vGGOCAWr5rFFOgUrAADASPhnQ1MN9hHX++fy8T2GeLv8/udK02rB2reeynIwXQ7xCKosBwEezdqeZFpP9AhkGc6EZbivYLWfQEw3yFyO5X+l3ZZJS9mb6h7V3+VRmD2Z+X7Q3sJuU8GqjiG7nVypWC8bd7k2nec377OnSG993+vnDAAAAM/DPxuaarCPuFb7A1Vvv/99///WgrV3PZXlYLoc4hFUWQ4CPJpVPYkb/6vVyDKcCctwV8FqN5YvU+uzG13R9rUs++KbrfLlyot9zOVc1o5Zl+sK1toXQqtSMlcqlsrG3muz5rgyROVo69cEtL7vpXMGAACAZ+OfDU012Edc5b/fl7fv58GPy5/7vzUVrCvWU1kOpsshHkGV5SDAQ6kUpTlqPRFZhjNhGe4oWJOvBzCmGy5X2KUlaMtyy2W+y8/k5pwK0avpzR7N9Gz8JFhTsM7HkBaP7nwKxXC8q/q/91+bnuPKs5g5W13XH3Ow/r53XHYAAAB4EP7Z0FSDfcR+5z9Q9fFn/vd6wbpuPZXlYLoc4hFUWQ4CPAz/27Bdg/V5slfuN53JMpwJy3B7wbr4egBjLsj0zVMuByemm7ewjKfhJym9v9ruC9uc0b6mY8jN6pw/WHKFadO/r742vcdVQX3dQLZobXzfs9cCAAAAXoF/NjTVYB+x2z8ft2fDpBCtFqwr11NZDqbLIR5BleUgwF7k+pDecfrcw+R/+5Usw5mwDDcXrHazqRK1PP17LtDy39Na28aStuX7isTegnU6hsLG9XXrK1hXX5vu42pj2r5zuau29z13zgAAAPAa/LOhqQb7iH3Gf6DKv1YuSteuR8GK51JlOQiwF8U+pHmwPo/vS+uQZTgTluHGgjXz9QBGcTZpW4E23cyNN27b8q0l343Vx9DgloL1ecfVSTSjNc1G2/vevhwAAAA8A/9saKrBPmKPUxn68Sf/mihK164XVFkOpsshHkGV5SDAI4m6hZYJX42/fUuW4UxYhpsKVjVjMeuiJWsr0OzGbS382paf932GgrX32rTYus0srlyPr1trcdq6HAAAADwD/2xoqsE+YrPiD1R5s0Xp2vXuqiwH0+UQj6DKchDg4biJVa1j+1oZS5bhTFiGGwpWd5M0mf+jSqWbcXW5WVx+3vcjC9b+kjJ3TfS/P++41jEdX/Qh2va+ty8HAAAAz8A/G5pqsI/YrH2Haofff8xq7Xr3/aosB6NjQzyIKstBgMfT2Ks0/J0cgyzDmbAM1wvW6Sap/IGl7M3UVqDpki5P2/eSrvwO1samr+W7TjW5a6L/ffW16T6udej3orU4bV0OAAAAnoF/NjTVYB+xWQpWxM2qLAcBHs88Zi8VrFNvUfjjVgZZhjNhGa4WrG1FZmC+6eJir7FAq31XRyhw/TE0TFOfjr3hBg/0FqzVY86SuyaZf199bXqPaw0b3/fm5QAAAOAZ+GdDUw32Efey9qv+OfmKAPxJqiwHAR5Oy8xUt0zLb9KSZTgTluFKwTqXXy03iS40Wwu0ebbpohicCkO9XbXt+Vjaf1W+u2CNjkGXmbdttn5tQu7ft1ybnuNS2L7VsqX95M4lpXU5AAAAeAb+2dBUg33EvaRgRayrshwE2Ip1J3I8PvUNVwuT7nont5FlOBOW4XLBOv0UQpd0C+RPNjoKNLe+clmU+uIxY0dr11+wBhqOYXPBeuUR16arYC27vGQUrAAAAEfEPxuaarCPuJcUrIh1VZaDAFvxk9PylroD1xk0DurJMpwJy3CxYJ1utOrXAxhzWTbfWL0FmtvGZLkI1B8IbT858awrWG/kPpT07NncNaldq72uTfusXmO6NqnZa9X6vrcuBwAAAM/APxuaarCPuJcUrIh1VZaDAPuguoab1XH6iq8oJMtwJizD9T9yBQAAAAA/Bv9saKrBPuLoqiwH1bKIo6uyHAQ4ImQZzoRlmIIVAAAAACb8s6GpBvuIo6uyHFTLIo6uynIQ4IiQZTgTlmEKVgAAAACY8M+GphrsI46uynJQLYs4uirLQYAjQpbhTFiGKVgBAAAAYMI/G5pqsI84uirLQbUs4uiqLAcBjghZhjNhGaZgBQAAAIAJ/2xoqsE+4uiqLAfVsoijq7IcBDgiZBnOhGWYghUAAAAAJvyzoakG+4ijq7IcVMsijq7KchDgiJBlOBOWYQpWAAAAAJjwz4amGuwjjq7KclAtizi6KstBgCNCluFMWIYpWAEAAABgwj8bmmqwjzi6KstBtSzi6KosBwGOCFmGM2EZpmAFAAAAgAn/bGiqwT7i6KosB9WyiKOrshwEOCJkGc6EZZiCFQAAAAAm/LOhqQb7iKOrshxUyyKOrspyEOCIkGU4E5ZhClYAAAAAmPDPhqYa7COOrspyUC2LOLoqy0GAI0KW4UxYhilYAQAAAGDCPxuaarCPOLoqy0G1LOLoqiwHAY4IWYYzYRmmYAUAAACACf9saKrBPuLoqiwH1bKIo6uyHAQ4ImQZzoRlmIIVAAAAACb8s6GpBvuIo6uyHFTLIo6uynIQ4IiQZTgTlmEKVgAAAACY8M+GphrsI46uynJQLYs4uirLQYAjQpbhTFiGKVg38Pfz1+XXr6uff+//As/nv8vX++194G2A50L2AOCc+GdDUw32EUdXZTmolkUcXZXlIMARIctwJizDqwrW/77eb8Xi7uXi38vnfbvvX//d/21cXlWwPu769zLC+/Wakmt671Np2n4QFKwAcE78s6GpBvuIr/LPhz17fVz+iNdNleWgWhZ/rnOe8n780evO/rl8iPV+ffwRy96U+y0sr7IcBBgBPT7+vOSGSWQZ1hJl7f3rOirPI3NZG7z/93V5T9e5Wuq8LMMrCta5VLiZv2m68SdygMbiNQXrA69/L0O8X88tuaJyu+ARfkAAW6FgBYBz4p8NTTXYR3y+aYlFwYrb3Vqwltd/u/z+l6zz7/flTS5r6lyrLAcBXkqmjPKqsTFZhlX8/YzzlStYq7lUPdo8gTBrZn+W4f6C1Q70/fPyuXu5wAzWKg+9/r38rBms1Z+UJDcxJWsB+2Cs/MRpbChYAeCc+GdDMx3oIz7bf7/fpmesWQpW3K4VpPVZqkt9ufr2+9/i9X+/P5KC1f+QIMnvn49pW2omq8pyEOB1+MlfaWHlX3u/pENjsgz9zJl6f79PfJN9gi9Kk1z6gnYxiL+vJwb3vgtSY3/LcHfBajP4Qnk0zeY7dEmynlcUrFz/lCeVXO5GLBenpf/IwAQFKwDAsPhnQzMd6CM+06hcfft9+TcVURSsuN3VBasrRFvXnbOcye60zeXMV5XlIMDLmCYYLQvUG3PRlY6XyDL0MvVf1zCVurDptVwfM3U7udwqXM8jBv+W4c6C1W6Q+4FUb6hz8/yCleu/5BklV/lmWuBmsjKLNQMFKwDAsPhnQ9MP8hGf7a0Ac4UUBSvu6NqCdZq9Wvje1Nh/l99vtXXmGa7pjFiV5SDAy5jGvbmJRfnxElmGPuIuLF+wtnQ3c/Hf09eU+j/LcF/BuihF5oPPHdjcHmeMDq6hsHAzCfU2PLY9KyDdxb7bckGjXw0P3vdXK1hz55493Borrv+EK/1yzseVXLdk3eVy+XPS16Aws1O9v1fz16x8DLu8B+78W9ebsrG44fM/xTOmYy7tbMt9kH0/Z3Z538SGc++Huchx13nm6cvBfvkHADgi/tnQ9IN8xJdLwYo7uq5gnYvQ9vXmglV9nUC6TFrCqiwHAV5GbZw8vW59zAxZhh6sX7G+YBrfFwrWfEc2L9PTLexesKYnFcif2I1aoRIfXKmwmIsp7fKmnbd3fe1LF3ff5i5qUqzEfl4+sxe4dqxXc/sssOb6B6YgVJwPqXzdlsuteL8KN0JWeY65Y9jxPZhKvvZf+Z9zn66ztWDd/z7oum6L96DveGqfB3O215ynoradq4vrvEf+AQCOi382NP0gH/HlUrDijq4qWBszGNsygzU/M1ZlOQjwSuauIR2fufG9GCyRZWhm6uXmbiXfg5VzZ5TKUknlhwmW4Y6C1YqK5MYp/FQiS/bg8oXFfOOmhZW7gA2lnd+uLx6XF8mvG5/boiRKV7bzW2608AFUY+X1b7jWy+NMr1vuWOflstsW635fg+S9Kr0X0fUuHGv00o7vQf7mLTCVsuk+5sJPHNo30/6Kx77lPqi/n/3vW8/xXLHrk7mmq7ebsioH/dcr914CABwR/2xo+kE+4sulYMUdnQpNYXamqWUwfCewL069okSd9vW9XvxabRmV5SDAa0nGTmGM5n8LMTNQIsvQhh5zlzqaaZxf6AtalpnoyHN7wZotROYTzk/B9bgbcHFwmcJiKgnTssXIlVb+ZlclSeHYs8XkHfd67iJr6gWbZOX1L5V1+etau25G5v2aAlha11G71lfmkjVfhrVfz773oOvmM6ZzSo93Q8Gafb+MtffBndXvW+/xXMnm+cqW7Xax8Xqtyh4AwPj4Z0PTD/4RXy4FK+5oqWC9ufyDU9EfXiuaZHTK7lVRskbHQsEKB2Ier5vlMSVZhiYyvUGpYJ17Df36PNGq4XVnacxvGW4uWG0nxRJPnVzCfOOp8kQXFtnCyaGPr16ATBcvWaDlnHLrlllXyqy9/sVrly2y5mNU+5upvF8NeQi0LV8vw9qvZ9860/vceD7fPKBgLb6Xd2r3Qen9XP2+dR/PlULBumm7XeRy0Ha98usDABwb/2xo+gIA8eVSsOITjEvUOGul1771RWoyk7Ve6N6lYIWjMI19hZmBElmGOtadLMv6WncxdTg1xfrFdSt5bixY8yf2jbuhikVDdTldWDRfnKu5Yil3XLkyZ9pn4YTqy8xlmrKw6YQN1z/72nxtlqFqLY4q71fjCbYtP++r7z3e/h70Fo/fZGeDzseT23c1kw323geB1e9bg4uislCwbtpulp4cbMs/AMDR8c+Gpi8HEF8uBSs+S1eU+u9onQrWll/1rxWwk7eZstO2+Q5WOADT2PWqH5v5f1djPrIMNXK9SKCpo/EzWSdv/Uxp24qooyjkualgjW6OmtkDnMuIlmX8Io8slnIXtqVsKi3TcsyFTUdsvf7l9VVpu61gsnNvLb/alp/31foe7/UezNcv9yvrS/LrjF+w9r5vLS62+cSCtT8H2/IPAHB0/LOh6Qf5iC+XghWf5p/Lx/150X8f6zyDtZDBKafLrxgoacVs+v2vKstBgJeRnVR0x89sTQZMZBmKTNnRHczUmZQK1gK93cc3rrBNx/+W4YaCdS4R2qxcgGJJpQuLVSf/Tb0AqZZZuRWvZJdxF355zL2lzMbrb8fy+bmcwZcNY+sxlt+v0rXztC0/7yu+pplj3fM9qP2HQ5A/p+0F6yPug8Da963/eK7YNS0UrKu2m7IqB6356MwRAMBB8M+Gph/kI75cClZ8mvMfsIoKz5YMripY50LXz5gNqiwHAV5Fy/gx1wORZSjixvGtto/J652MZh7/p92CZbhesE7NcaVcWvVr6im6sMgVTnXqBUhu29O/Fxrx3AdK+YOms5TZeP3tWJr2NdF6jHq56fwbf5rQcq3zN0HlGOQJdL4Hbt9NGSzmvb7vaibbDtrRdr6r37fu47lSKFg3bTdhXQ5a89GbIwCAY+CfDU0/yEd8uRSs+DT1DNb//ff78nb/97QINZtmuaYWsq2yHAR4DfNYqDgxZirKKFihg0cWrJlM1sln3jJcLVjbyq/AvLO4zMj9uyJTWEwXoH0G4Y3M9hzZMqe2T/+GJ+uWS52+tnzr9bdj6ZsNWL9uN1a+X6GA9OfjrmVuf9N1WNwE+hj2fA8C8/7br4l+z/T7NOHK2cXrD7wPvln9vvUez5VpXfGhtmW7Cety0Hi9mpcDADgW/tnQ9IN8xJdLwYpPci5J01mo88zW9LtS215XZsrcuyrLQYDXUBv33siN48kybKG9J0uZO4C+juxKYSKdZbhSsM43TcvO5c1TKlIW5AoLd/NmSpdbkdJWvnmmY14s4PcZb9eXbWrd+fXkWKdrcTN3TDPbr//iWBeq96V+3W7klnMzPrPXwO/XX+vlPv05LK+DPob93gPDn9NVtWK07Xw56M9HH/PdxT78ddr3Prix5X3rOZ4rjbN8u7ebsC4HrderdTkAgGPhnw3NdKCP+FIpWHEnb993qnMU/bV/UZLO5WtaiLpyNS1mQ3ZV4Tpl+mrmD2epLAcBXkU0fhUDIv96Oo4ny7CFKVuqYA1jfTVA9x2AWM+2Kcf2lXUtw+WCdSpBdMmxQJQm0wyyrLqwWZ5UUnBJ+4ul6Y2pvQELr/uy1xfrthxrQymzw/UP1N+D9ANvh4LJHYtyWZQ2XDN5MLlj2Ok9iGjb5myuACxtp5SrQMsx9N8HE4943+R1mI/JO29/7XZT2t6z+LrskH8AgAPjnw3NdKCP+Ex9kVWy9Y8C+WXwZxuVqDmzM1B9kapdfH2AL1Kl+R8aqCwHAV6HHtMtLBRSZBnWUC1Y0wxG6h7B/0Agr17XMlwsWIsHLXE32L1x2K9gvZE76WXxE+jYXrYhWRY0076KRZj4sLlfR7sm2V3e2eP6T8eY2cb8/vgSt37dbtSWE9egUorp97e0TukYxP473wNJtoS8X8P0dbkTcWy2XDFXN/a+D2L2et9yx2Ms7630+NZtN6U3B63Xq/e6AgAcA/9saKrBPuKzpGDFh+q+TzUyM5N0oSpNC+vqUrf+h7BUloMAL6c2PhaQZdhCrSvTPWTLxEXVhdwsjfktw/U/cgUHxgqsUpDmkouSaF/Sm5rrCwAAR8A/G5pqsI84uirLQbUs4uiqLAcBjghZhjNhGaZgPTPTT5IKsw+nZVrafFjDptmyAAAAT8Y/G5pqsI84uirLQbUs4uiqLAcBjghZhjNhGaZgPTN+qr6cOu1+RTsztRoAAAB+Fv7Z0FSDfcTRVVkOqmURR1dlOQhwRMgynAnLMAXrydHfPZFa/n5NAAAA+Dn4Z0NTDfYRR1dlOaiWRRxdleUgwBEhy3AmLMMUrD+C5R8TMvm1dQAAAPD4Z0NTDfYRR1dlOaiWRRxdleUgwBEhy3AmLMMUrAAAAAAw4Z8NTTXYRxxdleWgWhZxdFWWgwBHhCzDmbAMU7ACAAAAwIR/NjTVYB9xdFWWg2pZxNFVWQ4CHBGyDGfCMkzBCgAAAAAT/tnQVIN9xNFVWQ6qZRFHV2U5CHBEyDKcCcswBSsAAAAATPhnQ1MN9hFHV2U5qJZFHF2V5SDAESHLcCYswxSsAAAAADDhnw1NNdhHHF2V5aBaFnF0VZaDAEeELMOZsAxTsAIAAADAhH82NNVgH3F0VZaDalnE0VVZDgIcEbIMZ8IyTMEKAAAAABP+2dBUg33E0VVZDqplEUdXZTkIcETIMpwJyzAFKwAAAABM+GdDUw32EUdXZTmolkUcXZXlIMARIctwJizDFKwAAAAAMOGfDU012EccXZXloFoWcXRVloMAR4Qsw5mwDFOwAgAAAMCEfzY01WAfcXRVloNqWcTRVVkOAhwRsgxnwjJMwQoAAAAAE/7Z0FSDfcTRVVkOqmURR1dlOQhwRMgynAnL8AML1v8uX++/Lr9+/bp8/r3/EzwBrjsAAACsxz8bmmqwjzi6KstBtSzi6KosBwGOCFmGM2EZbipY//t6/y7syn5e4j6Poq/OfI0i37+ur6yF6w4AAADr8c+GphrsI46uynJQLYto/vmwcdnH5Y94PfLf78ubH8fdffv9Ty/v/fOxWK+0T5XlIMARIctwJizDTQXr38/0g19JwdrF38/k+iWuLlm57gAAALAe/2xoqsE+4uiqLAfVsoj/+79/Lh/RmKxUsKbLCt9+X/7Jdf9dfr+J5Z0ff5brqSwHAY4IWYYzYRnuK1i7GrsBij4rMTfNCH0A/31d3u//8VTH9n29KVgBAADgBfhnQzMd6CMeQZXloFoWf7b/fr/dxmaRDQXrx5/Fa/MMWF2U5l/3pe1y3yrLQYAjQpbhTFiGKVhfwPyVC+ms3z2gYAUAAID1+GdD0w/yEY+iynJQLYs/16hcDbNOp1/db/iKAKmboZoWsO4rBVT56l9Pv2ZAZTkIcETIMpwJyzAF6wuYCtaHHBcFKwAAAKzHPxuafpCPeBRVloNqWfy53maUujJ1c8HqZqkmBetc5ua3Pa2bfMWAynIQ4IiQZTgTluHXFqzqe0gb9qH/6NY8G7T2R7nev6zWtGN8v3z/k//V/avyUDLfndpzaebju++3idZjpWAFAACA9fhnQ9MP/hGPospyUC2LOPnAgjX3795cCauyHAQ4ImQZzoRl+EUF69/L5/d/NHLmisfKevcZoasK1q9lcRof93w+WVtnpEblaOvXBLQeKwUrAAAArMc/G5p+8I94FFWWg2pZxMmtBWv2awDmrw5If/0/ctr/2+X3v/nfVZaDAEeELMOZsAy/pGCdtrcoF12JuSgrfcG5LGC/t5muU/2KAL9NvV1jPubl+USFbuM1WpTA1XK29Vjz1x0AAACghn82NKPBP+JBVFkOqmURJ7cUrNO6VxezVOc/YlUsWKeCloIVzgtZhjNhGe4rWLOqWZiZom+avZmbuTnPUo3Wm341P1+CLugqWAvbdTNOc6Xlql/7V183sPVYc9cdAAAAoAH/bGhGg3/Eg6iyHFTLIk52FKzTr/wnyj9g5QpW/fpdClb4AZBlOBOW4Z0KVlX46aJvKiIL7Z/tb/5Vfrdedaano6Ng9ftKadt3phhuYDGbVW6j7Vj9chSsAAAA0It/NjSjwT/iQVRZDqplESd3KFi/LcxgpWCFnw5ZhjNhGX76VwTUy9pZXySuOoaOgrW02bZ9txagBaIZrWlp3VqcUrACAADAevyzoRkN/hEPospyUC2LOLnlKwKuRqXr2+/Lv+k1viIAwCDLcCYsw4crWLvKy50L1taZo6sL1oD/A1jRQVGwAgAAwOPxz4ZmNPhHPIgqy0G1LOLkxoL1W/ddrPNsVf7IFYBBluFMWIZfVrD2lpCrjuFoM1jvTPuLjpuCFQAAAB6PfzY0o8E/4kFUWQ6qZREn9yhYZZk6/9vy6wNm//1+k/tXWQ4CHBGyDGfCMvz0grXlO1gVunSssFPB+ujvYE3R+6NgBQAAgMfjnw1NP/hHPIoqy0G1LOLkwwpWV55GXx0QO33FQFLCqiwHAY4IWYYzYRl+esE6lZ49f20/UFsv/Gp9WoBO63xe9JE3lpHTdvLLzX+oKrevVuZjiq83BSsAAAA8Hv9saPpBPuJRVFkOqmURJ/coWKfvUU3+oJX86gBnbr2rKstBgCNCluFMWIafX7D6AjFTlt72lxaV8wzRxXq5ItV9n6k+9P7SUi07l6stXw9g56GK2NK16T/W8nIAAAAAS/yzoekH+YhHUWU5qJZFnGwoWG0mqixJXYm6nKnqviYg+Y5VX66qGa4qy0GAI0KW4UxYhvsK1qI9haAvS3OKAtL/ASjhstyMi9Hlcj1lZMMxNzWaLeeujoeCFQAAAB6PfzY0/SAf8SiqLAfVsvhznb/ztKz8Vf+imYLWF6lSvZ7KchDgiJBlOBOW4aaC1c/QzNs/4zK33fIsUFWaln4tf1lozsfTX0bqYy7tX5MtrbMHQsEKAAAAj8c/G5rpQB/xCKosB9Wy+HNdU7De9LNRY+XM1sTpu1a9hT9+pbIcBDgiZBnOhGW4qWAFAAAAgJ+BfzY01WAfcXRVloNqWcTRVVkOAhwRsgxnwjJMwQoAAAAAE/7Z0FSDfcTRVVkOqmURR1dlOQhwRMgynAnLMAUrAAAAAEz4Z0NTDfYRR1dlOaiWRRxdleUgwBEhy3AmLMMUrAAAAAAw4Z8NTTXYRxxdleWgWhZxdFWWgwBHhCzDmbAMU7ACAAAAwIR/NjTVYB9xdFWWg2pZxNFVWQ4CHBGyDGfCMkzBCgAAAAAT/tnQVIN9xNFVWQ6qZRFHV2U5CHBEyDKcCcswBSsAAAAATPhnQ1MN9hFHV2U5qJZFHF2V5SDAESHLcCYswxSsAAAAADDhnw1NNdhHHF2V5aBaFnF0VZaDAEeELMOZsAxTsAIAAADAhH82NNVgH3F0VZaDalnE0VVZDgIcEbIMZ8IyTMEKAAAAABP+2dBUg33E0VVZDqplEUdXZTkIcETIMpwJyzAFKwAAAABM+GdDUw32EUdXZTmolkUcXZXlIMARIctwJizDFKwAAAAAMOGfDU012EccXZXloFoWcXRVloMAR4Qsw5mwDFOwAgAAAMCEfzY01WAfcXRVloNqWcTRVVkOAhwRsgxnwjJMwQoAAAAAE/7Z0FSDfcTRVVkOqmURR1dlOQhwRMgynAnLMAUrAAAAAEz4Z0NTDfYRR1dlOaiWRRxdleUgwBEhy3AmLMMUrIflv8vX+6/Lr1+/Lp9/7/+0mUds8yfAdQMAgPPgnw1NNdhHHF2V5aBaFnF0VZaDAEeELMOZsAw3Faz/fb1/l0fa98vXf/cFn8bfy+d9/+/P3/kgbCn1ctcvt80zXe/5HCPfv66vrIWCFQAAzoN/NjTVYB8P5L/fl7f02efqxx+xbKuZbb79/qeXF/75sPU+Ln/E69o/l49kn99+/Fksq7IcTJfDF7khl3N2nCIDXf75WG6zOZvtuYzdnmc4Ln8/xXufuMf4MtpPZdwrj6nzIFr2R5YH57+vy7vPwN1qH7R2vQyb7pHMsTTF+e/nYr1fvz4vuVUtw00Fa8tJbSuoOvEX6sc2WhtKvez1y2zzLNdb3iTO1RmmYAUAgPPgnw3NdKCPRzFT3ni7S6mGbb79vvyT65rpNtpKLFmqTb5dfv+Ll1dZDvpl8BVuyGWmlJ3tKevNf5ffb2pbs6XStzeXa9dTWQ7CcdlUHrWSjoFzY95MGTWbL5ciGvdHlkdlnlyXVb6na9crs+4eaTiW7I2VmZDnVKtahvsKVrElf8LPm914phmVa9lS6uWuX26bJ7je/j8Y4sb+zvGKG/4GBSsAAJwH/2xo+kE+HkgroxZlVVwo9c1kvZdjogDzhVFum/9+v03LzNZLMb9tNUv23+8PCtajuDqXvphNMuNnn3b+0CCf28L+7q7JZXDPPMNxsS7lcWPIeZz6/n7/reRqOZYUqb4wrR5o6/4oWMflngXxXvvub/ny2vXKrLpHrPtZrDTnM7fN/LEW7pErluHNBWtgPojGn2rADjyi1DtvUTh/zcUjMnre6wYAAD8P/2xo+kE+nkVXHnUWUnldQSa2GZWrYZbrVIpVClZXnvWUwSrLQbUsjmI+l3N+MnmZcpKfNbrQzYiV2XKvL4rQlbncO89wXFaVRx1MY+DrDqb/LQrP6lh5KlnLXw/Zur8AWT4irqDsCu3a9R5xj7iiNN2om5Qn9+deTyceWoZ3KVjnHb3i+1h/KhSsPdQ+4LdBwQoAAOfBPxuaarCPx3eaRVf9lf52p22KgvX2mivHGgvW0jZLqiwH1bI4jjqX5fL+5lzOtn4XcLW0vZq7T9bmcu88w3F5bMFqRdKto8mPh1vKr7mUyv9Ga+v+bpDlY1LtBjNsXW/Pe2Q6liSbU2YLk/Jy61qGH1yw2s1q/+5u3rvxJmuvG7lC69H723u7jsz3g+bXm/dhy0zvk5ldebnujd5/vzEHMVbv3rZ1v5bupwDZddS10RvPMh9jmtESrcdavj4AAABHwj8bmmqwj8c3Vxxtsas8aipY59Ksa5bgVZXloFoWx1Hnci5Y8+VpSwkb25JXXcKuzeX+eYbj8ojyyLBtWyHaUrDmy9N5mdw4vH1/N8jyMal2gxm2rrfnPTIdS5LNlmPMlbCW4X0K1uyUcVdQfekCMfh9E2YKxuDyRs8VWo/e397bDbgPq5zyQ8ldg6+4+ItV7Xvt+rX+u/8eioyLzNi29LXs236atwJROdr6NQGtx5q7PgAAAMfDPxuaarCPR7e/jKpa+3Xr1JaCtXGWq1JlOaiWxVHM5bItr32zQ1tK26tTBt1XD6zN5QPyDMflEeXRN9PYdx73thSspWKp2Al17e8GWT4grlPpyuza9a7sf4/k8j7/u+7t7mS6T8vwvt/BWrpZFweRvlZ6PS3E5tfiQ3r8/srr1V5fFnvTtbuaXt65Hb+6uPbL/UaL+KK3sG7u+jX9u90oi+378/LXIpAed/r6zLyNwvuR+cBWRNezad3WY81dNwAAgOPhnw1NNdjHg9tbhtaciqOrrYVtS9lky3zPZnQlmzezP5XloFoWB7GQy5YZ1y3LzDZ+pcB0TKJg7c3lA/IMx8V3AanFkqeIHpuWCs98nzOTX6Z/fwGyfDCK/VKBtevd2f0eyZa9LV+DcWVaP+6GLMMbC9a4gFpeL//6slz0JyfLq8zB++3G+3z8/nbdrlsvl7W5FOw8pivzuvmCMnf92v69xBzQ/HskrpUxXRt9bvntV1AzjLP/IWk81lXXBwAAYEz8s6GpBvt4bPuKqKXT+oldZW1DwRr9Yayiy22oLAf9MjiWxVxOedGvR5lsynXjr+uLgnVtLh+RZzgupfLoZmkMmsHGu8kYt1h4+jGyeD06zvT1Nfu7QpbHJpfNWt+xdr0ce98j0/YWuWzslzLdnmW4r2AtWPv1d32QtZOol3Rt/27svT9j3XZrHzo31h7TlWyB23v9Gva1oL6t0k8GpmtT2KHlcs1PLubyeXa5q7ZjzZ8rAADA8fDPhqYf5OPxnUuejr+2npgrWL/dcQZrXEiJ5XzpluxXZTnol8FxbMllMXfepxas7bl8RJ7hfMRj1dyEI4V1B8vSqdY9tHQ+30brr98fWR6bYh4aOhrpjmXJmntkXkeVsrVO787DC9ZiOVgrnta+3vvvxt77M9a9Pl1XvdKded245KvtM9Bbzvb+uzHvR9m3rRvNH/BX1xSsE9GM1vRGazvW9uUAAADGxz8bmn6QjwfXFTitf2m91e4ZhD0Fa2F7837j7agsB/26OIg9ufQl5OSt/Jzy0lTyr/+KgLW5fESe4aS4cWrrGHMqkMQKtcLzm2hsbN7GyGrbW/ZHlo9H1NEUe8CYtetV6blH3LK6P5o7rWK/tGvB2npnT9SKp7Wv9/67sff+jHWv23VtnR3ZX7D2rtv77y4bBVu35WnZrlm+fg24mb5xxtuOtX05AACA8fHPhqYf/OOBdd9v2TzLtFdXflW/LqCnYC0sM28nnvmoshyM1sXXu2MurZxs++HB+j9ytTaXj8gznJXGwseYxrSVrw9cWXAtuouN+yPLB2VF8f/N2vWK9JaiV7M7nzud4ram86BgvbL3/ox1r7dd13nd+I2u7TPw4BmsxZ8C9O4jZvEB/mCm9yL6D0DbsbYvBwAAMD7+2dCMBv94TJ9Rrn7bWFoFGwrWvmUoWA/nrrls/JX/SfdHpgr7lqXo2lw+IM9wVuYxZtOY2I3NW20fu4peYeP+yPJR6czlxNr1SjRss6lcDczbKi03/eAg+cGCZZiCNeK52237KVJvSeqYwtT6q+99/17ORe8+YqZrU1poR/R70Xas7csBAACMj382NKPBPx7QuXhq+27KLe5csLoCLlea5WYFqiwH/br4SnfOZUueEqfstPzKvi9h1+byAXmGs9I5g/WRBeu0bVcqUbD+UObu4/UFa+0emV9vmbnd0s/lOjDLMAVrxJO36z6U9HrXNTMNud9mdVp+Yd2289T/Xs7FhmI4MF2btBx+BO5aRgfVeKzNywEAAIyPfzY0/eAfj+Yzy9WrDQXSZFMhVptlmH9dZTnol8FXuXcu5+21fT3A3SmDmbxm87w2l/vnGc7JPJbfZzzcUh5pOoveO7X9keWD4maEdnUfa9crUL5H+srVb2r9XOEcLMMUrBGv265adw6M+jCL103Xb103dzwt/54NdPLTrLZ9pPjz0/9RueVSl8sxdnOpZUv76T/W8nIAAADj458NTT/IxyPpypqOWX3Rekn5ZbPrZBnlyqqm0qxxxuE8oy8tz/z5xb9OHVRZDvpl8BWuzGXIiyolq7nL57mYIVeuqu2uzeXeeYZjUhrLTv1LcDHAdOPXjrK0WHiG8bsayPpxfWcxW9zfFbI8Jva+yV6jkIe165XyvMs90tQXGX69pBvyXzUgMm0ZpmCNePZ2A65Zzyk3atu8vvFfcaEZKT/Qes8z9+8Nx361bVuKlu33FKxll8fTeqw95wQAADA2/tnQ9IN8PJC+eKoZFVdudmFSgPlyKK8uzdrWVTMQffGkVYWvynIwXQ6f7NpcVtfLlbX5PH/ri1Rpbrvrcrl3nuGYRAVRTjm49GPb9vKoWrBO21T2lFQ3KFiPyfS+FV3mYe16pTyvvkeqeXam6/siVarvBcswBWvEs7c7owNZ+iCzbVqzviwR81P4e8+zdPzza5P3D1HLTfu2NLmbtedXFALZGzR7IK3H2n9OAAAAo+KfDc10oI8HsaPIys6kq80ITNSF0s31BetddT6FmbIqy0G1LD7R1bl034cauZztGVvL8025bflr/ImduZzcKc9wYHJlTqaUvOHG38XlYmqFpx4r698kbaG2P7I8MqLjudvai7SvV8nzmnuko2DNdUryfiicvGW4qWAFAAAAgJ+BfzY01WAfcXRVloNqWcTRVVkOAhwRsgxnwjJMwQoAAAAAE/7Z0FSDfcTRVVkOqmURR1dlOQhwRMgynAnLMAUrAAAAAEz4Z0NTDfYRR1dlOaiWRRxdleUgwBEhy3AmLMMUrAAAAAAw4Z8NTTXYRxxdleWgWhZxdFWWgwBHhCzDmbAMU7ACAAAAwIR/NjTVYB9xdFWWg2pZxNFVWQ4CHBGyDGfCMkzBCgAAAAAT/tnQVIN9xNFVWQ6qZRFHV2U5CHBEyDKcCcswBSsAAAAATPhnQ1MN9hFHV2U5qJZFHF2V5SDAESHLcCYswxSsAAAAADDhnw1NNdhHHF2V5aBaFnF0VZaDAEeELMOZsAxTsAIAAADAhH82NNVgH3F0VZaDalnE0VVZDgIcEbIMZ8IyTMEKAAAAABP+2dBUg33E0VVZDqplEUdXZTkIcETIMpwJyzAFKwAAAABM+GdDUw32EUdXZTmolkUcXZXlIMARIctwJizDFKwAAAAAMOGfDU012EccXZXloFoWcXRVloMAR4Qsw5mwDFOwAgAAAMCEfzY01WAfcXRVloNqWcTRVVkOAhwRsgxnwjJMwQoAAAAAE/7Z0FSDfcTRVVkOqmURR1dlOQhwRMgynAnLMAUrAAAAAEz4Z0NTDfYRR1dlOaiWRRxdleUgwBEhy3AmLMMUrAAAAAAw4Z8NTTXYRxxdleWgWhZxdFWWgwBHhCzDmbAMU7Cegv8uX++/Lr9+3f38e/93AAAAgD78s6GpBvuIo6uyHFTLIo6uynIQ4IiQZTgTluEVBWtS5pnvX9dXUpJl5TJGqSTM7DPy/fKV3wy1VRoAAD4iSURBVPjJ+Xv5dNfi/edeCAAAANiIfzY01WAfj+efD//s7Pz4I5dv89/l95vYZs92/3zI9d9+/9PLT/65fPh1kv2pLAf9Mvh6t+RSrvv2+/JPLFszexzSt8vvf3o7PXlu2+fH5c91WZXlIBybv5/qPU/9vI74+1i/3UL30jCRS+5X9EBkeXS25cD47+t9uX6xFywjt9d8f8S9We08sveQWM8y3FWw1m/StOTsOIH/vi7vbtm4JEy2U/BHlovRtfvJRTMAAABsxT8bmmkpgAczU/jE3kocuX7Ordv99/vyJtcx8yXWv99vi+XTAktlOeiXwRe6IT/q/Y8tFKDSpKyvKrbfnefGfd4LY5XlIByZxp6ju5Baud2/n3q5SF1m6eLLG/cUZHlgNuQgIrOdVZ1d0hcqy3XjMp/Z41hx/pbh5oK1fsMEk4tcLE0TkpOILk7TCZp9BWNUGlca7LU8fB/R9Wlt7wEAAACW+GdDMyoR8HC2zsyrzxiN3bTdpnJNlWT5UurjT7ysynLQL4Ovc21+6uXq3a6Z2Z0FazpLdk2eq4XsTTt/leUgHJiG0ijYXUit3G59Qt3NdL22ruiq60LI8riszUFMvuTvrsQa86x/ENF/HGvO3zLcVrAuTigtMe/Th4s/ASkXn/FNGZeE8WuZfWdfLxFf7Mf0q4/fRxSADdOtAQAAAPyzoTkVAnhA7Vf4k5mAqtzp+tXqzHbVVwakRZfYd1qOfpdv6fEUC6nlTEeV5aBfBl/lylwuXvfrp9lbZmKtaRkc5XVtnn0p21AGqywH4cD4vmTPomDVdq1XSSdsiV8V99tcdEV+/XTd+TWyPCorcxARL/v+XurzaqT7jdePy9Bk28ViNj0/I3P+aluue7MMtxWsyQzS1ns0PtncCdwolYS1ArFcwBaILlLvG93Iw/eRBG7PD2YAAAD4cfhnQ1MN9vH4LmYQdhWsedMZhvEMxPUlWLTdjz/x8YtjV1kO+mVwPEu5jF8T2YlmkvZ+TUDGdHZqVIauz7M/l5bZ4yrLQTguvufonqVaYO/tpjNU/TarnU9m0h1ZPh6lHHiiTHz+TdYr94ILal1k4fVov9cXar1ijTjr8TYsw00Fa3oh2zq8pPgrnkAybTfaQa1A7NnPneRNWJopQjPryWCt2kdyLsH7+fo3M74E8bVrP5YHFcoAAABwaPyzoakG+3h8F0VW169U5423m5RcSVmVzvQreduuFVhJsSWOXWU5mC6HY5nPZfye1796Yo+CNf3qgL3yHJ9Ly3oqy0E4KvHYv61jaWH/7cbFku8R4n3VuwgK1iOTz4HDv9/f3dyKvm6iYd1kZqnP++14rdBNtrXixlgUrG4bluFVM1jbyrlSaZqQXJT4xiwXiE1vcsLiwixsmA68MF6nex/VQtZMzrE4QzZ5D4TyQxAAAAB+LP7Z0FSDfTy6y++c7Ck7telsvmUJFpVnm2bMxsevyjaV5WC6HI5kKZfxayqv8ezp7V8RkJa9++V5eZ7enjzDUSmP1deP0/fcblJKLdaP96Uqn9zsRbJ8JGo5uBN1U/Zel/u8IsWe8E7So+Vrxw3H8c3yvvL7sgw3/pGrzE26ujRNKF2UtcVjgWr56ZvxpnL1rjvwh+0jKWaz062bt5kUvQAAAPCj8c+GZjrQx+O7+ENBa8rO9FenE5cl0bIUXcxWvP97vJ6wYeagynIwXQ7HsZjL9LtO01nLxe9nXWG6vcU9siHPlXvnZnz8KstBOChNPceKsfqW7VbWXXQ6aeeQ9kOLTmLeL1kemN4cfJMp25MMlCrEBdFxZPq+lmUCyTl1HceV9Lf609m0luHGgvVK9iLrk4gPoFx+ZkvCK4sTydpesN7IBCCi0tQXPjBurNlHfB61NzIqcqfXytuMj7v3ugEAAMCZ8c+GZlQM4PFdlDvrfpValUmmnA3bVCrdrXxdQctMRZXlYLocDmI1l+VZnws3zZBOZ2OLe2RDnhdFckZfzqosB+GYtPYcvTPttmy3NElMdxmZiXg5XZdBlselPwdx/xRlq7UAFcTHoX8oUOoSPa3LSRZd6PI8LMPtBWtgUSjmd9ByMQxdEt4ovblLO96wlpIxuZD1D6HkPFfsYxnYQljTItVWroQ4PuaOawYAAACnxz8bmr4YwIPb8BfPWy0VrDfj4rO1VLpZLn1bfjVbZTmYLocD2JjLngw1zYTOuNiPKPz3zLO5uKdctlWWg3AuFv1H0o+spWW79e5l2eu0FrpB32WQ5XHpzUGUgaTQWl9sJl2XvA9alrkRnVPPPSU6UFUyW4b7CtY78iaK9tJ+otdTjX/qUdrO4kyS16+qElRRf6PbzqG0nZYw1d/o0ixY/Vr9hnAurikAAAD8ZPyzoZmWAHhQxYy7teWqVJRkvuSKy6PlrNO0sMofW/0PXAVVloNqWXyhvbkUOfvOU7Kd1dlebF/PkN4vz95kli4F6w8k6Ud6yqAiK7YryiXZt8iJeJ+Xv4XJZGT5QJRy4F8TmVpdbKZ5lb1VvEy+C6z1ihkWM1d1uRqwDK8qWL9ZXGRfILZcjDvJduKL0nDB0uNovFi9xWZuu6Xt1PcRv9Hy/EqzUaNzt9eS4y7ZFXAAAAD4CfhnQ3NZAuDRXM62W/e1AFXTsmwqP5NSVM06TYqtbCGVLJebqaiyHFTL4mvcM5e1wrPN5R9q0zncMc+RFKyQjOd3G7Ov3G5aMrWWU1fiiV/xhDOyfDAyOZCTLyvmi1BPQxdYKPAjip2jZnle5d/8tgyvL1iTcjC6YTpOID7w5KBbLtiqgrWhwW46h1IJ29KSx+svFylc4ytyhmx6PZQUqwAAAJDBPxuayxIAj+Ti144fVa4GWwtWNes0WrdwjI0zFVWWg2pZfL675rKxdK+5KHxVcfrtjnn2prNn3XZVloNwMlb1Gw2s3e7agrXSp5DlgyFzkPZVbTZFKMmPWqdU4Ee0FrF34u0G61+raRneULAWfgKS3ry5Qq+yXMuv2KfNctv9Xis2r1Q+EALphY+307+PdJlFa54sIGfINgQRAAAAIId/NjSjAgAP5HI2Xr4w2se0NJuLrloh1TAj8G5cguVnKqosB9Wy+Ez3zmW6vbWzV9M/olUqRffL8+zyuvgfHqgsB+FMLAurfcbz67ebdh4ts/+W+1t2OWT5WOgcrClY62XlN7U+rqGvM1p6xRvifBonJ1qGiwXr7SKqC5CUq1fjE6q9fiVtwMV+ZIHoSN/k8sVytJSQyTLpthf7To+vqehMrpNbaHlu6TVM3nxbtyFot4A1BhsAAAB+FP7Z0IxLADyGosRSs+yEUYGZrGOvLWeNiv1FRVf6elyCpcVs6depo2ULxZXKclAti89ybS7/XD7Ue53O+LyaZqeUZ2/+hwPKlXm+H+8y32m5ezU5X5XlIByM+3h92Q8sO5TiBLR0Ayu3a9tcrqfKM9+JXLeryqdFj6K7ELI8FutzkKdWbBbzvMhtkr3sa0tqveINcZ4quBksw4WCVdyIOcVBqoKw5LIIVG9kyY7CcFHuqm307F+8obvvIw17/P7Mr7Vuk4IVAAAAlvhnQzMuAvAILn7VuaifqZf/DshgWhyVTAuq5mNKSrD2fcYll8py0G8bn+vqXKZfPZFxWYqW8zyZbr9Q3Jtr8tx+/stZuCrLQTgWcelUMu0Ykn6mVL4Wjbfb09tEnU2274hVE74CZHksVuegQLTNWoG6oVNMN91+LvO90H7/BJddmmV4e8Ha0wBn1MVwR8HbXRbmtp18iImfviwV5eo3bfsovZHvX19uG8k5RseWvNbyYZd93wAAAOAn458NTT/IxyOoZpOWdGVO4Tsgg61lp56B2nBcixmGYmZfzsYZf/H28Xmuz2VLMSkzV8nzzWXGdH5T+/Pcdv8sy9WgynIQjkVb+SM6hrSbSEqUtdtdW2K1FFK657lBlsdibQ7yxH3YopSt5PlGvRNclr0dPeLUifVO7lzeR5bh+new5sq61oKuUFIW35ymcnPDLEyx/dzx6LA17Lt1H+k1tmsbrV8qZsUHcCFYrT9xAAAAgJ+HfzY004E+jm5nkRUVk75synwHpfi1bLOlmNIlky6VugrWpMxSWQ76ZfCZbsllvpws/yp/Pc+L8laWsHn78nw1e/8U1rmqshyEA5LtOtS43vDj+0wXsWq7V7LrlTubXCnX0jeQ5QFZmQNJsq3l+g15viNzlu0jOwrW6aA6C1axb8vwhj9yBQAAAABnwz8bmmqwjzi6KstBtSzi6KosBwGOCFmGM2EZpmAFAAAAgAn/bGiqwT7i6KosB9WyiKOrshwEOCJkGc6EZZiCFQAAAAAm/LOhqQb7iKOrshxUyyKOrspyEOCIkGU4E5ZhClYAAAAAmPDPhqYa7COOrspyUC2LOLoqy0GAI0KW4UxYhilYAQAAAGDCPxuaarCPOLoqy0G1LOLoqiwHAY4IWYYzYRmmYAUAAACACf9saKrBPuLoqiwH1bKIo6uyHAQ4ImQZzoRlmIIVAAAAACb8s6GpBvuIo6uyHFTLIo6uynIQ4IiQZTgTlmEKVgAAAACY8M+GphrsI46uynJQLYs4uirLQYAjQpbhTFiGKVgBAAAAYMI/G5pqsI84uirLQbUs4uiqLAcBjghZhjNhGY4KVkRERERERERERERsl4IVERERERERERERcaUUrIiIiIiIiIiIiIgrpWBFREREREREREREXCkFKyIiIiIiIiIiIuJKo4IVAAAAAH42/tnQVH/RGnF0VZaDalnE0VVZDgIcEbIMZ8IyTMEKAAAAABP+2dBUg33E0VVZDqplEUdXZTkIcETIMpwJyzAFKwAAAABM+GdDUw32EUdXZTmolkUcXZXlIMARIctwJizDxy9Y//u6vP/6dfn17fvl67/7vz+Fv5fPad+/Lu/P3Tl4Sjl4aUZWcLTjBQCAU+GfDU012EccXZXloFoWcXRVloMAR4Qsw5mwDHcVrH8/rfSJ/fx7X+AF/Pf1Hh3L00vOh5Vh/12+3ufzmnzlxR6Zv5/uOiXvQ+m1AXl5pgEA4Efjnw1NNdhHHF2V5aBaFnF0VZaDAEeELMOZsAy3FaxRQaV9Ve83RBnlr8/712XrEeSKbC89awIFKwAAwC74Z0NTDfYRR1dlOaiWRRxdleUgwBEhy3AmLMP1gjWaoZn3ZSXQg2aQRiVnS5vpSrz11yIza1X6eRmhY+2+To/iQAVr9ZrxFQEAAPBC/LOhqQb7iKOrshxUyyKOrspyEOCIkGU4E5bhasGazqZc9EH38upsMyqj895hVmoL6czFYHpd5+MasGB90nWSHLVgfeU1AwAAEPhnQ1MN9hFHV2U5qJZFHF2V5SDAESHLcCYsw5WCNZlR+YPKoOeXYPEfzCoWgd8zHClYIyhYAQAAdsE/G5pqsI84uirLQbUs4uiqLAcBjghZhjNhGe4rWNeUelG55WyY8hoVUWZaSDX+OrWaHarOR+7Tm+xfb3e5XJXkOq3+moHe6+2vny0jtpGfSZvRn/9iH3Gu5Ln2nke0fH/B2v0+rrhuzdesMdMAAACPwD8bmmqwjzi6KstBtSzi6KosBwGOCFmGM2EZ7v6KgPbCJ52RqZV9WVQwCX3pVS3P6sfRVYJZKVs7xru5PjAl3u+aUm3l9fbX7/Or+B2wvghtvk6Byj7ignWH80ivX+m1te/jiuvWfM1KxwsAAPBg/LOhqQb7iKOrshxUyyKOrspyEOCIkGU4E5bhTX/kKl8e9vyxprRAainYMuXdqm0F5/WqJZiVu9F+C+ZmQEZsnSm84Xq3nse383E1X6dAZR9zwbrXeax9rWD6Pq64buuylRwvAADAg/HPhqYa7COOrspyUC2LOLoqy0GAI0KW4UxYhusFa6BSJqVF6+LXrZMFFkWTe71p3Wx5F5dR6baimZJpcVw6RlWS2vrpyV+Jz6+lLE2KYLW/Aluud3z9bpZmqqanW71Ogco+jP3Oo6NgXfs+brhu1WtWOl4AAIAH458NTTXYRxxdleWgWhZxdFWWgwBHhCzDmbAMtxWs35RnF84FUrKcLN1yy7Ssm5Ato5JtiQItKvSSfTUVhzm6C7ItBeuW630lKQoXxWdSRKeXsek61fbxzZ7n0VGwlmjeZt91o2AFAICR8c+GphrsI46uynJQLYs4uirLQYAjQpbhTFiGOwrWmXR23k2b4ReXhbpMC/2Tn63Yt25Etoxq2Fa0bjxDsblgTYq2pS0FWVIcNs16NbZc7yvVMq+8/f6CNXc9HngeLfvvfR83XDcKVgAAGBn/bGiqwT7i6KosB9WyiKOrshwEOCJkGc6EZXhVwXojLpCCt1l6W4qytnUjsmXU8vjK9hasrdtvKcjSgrWnVNtyva9sKAoDxy9YV76PG64bBSsAAIyMfzY01WAfcXRVloNqWcTRVVkOAhwRsgxnwjK8oWC9kvwa9K1E2lKUta0bkS2jWouzu0nRVSvBotfTZVYUZPH1aDz3b7Zc7ysbisLA0QvW1e/jhutGwQoAACPjnw1NNdhHHF2V5aBaFnF0VZaDAEeELMOZsAxvK1ijIshmsG75Ls2WdROyZVS8rfbC8ka5BIvLs8XXu64pyJKyOioPi2y53lc2FIWB/QrWB55H9rUN7+OG60bBCgAAI+OfDU012EccXZXloFoWcXRVloMAR4Qsw5mwDFcK1ntJJMuuuEDyhWA6G7P21+Cz5VMwWfe27baZi+lxLAq0wH399LX4ONKyMzn3aOX0urQWZEl5eFcd8+3Y9rnepet3I18UBsrX6U5jYfiw88i+tuF93HDdqtes8XoBAAA8Av9saKrBPuLoqiwH1bKIo6uyHAQ4ImQZzoRluFywLmZV5o3Kro71FgVT07punVIZtfb4ryzKvsmwb12GansKsrTUK+m2u+V6bygKA+XrdKe1MHzUeWRf2/A+brhu1WvWer0AAAAegH82NNVgH3F0VZaDalnE0VVZDgIcEbIMZ8Iy3DaDtaaeZqmXjUxKMqO6bkd513QcYqZotuy777u5DOwtyFpL1lLBmFNc79r1S44nLVir1ylQ3YfjEedRem3t+7jlutWuWc/1AgAA2Bn/bGiqwT7i6KosB9WyiKOrshwEOCJkGc6EZbjhO1gLs/xy37npSH+t21SdbExmv+k+o7IqX0bljqN8DsuyMy4YVRl6K8nm/a0syErFX+HidV/v6vWrFKzfVK5T43vk2fU8Os/xZuV93HzdCtdsxfUCAADYC/9saKrBPuLoqiwH1bKIo6uyHAQ4ImQZzoRleNsfuQIAAACAU+GfDU012EccXZXloFoWcXRVloMAR4Qsw5mwDFOwAgAAAMCEfzY01WAfcXRVloNqWcTRVVkOAhwRsgxnwjJMwQoAAAAAE/7Z0FSDfcTRVVkOqmURR1dlOQhwRMgynAnLMAUrAAAAAEz4Z0NTDfYRR1dlOaiWRRxdleUgwBEhy3AmLMMUrAAAAAAw4Z8NTTXYRxxdleWgWhZxdFWWgwBHhCzDmbAMU7ACAAAAwIR/NjTVYB9xdFWWg2pZxNFVWQ4CHBGyDGfCMkzBCgAAAAAT/tnQVIN9xNFVWQ6qZRFHV2U5CHBEyDKcCcswBSsAAAAATPhnQ1MN9hFHV2U5qJZFHF2V5SDAESHLcCYswxSsAAAAADDhnw1NNdhHHF2V5aBaFnF0VZaDAEeELMOZsAxTsAIAAADAhH82NNVgH3F0VZaDalnE0VVZDgIcEbIMZ8IyTMEKAAAAABP+2dBUg33E0VVZDqplEUdXZTkIcETIMpwJyzAFKwAAAABM+GdDUw32EUdXZTmolkUcXZXlIMARIctwJizDFKwAAAAAMOGfDU012EccXZXloFoWcXRVloMAR4Qsw5mwDFOwAgAAAMCEfzY01WAfcXRVloNqWcTRVVkOAhwRsgxnwjJMwQoAAAAAE/7Z0FSDfcTRVVkOqmURR1dlOQhwRMgynAnLMAUrAAAAAEz4Z0NTDfYRR1dlOaiWRRxdleUgwBEhy3AmLMMUrAAAAAAw4Z8NTTXYRxxdleWgWhZxdFWWgwBHhCzDmbAMdxSs/12+3n9dfv1KfP+6vrLkv6/35bILPy9/78u3UNvmZ8/GHH8/79tYuwFJ3/Xak+g67XpOAAAAcHb8s6GpBvv4Av/9vrz558q7H3/Esol/Ppbr/fr1cfkjlm1VbvPjj1w2Z7SNt9+Xf6XXaybrqywH/fbx2M752Jbl4DPyHPnnI97Xt/nzUFkOwnhM/UJL3/Hf1+V9kYP13YYxH4Mzs1G5bM6kz2hZV+2WLEMzK+6RtbmM+Xv5FOup+8gy3Faw/v1cbtQrSsO2m7SvYG3a5ooCc9pu/Qq3seJ67Uda7PZdYwAAAPjZ+GdDUw328Zn+uXz4Z0llrgjKlLLet9//9Lo5q9tsLLvSgkkUUv9+v8XLlKRg/UGm98SGgvWJeb757/L7zS0nVD80UVkOwkikhUxpLJ4pb7xr+olMGTW7PKa2yXF3KVjhaay/R7YWrOX13y9fSaFnGa4XrP4GzRWppYJ1r9LySmmbW2Zt7nqsK6/Xbtj+3z8vn/eidce3AAAAAE6OfzY004E+PlkrgBYlalzULEsZ/3paEvnX3i6///nXSvpiK9mmL5iqM//m/b+93UvU2ow/qTuPZJ8qy0G/DB5PXbqvLVifn2c/yzW+ZwvHclVlOQhjoEvKQsFq4/bFYD2eMNU3lveFVLJvPwmsuyBwx5Ssa11K7ybJMlTZcI+szWVg6gevvqdN6pX/vj7XF6zzB0XfTMhdS8s7tW3OF+J1x7r2eu2F7T8EYTqWRxa6AAAAcCr8s6HpB/k4mq6USUugaWZerkCd1235moHgXG5lCq2plCqXttN2rsc8/e81BWthfyrLQb8MHsuoXA15md7/dQXr0/PsZsvKe869ns4sV1kOwuuJytUw9p7KzLWdgCtKOzqKahcxHddyBl6RwnrWpfRWKWQZtlG+R9bmcs5637qW4faCtbOk27O0NKrbXPmB8ZCC9SWlpoXsfv7TbNrOD1AAAAD4sfhnQ9MP8nE8pxlxaaEzlTW58mmedddWsOZni87OpW3+qwdsmVtptaVgzZ77VZXloF8Gj+Xt/XZ53lSwPj/P1UL3ai7TKstBeD23PsGVmpsLVtdRNPcK+VmmM3MppWbm5Sgdi73WW6WQZdjKI3I5bbNzRctwxwzW15WWRnWbKz/I9jzWddfLPgzndaZjMls+WO38p2XnD9meD1AAAAD4ufhnQ9MP/nE86wVrbbZceXberPs16GzZVC+t7HhtG6sL1sr5qSwH0+XwwO5UsD4rz9O9mi108yWsynIQBuTFBWt+7N9Swia4r0BUq9hx9lYpZBm2UrpH1uVy/gHE2jz3fQdrxwfEdLK9R1agts3SBS6x67Guul6uYP3r108tb8/Ow3+gvnZGLQAAABwN/2xo+sE/jma5AJoKnUWJWi+OlratUyyRxKzatQVrbT2V5WC6HB7Yh89g3TPP8/7yhe7VzNcSqCwHYUA2F6writDGdXq7j1qfYNvrrVLIMmyjnPdVudxw31qG6wXrlXlW5t2Gsm7X0vJOaZvTa1d7d7n3sfZfLxeOu9GhTG/01ewxJl8PYPA1AQAAANCBfzY0o8E/jmVtlqovkYKh9JkKnKvN5erNqWwqlKH5ZeZj8ce6rmCt/+q2ynJQLYsHdVPB+uw8t3zdwNXMzHKV5SAMyNaCtTJrNMfUaxT6h5ZlZupfKeB7mNTSb9GSZdhE48xqZTaXdt9+3xvLju7bzA1pGW4qWL/xJZ/ZcuNm7f+wqW9zXYk4bbfn06tG1/Xyb56+LnNpm7luURg887ZLH3AAAAAAAf9saEaDfxzKloIoOJU+k61fC5Doy1mxz+l41Ou2bvLvawrW+XzyxZrKclAtiwd1Y8H63DzPBav+YchdCtbjs7FgnfqJphLU4TsIsW7UpzRsu9pBXFnb0ZBl2ELtHlmTy8VEyazL+8Ey3F6w3lE77W2Mb/aXoeVtrp+hOW13z4L1Ttv1mkvQ7CE0NvSqRJ2OofcDGgAAAH4c/tnQjAb/OIxzyVgpS90s14WdM1iDUelUMiqY4j8E5LfXX7C2/Wq3ynJQLYsHdWvBevV5eaZg/TFsKFjn/mDj5LGa1W7ATQJb0ZPEPUi+kCLL0MuWe6SUy1pm5/v6anJPWIa7C9YJv3FxYo8oLfU2/ezPjR9COx7rguL1aihYr29v/gt3M18PYKz8FQMAAAD4efhnQzMa/OMYupl3pV83nkvYeDn/7+3FptPP/Ju8FULTtl35qf5t8VrrcUz7LhfLKstBtSwe1B0K1m+fkme+IuDHsLZgdZ3Bpt8+jboH89YVTCVSrRiYtrGuY/nGHUe6O7IMq9jjHsnkcro3Cj98mH+AEd/bluH1BWvAFXfpDfq8gjXgStYVszSfUrAGsterpWCdl0mDFDftFR99jgAAAHBo/LOhGQ3+8fX6GamFGZzVIrJ1O53ajMCpRJr2o0uwvoLVzV6tLK+yHFTL4kHdq2AtuF+e5+wWC9bMfauyHIQBmQqcjoK10K3siXUf5XJqW78yk/8OV7IM3ex2j+hczr1a4b7N/ODBMrytYL0ylZPJjffcgvVK5kRbeFrBekVfry0zWN2HX5OdP0UDAACAH4V/NjSjwT++1o5SdPrV58JyUxm0W0Elfg1azg4sm/0Vanf+xV+zvqqyHFTL4kF9eMG6Z57bvtoid0+qLAdhQHoL1ieVq/lOIcEdz7bDyU8SI8vQxa73SCaXLfftowvW3DTapxes7sOid5/PLFj19WooWKdAJQVy7t9TdvuQBAAAgDPjnw1NP/jHVzqXPfXZnr2z5XYqqNT2dixY5+/LrB+vynJQLYsH9dEF6855bpmtnfvBiMpyEAakq2B1Pcam2aINNB7X1I9snpylZwoGyDK0s/c9ksllQ2eWm+VqGd5YsLrZk8kRPL9gzZ9sjecVrLnr5f49c+y5c8sV3Evy7xUAAACA4Z8NTT/Ix1fZU64G236Vft8ZrI3fMZnYUjp962avtmxfZTmolsWD+tCC9QF5duWs/CFCYYa2ynIQBqS5YH1iuer2lZadEa5kKi7XwNxhLCeDkWVoY/97JJ/LWmeWf90yXClY7WTUB4MvBZc3zLrS0m1TXLzqNrMfBmu3W15vydrr5V9bvj4HIH9eLR9+uZIWAAAAwPDPhqYf5OMrdGVpR5E0l6dXxa8k+9fjAqlQzoaCSP16s5/V11QAz7YWrPPxtl0DleWgWhYPalPBOlKe/b2cfDey//oPsa7KchAGpKlg9R1Az/i80FGE/aquZDoesU5CT2dw61H0clPHEhTHRJahzrp7ZEsuW7q30g8MGgvWsvoe1svGpgfm97e8INM21Q6/yX3YrN1ueb0la6/XfNyfn+7DLzX9MGz9egCDrwkAAACACv7Z0PSDfHyBvuypGZVFvswpuChz3GzZtLiqHkv/TMK2gtUdkyrEhCrLQbUsHkP/Q4GS8Q8MBsuzL1Klep8qy0F4Pb6UKRkVNr70rBkN3gsdRXWbtU7DbbuhMGjqfDLbIctQZeU9siWXUaeYUa1qGW76ioDsARZuurYPmcJMTvGTlXrBemV6E/y21263vF6O/uvlCtbvRZZFrZqhOl3j5mNz51O6hgAAAPBj8c+GZjrQxyfbUbDKX2XOFjrJDLrJwoy/q/P3oHpz26rbVLBO16B9PyrLQbUsHsN1BeuAeb4q91v44YHKchBez6ML1uxMulK3Edk4IUt2KRXcJK7ISkdBlqHK6nvkyspcTqh9F9a1DG/+I1ewB2nBCgAAAPAa/LOhqQb7iKOrshxUyyKOrspyEOCIkGU4E5ZhCtYhoGAFAACAMfDPhqYa7COOrspyUC2LOLoqy0GAI0KW4UxYhilYh4CCFQAAAMbAPxuaarCPOLoqy0G1LOLoqiwHAY4IWYYzYRmmYB0CClYAAAAYA/9saKrBPuLoqiwH1bKIo6uyHAQ4ImQZzoRlmIJ1CChYAQAAYAz8s6GpBvuIo6uyHFTLIo6uynIQ4IiQZTgTlmEKVgAAAACY8M+GphrsI46uynJQLYs4uirLQYAjQpbhTFiGKVgBAAAAYMI/G5pqsI84uirLQbUs4uiqLAcBjghZhjNhGaZgBQAAAIAJ/2xoqsE+4uiqLAfVsoijq7IcBDgiZBnOhGWYghUAAAAAJvyzoakG+4ijq7IcVMsijq7KchDgiJBlOBOW4ahg/Z//+R9ERERE/MH6Z0OeEfHIqiwH1bKIo6uyHFTLIo4uWcYzaRmmYEVERETESf9syDMiHlmV5aBaFnF0VZaDalnE0SXLeCYtw7/Ui4iIiIiIiGeRQTweXTKMiDi2FKyIiIiIiHhqKafw6JJhRMSxpWBFRERERMRTSzmFR5cMIyKObfQdrAAAAADws/HPhqb6i9aIo6uyHFTLIo6uynIQ4IiQZTgTlmEKVgAAAACY8M+GphrsI46uynJQLYs4uirLQYAjQpbhTFiGKVgBAAAAYMI/G5pqsI84uirLQbUs4uiqLAcBjghZhjNhGaZgPQX/Xb7ef11+/br7+ff+7wAAAAB9+GdDUw32EUdXZTmolkUcXZXlIMARIctwJizDKwrWpMwz37+ur6Qky8pljFJJmNln5PvlK7/xk/P38umuxfvPvRAAAACwEf9saKrBPr7OPx/+Gdj58UcuP/vv8vtNrHf1449avl15TG+/L//Essp/v9+q62fPW/p2+T//d5ll8nxG/1w+/HtfvQ/qPiPP1eV/fVz+uGVUloMwIvH4vDYB6u+nW7ZjvRbktjO9TPY4pHH/0rbu5/XK3CDL0Mua+6Q3l5K/n2KduHezDHcVrPWDS0vOjg+W/74u727ZuCRMtlPwR5aL0bX7yUUzAAAAbMU/G5q+CMAX+ucjeu7VxqWMqQucxBXFVH27b5ff//S6k5nzevv9zy2XlGhVKVh/gip/cW76fF6e7/77fXkTy3rthx8qy0EYi/++3hfvYbajyBQ3sZXyJ4M6jthKd1PVr9+4rit2yTI0s/o+6c9lRNJRLp3vActwc8Fav0GDyUkVS9OE5KJFXWzTBTX7CsaoNN7hJ0SKh+8juj7rPoABAAAAAv7Z0FyUAvgSW2dwpkVOU7n6bUN55GzebrG4zRen8azazoL17ffl/4osk+ez2Jqbdp+b56sN5eq395mvKstBGIV8mZOrANpm1/VPImvrbq7GpUtfwepLqWoRddOfB1mGVlbfJytyOdHUQa4tWBcHlpaY91/hT5vf6KDKxWf8IRCXhPFrmX1nXy8Rf4g8pl99/D6iwOXadwAAAIAG/LOhGZUC+CLt1/uTGaqqpIl+FTktfJL1k9l2zeXUYr9+u+lXEehZtelyb2++4Oore9PyOZyHynJQrY8HslhM5rJW8el5TrcZvx7n+faaynIQBqBY5OQmQFmPUZ6k9m3PGH+xvt9+2p20T85KS664m3W9T2PhQZahjQ33yYpcfiO2na7+fT+4/VmG2wrWpL1tPbb4JizfvKWSsFYglgvYAtGF6ylmO3j4PpIPyZ7gAAAAACT4Z0NzLgVwRBczW33BGhWoorRMiqXWgjXepyicavu9Gm3j408yg7CjKEt/Jfs+w1BlObhYHw9llJPrex3lqPA9pyWfnufaDzbE6yrLQXg9UR9xHY/X+osacY/St41qB9MxCW4i6YPSzsHvs3W2LVmGrdTukzW5XPRrjT+EsAw3FazpFPO2Di85sOKHQjIdPdpBrUDs2c+d9ANiYeaDJrPeuinFah/pm3n1fr4+HPEliK9d+7E8qFAGAACAQ+OfDc1o4I/DGZdDV/2vMBeLnGQWXXM5lczUU98tWSuk/Ovf+117LOkM3XlfKsvB5TbwSN7yboVlkhuf/WafneeGrIsffKgsB+H13MbqVsTU+os6i+KoeRvxvuvdQEsnkH51QLpOvM/WQyXLsJXyfbIul2l31pvnVTNYV92IpSNLpuDGHwTlAjG+qG2l4eKNWNgw/XhhvE73PqqFrJmcY3GGbPphuFR+6AIAAMCPxT8bmtHAHwdz+Z2PcYmaKyDzxWTdeN3F7Lurxdl7UXlkr8XbbP1DRWm57NdTWQ769fHorstN7JPznJSn9UKXgvVYNEyAKrIcwzeXQ8m6ar3SVzMq0l5jeT7lziF3/mQZtlG7T9blMsp7x8xxy3DjH7nKHNzq0jSh1BKvLR4LVMtPfyGbytW77sAfto/kQzD7Adm8zfqHKgAAAPwc/LOhuRj84zDGxc9VNRsuKWuWJoVRzaQgWswaTF+Ptp8ps5J1VMm1MN1Pcu4qy8FoG3hsRREplyv57DzXZsNmllFZDsJgrJwBZ6S/PdxT8iw6gHTni46g0gWky6tjaeprlvshy7CF6n2yKpdx7xk6TNXrqW7TMtxYsF7JHqAuNuMTLpefpZ+iLC5c1vaC9UZ88fQH3/JX9qOLWf2AWrOP+DxqwdENe3mb8XH3XjcAAAA4M/7Z0FwM/nEMF8VpYRbqoiS6uceMv6pT8Vn4VeyW0iky+TVrsY7KctAvg8e2OLO02efmufp9r1fVeaksB2EsSt1GlUXnsq3jqFosbyudwp3WviYtpcgyrKbhPlmVy6ZS9m5S7lmG2wvWwKJQNJcnFDe95Q8WXRLeqM4Ejez4AGopGZMLrJrq4nmu2MeyhI0/2OJjSD70bOVom7X3puOaAQAAwOnxz4ZmOvjHARSFqZ69lxaRQjXrteJi5mxBK56idZJZgr1F2WL/4rs3VZaD6XJ4XKOyckWOzeflueH7VzPLqCwHYSxK3UYR0bXoCVpl2ieo6X7DWGyn82AWPU5yLcgyrGLjfVLKZc+9k/ZoluG+gvWO3HF0VknxV/xgSX7KUtrO4sqlP1Upf0h44nNQBXDbOZS2U99HywdwaRasfm0RmpKLawoAAAA/Gf9saMaDf3y5i5mruXJ1OTPvtpwoXUVBWVXOiv24/EmO73uffllRKnUVZYv96kJWZTmYLodHNcnxmgx7n5Ln5J6UxxwvY4WuynIQRqLWX2QQM+c2DdPlxLjPy9/q5K47i/V1l1Em6XkoWGEru9wn+VzGPdoy82kP6vdtGV5VsH5TvOlKpWlCsp24II23I8vT9Dgar3BvsZnbbmk79X3EH8Dy/EqzUaNzt9eS4y4pjwkAAAB+Mv7Z0FwWAPgqlzPtcr9OX58p1/KrymtU2+2ZIWhGv3I9uSyHdblMwXp6k0JU52W7++ZZl6eRqtC9/rvKchAGothtaJaT1x73G6a1AunGchJbf4kVyBdZAbIMPex3n+Ry2TDBMrm/9y1YFzeeu0E7PljiC5VcpJafsKwqWBt+stR0DqUStmEfyfrLRQrX+IqcIZteDyXFKgAAAGTwz4bmogDAlxgXPcHCd5UWvgOya5leZeklZsw2qIrTRbFVmO2qshxUy+IBzRSRu7p3npPtqWPO/eBDZTkIA9E6Q/ROXHgGH1eutvUbacdwdW13UOlpyDK0sut9ks1lQ39XmPxoGd5QsBZ+IpEedO6mrCwnC8SE9AOg9iF2o1ZsXmn4AErf6Hg7/ftIl1l8uCULyBmylW0CAAAAlPDPhmZaAOCzFYVO5dfoo5Ims2z+eyLXmh6nbXNNIaUK3/QrD8qlsMpyUC2Lx3P//KY+IM+1WbeF11WWgzAOLf3FjXQi1dW1RWYT5YlbM0nHs7rIWp5f2kuQZaiz931SymXy2qJIS15PjsMyXCxYbwWeuqnSGy8tIGuvX1l8f8JyP7JAdCyb7NKHmKOlhEzL32Tbi32nx9dUdCbXyS20PLf0GmYCkOxXFcO3D/4NrT8AAACcFv9saEYFAD5ZUeY0fNdkOts1nSm3mAnqthm9ttjXn8uHKmyTYijYOqOwtShLz0n+erVTZTmolsXj2fJDhOBYeU5/SOBfL71GwXoEav3FDVEa6bJgQVTgLtb5e/lU+1z0GvlJWGkHobqEift2l9tadkHqWpBlKLPyPlmdy3R/5f4v3b5luFCwigPIKW4YVRCWXN684oIW7SgMF+Wu2kbP/kWxu/s+0jcxfn/m11q3ScEKAAAAS/yzoTmXA/hsF0VoUTejM/n16bKFkictnxq3Wys/vVFRliuP0/0WCjVTZTmolsXxTQv2vGPnufU80kJXZTkIr6O985j7gsVvqRb1Y/akn0k7mGz/EJstTdP1VVnraD8PPQmOLEOJtffJllw2ryuKXsvw9oI1e+O1l4fi+K50FLzdZWFu28lFFj/tWao/MFr3UXoT37++3DaSc4yOLXmt5cO18oEJAAAAPxP/bGj6QT4+095fRY5nvLUVOcmv2acz95KCqKXwbZ3pdzMuwHSRlc7sa9uHynJQLYuju8xAVl+iHiTPqWo9leUgvIqOvmIae/dOInPdQdpNJCVKSzmke5fA8lzyy95oK5dzXQkFK5RYf59sy2XDfjM3hmW4/h2subKutaArlJTFm7ap3OwtVh1i+7nj0W9Sw75b95H7aVG0fqmYVQHJf+AXp/oDAADAj8Y/G5rpQB+fZWfB2virzjdz31/qyx+9TK647ZnlN5kcnyqzFiVYbpZrospyUC2Lo9tRsEb5GC/PptxvYWa2ynIQXkVHwTqVAJ3FUdS5+P3pLiJXLtXG/4tytljUOLKdTb5YNcgy5Nlyn1zZkMuAvo/K61qGN/yRKwAAAAA4G/7Z0FSDfcTRVVkOqmURR1dlOQhwRMgynAnLMAUrAAAAAEz4Z0NTDfYRR1dlOaiWRRxdleUgwBEhy3AmLMMUrAAAAAAw4Z8NTTXYRxxdleWgWhZxdFWWgwBHhCzDmbAMU7ACAAAAwIR/NjTVYB9xdFWWg2pZxNFVWQ4CHBGyDGfCMkzBCgAAAAAT/tnQVIN9xNFVWQ6qZRFHV2U5CHBEyDKcCcswBSsAAAAATPhnQ1MN9hFHV2U5qJZFHF2V5SDAESHLcCYswxSsAAAAADDhnw1NNdhHHF2V5aBaFnF0VZaDAEeELMOZsAxTsAIAAADAhH82NNVgH3F0VZaDalnE0VVZDgIcEbIMZ8IyTMEKAAAAABP+2dBUg33E0VVZDqplEUdXZTkIcETIMpwJy3BUsCIiIiIiIiIiIiJiuxSsiIiIiIiIiIiIiCulYEVERERERERERERcKQUrIiIiIiIiIiIi4kopWBERERERERERERFXGhWsAAAAAPCz8c+GpvqL1oijq7IcVMsijq7KchDgiJBlOBOWYQpWAAAAAJjwz4amGuwjjq7KclAtizi6KstBgCNCluFMWIYpWAEAAABgwj8bmmqwjzi6KstBtSzi6KosBwGOCFmGM2EZpmAFAAAAgAn/bGiqwT7i6KosB9WyiKOrshwEOCJkGc6EZfhnFqz/fV3ef/26/Pr2/fL13/3fAQAAAH44/tnQVIN9xNFVWQ6qZRFHV2U5CHBEyDKcCctwoWD97/L1biVkh59/7+sPzN9Pd8wUrAAAAACGfzY01WAfn++fD/fM7X37ffknll/47/flza339vufXm6F6tiq2+88nn+/36LtT378kcurLAfVsvh8x8vzv8vvN3cczo8/avnEtcfz5yPa12SSa5XlIAxENJHr1+W9WjTkO5d1tcrfy6fY1sL3r+uePWvXM/rPgyy/nr+f+j3Lv89L1Dbqua+zarvd99/M1vOwDO9fsHa8GS+DghUAAABA4p8NTT/IxxeYK2Ai3y6//4l1v9XF0W4Fa1Is1bffeTwrz19lOeiXwRc4Yp5bjilb/K49nj+Xj2Sd2PgaqCwHYQR0d1IsaKJOImN3t/KCgnXleZDlF9LynrX0ZEmhaW4uWLu3u+L+8+xwHpbhYWewRg3y3rNiKVgBAAAAJP7Z0IxLAXy22ZmbqaoAKhRH+xSs+Vl/cvsrjmft+assB/228fkOl+fMDwiUi32sPp5auRqkYD0EhbIqW9BkCh1lX1n15IJ1w3mQ5dfx39e7fI8WqkJ9It8X9mU2pXO7a+6/iH3OwzLc+R2syc6LF3wbUcG6934oWAEAAAAk/tnQjIsBfLr3Emfxa8qLcied9edLnOtrf/b+leqr/hg+PqLSaLn9dcdjhVx6/upXzP0yKstBvw18gYPlOS18o+NKy9eo9F1/PIvsiq+5+Pf79+WP+/8qy0F4Jb6YfL98/Y0Lx1xBkxZc0XyytLTs6kKS42lecd16W86DLL+Qex+2mMe4KCsLWfDLfn5GBf2mgrVru+vuv4idzsMyTMHa9cEDAAAAcG78s6HpB/04lnFRkymkrLzZ/Tsrk4Lpn///hYJ1t+OJ9xekYD22r8hztE8xazb/+trjSXIrylWlynIQXsm94LGmKikVcwVNretY34U8t2Ddch5keUyi9yybhTQv/v9vKVh7t3t/vfP+m9nvPCzDzylYF0343UVlHhYVy3nFPrNTnHPH11Cw6m1+Xt8CAAAAgPPinw1NNdjHMYwLqY9oxtvCnQvWaObfd0kUF0fV7VOwYuIr8lwuWJOvwCiVoa3HE83UTUvkvCrLQRiIXQrWpHMRnUmetDC6/3OVdettOQ+yPCZxH6f7r6gr+35f1xeTns3b7SxY9zwPy/CDC9b4AHP6e61asPo3OZ12njG5l8NO3OvpB0j9mBfbAwAAADgJ/tnQVIN9fL1xGfWMQtPry00rwl5dsMZllcpyMN4GjuLL8px+NYErWeOvD6iUoY3HE21TzJjNqbIchIFoLXjSCWiuV4knevWUpIFal5GbMLZyvQ3nQZbHI+3idH59ViwXcX56ismZHbbbVbDuex6W4QcWrMmyRecbrlqw+n3mZsampseZLVjjC5q394MOAAAA4Bj4Z0NTDfbx2S5na0a2/JrxjgWrL8Pm7Ty3YE2/OzMtq1SWg34b+CrHzbO2YaZp4/EsZswuvns2uJy9q7IchIHoKHjqE8vWdA5tfcbyuNaut/48yPKrqbznmVmF/v2e87C+mDR22e7K+2+P87AMP6xgjX9icTV5gxY3Yun13H7sAoo3P95+8hOXTMGaHnN0QZM3Kxc4AAAAgCPjnw1NP8jHF5mUN7GNv2a8VyEVbccXQc8sWJcFXfpHk1SWg34ZfJEj5dmURefV1lmmTceTfOVAxZavvICB6JpBdyU3Yaw4ka1EW1EajOuMtevdWXEeZPnFpP1WZKbcj9bxHdvGgnWv7bbefw84D8vwgwrWluXKyzQVrCWys1SvyNeS4xGfHFEBu+aYAAAAAAbHPxuacUGAr7Ey4y9YK4J2KaTigijexrMK1mVJpdZVWQ6my+ErHCXPs7VZrGmBv/ABBav/AYbKchAGorXgubOYdJa425yu5Li+bdl443przoMsv5qGUj3qvOK+LM72loJ1x+023X+POQ/L8IMK1rYDi2eMxrNMuwrW3E9MJlsK1oZjjtZLZsUCAAAAnAD/bGguSwIcwcWvyF8tlkx7FFJ+lt+iAHtGwSoKqkwRp7IcTJfDMXxJnr/Vs6HV8RRL1pUFa7rNuOidZ/OqLAdhIJoL1rh7CIYScvFbwPd/34W0LG2dMFZcb/15kOXxUO/blGHfhS2ys76Y3HW7Lfffg87DMnzwgnV5Q2v7C9a6FKwAAABwPvyzoekH/ziWte8hjdyhkFKlU83sflYcz2KWYeF8VZaDalkcw2fnObj4TtTo9bR8XX436uSaglWdX7IdK2BVloMwEI0Fa7nrSHuJvXqHpMtp3m5+vS3nQZbHZFGy3t9XVb7WbCkod91uw/33qPOwDB+6YI2WSZeTJeqdPQrW7LkDAAAAHBf/bGhGg38cy6SM2V4AlV1TsGb/YFHn8XSVb1dVloNqWRzEJ+c5LVDlDNXku1mzs1gbjyf+IYE4v2Q7FKwHoqlgjXsHOUM16iv2msXa2uWk5Nbbdh5keVDSGcv3nm5NMdnyNRS7bvdBBWvLeViGD/wdrJUburtgjY+npaUGAAAAOBv+2dCMBv84lukf5nn0jL/cHwIqmN1Px/H0lqtBleWgWhYH8dl5zpSZkTsXrHGWxR/0ivbHVwQcipaCNVlGdjePKFjT4qx1o7n1Np4HWR6U5D2burj03xts6tT23G7L/feg87AMP6hgDeeWNMPJHZfOPk0POn5dTV9PZpxG209no7YUrMtjLn1IyNcAAAAADo5/NjSjwT8+WfuV4vpMt29zs0WDzYVUw6w+6YO+g3VR6hZmNTpVloNqWXyWg+V5sc/0uNKvCBCFqNl6POk+oxI53d98PCrLQRiIloInLSwXXUepyyhPMrt1KKI7WewzXnfVepvOg4L1dVin1/Z+txXx8Xu9zH05t3lq201Ijr+lGI3p3J/DMvywglW+OVmXb25+6q4tmxxL0baCteeY+98sAAAAgPHxz4ZmVA7gkxV/1ClrWg51rOtLnrTQLJVckbWCdc3x9Jx/sF5IxceEz3W0PHfma+26UYnavp6/h1SWg/BKOjqJqTvp6TGuxk1o/rUr6SS2rLust+E8rpDlV9HzvokSVlIpJiu5zVMrPNfcfyVGLlgD6YWUZt60bNnplm8uRBsL1kDTMTODFQAAAM6JfzY050IBX+HiDztJ1cy6dDZcSVdmPaxgXXM8nQUYBevwjpfnxu1GJWnHet+mZXF93fT+UVkOwiuJC5myvvdoXC/tW/YoWEWHs3a91edxhSy/jrZCPenJilSKyYcVrGvvvxy1/eWxDG8rWBsvTO4NrK++vGBtF/V28eb9JuGIilkdnGzoaqUyAAAAwIHxz4amH+Tji1S/Pn03/yv8a2fYxeXPfl8RsO542go5k4L1EI6Y58VXUZi5rwVYezyzOttpGXtTZTkIr2TjDLrs5K5cuRV3H7JPaZmopli7XqD7PChYX05hsmJz/zlRKyYbciupbffwM1gBAAAA4Mz4Z0MzHegjHkGV5aBaFnF0VZaDAEeELMOZsAxTsAIAAADAhH82NNVgH3F0VZaDalnE0VVZDgIcEbIMZ8IyTMEKAAAAABP+2dBUg33E0VVZDqplEUdXZTkIcETIMpwJyzAFKwAAAABM+GdDUw32EUdXZTmolkUcXZXlIMARIctwJizDFKwAAAAAMOGfDU012EccXZXloFoWcXRVloMAR4Qsw5mwDFOwAgAAAMCEfzY01WAfcXRVloNqWcTRVVkOAhwRsgxnwjJMwQoAAAAAE/7Z0FSDfcTRVVkOqmURR1dlOQhwRMgynAnLMAUrAAAAAEz4Z0NTDfYRR1dlOaiWRRxdleUgwBEhy3AmLMNRwYqIiIiIiIiIiIiI7VKwIiIiIiIiIiIiIq6UghURERERERERERFxlf/v8v8BpuXtDz1DQt0AAAAASUVORK5CYII=\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Si rammenta che in applicazione al principio contabile internazionale IFRS 16, le locazioni sono rilevate mediante iscrizione dei \u201cRight of use\u201d e dei debiti finanziari. A tal riguardo, i debiti verso Pmimmobiliare sono riconducibili per euro 29.057 migliaia all\u2019applicazione del principio contabile IFRS 16. I debiti verso Azienda Agricola Quercete sono quasi interamente riconducibili all\u2019applicazione del principio contabile IFRS 16 (pari a euro 568 migliaia).</span></p><p class=\"Normale\" dir=\"ltr\" id=\"_Hlk129006642\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Con riferimento ai rapporti patrimoniali in essere al 31 dicembre 2025, sono esposti nella seguente tabella i saldi di credito con dettaglio della controparte e per natura del rapporto:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" src=\"data:image/png;base64,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\" style=\"width:428.05pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Con riferimento ai rapporti patrimoniali in essere al 31 dicembre 2025, sono esposti nella seguente tabella i saldi di debito con dettaglio della controparte e per natura del rapporto:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:428.05pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" id=\"_Hlk129006647\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito \u00e8 esposta la tabella sintetica dei rapporti economici con parti correlate, riferita all\u2019esercizio 2025 (ove riportato \u201c0\u201d trattasi di rapporti inferiori a Euro 1 migliaia):</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Si rammenta che in applicazione dell\u2019IFRS 16, le locazioni sono rilevate mediante iscrizione dei \u201cRight of use\u201d, conseguentemente il conto economico risulta impattato dagli oneri finanziari e non anche dal costo dei canoni di locazione. A livello di Gruppo il costo di locazione (considerato ai fini IFRS 16) riconosciuto a parti correlate al 31 dicembre 2025 \u00e8 stato pari ad euro 6.007 migliaia, gli oneri finanziari correlati ai diritti di utilizzo, iscritti in applicazione del principio contabile IFRS 16, ammontano a euro 1.574 migliaia. Gli altri costi del Gruppo sostenuti con parti correlate concernono principalmente forniture e servizi di natura tecnica ed industriale, consulenziale e professionale, regolati a condizioni analoghe a quelle generalmente applicate nel settore in cui le singole societ\u00e0 operano. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;\">Tali rapporti sono principalmente in essere con le seguenti societ\u00e0:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\" style=\"color:#000000;\">Compensi per servizi tecnici e O&amp;M</span><span dir=\"ltr\"> </span><span dir=\"ltr\" style=\"color:#000000;\">nell\u2019ambito dei rapporti con le parti correlate nel corso dell\u2019esercizio 2025 in capo alla PMImmobiliare Srl</span><span dir=\"ltr\">;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\" style=\"color:#000000;\">Acquisti di beni: Cotton S. Srl fornisce al Gruppo beni e materiali elettrici e informatici;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:17.85pt;padding-inline-start:17.85pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\" style=\"color:#000000;\">Pubblicit\u00e0 e marketing: Manita Creative Srl fornisce servizi di marketing e cura la stampa di materiale pubblicitario e di etichette;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:17.85pt;padding-inline-start:17.85pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\" style=\"color:#000000;\">Sponsorizzazioni: concesse dalla FS e dalla FIB Spa alla Polisportiva Matese e FC Matese.</span></span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;\">In relazione ai profili di correlazione: </span></p><p class=\"Normale\" dir=\"ltr\" id=\"_Hlk108097133\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;\">Azienda Agricola Quercete a rl \u00e8 partecipata al 100% da Pmimmobiliare Srl, la quale \u00e8 a sua volta \u00e8 controllata al 100% da SE.R.I. S.p.A.. Polisportiva Matese SSD \u00e8 controllata al 100% da SE.R.I. S.p.A.. Cotton Sport Srl e Manita Creative Srl sono partecipate al 100% da Charity Srl, partecipata, a sua volta, al 50% da Andrea Civitillo.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Rapporti con gli organi amministrativi e di controllo, nonch\u00e9 con i dirigenti aventi responsabilit\u00e0 strategiche</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Alla data della presente relazione, Vittorio Civitillo, Amministratore Delegato, e Andrea Civitillo sono titolari indirettamente, attraverso SE.R.I. Spa, di azioni della Seri Industrial corrispondenti complessivamente al 56,368% del capitale sociale della Societ\u00e0.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">SE.R.I. Spa \u00e8 controllata da Vittorio Civitillo, che ne possiede il 50,6%, mentre Andrea Civitillo ne possiede il 49,4%.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Vittorio Civitillo \u00e8 titolare inoltre direttamente di azioni corrispondenti allo 0,099% del capitale sociale della Societ\u00e0. Si rappresenta che i compensi maturati dai componenti del Consiglio di Amministrazione della Societ\u00e0, dai componenti i Comitati della Societ\u00e0 e da un Procuratore in FIB SpA rappresentano un rapporto con parti correlate.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere Carpredefinitoparagrafo\" dir=\"ltr\">All\u00b0 4a. Informativa sui rapporti con parti correlate, in attuazione della delibera Consob 15519 del 27 luglio 2006.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Stato Patrimoniale Consolidato</span></p><p class=\"Normale\" dir=\"ltr\" style=\"font-size:1pt;\"><br/></p><table class=\"Tabellanormale\" dir=\"ltr\" style=\"width:calc(min(481.9pt,100%));--W:481.9pt;margin-inline-start:unset;\"><colgroup><col style=\"width:31.83%;\"/><col style=\"width:10.63%;\"/><col style=\"width:12.58%;\"/><col style=\"width:10.86%;\"/><col style=\"width:10.63%;\"/><col style=\"width:12.58%;\"/><col style=\"width:10.86%;\"/></colgroup><tbody dir=\"ltr\"><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#1F4E79;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#FFFFFF;font-weight:bold;font-size:9.0pt;\">31/12/2025</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">Parti correlate</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">% sulla voce</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">31/12/2024</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">Parti correlate</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">% sulla voce</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Disp. liquide e mezzi equivalenti</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">46.160</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">46.573</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Attivit\u00e0 finanziarie</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">1.946</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">1.461</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">75%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">1.902</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">1.377</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">72%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Attivit\u00e0 finanziarie a FV a CE</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Strumenti finanziari derivati</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">8</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Crediti commerciali</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">80.398</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">248</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">65.527</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">3.358</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">5%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Altre attivit\u00e0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">240.386</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">29.702</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">12%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">136.177</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">13.823</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">10%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Rimanenze di magazzino</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">126.942</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">123.331</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">Attivit\u00e0 correnti</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">495.832</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">31.412</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">6%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">373.518</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">18.558</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">5%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Immobilizzazioni immateriali</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">121.798</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">112.096</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Attivit\u00e0 materiali per diritti di utilizzo</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">32.776</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">38.084</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Immobilizzazioni materiali</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">235.201</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">190.738</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Partecipazioni valutate metodo PN</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">497</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">666</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Altre attivit\u00e0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">2.110</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">2.542</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Attivit\u00e0 fiscali per imposte anticipate</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">45.779</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">37.116</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">Attivit\u00e0 non correnti</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">438.161</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">381.242</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">Att. classificate come poss. vendita</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">3.194</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">5.175</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">ATTIVO</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">937.187</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">31.412</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">3%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">759.935</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">18.558</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">2%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">Passivo e Patrimonio netto</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">\u00a0</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Debiti commerciali</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">126.145</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">211</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">133.055</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">195</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Altre passivit\u00e0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">75.963</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">1.847</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">2%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">50.359</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">236</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Debiti finanziari</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">238.787</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">133</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">80.284</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Passivit\u00e0 finanziarie per leasing</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">5.327</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">4.724</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">89%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">5.212</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">4.502</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">86%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Strumenti finanziari derivati</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">115</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Debiti per imposte</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">7.500</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">4.425</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Fondi</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">25.026</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">58.245</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">Passivit\u00e0 correnti</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">478.863</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">6.915</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">1%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">331.580</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">4.933</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">1%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Debiti finanziari</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">35.020</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">62.385</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Passivit\u00e0 finanziarie per leasing</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">27.072</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">24.900</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">92%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">32.422</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">29.480</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">91%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Benefici succ. al rapporto di lavoro </span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">5.114</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">5.264</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Imposte differite</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">15.826</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">16.025</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Altre passivit\u00e0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">196.511</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">154.070</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Fondi</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">7.183</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">168</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">Passivit\u00e0 non correnti</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">286.726</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">24.900</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">9%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">270.334</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">29.480</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">11%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">Pass. associabili ad att. dest. vendita</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">1.351</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">2.153</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Capitale sociale</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">106.457</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">106.457</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Riserva legale</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">1.513</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">1.358</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Sovrapprezzo azioni</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">22.562</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">22.562</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Altre riserve</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">23.973</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">(1.223)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Utile (Perdita) di gruppo</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">14.218</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">25.101</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">Patrimonio netto di gruppo</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">168.723</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">154.255</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Capitale/riserva di terzi</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">2.113</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">2.082</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Utile (Perdita) di terzi</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">(589)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">(469)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">Patrimonio netto di terzi</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">1.524</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">1.613</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">Patrimonio netto consolidato</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">170.247</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">155.868</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">PASSIVO E PATRIMONIO NETTO</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">937.187</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">31.816</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">3%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">759.935</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">34.414</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">5%</span></p></td></tr></tbody></table><p class=\"Normale\" dir=\"ltr\" style=\"font-size:1pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"font-size:1pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"font-size:1pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"font-size:1pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"font-size:1pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"font-size:1pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"font-size:1pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"font-size:1pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"font-size:1pt;\"><br/></p><p class=\"Normale Sottotitolo\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere\" dir=\"ltr\" style=\"color:#002060;font-size:14.0pt;\">All. 4b. Informativa sui rapporti con parti correlate, in attuazione della delibera Consob 15519 del 27 luglio 2006.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Conto economico Consolidato</span></p><p class=\"Normale\" dir=\"ltr\"><br/></p><table class=\"Tabellanormale\" dir=\"ltr\" style=\"width:calc(min(481.9pt,100%));--W:481.9pt;margin-inline-start:unset;\"><colgroup><col style=\"width:39.36%;\"/><col style=\"width:11.24%;\"/><col style=\"width:10.19%;\"/><col style=\"width:9.17%;\"/><col style=\"width:10.63%;\"/><col style=\"width:10.2%;\"/><col style=\"width:9.17%;\"/></colgroup><tbody dir=\"ltr\"><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#1F4E79;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#FFFFFF;font-weight:bold;font-size:9.0pt;\">31/12/2025</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">Parti correlate</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">% sulla voce</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">31/12/2024</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">Parti correlate</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">% sulla voce</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Ricavi da clienti</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">278.975</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">107</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">201.522</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">89</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Altri proventi operativi</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">72.521</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">25</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">78.217</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">10</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Incrementi di immobilizzazioni per lavori interni</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">21.474</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">20.902</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">Totale ricavi, proventi ed incrementi per lavori interni</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">372.970</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">131</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">300.641</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">100</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Costi per acquisti di materie</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">181.383</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">521</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">138.613</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">663</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Variazione rimanenze</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">(5.542)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">(8.174)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Costi per servizi</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">53.974</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">1.670</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">3%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">49.276</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">1.653</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">3%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Altri costi operativi</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">14.971</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">85</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">1%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">6.215</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">63</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">1%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Costo del personale</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">66.026</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">2.282</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">3%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">47.909</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">1.932</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">4%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">Costi operativi</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">310.812</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">4.558</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">1%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">233.839</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">4.311</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">2%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">Margine operativo lordo</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">62.158</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">(4.427)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">(7%)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">66.802</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">(4.212)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">(6%)</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Ammortamenti</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">41.306</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">33.404</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Svalutazioni/riprese di valore</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">1.561</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">1.580</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">Risultato operativo</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">19.291</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">(4.427)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">(23%)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">31.818</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">(4.212)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">(13%)</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Proventi finanziari</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">2.606</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">2.135</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Proventi da partecipazioni collegate valutate PN</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">Utile (Perdita) prima delle imposte</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">8.399</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">(5.852)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">(70%)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">22.380</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">(5.986)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">(27%)</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Imposte</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">(7.531)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">(3.318)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">Risultato netto di attivit\u00e0 operative in esercizio</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">15.930</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">(5.852)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">(37%)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">25.698</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">(5.986)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">(23%)</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Risultato netto delle discontinued operation</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">(2.301)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">(1.066)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">Utile (Perdita) consolidata</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">13.629</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">(5.852)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">(43%)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">24.632</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">(5.986)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">(24%)</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">Utile (Perdita) di pertinenza di terzi</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">(589)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">(469)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:9.0pt;\">0%</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">Utile (Perdita) di pertinenza del gruppo</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;background-color:#F2F2F2;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">14.218</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">(5.852)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">(41%)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">25.101</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">(5.986)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:1.0pt solid  #BFBFBF;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:9pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:9.0pt;\">(24%)</span></p></td></tr></tbody></table><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"font-size:1pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"font-size:1pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"font-size:1pt;\"><br/></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfRelatedPartyExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00860_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere Carpredefinitoparagrafo\" dir=\"ltr\">Nota 46. Passivit\u00e0 e attivit\u00e0 potenziali</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo \u00e8 parte di procedimenti legali di varia natura. Nel caso la rischiosit\u00e0 sia stata valutata probabile si \u00e8 proceduto a stanziare un apposito fondo rischi, anche sulla base delle valutazioni dei legali che assistono le diverse societ\u00e0 del Gruppo.</span></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Informazioniintegrativesullepassivit\u00e0potenzialitextblock\" title=\"Informazioni integrative sulle passivit\u00e0 potenziali [text block]\"><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Passivit\u00e0 potenziali</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:12.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;font-weight:bold;text-decoration-style:solid;\">Accertamenti tributari</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Processo Verbale di Constatazione relativo alle annualit\u00e0 dal 2012 al 2015 consegnato in data 20 giugno 2017 dal Nucleo di Polizia Tributaria di Caserta - Sezione Tutela Entrate</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"background-color:yellow;text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\"> </span></p><p class=\"Normale\" dir=\"ltr\" style=\"background-color:#FFFFFF;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">FIB ha impugnato avvisi di accertamento dinanzi alla Commissione Tributaria Provinciale di Caserta per l\u2019annullamento previa sospensione degli avvisi di accertamento emessi dall\u2019Agenzia delle Entrate di Caserta che contestano l\u2019errata imputazione temporale di componenti negativi di reddito con riferimento al periodo di imposta 2013, 2014 e 2015. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"background-color:#FFFFFF;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I giudizi sono definiti con sentenza di rigetto. FIB ha presentato appello a ciascun giudizio.  </span></p><p class=\"Normale\" dir=\"ltr\" style=\"background-color:#FFFFFF;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La passivit\u00e0 potenziale complessiva \u00e8 pari ad euro 1.296, di cui euro 200 migliaia per Irap ed euro 1.096 per IRES; con il supporto dei propri consulenti, FIB ha ritenuto di non iscrivere alcun fondo rischi per imposte. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"background-color:#FFFFFF;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Si segnala che l\u2019impatto economico derivante dagli avvisi di accertamento emessi con riferimento ai periodi di imposta 2013, 2014 e 2015, trattandosi esclusivamente di errata imputazione temporale sia di componenti negativi di reddito nonch\u00e9 di maggiori e correlati componenti positivi di reddito, sarebbe limitato alle sanzioni applicabili, valutate dal legale che assiste la societ\u00e0 nell\u2019importo ridotto di 250 euro per ciascun giudizio, per evidente assenza di danno erariale. I fondi risultano pertanto iscritti nella misura ridotta delle sanzioni.</span></p></div><p class=\"Normale\" dir=\"ltr\" id=\"_Hlk99018382\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Attivit\u00e0 potenziali</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le societ\u00e0 del Gruppo Seri Industrial sono parte di contenziosi attivi per il ristoro di danni subiti ovvero per il recupero di somme da parte di terzi. Considerata l\u2019incertezza degli esiti di tali contenziosi, le relative attivit\u00e0 potenziali non possono essere rilevate in bilancio per assenza dei necessari presupposti previsti dallo IAS 37. Di seguito sono esposte le principali attivit\u00e0 potenziali del Gruppo:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"background-color:#FFFFFF;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Azione di responsabilit\u00e0 deliberata dall\u2019assemblea dei soci di Seri Industrial</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019Assemblea dei soci del 18 dicembre 2018 ha deliberato in senso favorevole sulla proposta di promuovere l\u2019azione di responsabilit\u00e0, ai sensi degli artt. 2392, 2393 Codice Civile e, per quanto occorra, ai sensi dell\u2019art. 2043 Codice Civile, nei confronti di precedenti amministratori della Societ\u00e0 nel periodo 1 gennaio 2015 \u2013 3 agosto 2016, nonch\u00e9, ai sensi dell\u2019art. 2407 Codice Civile, e, per quanto occorra, ai sensi dell\u2019art. 2043 Codice Civile, nei confronti del presidente del Collegio Sindacale della Societ\u00e0 all\u2019epoca dei fatti.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019azione sociale di responsabilit\u00e0 nei confronti dei sopra citati soggetti in carica nel periodo gennaio 2015 \u2013 3 agosto 2016, ha preso le mosse dalla denuncia formulata ex art. 2408 c.c. dell\u201911 maggio 2016 da un socio e dal complesso delle verifiche eseguite, sugli atti societari, autonomamente dai nuovi organi sociali e con riferimento alle decisioni assunte nel periodo gennaio 2015 \u2013 3 agosto 2016.</span></p><p class=\"Normale\" dir=\"ltr\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"background-color:#FFFFFF;margin-block-start:6.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Richiesta di rimborso assicurativo a seguito dell\u2019incendio di Avellino avvenuto nel 2019 </span></p><p class=\"Normale\" dir=\"ltr\" style=\"background-color:#FFFFFF;margin-block-start:6.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019incendio divampato in data 13 settembre 2019 presso lo stabilimento sito in Avellino in cui la controlla ICS Srl (ora Seri Plast) svolgeva la propria attivit\u00e0, ha comportato ingenti danni diretti e indiretti, tra cui la completa distruzione di molte attrezzature, impianti e macchinari. Seri Plast ha inviato una richiesta di risarcimento danni che ammonta ad euro 2.316 migliaia di cui euro 1.666 migliaia per il magazzino ed euro 650 migliaia per attrezzature, impianti e macchinari alla PMImmobiliare Srl, sublocatore dell\u2019immobile in quanto locatario dello stesso nell\u2019ambito di un contratto di locazione finanziaria con societ\u00e0 di leasing. Con atto di citazione promosso innanzi al Tribunale di Bologna, notificato alla Compagnia assicurativa e alla societ\u00e0 proprietaria dell\u2019immobile, Seri Plast, oltre a chiedere gli importi indicati innanzi, ha anche avanzato domanda di risarcimento danni per euro 4.272 migliaia per la mancata produzione, euro 217 migliaia a titolo di pagamento dei canoni di locazione, euro 5.000 migliaia per la perdita del contratto di fornitura con primario cliente, oltre a richiedere il risarcimento anche per i danni ancora in essere. Il Giudice di prime cure ha emesso sentenza parziale sulle eccezioni preliminari sollevate dalle controparti, ritenendo la piena legittimazione attiva di Seri Plast alla presentazione della domanda, in quanto soggetto assicurato stante l\u2019autorizzazione alla sublocazione rilasciata dalla proprietaria dell\u2019immobile. Nel merito, dopo il deposito delle memorie istruttorie, con ordinanza dell'8 gennaio 2024 il Tribunale ha ritenuto di disporre la sospensione del giudizio civile in attesa della definizione del procedimento penale pendente, in relazione all'incendio, innanzi al Tribunale di Avellino, ancorch\u00e9 sia stato evidenziato che fra i due giudizi non sussiste un rapporto di pregiudizialit\u00e0.\u00a0</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Richiesta di risarcimento danni E-distribuzione S.p.A.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"background-color:#FFFFFF;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Con atto di citazione notificato in data 18 gennaio 2023 FIB S.p.A. ha convenuto in giudizio E-distribuzione S.p.A. per vederne accertare e dichiarare la responsabilit\u00e0, anche ai sensi degli artt. 2050 e 2051 c.c., in ordine alle innumerevoli anomalie e sbalzi di tensione che si verificano nel servizio di fornitura di energia elettrica dello stabilimento di Teverola (CE). L\u2019azione \u00e8 stata incardinata nei confronti di E-Distribuzione S.p.A. quale distributore dell\u2019energia elettrica ed effettivo proprietario, titolare dell\u2019esercizio di linee elettriche, degli impianti, delle reti a media e bassa tensione, nonch\u00e9 quale proprietario dei manufatti utilizzati per la trasformazione, per il trasporto e per la distribuzione a media e bassa tensione, oltrech\u00e8 responsabile della relativa manutenzione.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"background-color:#FFFFFF;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La Societ\u00e0 ha altres\u00ec formulato una domanda di risarcimento del danno, inizialmente quantificato in euro 7.554 migliaia, riservandosi di aggiornare in corso di giudizio il maggior danno patito a causa del perdurante stato di grave malfunzionamento, nonch\u00e9 la condanna di E-Distribuzione S.p.A. ad adottare ogni misura necessaria od opportuna per risolvere i problemi lamentati ed evitare che continuino a verificarsi. Durante la fase istruttoria del giudizio la Societ\u00e0 ha dato prova dell\u2019ulteriore danno subito, aggiornando il valore del risarcimento inizialmente richiesto, a causa del perdurante malfunzionamento che continua ad arrecare ingenti danni, compromettendo il buon esito dell\u2019attivit\u00e0 produttiva. Per ottenere una tutela d\u2019urgenza FIB ha presentato ricorso ex art. 700 cpc, in accoglimento del quale \u00e8 stata disposta CTU: l\u2019ausiliare del giudice ha confermato l\u2019esistenza di anomalie, precisando che la frequenza e la severit\u00e0 dei buchi di tensione sono rappresentativi di una inadeguatezza infrastrutturale della rete di alimentazione del carico elettrico FIB che richiedono l\u2019adozione di soluzioni strutturali con specifiche attivit\u00e0 di manutenzione da parte del distributore.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Richiesta di indennizzo agli ex soci di Menarini S.p.A..</span></p><p class=\"Normale\" dir=\"ltr\" style=\"background-color:#FFFFFF;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">In data 22 ottobre 2025, Menarini ha riapprovato il progetto di bilancio di esercizio al 31 dicembre 2024. Le rettifiche apportate non hanno comportato impatti n\u00e9 sul bilancio consolidato al 31 dicembre 2024 del Gruppo Seri Industrial, n\u00e9 sul bilancio intermedio al 30 giugno 2025, in quanto riferite a circostanze (errori e cambiamenti di stima) verificatesi antecedentemente all\u2019ingresso di Menarini nell\u2019area di consolidamento; i relativi effetti risultavano gi\u00e0 riflessi nel saldo di apertura dei dati patrimoniali alla data di acquisizione da parte della Societ\u00e0. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"background-color:#FFFFFF;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le verifiche hanno riguardo poste per le quali la societ\u00e0 ha attivato le richieste di indennizzo previste dal contratto, per un importo pari a euro 82.385.000. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"background-color:#FFFFFF;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La Societ\u00e0 ha depositato gli atti presso il Tribunale delle Imprese di Napoli al fine di avviare il riconoscimento del risarcimento nell\u2019ambito di una domanda riconvenzionale sulla impugnativa di bilancio proposta da Invitalia, per la quale i legali ritengono remoto ogni rischio di soccombenza, sia nel merito che nella forma, non essendo riconosciuto ad Invitalia, che detiene il 2% della Menarini, il diritto di impugnativa.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"background-color:#FFFFFF;margin-block-end:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"background-color:#FFFFFF;margin-block-end:6.0pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"background-color:#FFFFFF;margin-block-end:6.0pt;\"><br/></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfOtherProvisionsContingentLiabilitiesAndContingentAssetsExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00870_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Passivit\u00e0 potenziali</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:12.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;font-weight:bold;text-decoration-style:solid;\">Accertamenti tributari</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\">Processo Verbale di Constatazione relativo alle annualit\u00e0 dal 2012 al 2015 consegnato in data 20 giugno 2017 dal Nucleo di Polizia Tributaria di Caserta - Sezione Tutela Entrate</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"background-color:yellow;text-decoration-line:underline;text-decoration-style:solid;font-style:italic;\"> </span></p><p class=\"Normale\" dir=\"ltr\" style=\"background-color:#FFFFFF;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">FIB ha impugnato avvisi di accertamento dinanzi alla Commissione Tributaria Provinciale di Caserta per l\u2019annullamento previa sospensione degli avvisi di accertamento emessi dall\u2019Agenzia delle Entrate di Caserta che contestano l\u2019errata imputazione temporale di componenti negativi di reddito con riferimento al periodo di imposta 2013, 2014 e 2015. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"background-color:#FFFFFF;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I giudizi sono definiti con sentenza di rigetto. FIB ha presentato appello a ciascun giudizio.  </span></p><p class=\"Normale\" dir=\"ltr\" style=\"background-color:#FFFFFF;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La passivit\u00e0 potenziale complessiva \u00e8 pari ad euro 1.296, di cui euro 200 migliaia per Irap ed euro 1.096 per IRES; con il supporto dei propri consulenti, FIB ha ritenuto di non iscrivere alcun fondo rischi per imposte. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"background-color:#FFFFFF;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Si segnala che l\u2019impatto economico derivante dagli avvisi di accertamento emessi con riferimento ai periodi di imposta 2013, 2014 e 2015, trattandosi esclusivamente di errata imputazione temporale sia di componenti negativi di reddito nonch\u00e9 di maggiori e correlati componenti positivi di reddito, sarebbe limitato alle sanzioni applicabili, valutate dal legale che assiste la societ\u00e0 nell\u2019importo ridotto di 250 euro per ciascun giudizio, per evidente assenza di danno erariale. I fondi risultano pertanto iscritti nella misura ridotta delle sanzioni.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfContingentLiabilitiesExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00880_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere Carpredefinitoparagrafo\" dir=\"ltr\">Nota 47. Informativa sui rischi</span></p><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Informazioniintegrativesulrischiodicreditotextblock\" title=\"Informazioni integrative sul rischio di credito [text block]\"><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Rischio di credito</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;\">La massima esposizione teorica al rischio di credito per il Gruppo \u00e8 rappresentata dal valore contabile delle attivit\u00e0 rappresentate in bilancio. Sono oggetto di svalutazione individuale le posizioni per le quali si rileva un\u2019oggettiva condizione di inesigibilit\u00e0 parziale o totale. L\u2019ammontare delle svalutazioni tiene conto di una stima dei flussi recuperabili e della relativa data di incasso, degli oneri e spese di recupero futuri. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;\">Di seguito si riporta il dettaglio dell\u2019esposizione al rischio di credito del Gruppo al 31 dicembre 2025, con evidenza della ripartizione delle attivit\u00e0 finanziarie per scadenza:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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bagNmSVdj1d35z5eSZwzJTI8peoFAIApMIseVfaPBcfSCYDptUCD9DcAplf4mKr8BkIyMaCOOwr6O0g7ryJYQ8anuyvwM8XfGqR97rSvVRmoFz/R888yfqTpa8PpabFR1hwY6bq+wWnAbqAVbAdaWOvnJBMDU+UlXvbkqC8bjTsZV+ceLwgKZ58QytSR7Nti83Fr49bmAyYGRmr6XN1Gh8TASMc+XsmeEyaQRGYiCQAAAnRwFj2iGhIDzjcGvLqKXx+klUsMXKW/jXCXc752XkWwhobEgPKnwr/bdTX5WeIjpvw+y69Lng8wsNh/DDI3ZzdYc2Ci0nYArmA30Aq2Ay2s8HPyPz4MAAAApyUO0CL0G9LOqwgAYCtYcwAAAOCoaP+GxAAAAAC4WEFahPaWdl5FAABbwZoDAAAAR0X7NyQGAAAAwMUK0iK0t7TzKgIA2ArWHAAAADgq2r8hMQAAAAAuVpAWob2lnVcRAMBWsOYAAADAUdH+DYkBAAAAcLGCtAjtLe28igAAtoI1BwAAAI6K9m9IDAAAAICLFaRFaG9p51UEALAVrDkAAABwVLR/Q2IAAAAAXKwgLUJ7SzuvIgCArWDNAQAAgKOi/RsSAwAAAOBiBWkR2lvaeRUBAGwFaw4AAAAcFe3fkBgAAAAAFytIi9De0s6rCABgK1hzAAAA4Kho/+ZJ/wchhBBCCCGEEEIIIYQQQscWiQGEEEIIIYQQQgghhBBC6EQiMYAQQgghhBBCCCGEEEIInUgkBhBCCCGEEEIIIYQQQgihE4nEAEIIIYQQQgghhBBCCCF0Ij3df5AYAAAAYMG/f/8Q+nVZTiwAwFaw5gAAAMBR0f4NiQEAAABwsYK0CO0t7byKAAC2gjUHAAAAjor2b0gMAAAAgIsVpEVob2nnVQQAsBWsOQAAAHBUtH9DYgAAAABcrCAtQntLO68iAICtYM0BAACAo6L9GxIDAAAA4GIFaRHaW9p5FQEAbAVrDgAAABwV7d+QGAAAAAAXK0iL0N7SzqsIAGArWHMAAADgqGj/5jCJga+3p8vT09Pl7ev+B4Bafj4uL4MNPb18XH7ufwIAODtWkBahvaWdVxEAwFaw5gAAAMBR0f5NdWLg5+PlGoDXeoRgvJkY+Hq79/HtUtXF1nLwO/SaLy8xgD0AwImxgrRoY32/X56vnztaz5f3b+Pcf5+X18W5Wl65hD5fl/W8ftrniqr6fFdFGe28imCJ+MNaLx/pxx1ayriILxXo5VJaXbDPWDyo8XP5eNH1+mru/+n4urwZ4zfLn7uudnNnnv86nzttN0tK2mHNKaPcDja6f6d9mlJhcKLK3la0A31pXSc0a9ev4jVn5Wci9KOH3QhldbV/vrLe9Ocv+8ettptbp7R/U54YMC9Ea/0NtgaZtNLEgHm+QCD4b9FrvkgMAAAsiAO0aFt9vt78E0+vn3GZvomBdPuvl8/qMlaf68to51UEipyfbjm8LWUSWBsorWx1cX9IDOxAQ+Cis93ciPtR4XNn7UZT3g5rToZqO+h//6bXnJQN1dlbezvQlxXrhNBj/Spcc1Z/JkInOtjNRE1d8bmx7KAw601nWu75HuuEon0tWGG7BeuU9m/KEgNBpXFn5g/533TCZbBL56j2fDgBYufJDQUAwLnQwVm0sdQT9GFg/Pvy/nz7+9Pz++Vbl5kSA3bQvkrqmwJB+/rJ/vibAy19biijnVcRKO4PMcR+7fy0kLEBzZap8JPVXiEso4KBGf/q5psP/fy4P5BR7Y/JBqrsCSwYkTGr2Gy22FqCsFx9f0rtprYd1pwMPdePK5X37/TgVtSOjlsYHai2t8Z2oC9r14mJDnZbtOZ0+EyE9XSzm4H6uhraY73pT8s932GdmGhcC9babsk6pf2bgsSA6nDi6seOkxiAP43ctHxIAwBMzEFbtLW+359v/pb52h4vAdArMTAH5Z/fv5fHp6RB2E5Ln1vKaOdVBCW0PMBTX2bawJiOdcGGRjbDY3n5d6U/NvUBP66CdYGSkBW2NtlNZX+K7aa+HdacVlrsoPb+zbQhtrCY31o7aG0H+lJ//9ZTaLeFa87qz0ToQE+7aamrtj3Wm30pvOcD6su0rQUrbbdwndL+TT4xMGU4KgxQylwvZB68UcvxkItUSjkE0w0RnmsG+o1A7zQxlqRwa4B4Gislt45wXETL8RkIxnO+VqtMfH2mwfaub6JwLoP2M/ZRMqZyjjnWDeNcVT8AwLEJg7ZoU0nw/VcSA1JP7rcMouMtfW4oo51XEZTR8jCMlCneLOlNyILchiY6ntjE+Mz+Xs11QuVmM0OLrYXU9GeN3eTbYc1pp3r9qL5/Zf7GJynvfwrIHRdydtCrHehLbt7ayNtt1G5qzVn1mQjb0HPcS+qqbU/OZ73Zi/rPqoYyXdaCGluKzk2sU9q/ySYG0hkOhynw+7EIygbVSCdNLQ3eD+q/XF4sZ8II6G6VGEjWG9eTvO5B8VhP4/l2n+Sl3r7sAPiohdH2rm+kZi4L7aN4TL35yoyzOy5xPd7fAQBOQBi0RdtKguLLd+zLO/mXT/M7wfdqOYH/SfM3CsK+relzeRntvIqghLaNZP1mSdqJfPGBXF1yfCqX2MS4tJSBgZrNZo42Wwsp7886u8m3w5rTTnPgpPj+zdlaaaIhZwe92oG+lK8TNfT9rJI+Lm2j+v6ATvS0m5K6atuT81lv9qLlXqwv02MtKLelmnVK+zfZxEDTwiWB1Ltsw/UNfwoI686rOoO+pNpKBHQXA6apDQR7fRu4thM0MhtGnADQgXDzOu6a2zCC96qgXOPiOnrXt2IuR0XDcKNmTOXcuF/3myCufx7n6Mby6vH+DgBwAnRwFu0g9Z7/2xP16r37ySfsDZnne/IC/7PcQH91n+vLaOdVBDl8nzON79clkc3H1J7yK732xcfSx6uDhHM7sc8IOZSNxGqymdpyMVJPZvO72m7y7bDmtFK7frTcv3MZz9xk35quM2cHvdqBvhSuE1Vk7LZlzWn5TIQN6Wk3JXXJOYbM+We92ZfMPW/SUmZg9VpQaLuV65T2bzKJgbxxmkiHBnlGK8FZu15pdx5wM8A8Md90QX3SD6OM3FRm+4lyFlPfCgYpfR3OcTWeiyaSY+0Ybuf6aucy3caNmjGd6iucr+y4xPVU1w8AcBziAC3aQ8tgvxesTyYGrvK+AbCUBP6tMtPvAgwyf4Ogqs+i8jLaeRVBhPKvtEpcKU2VD7Zg9snz7Rs+4khVgHdguu6eQaKzsJyvUNHcCJ1sbYn0JzWXPewm3w5rThvV60fj/St7ectGpz4MSgfQ8nbQpx3oS8k6UUfabtesOcs1dv06CW30tJuSupZzH2q5prDe7Ef1Z9VAS5mZNWtBib3Vr1Pav9k2MZBYJGejT2m+qGQgf8A8nuhHsr6C/s/UjVHuOqa29aQn+5MyEsc4OtdXO5f58a20u6r5Gqkcl+r6AQCOgxWkRdtqDtCHsgPyjvQT+c/vl2/rnFjf75dn1Z4nK3jf0ueaMtp5FUGMvwkt3kTKBiK5+fDxfEKrfdlgLY5VJgamNoucRihisgNvHjrYmkl+89vHbvLtsOY00LB+NN+/sj/LKF1t3g76tAN9KZi3GjJ2u2bNqflMhK3paTcr6kp9vrLe7EPDZ1VTGcW6tSBvby3rlPZvihMDVYtXNpA615uWBG7zgWIZ6OB4oh/m+UK2/xonyGxScq4x6cn+pIzEaa9rffPcpKXKFNtHyZgOZOrzbsLiccn2FwDguMQBWrSl5tfpBMFxHbAvDfKPmpIDNb8/oF7pozQmAySQHyYGWvpcX0Y7ryIoQG9AcztJ8XdK/a+A2R8M9gxTnYO0H5XyrRKbmAWr+gxJajfBNbbmktn89rKbXDsDrDmVtNyLq+9fex86ml9yrz+Rt4Mba9uBvpTOWwE5G2xecyo/E2EHOtrN2rqSn6+sN5uy+2dVj7UgY2+N65T2b4p/Y6DKwUt17IoMTunAzoPpdcO8SRL9SN5U2f5raq6l5Fxj0pP9SRmJ017X+mqu/05v+/Dqk7+7KhyXbH8BAI7LFLRFm0sC7/ZT9vNrd/Kv6BFJmfLXCfmSYH5YV0ufW8po51UEhUz+kLOhGFE+U8uGU/xq+0Ei8S1V3TqInJXf73Vf64Y0Mm8NPn7K1pKk9iEDnewm284Aa04FjevHdvdv6V4ybwdpGvbB0IG183anxG4b15zqz0TYgU52c2VtXVK+Zu1gvVlNy2fV3v6xScbeGtcp7d9kEwNzIxVGL4OXDfyWD24ykD9gHk/0I1lftv+ammspOHcyPDXeyf6kjMRZPLrWVz+X+fGtrNOpT+Z42U7luGT7CwBwXMKgLdpO+SD+9J7/4h8V7pgYkKf5gyf5W/rcdp3aeRVBKZkNqPg5g4p9uYBM/QOLAGCXAK+029pvSJOf1yUtZTRS3plzEgOPR/P6seH9W7x3y9tBEvaIv8TKeRsptdumNUf6V/GZCDvQwW4m1taVt5EFrDfraPmsaikT0GstyNjbLomBqRODUp0dOyPHC4y2djFMnz/3MTic6Ecyc1N5000B6IJryV23eTzZn5SR7JEYcPqcomB8a8bUrs+59iskBgAAStEBW7Sl7CfltdJP2huSVwnVvH7IlPPqn6Y+t12ndl5FUIj4MZZvNx3znmYqwfHDFUm/O0Y2OBm/a/I/8c+2oXAeAlK2VkRqH5Khqr/5dlhzClixfmx3/8o+r6RPK+ytqh3oy5p5G+jyuTfgrjmdPxOhEyvtJmBlXdWfr6w3q2i55x/KP15hbwlb0/5NQWJgQCozK5yNdAriyiCmDF0NtBX8vQ6QLu9NjO7boKCqRD+SzkhJ/zVe3wZS1xFf99SnjQP5m9U3qmYuU+Or6iwe06A+wy6vzDcniQEAgDw6YIu2lH63//Jp+ukp+kFzQP1exvoGgfrx4WUiwQ7Of7+/Gk/xz+cuf6tgRZ+rypAYyLHwjQTlTy18tISv5WNtcpTPFftWA7N/62+MAoo2zHObRXWCwX0MrQFU+6usHy6kbM20G4vUPiRDkd0I+XZYczI0rR9Czf1r287Px9tirdHnltlQ3g76tAN9yc+bZzfr7DbCXXM6fyZCJ1bYzYJcXW2fr6w3G9Byzz+cf1xiuw4J30j7N2WJgQHdaVuqkzKQGccsW2dU/uqIWucNbX/c6woGNNUPdUNOksKF/dckryWqJ3fdC+NL9idlJGKIhQHwKw31DVTNZQ/7KKnPmuNAheNS2F8AgCOig7ZoY+kf3/UUJAF0kN2RlTRQ7eikgQ7KL+X8gHF1n9vKaOdVBDO+jyxa+nX5MqMcX2lQ4K+qv7tK73pmEpuYicnHa9gkwR29YXVkzFmLrbl2U9KHQUWmk7Sb+nZYc9I0rR9Czf3r2E567+nVW28Hbe1AXxrWCcduVtltTGrN6fmZCI30s5v6ugrON+af9aY/Lff87/vHDbbrkVintH9TnBi4YXdweR33iy8KpOoM2KzwRpxZ3Cz3xuXvQV8y/YjrmspW9V8xOTlKXh2mgTg3e7I/j5EYuFE4lzXjWzKmqfoW5W/XdbvZC8elpr8AAAdDB2fRPpJX6YTy38lvn+8E8q/yXudjJxqW3zhYqrbPo2rKaOdVBBHir0Qq9qlNxT7f7OtZGxJ7M+X5jQ6pYMuVeT/iXRuUY89ZJgBRaWu+3eyz+W1phzUnTdv6MVJ7/9bZTrrOFntraQf60jJvtt20261B9rNqPCWue1TlZyI00s9u2ury5j/1+cp605uWe/73/eM2ezNJrFPav6lMDAAAAMCZiAO0CP2GtPMqAgDYCtYcAAAAOCravyExAAAAAC5WkBahvaWdVxEAwFaw5gAAAMBR0f4NiQEAAABwsYK0CO0t7byKAAC2gjUHAAAAjor2b0gMAAAAgIsVpEVob2nnVQQAsBWsOQAAAHBUtH9DYgAAAABcrCAtQntLO68iAICtYM0BAACAo6L9GxIDAAAA4GIFaRHaW9p5FQEAbAVrDgAAABwV7d+QGAAAAAAXK0iL0N7SzqsIAGArWHMAAADgqGj/hsQAAAAAuFhBWoT2lnZeRQAAW8GaAwAAAEdF+zdP+j8IIYQQQgghhBBCCCGEEDq2SAwghBBCCCGEEEIIIYQQQicSiQGEEEIIIYQQQgghhBBC6EQiMYAQQgghhBBCCCGEEEIInUgkBhBCCCGEEEIIIYQQQgihE4nEAEIIIYQQQgghhBBCCCF0Ij1dAAAAABz+/fuH0K/LcmIBALaCNQcAAACOivZvSAwAAACAixWkRWhvaedVBACwFaw5AAAAcFS0f0NiAAAAAFysIC1Ce0s7ryIAgK1gzQEAAICjov0bEgMAAADgYgVpEdpb2nkVAQBsBWsOAAAAHBXt35AYAAAAABcrSIvQ3tLOqwgAYCtYcwAAAOCoaP+GxEABX29Pl6enp8vb1/0PR+Tn4/IyXOPTy8fl5/4nAItT3A+wHaw1fw4rSIu20vfl/XlcY18vn+bx4+r7/fn62fL6aR/XzqsIANbyc/l4Gdect8vZ3Lqfj5ekP8uaAwAA8NfBzynxc3ZODMik+HrEYCOJgT/C19vdjs530++JeT+0jj1z9nfoNVfeWoMtPCxWkBZtpM/X233w+hkd+7y8Xu8PT8+X9299fkor6pL+aS36Gstqz0p83M97fr98L46RGADN1+VtYVN8djQhn72LTY41xlovl4/iDcOKuibfQCm7ISu1j/t5zt6HNQdmWHOgBewGWsF2uvHofo7ERkrPHyn2je79KvBzSAwUQGKgnl8ZMwKLu1CbGEjaAnP2d+g1VyQG/hxxgBZtp8/X8R6wAvO/nxi49c2T8w0HK5GgFH87QNqwvjWgnVcRnJDps8LWoX31Dbj5aNYG9Pc3zOI/2nJ8hUr7SPmorDlwhTUHWsBuoBVspyt/18+x57rWNyr1c34pMVAzyL9PajAPwxESA7ALtXOLLUBA57UGticO0KKN9P1+eR7vDfOJeQnm93jFUENdKsAfBO2lz6NS33IIjsnrkgbF1+p+Y4LEAIyojVfgVKgHj/hsKSf5eSxj3SNZ31CXCoyEU33v86iFY9lgH9KO4aSy5kCTTQFgN9AMttOVR/ZzlD8TuiAFPktcJuUbFfo5JAYKIDFQD8Hg40JiAFbRea2B7YkDtGgbyTv2n9+/jeO/mRiYA/lm36akQVifXE860RF/O8Dvm3ZeRXAu5F2p6Q0e/kYpMp4v5qbsNzfM86bY7Nu0MQ7ra7MPv2+sOcCaAy1gN9AKttOXx/Vz1Fybk2nV1+Ybpfqm/Zs/khhQWRMlcwwl6HQ/OA34XbZR3FEZmKvuN2Q6sFnRtyTzjW7VkTacATPY1jBu8SKUCeLFYxOPd6Cg4fK+SRuWgvnMBhx3siNjLv0+JZA+pOoJ+hle3/K6KvtVcz8YY19kC9k5MygZl4n2OY/tTpcpsofe9U0UzmPQfsY2SsZUzjHHumGcq+qH30QHZ9F2Sr1G53cTA3K+97oi6/icTLCvZ77eONngjYN2XkVwJubPGfOzZUA+Z9OfoSCY/tyEv5Gsp7YuOd/bL1rH2+3DGwfWnLPDmgMtYDfQCrbTG+/z/cZv+jkDiSf57fpafKMbJX7O4ycG4uBkrPjqpmDY231glrJuJD+I+XJ58W7Q2r55WEG5q9Q4TefYxjb1X9rM9G0xBo3ButjIioLBlX2TNkzpMU71dSc7SrdTbvfJcdTXN/XzY/ogEQWXVNmv6vvBGPsiW8jYV0zxuIxsMOdvX/MHdiz3nupV30jNPBbaRrWtVY5zr7UGfg8dnEVbqTT4/oiJASsJkCujvlEQvTbI++aEdl5FcCZyGyL1eRZ/voNB6QbzNzbMub5ZwZN2+5C/x/4Ka87ZabcpODPYDbSC7fQlN55y/Df8nBEpE8XVBuwEUO56/MRSiZ/z4ImBebA8J25x4RJcuktf/BxgjiZMlQkGK6or7EJD3xz8idfj5E/0fEydfw/WxefOfXPGoDJYFycGBO/vV2r7tsAZC7evO9nR1M7Svqd2SoKequ345r22rTsa9TMe0xuV/fLaT7Ulx4zrS9pCotwCr18Di3HpOuezvU1SBSd7iK+hd30r5nFUNAw3asZUzo37tdNaA7+HDs6ijTS9q98L1kug3ZDxPv60autqefq/IPkgryAq/J0B7byK4EzIZ2DCR5RENZ8jeabPf288lR8Vy3QoUtTWldrz3BBfafZdVtiH/D1qjDXn7LDmQAvYDbSC7XTlof2cOzKf03kqTrQo1+Ib3Snwc34pMeApDHjlgqm5YNhywGTCatqZJ1nX19Q3h9sELoN9MVOd8YVVBdTsMXDryNQtxhd3yft7GqdvEbXj0DRXK+zIvmax/RXzbKH6uVgA7tT2Kz1e9v0w9cMok7SFjH1pasYlfQ3O8dScJ8c5c091qq92HtNt3KgZ06m+grm6kRmXuJ7q+mEvdHAWbSQvSD4pEcy/yn8yf6n6uiTwbx2bnvwfNCUGsomOQbnEQPR37byK4ERMn2lsmLuQHavZ37MVfbYnqa9LfEfr2OS7DJr8mzX24fydNefksOZAC9gNtILt9CU7Vr/r58wsy3qhmWrfSCjwcx46MZANLls3j/zNNIC5fV1nrh3reFPfHOZJzBifU6eU94J/IU6A2hu35Hj645AdHxOnb5rUuDp9bZqr5HWn7SitzBw7dbtk5mektl+58TKPJ/qRrK+g/zfqxiV3DfVzLgu2dT9X3lNX6uurncf82Pa3tZDKcamuH/ZiCtii7ZRNDDiSci1lY6XqmgL9aU3fKFiTGJCyJAZAI58R5ufmHTbM5bSOlZTrMc6puqb5TmvyX9bYh+N/sOacHNYcaAG7gVawnb60jpWU6zHOBXV5MR4ztjvZSFqL2E6Bn9OWGPA6lB04J1BkUnKuEVxzLlpYBgzzwTG/TGXfXOY+iOwgv9XXdF/8YGKfYN1ybG54f9cU920iM1dmXxvnaoUdpZXqx0hJfxWZftb3KzPGA+bcJvqRtIVs/4WacSk5t3bO6wP5feub5yUtVabYNkrGdCBTX/H97NWT7S/8FlPAFm2n1sTAqCmgX/qbAQkl65pfKaQ1JgOWPxi84lVCTlJBO68iOBMFfjUb5nLWjNW00U3MRSnJumzfZ/Qnl77lCvsQ/yMqy5pzdlhzoAXsBlrBdrqyZqykbGouSnHrmn2cIPY7+SRe32t8ozsFfg6JATWwiwG845ep7FsWKSNall28+sO7Xm+OJvUJ1nnG5xrlSG3f7iyuPcbs6952lGqnhMp6Mv2s75ecX3M/DCT6UWQLbv+FmusoObd2zlP3s9Ne1/pqrv9Ob9vw6pO/uyocl2x/4beYArZoO61JDExB+JrXCXlqqUsSBrpMvh7vx4f5xgDYyOem/5mV9RNhZlVwIT8X5bTUZfkvK+zD8T9Yc84Oaw60gN1AK9hOVx7cz5EYmf1AuJTxY3JLErGdAj/ngX98WM5NDMYUkFoT0LX/plkeb+xbMXP9rvN6r1cWh9igpM/LcXDmwBu3hvEcSY1pdd9GSsbT7OtedlTQThGV9WT62dKv1NyNmMcT/UjWl+2/UHMdW8y5LM6W/Ul7hffUldr66ucxP7aVdTr1Vd/PXr+y/YXfIgjaom30lxMDZiC/5QeL73LGQjuvIjgT+c8s+TyyN1kQ8JcTA6a/sMI+nLFgzTk7rDnQAnYDrWA7XXloPydff3USKBVLKfBzHjgxkB8M83gmuCQ3U1gk1Y5MWk2Z/PEs7nXoBcMbz9Q4O8e89uTvZgDTHpsRf9Fq6Nv0d3+RvOJcw2PYUTlSd1E9mX6O1PYrfb4z54l+JD/ACvov1IxL/zmX6/6txIDT5xQFY7ve1hruZ69fBf2F3yEI2qJtVPJOfk+rkgqRquuaEwBxgH/6weL4GwGjpus1EhDSh6icdl5FcC6Sn1nyGWJ+HsGCabwsPyTDqs12RHVd854g9iub7UP6EJVjzQHWHGgBu4FWsJ2OPLSf48dRBbGFsiSQ7xtdKfBzHjoxME/m8iKmIFlcl5RxJlEGOKhOtRMMpAzgXV6Z4r6Z3IwiqmLqp7UoTPW/vDjXOhtGWH42wPJxc+rS1z8o7ubcx/V9Kw6IetfQMlfueNzI2ZHV12sZp74AVY+56dF1ZPp5pbZfXvsl94PRD98WBkr6L3j9GkhdQ585rw/kb1bfqJp5TI2tqrPN1jquNSX9hV9BB2fRVko9qX8PvlsBdgmiD1o8eT/VqZ/ab6vr+/3V6Ndcv5nQmIL/cX2qnNEPecVQ3AftvIrgZLifWeozx/h8BAsZs+gz+sr9s90aS+ULxn6Dnoe5aFtdPx9vRr+0b2H4T432IX5h3AfWHGDNgSawG2gF2+mIjNkj+jkqhmL0b45XhTG3Jt9ooMTPeezEwIAeFEuLyZKbyQkuXYNdw/F43uTvSw2Df+9DXKa6byZ6ImN54xSWMduJgrhLRXWnxs2t6+Xy9maPjVlGTqrqm75pDOn+Jq5hLzvKtePVF5Osp/CaNbX9qr4fau1HChf2Xygel4G+cy733C8mBgaq5rGHbZTU12utKewv7I8OzqKtlHr1znzMVfKpfB1kb6tr+j0AU/63HFrKLX/I+CbtvIrgfKQ/B+0NEVjM/vXCh1fHXC0LzZ/jg2Yfq62u1nluKef59Kw5MMKaAy1gN9AKttOLx/ZzdF2uonKttlHi5zx8YuCKOWjOhWeCS96gjCwG+n6S/N0qU9U3Fys5kK5jDtwmzlsE7G7n3srWBDEH4roKxiYez+Cc4r5lbjTd39w17GRHw1Ez2WMmcFJYAde4P7lrDqjrV9X9kOmHawtV/b9TMi5Ctzl/jMTAjcJ5rBnbtbZWfD8PePXU9Bd2RQdn0XbynpQXTa/mCZR69ZD1jYGb6uuyEwpeXwOpbyJMshIZV0mfl33RzqsITor1mWU7ZJBAfDPPD5z3GlqOD3Vl9k/i6aivy/b/i3zpKvvw/THWHJhgzYEWsBtoBdvpwmP7OTfscl4cqMU3KvNzdk4MAAAAwF9CB2fRhjJ/xPdkcn5fYJR2XkUAsAIS8uOO/LbmGAEX1hwAAIA/DH5OsZ9DYgAAAABc4gAt2kryVL71OwPnkPcaoVHaeRUBwBpy31A8PvKknvUgJmsOAADAXwY/p9TPITEAAAAALnGAFm2oxBPzx9f9NULONya08yoCgJUkniQ7Pvev1ztPErLmAAAA/HHwc4r8HBIDAAAA4BIHaNGWkm8NpN73f0zJbyxY3xYYpZ1XEQCsRZ6my78H92iYv5mlYM0BAAD46+DnlPg5JAYAAADAxQrSIrS3tPMqAgDYCtYcAAAAOCravyExAAAAAC5WkBahvaWdVxEAwFaw5gAAAMBR0f4NiQEAAABwsYK0CO0t7byKAAC2gjUHAAAAjor2b0gMAAAAgIsVpEVob2nnVQQAsBWsOQAAAHBUtH9DYgAAAABcrCAtQntLO68iAICtYM0BAACAo6L9myf9H4QQQgghhBBCCCGEEEIIHVskBhBCCCGEEEIIIYQQQgihE4nEAEIIIYQQQgghhBBCCCF0IpEYQAghhBBCCCGEEEIIIYROJBIDCCGEEEIIIYQQQgghhNCJ9HT/QWIAAACABf/+/UPo12U5sQAAW8GaAwAAAEdF+zckBgAAAMDFCtIitLe08yoCANgK1hwAAAA4Ktq/ITEAAAAALlaQFqG9pZ1XEQDAVrDmAAAAwFHR/g2JAQAAAHCxgrQI7S3tvIoAALaCNQcAAACOivZvSAyciq/L29PT5enp5fLxc/8TAABAAitIi9De0s6rCABgK1hzAAAA4Kho/2bbxMDPx+VlDES/fFyIQz8IX2+Xp3FO3r7ufwAAAPCxgrQI7S3tvIoAALaCNQcAAACOivZv6hMDEuwvCS6TGAiRoPzT26U5LN+hjp+Pl2sd5AYAACCHFaRFdfp8vftNSs/v3+a5lr7fn+eyz++Xb+Mcrfn818uncbxE5X3+vrw/L8+1lLrm3DVq51V0dL7ewvEb9ZL5ymdLmdm3VKpyEn8uHy9ReUdzX1rK3Gi6RtgM2Ve07U3k28yeUt9ytsqm+1BjO2dcc8Cj3tYAsBtoB9t5JM7g51QnBuZBGZUZmERiQDr814LTuX4nj2+cGCgf0/tmjIQNAABk0MFZVKnv98vz9TPb0eunXU4rriOZGPi8vOpzWxID1X3ukBgouEbtvIoOi34Ix5Ll6LWUGbA2ELNK/dWdEgON1whbEW9YW/Y3jRtmK5mltDCFBts51ZoDPrW2BjCC3UAr2M4DcR4/pzIxIBf1dnkrCUJL50gM7MJfHVMAAHhcdHAWVerz9fq5/PoZ/l0/HR8fi3V7cv/58v5+q8tLDMx1Dud+S4KgITHQoc+hpC9jv6zjZdeonVfRYblvBmJ/Tj+cs/D1smWMjYfadATl9Oaii1Mp+4fUU1ExRpmWcYFNCO1q3h/WD39LWSkzKDTcOdkU7z0b7o9TrTng0GBrANgNNIPtPApn83PqEgOygRhb0//2IDGwKyQGAACgNzo4i3ppfso++Uqhe5D++pS+/NtMDNzrm57mX5EYcFXY50hTQsH7pkPhNWrnVXQ+5g1B+atzvDKZusTPb9oEhUybkorNbF2ZlnGBdu7jPW049t0wp21j3kyX7Yd822HNgb62BmcBu4FWsJ1H4Xx+TlViIAw8S4eWmYcJIzEwXaQluTIpd/3/fCGjlhc/D8wkcwA9wvpFcTu5flddlzUeywu7EZdpHdMrZdcKAAAg6OAs6id5h78fZI+C+8nEQKwtEgMlfY41JxPsbxmUX6N2XkVnRHzxmgC4/eBIzo8v8POLmH3Pcn+zvkzLuEAvxFb22DDnbaPWFuz7g8QA9Lc1OAPYDbSC7Twux/dzKhIDywvKdmh1YuBjGhRRcDHT00yWCjYyyfLhdW2VGJj+5hjKInHQOqYV1woAACDo4Czqp1yQXY5PAfW/mBjI9LnmGrXzKjoj9ZtC8d9jv9j7u5DfmBQh/qf2fXM0lGGz/JvsuWHO2a2xd0ri18eac3Z62xqcA+wGWsF2HheZm+P6OeWJgbuTHjjcOcfdCoTf8bIWV6ZgeeKcxAVOA5XbUNz7H9c/lTcmL9nvgaLrCvqV2njJMXWNrWPacK0AAAA6OIt6SQL3znv35cd49Q/9/npiINPnhTKvHqq8Ru28is5HfrMQIucPWjiHezyZNrdRXkdLmdpxgb7I+K/ZMBuyNzT5tooTS6n7g8QA9LQ1OA/YDbSC7TwuBXPjonyNWA/k5xQnBm6bg9jhloYcR7xDYsDbFEhA2yw/tLYIqFfhX1ey3wNF1xWNh5vxsc5vHVOXzBwCAMCp0cFZ1EfTe/d1UHySBNSjAPwvJwbSfTYkgX+zD/XXqJ1X0dlw/UVB+c9aOZ/V8gHnB0dWJAam/lRspBrKZMcFNqZgE+uiNq2mItsssQ9vw1x5f7DmnJw1tgbnBbuBVrCdB+b4fk5hYuB+MYYByqbC3DRIxxLlzE4mygnzZial1mC3n1jIBd+brsuZfNnoBGPbOqYua5MoAABwZHRwFnWQBL+doL0E4BdP2f9mYiDTZ0vymiArkdByjdp5FZ0K2QQkNyX+5iPpp2dU51fOTL56RQXVZYrGBbZlzYbZYZrXQXrP4+yZAtzASd39cfo15+yssjU4LdgNtILtPDDH93OKEgNmgFpIGadclHGsKYA+MX/NOK2yYPe0CSkonwu+t13XfD1zOSdg3zqmd2quFQAAQAdn0UpNT9FnXiFkBf9/KzGQ67OlVJnGa9TOq+g0TJuEBl9Nbzxs59T0qcdTS/xKl5Y+15ZZMy7QkQ02zCOT7ep6C9pK7U1jEvfHqdccGOhsa3ASsBtoBdt5XI7v5xQkBlYE4VuD2IlyN5ygeS3ThsLTsv7cJqn1uhZfg/bOXTumrthUAQDAEh2cRSs0BcvVj+3Gmp7ML1Eq6N8pMVDSZ0PJ1w41XqN2XkWnQPlvnu+ZZaqjZkOzztdueb1PVZke4wKd2GjDPNWrbdD6W0i17Tn3x2nXHLizga3BCcBuoBVs53GRuTmun5NPDCjHO6u4Y1J2s8TAus2A9GHZjr8Z2ioxEE+WTPbiWxqNY9pyrQAAAIvALqpXaYD9kRIDjUmBuW2nHImBcibfcJ2/O3iB2U3GgqwvnkLaq+l3RZlu4wJ9kLnbY8Oc3wPKnsf8pruJfX+ccs0BxRa2BscHu4FWsJ3H5fh+TjYxUJSNML8CMVAQxDYvpmAzsj5bJgNubZL8Y7lJaL8ubQCJvjWNadu1AgAALAK7qE4qwL54p36NEq/ZWWplYmBFn6dvCxT1M1LiGrXzKjo0Kvhd7vg7THWVbmhmn7Sl7clHr0gqFJfpOS7QiY02zM5X5WW/Y+4BJ/uo2Nc498fp1hxY0N3W4BRgN9AKtvOoHN/PySQGdLD6/icTGajoPOmA4eQnNwCJchPTxQ0yOncdzFR5dW1h+flarMHObVzWXNdc9sU/r2lM264VAABAB2dRpXolBUZ1Tww4T/av6vP35f3ZqLNUJAZuKB+3NPjt+r0Jf/nn483w/bRvaG2AHJ9/onTvoCks0zAusAdiE6kNs2U393m3Jl29E3cx164dKNuN6my5P0615oBNg60BYDfQDLbzoMj4H9fPSScGpkrymREzqyHlrQ6qgZgkZVPlFFMg3FOmvNmHQEawPNXvkVXXpSZ60MJARlrHtOVaAQDg9OjgLKrT56v1eRur8Ed9k4mBOSCfUkkCYFWfpY+t31QgMXBl8qmTCv22fJmlL5/2ox3ff9obOH7q5G/m9w4ThWVaxgW2QD1wlJDeHtl2U1BPUMlMre223B9nWnPAp2mdhNOD3UAr2M4jcD4/J5kYmDrjdDbAcuozgfD4YqdmMuVCwmC6yNysWCwC5rf+3wbW3ly4/b6z5rrmCXVu+tYxHWm4VgAAODc6OIvqNL1WJ6lfSgw43xho7/Pch+ZvR5AYuBL7crYMv01tSrR8n9jesKR9aOuJKGGur9gPryjTPC7QmYYNc8Ju7M2ssw/SLPY1g5ZGOVN5f5xpzYEMtbYGMILdQCvYzi9zPj8n/+PDAAAAcFp0cBah35J2XkUAAFvBmgMAAABHRfs3JAYAAADAxQrSIrS3tPMqAgDYCtYcAAAAOCravyExAAAAAC5WkBahvaWdVxEAwFaw5gAAAMBR0f4NiQEAAABwsYK0CO0t7byKAAC2gjUHAAAAjor2b0gMAAAAgIsVpEVob2nnVQQAsBWsOQAAAHBUtH9DYgAAAABcrCAtQntLO68iAICtYM0BAACAo6L9GxIDAAAA4GIFaRHaW9p5FQEAbAVrDgAAABwV7d+QGAAAAAAXK0iL0N7SzqsIAGArWHMAAADgqGj/hsQAAAAAuFhBWoT2lnZeRQAAW8GaAwAAAEdF+zdP+j8IIYQQQgghhBBCCCGEEDq2SAwghBBCCCGEEEIIIYQQQicSiQGEEEIIIYQQQgghhBBC6EQiMYAQQgghhBBCCCGEEEIInUgkBhBCCCGEEEIIIYQQQgihE+np/oPEAAAAAAv+/fuH0K/LcmIBALaCNQcAAACOivZvSAwAAACAixWkRWhvaedVBACwFaw5AAAAcFS0f0NiAAAAAFysIC1Ce0s7ryIAgK1gzQEAAICjov0bEgMAAADgYgVpEdpb2nkVAQBsBWsOAAAAHBXt35AYAAAAABcrSIvQ3tLOqwgAYCtYcwAAAOCoaP+GxAAAAAC4WEFahPaWdl5FAABbwZoDAAAAR0X7NyQGCvh6e7o8PT1d3r7ufzgiPx+Xl+Ean14+Lj/3P8Efgbkr4hT3McAGWEFa9Bf0fXl/Hte918unefyx9P3+fF2jXz/t49p5FQHAI/Fz+XgZ15y3y19wtX4+XpJ+IWsOAAAAzBzXz9k5MSAD6esRg3YkBv4IX293O/obN2o3tpy7A42peR+3Xt9ZbQ1OiRWkRX9An6+3der10z7+/X55vq5jWs+X92/jXNGmZT4vr+Ox5/fLd/D3m7TzKoKz8nV5W9gUn8e/jvhG3oZJ/NVAL5ePlPO6aZm7HTn+M2sOzLDmQAvYDbSC7TwkB/ZzSAwUQGKgnl8Zs7MGaxNzt3oeDjSmtYmB5Nid1dbglMQBWvQ39Pk6rlF20P52zJf11P4eZeR8qy7tvIrghEyfv7YO7as/ODe/yd7Mik/lyZq3PcqkfD3WHLjCmgMtYDfQCrbzsBzZz/mlxEAmA/JgpAbzMBwhMXBWtkwMHIjasWDsAG7EAVr0ByRP6VtP36sn+MMAvLx6yCi3V5nEtxy08yqCs6GeoAs+nNWDR538WKgktY+QY4NCnyoxb3uVkQCM4eyx5gBrDrSB3UAr2M7DcnA/h8RAASQG6iGouiOJuWMeZkgMALQRB2jR40ve1//8/u0es18xdH+dT/S7BHuV8f9OYgBGd+f2rlTbV50303xu74/MzYuxwZvmzZwYmbfwG5h7lfH/TmIAWHOgDewGWsF2HheZm6P6OX8kMaAyIErmeEiQ9H5wGry7rImciL+2c78h0wHCir4lmW90q460EQyYweGGcYsXoUzCIB6beLwDBQ2X903asBTMZ6avNW1Odd0PVtmRMZd+nzzWzV3RPATXGLY3tZMdUwMpoxWXL2l7onI8a+7jtWNXMy4AfxQdnEV/Q6lX8qR/e8AJzO9VZpDXd+28iuBMzL7C0k+4IZ/zaR8NtiC5V0o8rTYctDese5UZ8PrOmnN2WHOgBewGWsF2Hpmj+zmPnxiQi/cUX90UcHy7D8xS1o3kBwNfLi/eDVrbNw8rkHqVGqfpnOVEj0z9lzYzfVuMgRfozARAYyMrCqpW9k3aMKXHONXXnewo3U6h3XeYu7rEwMf0ISSahiMz/zHJdnUdJW2PVI5n9X28duwKxwXgL6ODs+gvSILu3o8Cy/Fl8F2C8stvGuxVxv+2g3ZeRXAmZMPj+1LT53fwQQ/bk5sbOb7cS/lBjr3KzHYTH2PNOTusOdACdgOtYDuPS25uWvyPvcqU+TkPnhiYLzw2/ummGBQckoDdXfriZbAWwXVVJhisqK6wCw19c7Ancaxfj1Mqg2iM6z2gGp87980ZgzjQmQmASt/jdry/X6nt2wJnLNy+7mRHUztL+57aKQkk95q7geQ8RNeYPKek36q+eNG59kM3UNJ27Xh67afaSlxf0diVjAvAH0cHZ9Ef0PRu/+XT+JPkaf5R1yf61Xv/zSf8f6FMdFw7ryI4E+ITJHxEeZiAz+Z9mfysgrkZdXWsZl8+9s0n9i4THWfNOTusOdACdgOtYDsPywn8nF9KDHgKA4C5YGouOLgcFzvQmG5HyoT1NfXN4RaAXAY/Y6Y64wurClLaY+DWkanbC54mg6ouTt8iasehaa5W2JF9zWL7+Xn2qZy7gaLg9qA4kD+RmX+NOy8WBW3Xjmd6nu37OHV9JAYAbujgLPoDksC69cPDgeYn+kXmq4cC7VDG6b92XkVwIia/gQ3zw1E87rMvJsq7jDuUcfrPmnNyWHOgBewGWsF2HpcT+DkPnRjIBpetm0f+Zk7a3L6uM9eOdbypbw5TQDMXNHbqlPJucDfACVB745YcT38csuNjUhA8T42r09emuUped9qO0srMcZLKuRtIXnvyGu+UnHPFHhOXgnprxzM3z+bxLccO4CAEQVv0+CpMDMjrfGJZr/cR7VJGvvFAYgA08rmb8qvZMP8OhePu+XWp/csuZRyfjjXn5LDmQAvYDbSC7TwuJ/Bz2hIDk9FGyhpoQeB3ouRcyZSUBnTnQZyDffmApl+msm8ucx9E9qRafU33xTOaxfneuFWP5w3v75rivk1k5srsa+NcrbCjtFL9CFk9dwPJechc45WSc66UjLMiW2/teGZsY8Aciy3HDuAgBEFb9PjKJgbm1/kEwfnpFURW2b3K6OPhq5C08yqCM1HgV7Nh/h2y4z77aMH+Rnwps+xeZQam46FtseacHdYcaAG7gVawnYflBH4OiYGpnZqAYmPfskgZ0bLs4nUt3vV6czQp6nuunuLxvFEUVHVlj+vi2mPMvu5tR6l2Cqkdn0Rfi+bBucYrJedcqbz+bL214ynnO9c6YI7FlmMHcBCCoC16fGUSA6kf/vV+MHivMlfxjQEwEV/N9wuyfiJsQ2bDLP5UsImdmPc+etr2KnPF8elYc84Oaw60gN1AK9jOw3ICP+eBf3w4H+ibLnBVQNf+m2Z5vLFvxcz1L276qF5ZHGLjkD4vx8GZA2/cGsZzJDWm1X0bKRlPs6972VFBO4V0m7uB1DzkrvFKyTlXKq8/W2/9eCavdcA8vuXYARyEIGiLHl/JxIAE5J8v79/xsZu+359v5acf/92rzF38xgCY5P0C+dy2N0ywGckNc0ugY68yd5z+s+acHdYcaAG7gVawnYflBH7OAycGEhd2xzyeCdhZwb50OzIBNWXyx7O416EXDG88U+PsHPPak7+bAXl7bEb8Rauhb9Pf/UXyinMNj2FHpXScu4Hkh0fmGq+UnHNH2iq6/oJ6a8czfb5jq1uOHcBBCIK26PHlvIrnpsST+nctn/Tfq8xdkhiIEgbaeRXBuUj6GfK5bPpPsCnT2NftFYSlv7VXmTuyYY4KsuYAaw60gN1AK9jOg3ICP+ehEwPzBCwvYgoCxnVJGSdgJ4MVVKfaCQZRBvAur0xx30xuExxVMfXTWhSm+l9enGudA+lh+dmYysfNqUtf/6C4m3Mf1/ctHfBVeNfQMlfueNzI2ZHV12sZp76ZnnOnrs9qN3ONV0rOEdT1x4vR4tpr2h5VMp5e+yX3sdGP1WMHcBB0cBb9BaWe1p/f+28dn57iHzQH9PcqEx6LEwbaeRXByfA+57WPZPgLsDUy/ta+R/m1xvHZD9f+2V5lbsix2HdlzQHWHGgCu4FWsJ0H5fh+zmMnBgb0BVqKL24okAzYmQHdAfn7Um+Xj3sfvAH2tOibibrJF/LGKSxjthMFQ5eK6k6Nm1vXy+XtzR4bs4ycVNU3fQMY0v1NXMNedpRrx6svYOu5k05nrvFKyTmK5PXrOgrrrR3P6vt4y7EDOAg6OIv+guagvPm0vv7xX0/x6332KjNIvkkQ9107ryI4H2m/IPG6SdiQ2VeP/eIr4jOltHSo9ykz4Pn0rDkwwpoDLWA30Aq284gc3895+MTAFXMAnJtCznUCdt6gjCxuwvtJ8nerTFXfXKzkQLqOOQCaOG8R2LydeytbEVweiesqGJt4PINzivvWJzFwZSc7Go6ayZ6yRNGdjnPnzkNuvEZKzomxAupx+ap668az6j7ecuwADoIOzqK/Ie+pey0JwIfyfxNg1PZl5NsOy9cgaedVBCfF8jNshwx2QvyllK8771200nvC7cuIj7ncD7DmwARrDrSA3UAr2M7DcXQ/Z+fEAAAAAPwldHAW/RHJ0/rmDxA/sJzfFxilnVcRADwIf/WBCQm+GAEX1hwAAAC4cnA/h8QAAAAAuMQBWvQXJK8TSj/N/2jyXiM0SjuvIgB4FBq/Ff7LyFN31oOYrDkAAABw49h+DokBAAAAcIkDtOiPKPH0/WPq/hoh51sO2nkVAcADkXgq7TG5f73eefqPNQcAAAAmDuznkBgAAAAAlzhAi/6K5FsDy/f1P6LkdxHMH0wepJ1XEQA8EvI0nfP7XQ+G+dtTCtYcAAAAmDmun0NiAAAAAFysIC1Ce0s7ryIAgK1gzQEAAICjov0bEgMAAADgYgVpEdpb2nkVAQBsBWsOAAAAHBXt35AYAAAAABcrSIvQ3tLOqwgAYCtYcwAAAOCoaP+GxAAAAAC4WEFahPaWdl5FAABbwZoDAAAAR0X7N0/6PwghhBBCCCGEEEIIIYQQOrZIDCCEEEIIIYQQQgghhBBCJxKJAYQQQgghhBBCCCGEEELoRCIxgBBCCCGEEEIIIYQQQgidSCQGEEIIIYQQQgghhBBCCKETicQAQgghhBBCCCGEEEIIIXQiPV0AAAAAHP79+4fQr8tyYgEAtoI1BwAAAI6K9m9IDAAAAICLFaRFaG9p51UEALAVrDkAAABwVLR/Q2IAAAAAXKwgLUJ7SzuvIgCArWDNAQAAgKOi/RsSAwAAAOBiBWkR2lvaeRUBAGwFaw4AAAAcFe3fkBio4evt8vT0dNPLx+Xn/mcAAICjYgVpEdpb2nkVAQBsBWsOAAAAHBXt3/yJxMDPx8sckH/7uv+1nh716DpWdAUK6TX3AADQhhWkRWhvaedVBACwFaw5AAAAcFS0f1OdGAgCtTsFa7/eVHsrntTvU8/P5eNF6nm7EKrell5zDwAAbVhBWlSqz8urfIZpPb9fvs3zR31f3p/3KGPJ6a+l18+yssk+WGWeL+/fy3O18yo6NtrfVDJ9oa/LW3yep5Tf/vNxeYnOr3LzjfILJSt0rkOXWd0GJKmxAf1NaqWXjzXeemgDZXUV2E1A2fnnW3Nq+YU1ysK0w5I9eoWtNbcB/WlZIyxq7NegdK3cZJ2EenrZjVBYX6vPwpqzESXzFp6TVJfPq0J7LPbPrP6/XKwmtH9TmRiwGkkZqD7f7kzJOdt/Y6Cknxp1/or+wH5zDwAAbcQBWlSm7/fn+fPL1DIAvlcZX22JgS36/fz+HZyvnVfRUVk8hLNQ7DNpfyqjhC8VPIxxV5XrVbAB9jY/Vtuz1F5jRRuQp8wGnICaVvXDPHadubkstps7Neefac2p5bfWqJC8HdpV1dhaaxvQn7Y1wqLefpfk18q87fDQ4x70s5sblfVV+yysOdtQM2+/83mVWw9K/LPc2hZfr/Zv6hIDTobDH4984LfsnK15hD6cEcYdAODR0cFZVK5b4Pv18qn//v1+eZ4+9wZFT91/vo5/D8ssAujRE/gtZdoUJg1eP+dj1dcaHFPlPl/n86NkgnZeRUfl5vyHQcqFs18cUAg3OK7PPvn4L5cXtXmp2oCqDXDNpju8ttQDRwONbUABhTYQzFdwsNDWYhKBk9QcV9nNQO35Z1pzavmVNSoiaE+1lZznSltragP607hGeKy234K1MqivxzoJ9XS2m6b6VJmSNllzNqCrHXT4vGpZD0r8s+A6lY0EMfww5qr9m6rEwJylGCr8UA24C6e+UC/wW3LO1jxCH84I4w4A8OhMwVzURWHQPgqmm4qf4t+qTFr1/fbL3JIZN+kEQ3xMf2tAO6+icxFuHko3hmWbyflJppePr+CppqqgReUG+Ia+roJramoD8pTaQPjUW2wf+om24vmZ5nSc/7B+v45Ku6k+n8RAPVuuUTG6rXgPmbDRKltrbAP607RG1FJqv3P7/lqZto+mdRLq6W03LfVNZUraZM3ZhI520PZ5tXY9mMun/DNdT2kb2r+pSAwoQ70mAlKGGza+1G0QS84ZsTIsuQG0yuTqWSqe7PgD465URtlCLRD5Opw249kemK/vNh/6emWMSs6Zsdq2b4C43uEP0TWGNrJm7gEAYD900BatVxAsL3qSP/79gJKgfEuZlML64tf8eLKvVSctMq8YUt8y0M6r6FyEGwvPHwsp3ACpJ5E+ftIbmCRVG+AbaT/UoKENKKDYBtL2kduf5Smz2Vq7qbazAdacWsK567pGxQT7zGU7ZXaYabtLG9CfRpvJUmi/RWul9/cb2M5v0NtuCuur8VlYc3ZgjR20ll25HhStOenYvBdT1f5NeWJAfQVBOpy6CH1sqZuhl5wzYl1I8LdFUN0eMKuepj6YWk6ARbIeNUkjtW3O579c3t7CsjI/JeeM5NqOupqsd9bc3zVzDwAA+6GDtmi99BPxyx/wtfQAiYHEK35SMq/Ve42QSLelEifaeRWdi9C3tTaNC5TvHvuMM6req5+V3sAkaQjaa3+wqK2GNiBHnQ2EewRlh5mgRhlh294c19pNtZ0NsObUEs5dvzXKIGNrZfvHjK11aQP6U7ZG1FNiv+qc65yHZbQZbLtOQj297aawvhqfhTVnB1bYQevn1UD7elC45uTq0X1XsXPt3xQnBmaHSg2C08BMOnNxI3+OeRMkL17XOR/zb6byPsT3YBDgjg/GBMYU9vlajy4fXF/Yp6BNNe6hwYUSoy85J2xb9TMx5ot6Vb/8MWqcewAA2I0gaItWKXy1TmGAPfO7BKZayiRUn8xIXKsT+J/kJA608yo6FYEPNqjAJyryUSffVPwwZ9NRQtzHQJafp9saj2u/8K54f1HdBmSptgFjniK1u+xh2/amvdZuGuxs4PRrTi1brVEWQVvL+75s/5ixtS5tQH9K1ogGSuy3aq3ccp2EenrbTWF9NT4La84OtNtB8+fVlcb1oHTN0XFmw58JbWuO42r/pjAxoC4kaEhf4NJ488dH8ufYN0FiIdYDow74N1NJPx1yk6DQxhQ0b6DPXRqs7u9cV3B9o4xGSs5J9VOX18eCeuNxcAwxvI6auQcAgL0IgraoTsGT9koVPwYcBOULkwktZVxFSYb4NwEmlV4riYEmgg1Jia8abUZtF0r50pPvlvCvcyQ3wDeFPm3Yli91vdVtQJpWG3DmLrMXyhPWa89lrd3Unn/j7GtOLdusUR7RnAaFw32yv3/M2VqPNqA/uXlrI2+/qt3itTKyIdHqdRLq6W03hfVV+SyRvbDmbECjHaz6vBJq1wN1fm7N2S0xoBqKB688gO05CO3BYe/vXmDbDzKX9NOhODFQ00b+XGvcS4Lo+XMybTu2kK5X10liAADgLxEEbVGdvGD5VQUB+6h80bv9W8okFCYZEq8kKr1WEgP1aF9zUMlGJgxyhN/ynFD1zi6Ws+loJt4IaX9P+4GDAj86KpfsSKoNSNJqA5lgR7vdhG3btl5rN212duo1p5at1qgUUZuuXGMssLXVbUB/StaISkrst2Wt3GydhHp6282a+sKygc/CmrMxbfO2+vNqpHY9qFlztN1smRiYB2LpaAeB20Un8oHfknPc4LB5gbq+cNL8IHNJP0fimziSNQmCMxkmBefqaxGDLgmi58+JnOeUVPl0vd6crJh7AADYhSBoi1ZK//DuqERyIA60l3zLoKVMUmF/65IMzrWSGKgj3iSmfM2J0JezNz7Kp00ESvu4Xl5/wr8v3cfMRieg5JohpNEGIpu8jXU4/qPabCds257HWrtps7PTrjm1bLZGFWAFWsb2dZ9cQyyxtYFVbUB/CuetlCL7bVgro3r7rpNQT2e7WV1fYg1kzdmQlnnr8HlVvR5Urjm6fmsNc+LL2r8pSAwsO+wrDu7qshskBqyBSdwwfj2VffBkfpDcKQj2TxScq/sjxlkSRM+fUz7f+qZI16vrJDEAAPCXCIK2aL2iV/PYwfY4qJ54Un9SS5m0mn4TQcu6VifwP8lJHGjnVXR8Yp8s4z/eCXwnz/9W/nLoXjmbjlV4G7FMWzW+s9sGuDTZQGiTqXLJfZFLyTzW2k3t+TfOuebUsuEatQJdv78WlNiaT1kb0J918xZSaL/Va+XW6yTU09NuRtbWV1+eNacH68a97fOqYT2oXXNy/rKOkas1R/s3+cSArqRA4eDqQfAGMX9OMBnhyCyOpW4Yv55cHxKT6QzykpKxEPLn/tqrhBzS9eo6taHm2yq5JgAA2I4gaIs66Pvy/iyffYMWP+YbHS8K8LeUySnXzxJZdegExjLZECQjVJvaeRUdm2izUBhwW5Qr8QezKvcHbfyNmOXPTuiNTjZ44rcBNk02kJuTYN9YarOasnmstZsWOzvfmlPLtmtUO7r+1Nq1Zs0obQP6s2beNJEdJuy3eq382nqdhHp62Y2wtr7a8vp81px21oz7oJbPqwa/qd4/S8dVvZiq9m+yiQHtSHnjEDQUXGxJkHllcFgP9FD+JXHD+PVk+pCazOLEQGhUaZvKnWv3NzlOd/Ln1PRzJl2v7q/+8Fs59wAAsDk6aIt6KP16nl1+bFg/te+9bih6LZH7o8NJWdcaJgvievW16GPaeRUdGe1/ez6SSbDBKPTds1Lt5zY4FoGvHvYp5edV+YCJNsCmyQaCcTYCWt6+qNhuyjbttXbTYmdnW3Nq2XqNurJ2velgayYt/YJOFM5bZo5q7Ld6rdSJgZp1Ejakj93MrFg/RnQ7g5Lr4AhrTicq563H51Uw12XrQfWa8xNeV9xPL6av/Zt0YiB3EUJwnl5Y0x28kT8n5czF5ScZN4xfT64PXgBb/31Q5iYNJzgcz+sxXT4wwvDDKvggU51Nj9ONknNSbY/c6gj/nq7XSwysnXsAANgaHbRFpboHxCu/DRC+uqcsGL++jJ1ICJINyd8qaLjWIOng/D1qUzuvoqMS+D6DatyfwEfM+KU2ad8s7Jvh8yd9wEFxn7w9hPn3xjagkpQNhGMdbqrDcvqYbzcxfh0BVXbT8PeBM605tey1RiXt5usj/P9IMJ+5fhXY2uo2oD9la0TKdtbYb4i3Vratk7Al6+0mpKS++zkLA0v4LKw5G1N3//X5vOq5HoTnB7YQxHBVzNVIPAjav0kmBoKLS1qgf0HxwnuTERRPnJPrh1XeGtRUPbk+BEbhKbsRCcdpoah8ts3o/Nw4jZScM5K/3sQcLurVN0PfuQcAgG2RwCyqURwUtxUG8cOn65OagvAtZQoSA0W/gyBqudb4Ww6xln3SzqvomEQbxpRivyjaPOY3GBaJTcdA6LfpjU/Gx70q9AEF2xecNV9HextQQ9oGws2no9QeJQ62RHbrKbbncru5UXv+edacWvZbo1J2k5tPc9tYaWtNbUB/GtYI33ZW2O+CxFrZsE5CZ7razUB1ffU+C2vOBjTYwZWo3OJ4RNJ2uq0Haf8sHcON+jSg/ZtkYkBXnDPCYCCSzuDy+EjqnOCY1ZHFZC8veiRXT66fi+PXdtTkFE3mgGUYXlnHkO1hyIzTQMk5E95NlBu7xXE/MTCSGveq/gIAQHd0cBbVKX6aX2QH2ssC7FdNQf6WMoMyrxIq+UZBrLprvSt6XdFVzrcTtPMqOiYlG8m7Ir8o9KdsXzhPetMR+IaW7+psfrIunOlzOkH+1jagkIwNXPHt1Dw/ZTfefiOSuSmvsZuRivPPs+bUsuMa1WI3qYWg1tZa2oD+1M7biGs77fa7JLdWVq6T0JeudjPQUt9Ijc/itYHBtNM4b10/r670WA9ya85ARaxZ+zf5Hx8GAACA0xIHaBH6DWnnVQQAsBWsOQAAAHBUtH9DYgAAAABcrCAtQntLO68iAICtYM0BAACAo6L9GxIDAAAA4GIFaRHaW9p5FQEAbAVrDgAAABwV7d+QGAAAAAAXK0iL0N7SzqsIAGArWHMAAADgqGj/hsQAAAAAuFhBWoT2lnZeRQAAW8GaAwAAAEdF+zckBgAAAMDFCtIitLe08yoCANgK1hwAAAA4Ktq/ITEAAAAALlaQFqG9pZ1XEQDAVrDmAAAAwFHR/g2JAQAAAHCxgrQI7S3tvIoAALaCNQcAAACOivZvSAwAAACAixWkRWhvaedVBACwFaw5AAAAcFS0f/Ok/4MQQgghhBBCCCGEEEIIoWOLxABCCCGEEEIIIYQQQgghdCKRGEAIIYQQQgghhBBCCCGETiQSAwghhBBCCCGEEEIIIYTQiURiACGEEEIIIYQQQgghhBA6kZ7uP0gMAAAAsODfv38I/bosJxYAYCtYcwAAAOCoaP+GxAAAAAC4WEFahPaWdl5FAABbwZoDAAAAR0X7NyQGAAAAwMUK0iK0t7TzKgIA2ArWHAAAADgq2r8hMQAAAAAuVpAWob2lnVcRAMBWsOYAAADAUdH+DYmBU/F1eXt6ujw9vVw+fu5/AgAASGAFaRHaW9p5FQEAbAVrDgAAABwV7d9smxj4+bi8jIHol48LcegH4evt8jTOydvX/Q8AAAA+VpAWob2lnVcRAMBWsOYAAADAUdH+TX1iQIL9JcFlEgMhEpR/ers0h+U71PHz8XKtg9wAAADksIK06PH0+Xr3zZSe37/Nc0v1/f58r+v18mkct1RX5vPyqvqbKqedVxGs5+stHv+ny8vKr5WKn1njq9aVkW/Aaq3wreEk1NkNaw7MsOZAC9gNtILtQAvtfk51YmB23NONXEkkBmQj8teC07l+J49vnBgoH9Ofy8fLcC4JGwAAyBAHaNGD6fv98nz1Cxy9ftrlkooD9i1B/kyZz1d17lKvn+H52nkVwQr0gz6Wmhz0eENS4u9Wlpn8YFt/bV8BO9FgN6w5cIU1B1rAbqAVbAdaWOnnVCYGxHl/u7yVBKFJDOzKXx1TAAB4XHRwFj2g7gH2OJA+P7m/PJbSXO758v4twf50kL++jEoiBImL78v78/3vz++Xb1VGO68iWMF9AxH7jPoBoBp/ci43/o7VvF9IVVFfRiURgs7dH3gZ/85DL7CgzW5Yc4A1B9rAbqAVbAdaWO/n1CUGJAsxNqb/7UFiYFdIDAAAQG/moC36W5qD7OWvFLqXmYL1JUH++jJTIiEK/t80Jw10QkM7ryLYgnkTUf5KoXuZyQGVDUoqyF9fZkokmJvieVOEHwyaVrthzQHWHGgBu4FWsB1ooYefU5UYCAPP0sD4lM/18BIjMTB12pL0VMpd/6+yHIOWN8F8oZPMAfEI6xfF7eT6XXVd1ngsL+xGXKZ1TK+UXSsAAIAQBm3RX5L87kD7bw2UJAZi5crMCQvvmwxWv7XzKoJtEH+//bcGxDfPvBYoIFdm9mE9v3V9v+F4tNsNa87ZYc2BFrAbaAXbgRb6+DkViYGlw541zNWJgY/pIkXBxSbfo5RIWAiZ9zDp69oqMTD9zdkILRIHrWNaca0AAACCDtiiv6XHTAzI8fG1Q9Zx9Y0C9Zoh7byKYBvWbzy3SAzIcd+/X/jMACvshjXn7LDmQAvYDbSC7UALffyc8sTAPbAcbBIk2KwD3RorEH5HNh2mTU/B8sQ5iQGYLtzrl3Dvf1z/VN7YnCT7PVB0XUG/UhkeOaausXVMG64VAABAB2zRX1I+AJ/XlomBRJ3yw8TqVUPaeRXBFuQ3GHmkji0SA4k6c/sSOCHtdsOac3ZYc6AF7AZawXaghT5+TnFi4BZ0jjcJ0gln89AhMeA9rSQBbbP80NoioF6Ff139EwPztSwyf9b5rWPqkplDAAA4NYugLfoTsp66r9cGiYHv98tzrk4SA7+G65NWUbBJWZApM+0N2DBDBSvshjXn5LDmQAvYDbSC7UALnfycwsTA3Vk3DFCC0WYAXzqZKFcTQNdI+bRag91+YiEXfG+6LmcyZXMWjG3rmLqsTaIAAMCRWQRt0eNLAutVAX1LJAZOhWwcUpuLIkgMwIOwwm5Yc04Oaw60gN1AK9gOtNDJzylKDJgBaiFlnNJJ49i6xMD8+p20yoLdfpJhp8SAup65nBOwbx3TOzXXCgAAsAjaosfWFHhf8woh0QaJgZI6SQzsz7Sx6OEPbpAYKKmTDTMsaLcb1pyzw5oDLWA30Aq2Ay308XMKEgMrgvCbJwZWbl6mTZCnZf3bJAbGQ9FXt71z146pKxIDAACwZBG0RY+rKSnwdHn9NI5Xa8vEAD8+/DAoH9Hzb+so2KQsyJWR476/2uc1SHAs2u2GNefssOZAC9gNtILtQAt9/Jx8YiAbUFaKDXRtEDubGFi3gZE+LNvxEw9bJQbmcb5tiGTyFt/SaBzTlmsFAADQAVv0wOqeFBi1RWLg+/L+nO7n5+vt+PP79/Q37byKoAOT/7nOpw6RTUrPxEDe9xdf1/t9Mjgj7XbDmnN2WHOgBewGWsF2oIU+fk42MVCUlZKvJsTOfEEQ2zTqVAD9zvpsmQygFRD3j+Vuxvbr0hOa6FvTmLZdKwAAgA7YogeVSgroYPp6bZEYmAP/5g8jO69C0s6rCFaikgKeX9vGFomB2c81ff/pWvBnIaTVblhzgDUHWsBuoBVsB1ro4edkEgM6WH3/k4k489F50gkjiD0F9q0geaLcxHSBg4zOXQcnVV5dW1h+vhZr8JL9HlhzXXPZF/+8pjFtu1YAAIAgaIseT01JAQne575dsE1iwO/z3K84aaCdVxGsQPnR5UkBx99fkA/yLyko4/ZZ+bPpjsEZabQb1hxgzYEmsBtoBduBFjr4OenEwNRA3rE3sxRS3gpwT98yUJKyqXKKKRDuKVPe7EMgI1ie6vfIqutSEzconNQ7rWPacq0AAHB6dHAWPZ6mp++Tit7n7wbm59f8pBQmE1rKqN8RMLVMKmjnVQTtTH57UpFvOO0LYh9VPYCSkHaX28qMXUj5/jWJCDgTLXbDmgMjrDnQAnYDrWA70MJaPyeZGJgqj71yiynwrBrNBMLjzk/NFCYGboTBdJEZVLdYBMxv/b9tmOxgudvvO2uua96oOTd965iONFwrAACcGx2cRY+ndIBdFP/Qr/eNgf0SA1d9vi7PtV4vNEg7ryJoJ/YXbcW+4exzh77vfomBK6kHYQA8Ku2GNQcmWHOgBewGWsF2oIUVfk7+x4cBAADgtFhBWoT2lnZeRQAAW8GaAwAAAEdF+zckBgAAAMDFCtIitLe08yoCANgK1hwAAAA4Ktq/ITEAAAAALlaQFqG9pZ1XEQDAVrDmAAAAwFHR/g2JAQAAAHCxgrQI7S3tvIoAALaCNQcAAACOivZvSAwAAACAixWkRWhvaedVBACwFaw5AAAAcFS0f0NiAAAAAFysIC1Ce0s7ryIAgK1gzQEAAICjov0bEgMAAADgYgVpEdpb2nkVAQBsBWsOAAAAHBXt35AYAAAAABcrSIvQ3tLOqwgAYCtYcwAAAOCoaP+GxAAAAAC4WEFahPaWdl5FAABbwZoDAAAAR0X7N0/6PwghhBBCCCGEEEIIIYQQOrZIDCCEEEIIIYQQQgghhBBCJxKJAYQQQgghhBBCCCGEEELoRCIxgBBCCCGEEEIIIYQQQgidSCQGEEIIIYQQQgghhBBCCKET6en+g8QAAAAAC/79+4fQr8tyYgEAtoI1BwAAAI6K9m9IDAAAAICLFaRFaG9p51UEALAVrDkAAABwVLR/Q2IAAAAAXKwgLUJ7SzuvIgCArWDNAQAAgKOi/RsSAwAAAOBiBWkR2lvaeRUBAGwFaw4AAAAcFe3fkBgAAAAAFytIi9De0s6rCABgK1hzAAAA4Kho/4bEQA1fb5enp6ebXj4uP/c/AwAAHBUrSIvQ3tLOqwgAYCtYcwAAAOCoaP/mTyQGfj5e5oD829f9r/X0qEfXsaIrcHB62SwAwG9jBWkR2lvaeRUBAGwFaw4AAAAcFe3fVCcGgoDnTkHPrzfV3oon9fvU83P5eJF63i6EfMGil80CAPw2VpAWPZq+L+/P6nNH9Px++TbPL9Xn5VXV9/z+bZwTq6ZMeO5Nz5f37+W52nkVwVq0T6u02m/5uryp+l4+SmqrKROee9PLpagZODF1dsOaAzOsOdACdgOtYDvQQrufU5kYsBpKBcf1+V6H8uds/42Bkn5q1Pk8DX5C9rNZAIDfJg7QosfS9/vz/Hljyg60p2UnGtJB/royuX7H5bTzKoJ2Fg/6LFTiD8fYiYZ0kL+uTK7fZUkIOBstdsOaAyOsOdACdgOtYDvQwlo/py4xoN+xr+THPfskBrbnEfoAfwfsBQDOgw7OosfT5+v4WfR6+VR/WwTda7458P1+edZlldzEQG2Z4HzV989XVTZMaGjnVQTt3L7ZGD7cs9hU1Hxz4Ofj8qLLKrmb2Noywfmq78H+BL8MIhrthjUHWHOgCewGWsF2oIUOfk5VYmB+PcpQ6YdqxN04kBiAI4K9AMB5mIK56A8pfkVPmDhIagraj2XCbwHkEwNlZW7JjJteP/1juqx2XkXQG+3fjFKbixzTpmQsE34LIJ8YKCujX9MYP5Skj7ntwSlptRvWHGDNgRawG2gF24EWWu1G+zcViQG1WbgmAtLBUd2BpW4bjZJzRoInmO5XmrsxrDK5epaKN0Txhumuwieq5vbv4xVkdtTfTZy245kfWNdOgkU9g4qSQkoF/dXzJHNbcs6M1XY8lzdqx2qNzQIA/EV00Bb9FcWv9alIDAQqTAwEypXRSYvla46Cbzu8fk5/186rCHoTv9bH9p3yFCYGAnJl0vsO/C6wabcb1pyzw5oDLWA30Aq2Ay308XPKEwPqawjirKeC8yUB1DVB1uBvi+B0uLmQ67fqaeqDqeUkxMx1vFze3rz6MpNpKizT2k6KZB8iA+vZX7GrknNGcm1HXU3WO2vuL4kBADgbOmiL/ooeODHgvUZIpF8npF6BpJ1XEfTmgRMDwYMbRr/016ULH9iBE7DCblhzTg5rDrSA3UAr2A600MnPKU4MzAFRFdTNGmc6e3Ejf44ZZE0OgK5zPuYHa8v7EMd4g0BxJgActD9KjZlbT3CdYd+CMqqupnZS6HmOxvpaX+/+Ki0TA/45YduqnwlbaRurRpsFAPiDBEFb9DcUv/NfPXlfpw0SA07gf5KTONDOqwg6E/hLg5r9lw0SA7k9R8LXgxOzwm5Yc04Oaw60gN1AK9gOtNDJzylMDKhAaNBYLkCaD6CWnGMHWcMNRBi3VYOjDvjB2pJ+OuQmQhG0H5/rTJgOTi83VrrfzjcjCttJofsQDJvB6v6OMhopOSfVT11eH2sbq1abBQD4ewRBW/QnpN/Tb72up1wkBs5E8EBErT8cQGIAHoROG2bWnBPCmgMtYDfQCrYDLXTyc8oSA6qx2FEvDwT3Tgz4f/cCxH6wtqSfDrmJUKSDxboPMmH5flnjX99Oipqx2aK/N/LnZNp2bLhtrPLXWXJNAAB/gSBoix5fOvA+qCyY74nEwGnQ/uygpU9fA4kBeBBW2A1rzslhzYEWsBtoBduBFjr5OUWJgTmYuwyCBgHQRUdKgsorgqzmRXrB3EQ9Rf0cCTctC1kToagOQhfc/LrOskC7Pz4mNQvQJv29kT9HX1dGqnzbWOXtpeSaAAD+AkHQFj22oqSAGXivEomBU6A3FaMy/mweEgPwIHTaMLPmnBDWHGgBu4FWsB1ooZOfU5AYqAi4LoKk+QBqyTl+kDXcRFwP6YGJArJ+PZV98GRNhKI6CF1w8+s6SQzcj2ekN5ttY1VpL841AQD8BYKgLXpgfV5ep8+mUcYP+1Zrg8SAE/if5CQOtPMqgh7E/lOBb5hlg8RAzsfMbYzgnKywG9ack8OaAy1gN9AKtgMtdPJz8okBXVGBQkc+H0AtOScVZI2P6f/Hmwq/nlwfwk1TWLT8Bk0Hi3UbMqH5seFVQkJNP2faxirfVsk1AQD8BYKgLXpQhcH4PkmBURskBoIExvL3D77fn6ey+keTtfMqgrWEwfgyv7CEDRIDGd8Lvwts2u2GNefssOZAC9gNtILtQAt9/JxsYkAHcj37CxoLguPpTt7In5O8CYIMycvlZdpU1AxKpg+6jTj4v2liINwkLcff7nd9OylyfdBs0d8b+XNq+jnTNlb2dWhKrgkA4C+gg7boMVX9Y8P6qf3k64a2SAyEx18/9bHwWvQx7byKYB3ax/f8mYCUPxyQC/Jb5Mqk/byS/QqckXa7Yc05O6w50AJ2A61gO9BCHz8nnRjIfS1BiILzsy+f7uSN/DnpIGtYfpKxYfHryfXBCwTrvw/qnhgYCL6xEW7a9CTr+tqC3T5BfVGZ6zF93d37e6PknFTbI7c6wr+n6/XGaq3NAgD8HXTQFj2egifsB8WBdkthmVQiYYvEwKDgtxDUtxsSvz+gnVcRtBP4KYNKXJWwzNLPmgn9pD6JgYHAz3N85YwvDiek0W5Yc4A1B5rAbqAVbAdaaLQb7d8kEwPlwU3fmY83Hjepzg7kzsn1wypvbShS9eT6EAS1PWVu0vR1+AH7bNtRu63t+ITzu1DUft/+3ig5ZyQ/TwnbqxiroJxxTml/AQAenSmYix5Q8e8KJKRey5NMDAS/AeArCPg3lAm/5RBrmazQzqsIWtH+TUbKhwl9nygxEDwk5CvwzxvKpP28VLICzkyL3bDmwAhrDrSA3UAr2A60sNbPSSYGdOW52GawWUgFfo3jI6lzskHWxcbCvvBcPbl+Lo5f21FBc+O6NOn2MwF7Z/NkD8eKdlIEmai7vGvu1t8bJedMeBtNo9yasQrKjqqxWQCAP4IOzqJHU/h0flIqMZB8ldBOiYGrgm8O3OW82kg7ryJoJfPAh5b2YbR/Fft/nu8VaW1i4EqNPwogVNoNaw5MsOZAC9gNtILtQAsr/Jz8jw8DAADAaYkDtAj9hrTzKgIA2ArWHAAAADgq2r8hMQAAAAAuVpAWob2lnVcRAMBWsOYAAADAUdH+DYkBAAAAcLGCtAjtLe28igAAtoI1BwAAAI6K9m9IDAAAAICLFaRFaG9p51UEALAVrDkAAABwVLR/Q2IAAAAAXKwgLUJ7SzuvIgCArWDNAQAAgKOi/RsSAwAAAOBiBWkR2lvaeRUBAGwFaw4AAAAcFe3fkBgAAAAAFytIi9De0s6rCABgK1hzAAAA4Kho/4bEAAAAALhYQVqE9pZ2XkUAAFvBmgMAAABHRfs3T/o/CCGEEEIIIYQQQgghhBA6tkgMIIQQQgghhBBCCCGEEEInEokBhBBCCCGEEEIIIYQQQuhEIjGAEEIIIYQQQgghhBBCCJ1IJAYQQgghhBBCCCGEEEIIoROJxABCCCGEEEIIIYQQQgghdCI9XQAAAAAc/v37h9Cvy3JiAQC2gjUHAAAAjor2b0gMAAAAgIsVpEVob2nnVQQAsBWsOQAAAHBUtH9DYgAAAABcrCAtQntLO68iAICtYM0BAACAo6L9GxIDAAAA4GIFaRHaW9p5FQEAbAVrDgAAABwV7d+QGAAAAAAXK0iL0N7SzqsIAGArWHMAAADgqGj/5rCJgZ+Pl8vT09NNb1/3vwIAAEANVpAWob2lnVcRAMBWsOYAAADAUdH+TSIx8HP5eLkH1ov0cvn4uRd9AEgMAAAArMcK0qJSfV5eA1/pruf3y7d5/qjvy/tzbRml7/fLc1T29dM4L6fP16AO0fP7t32+VnEfrPF5vrx/L8/Vzqvo2Dh++MvHcCTm6/IWn+fJ9YmdOpp96JL6Gvr983F5sY5r4fe3Y4yvbzJvwXmil1UbwtAmyuqqtd2y88+35tSy9xrlYNrh29Bijgpba24D+tOyRljU2K9B6Vq5yToJ9fSyG6GwvlafhTVnJSXzE56TVJfPpUK7K/bDrP7XxeS1f/MgiQF9UX0SDCQGAAAA1hMHaFGZvt+fZz/E1DIA3lIm1ufrslxdYsBJTGhlkhQlfchda5yA0M6r6KgEPqyp2Fdet7n5ejPOm1S/ES2vr6HfBZtsAi7tWHO3NJmCPWJpcG3CrjM3l7W2W3P+mdacWvZeo2zydmhXVWNrrW1Af9rWCIt6+12SXyvztlO/TkI9/ezmRmV91T4La846aubndz6Xcvd9iR+WW8NK7Vv7N1WvEgo60HUhIzEAAADwiOjgLCrXLfD9evnUf4+fpH/9DMrcAuphmUUAPRWUn57yf748q+B+TWIgaC/oX/h0v1tnSR+CcVDXG3xLIUyCaOdVdFRum4IwSLnYBBT74eHGJ725qE8CxPSrz+m32mS3b+zBZHrC7eXyoja2SZsJDqZtzSUROEnNca2t1Z5/pjWnlj3XKI+gPdVWcp4rba2pDehP4xrhsdp+C9bKoL4e6yTU09lumupTZUraZM1ZQdf57vC51HLfl/hhwXUqWwi+pVAWU9f+DYkBAAAAcJmCuaiLwkB/lDgwFb9uxyszP+n//P4ZPPVfnhgIvy0Ql9PfBLBfKVTWB11PaRvaeRWdi3BTUboxTG8mdZ09Npr96nP7XbnJhlLmp9xePr6CJ97CbVT4NFy8xdJPuhXPzzSn4zyH9ft11NpavW2y5tSyxRrloduKYwcJG62ytcY2oD9Na0QtpfY7t++vlWn7aFonoZ7edtNS31SmpE3WnFV0nO+2z6W19/1cPuWH6XrWri3av9kwMRAvrndFvdedXyqeBKdOoy9BX807x6qrdNIBAADOgQ7aovUKEgNFvxsQv9rHSQyoJ/Xfv9MBfl8rEwNFfdCJjszrlNQ3FrTzKjoX4YajzGdNb4y0r1y7abLoV1+i31WbbChGPaX28ZPa3KaOhfu6tvlJ26xQa2sttsmaU0s4dz3WKBe1DljtlNlhpu0ubUB/Gm0mS6H9Fq2V3t9vYDu/QW+7KayvxmdhzenImvluLbvyvi9aW1LJo9GEcjHwEO3fbJIYCM4zNV+EHqCl5huips6R1KDk6ioYQwAAgFOgg7ZovXRwPX6VkK2SxIA651pna2Ig8Y0G7/U/kwr7kKtHv05IJU608yo6F+EmwQ1aaDJfK9Y+eA/ft1t9qX6TGNgAZVvXiUtvbsN9lLLDTFCjjLBtb45rba3FNllzaum/RrlkbC0VB5jJ2FqXNqA/ZWtEPSX2q865znlYRpvBtusk1NPbbgrrq/FZWHM6smK+Wz+XBtrv+8K1JVeP7nvBG360f9M/MRB0NhzIIAkQlE9nPkak7fgeCOpUB90bxxvM7GQBAACcjyBoi1YpDLrnf0j4qszvElwVPKk//q09MbB8ddFSZn2lfXAC/5OcxIF2XkWnIvBTB8UOsYHnI9/Qm47R9za+SVuwqZjpV1+y3/E4BKrbwMGdaSMp4+dsSCesb12HKjBPh7BtezNfa2tttnn6NaeW7mtUgqCt5X1fFkDL2FqXNqA/JWtEAyX2W7VWbrlOQj297aawvhqfhTWnI+3z3fy5dKXxvi9dW3KB/8CG8jFt7d90TwzogVxOQDhQ86Dovy9vgiTO4Hg3ju5fPCm6jDlhAAAAJyMI2qI66SC4VtErhG4KvmFgJhNUAH6qd01iYFRYfpLb74o+kBhoItiolPjK0WZ06deGmw5fpX55p/py/U5usm/qFig6BWrepn2UsyENcObb2R+WE9Zrz2WtrdWef+Psa04t/deoFNGcBoWjwIxbcc7WerQB/cnNWxt5+1XtFq+VkQ2JVq+TUE9vuymsr8pnieyFNWcFjfO96nNJqL3v1fm5teXvJAbyAX47cbBXYiDTjqpr/WIBAADw9wmCtqhOXmLgqoJvDETl0+/11wmAlYmB+FsKkRb11fSBxEA92tcdVOKjhkEOa3MQbTIDvz61OfXoU1++3xbxJqxyL3FmlG3N0+JsSDWZYEeRyZiEbdu2XmtrbbZ56jWnlk3WqAxRm65cYyywtdVtQH9K1ohKSuy3Za3cbJ2EenrbzZr6wrKBz8Ka04m2+Vn9uTRSe9/XrC3aPgJf5s7DJAYKOqLrmCcoE7CfiG+iSKpP+cRARtxsAAAAYdAWrVT8mp5EciBOKphP61tP6kd/H1SVGDCTEcvXC5kJgJI+kBioI94kWv73gtDftTdE4TmpjUpLm231lfTbY03Zs6L2VcGcOBtSIbLJ21iH4z+qbStVspmvtbU22zztmlNLZA8t60Xz/WoFYMb2dZ9cQyyxtYFVbUB/CuetlCL7bVgro3r7rpNQT2e7WV1fYg1kzelAy/x0+Fyqvu8r1xZdv7VWnSExELTtSfVpbWKgyRAAAAAORhC0ResVPY1vfgtgEYg3fqR3lPmk/qjWxEDYbqrOKahf2wcn8D/JSRxo51V0fGK/tezppdBn9h64cTYdQuXmokd9Zf32aNkEnhy1wQznKzWXoU2mypl7xSwl81hra7Xn3zjnmlPLlmtUO7p+fy0osTWfsjagP+vmLaTQfqvXyq3XSainp92MrK2vvjxrTg3rxrftc6nhvq9dW3K+dC5xEKH9mz/yKqHEIDsXH/R1KpDvHwAAAMwEQVvUQVGAffFjwtFxLykwKPwx45wKXl2kg/bW0/zBtwlu/arvg04+LPsU1KfGRjuvomMTbSIKA26LcuFOI8D2ye/ozUdh4GJdfeX9tgnLs2nOE26Cc7rvm3LzqPdlxTarKZvHWltrsc3zrTm1bL9GtaHrT+3316wZpW1Af9bMmyayw4T9Vq+VX1uvk1BPL7sR1tZXW16fz5qTZ834Dmr5XGrwj+r9sHQ8246B+2j/pnNiIBzQZV+8C8kE7FODXJUYyPUPAAAANDpoi3oofCo//sZA/seGZzUnBrwEQMPT/PV9SH+bQV+/PqadV9GR0YHMqk1gsPFI+7qpDYR7LOGTN9UnVPTbRPerpfwJCeYkq7sNBuNsBLScfVlQztxDCmWb+Vpba7HNs605teyxRpXbjaKzrZm09As6UThvmTmqsd/qtVInBmrWSdiQPnYzs2L9GNHtDEqugyOsOZVUzk+Pz6VgTsvu++q15Se8rrifel3L2tSA9m86JwYGgkENF9lgAQ56mr7AoWRBQmGQ6pPrACb6N3Irt/w7AADAGdFBW1Sqe/C/8tsAcZA9DpqXKx18D9vRyYdU0iKs034FklaiD8Y3DxZ/j76xoJ1X0VGJNwolzr0Q+Nq5zWOwiVG+r/f3gbBvkb/cUJ9Q1u/7fmExIP5+AFpI7cvCsQ432/5GPGk3AX4dAbW21mCbZ1pzatlrjUrazddH+P+RYD5z/SqwtdVtQH/K1oiU7ayx3xBvrWxbJ2FL1ttNSEl993MWBpbwWVhzOlF3n/X5XOp534fnB3MexLNVAsJIPOTQ/k3/xMBAMLCWjLLxAn3TfKHZOkepeoP6orsnX5eR4QEAADghUzAXVShOANgKA/ZhUD6pRcIhVmtiYFAQtHdkvWZooXQfwm9GxFp+U0I7r6JjEm0YU4p3h9HmMb/x8PzvWXEd/oboRm19V4r7HW6UbOHDryexIR0JNqWOor1e0m6i+feUtsWl1p5/njWnlv3WqJTd5OZzYbcjlbbW1Ab0p2GN8G1nhf0uKA3eOSoM3kEjXe1moLq+ep+FNWcFDfN9JSq3OB6RtJFu933aD0vHs6M+JdD+TXtiIGeVzsSkii1uhKRTOWq8aDVohYmBK57hcLcBAABM6OAsqpP3mh37afuyZMJVKxMD2d8SSPRlUZerTB9GWUkIJ+mgnVfRMSnZSN4V+azJzUoK0yd2Auz6XG9zU1PfQHW/nY0XLnwv0hvSG76dmuen7Mbbk0UyN+uVtlZz/nnWnFp2XKNa7Ca1ENTaWksb0J/aeRtxbafdfpfk1srKdRL60tVuBlrqG6nxWbw2MJg8jfPT9XPpSo/7Pre2DFh2ZfbHR/s3VYkBAAAAOBdxgBah35B2XkUAAFvBmgMAAABHRfs3JAYAAADAxQrSIrS3tPMqAgDYCtYcAAAAOCravyExAAAAAC5WkBahvaWdVxEAwFaw5gAAAMBR0f4NiQEAAABwsYK0CO0t7byKAAC2gjUHAAAAjor2b0gMAAAAgIsVpEVob2nnVQQAsBWsOQAAAHBUtH9DYgAAAABcrCAtQntLO68iAICtYM0BAACAo6L9GxIDAAAA4GIFaRHaW9p5FQEAbAVrDgAAABwV7d+QGAAAAAAXK0iL0N7SzqsIAGArWHMAAADgqGj/hsQAAAAAuFhBWoT2lnZeRQAAW8GaAwAAAEdF+zdP+j8IIYQQQgghhBBCCCGEEDq2SAwghBBCCCGEEEIIIYQQQqfRf7v8/3bvokS+Tt3RAAAAAElFTkSuQmCC\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:12.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;\">I crediti di natura commerciale maturati dalle societ\u00e0 sono ripartiti tra un elevato numero di clienti fatta eccezione per alcuni settori, quale quello della produzione di cassette per batterie dove la clientela \u00e8 concentrata su un numero molto limitato di clienti, aventi una classe di merito creditizio elevata.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;\">I crediti commerciali scaduti sono oggetto di costante monitoraggio e gli stessi sono stati espressi al valore di presumibile realizzo.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;\">Di seguito si riporta il dettaglio dell\u2019esposizione al rischio di credito del Gruppo al 31 dicembre 2024:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p></div><div class=\"ubp-fact ubp-block block\" dir=\"ltr\" id=\"Informazioniintegrativesulrischiodiliquidit\u00e0textblock\" title=\"Informazioni integrative sul rischio di liquidit\u00e0 [text block]\"><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Rischio di liquidit\u00e0</span></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il rischio di liquidit\u00e0 \u00e8 il rischio che l\u2019impresa non sia in grado di far fronte tempestivamente ai propri impegni finanziari a causa della difficolt\u00e0 di reperire fondi o di liquidare attivit\u00e0 sul mercato.</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\"> </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I due fattori principali che determinano la situazione di liquidit\u00e0 del Gruppo sono da una parte le risorse generate o assorbite dalle attivit\u00e0 operative e di investimento, dall\u2019altra le caratteristiche di scadenza e di rinnovo del debito o di liquidit\u00e0 degli impieghi finanziari e le condizioni di mercato. Il Gruppo applica una politica finanziaria mirata a minimizzare il rischio attraverso la diversificazione delle proprie fonti di finanziamento a breve e a lungo termine e delle controparti e si adopera per aver accesso a fonti di finanziamento in grado di soddisfare i fabbisogni programmati.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La liquidit\u00e0 del Gruppo \u00e8 gestita a livello accentrato dalla Capogruppo al fine di monitorare e ottimizzare la complessiva disponibilit\u00e0 di risorse finanziarie, svolgendo un\u2019attivit\u00e0 di direzione e coordinamento per le altre societ\u00e0 del Gruppo. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Con riferimento alla capacit\u00e0 del Gruppo di far fronte agli impegni finanziari di breve e medio lungo periodo si segnala che:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:14.7pt;padding-inline-start:21.3pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">alla data del 31 dicembre 2025 le disponibilit\u00e0 liquide ammontano ad euro 46,1 milioni; </span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:14.7pt;padding-inline-start:21.3pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">risultano disponibili affidamenti accordati e non utilizzati per complessivi euro 5,2 milioni;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La seguente tabella riassume le posizioni debitorie scadute del Gruppo ripartite per natura (commerciale, tributaria, ect):</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Nella tabella che segue sono rappresentati i pagamenti contrattualmente dovuti relativi ai debiti finanziari e alle passivit\u00e0 per beni in leasing e locazioni finanziarie:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito sono riepilogati i rapporti in essere alla data del 31 dicembre 2025 suddivisi per forma tecnica.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasicorsivo Carpredefinitoparagrafo\" dir=\"ltr\">Finanziamenti bancari</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I finanziamenti bancari ammontano a euro 173.538 migliaia al 31 dicembre 2025 (euro 35.388 migliaia al 31 dicembre 2024); di seguito si espongono i rapporti in essere:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Si precisa che il finanziamento Seri Industrial \u2013 Leonardo-Invitalia, che al 31 dicembre 2025 \u00e8 pari a euro 37.276 migliaia, \u00e8 iscritto tra gli altri debiti finanziari.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Risulta inoltre in essere, tra le \u201cPassivit\u00e0 direttamente associabili ad attivit\u00e0 destinate alla vendita\u201d, un finanziamento </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">revolving</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> della societ\u00e0 controllata cinese YIBF verso Bank of China per residui euro 1.216 migliaia.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La verifica dei covenant, coerentemente ai relativi contratti di finanziamento, avviene sulla base dei dati al 31 dicembre di ciascun anno. Nessuna richiesta di attivazione delle clausole \u00e8 pervenuta dagli istituti bancari e i rimborsi procedono regolarmente.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Al 31 dicembre 2025 risultano non rispettati i covenant finanziari del finanziamento Seri Industrial-CDP, Seri Industrial-Unicredit e del finanziamento revolving FIB-Pool banche.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Lo sforamento del parametro PFN/PN dipende da un effetto contabile collegato all\u2019inserimento del dato consuntivo di patrimonio netto di Menarini S.p.A. che include talune poste contabili a rettifica di errori di bilancio riferibili ad esercizi antecedenti al 2024 da parte del precedente management, in assenza delle quali il parametro sarebbe stato rispettato.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Sono in corso le negoziazioni per il rilascio del waiver per il Finanziamento Seri Industrial-CDP e Finanziamento FIB-Pool banche.  </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasicorsivo Carpredefinitoparagrafo\" dir=\"ltr\">Finanziamenti agevolati</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I finanziamenti agevolati ammontano a euro 13.797 migliaia al 31 dicembre 2025 (euro 15.625 migliaia al 31 dicembre 2024); di seguito si espongono i rapporti in essere:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Trattandosi di finanziamenti agevolati con un tasso d\u2019interesse inferiore a quello di mercato: (i) i finanziamenti sono rilevati e valutati conformemente all\u2019IFRS 9 \u2013 Strumenti finanziari utilizzando un tasso marginale di finanziamento identificato dalla Societ\u00e0 nel 5% su base annua; (ii) ai sensi del principio contabile internazionale IAS 20 \u00e8 stata inoltre rilevata la componente di government grants. Il beneficio del tasso d\u2019interesse inferiore a quello di mercato \u00e8 valutato come la differenza tra il valore contabile iniziale del prestito determinato conformemente all\u2019IFRS 9 e i corrispettivi ricevuti. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasicorsivo Carpredefinitoparagrafo\" dir=\"ltr\">Passivit\u00e0 per locazioni finanziarie IFRS 16</span></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le passivit\u00e0 per locazioni finanziarie ammontano a euro 34.264 migliaia, di seguito si espongono i rapporti in essere ed il corrispondente debito residuo:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p></div>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfFinancialRiskManagementExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00890_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Rischio di credito</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;\">La massima esposizione teorica al rischio di credito per il Gruppo \u00e8 rappresentata dal valore contabile delle attivit\u00e0 rappresentate in bilancio. Sono oggetto di svalutazione individuale le posizioni per le quali si rileva un\u2019oggettiva condizione di inesigibilit\u00e0 parziale o totale. L\u2019ammontare delle svalutazioni tiene conto di una stima dei flussi recuperabili e della relativa data di incasso, degli oneri e spese di recupero futuri. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;\">Di seguito si riporta il dettaglio dell\u2019esposizione al rischio di credito del Gruppo al 31 dicembre 2025, con evidenza della ripartizione delle attivit\u00e0 finanziarie per scadenza:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:12.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;\">I crediti di natura commerciale maturati dalle societ\u00e0 sono ripartiti tra un elevato numero di clienti fatta eccezione per alcuni settori, quale quello della produzione di cassette per batterie dove la clientela \u00e8 concentrata su un numero molto limitato di clienti, aventi una classe di merito creditizio elevata.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;\">I crediti commerciali scaduti sono oggetto di costante monitoraggio e gli stessi sono stati espressi al valore di presumibile realizzo.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;\">Di seguito si riporta il dettaglio dell\u2019esposizione al rischio di credito del Gruppo al 31 dicembre 2024:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfCreditRiskExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00900_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo Enfasidelicata Carpredefinitoparagrafo\" dir=\"ltr\">Rischio di liquidit\u00e0</span></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il rischio di liquidit\u00e0 \u00e8 il rischio che l\u2019impresa non sia in grado di far fronte tempestivamente ai propri impegni finanziari a causa della difficolt\u00e0 di reperire fondi o di liquidare attivit\u00e0 sul mercato.</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-weight:bold;\"> </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I due fattori principali che determinano la situazione di liquidit\u00e0 del Gruppo sono da una parte le risorse generate o assorbite dalle attivit\u00e0 operative e di investimento, dall\u2019altra le caratteristiche di scadenza e di rinnovo del debito o di liquidit\u00e0 degli impieghi finanziari e le condizioni di mercato. Il Gruppo applica una politica finanziaria mirata a minimizzare il rischio attraverso la diversificazione delle proprie fonti di finanziamento a breve e a lungo termine e delle controparti e si adopera per aver accesso a fonti di finanziamento in grado di soddisfare i fabbisogni programmati.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La liquidit\u00e0 del Gruppo \u00e8 gestita a livello accentrato dalla Capogruppo al fine di monitorare e ottimizzare la complessiva disponibilit\u00e0 di risorse finanziarie, svolgendo un\u2019attivit\u00e0 di direzione e coordinamento per le altre societ\u00e0 del Gruppo. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Con riferimento alla capacit\u00e0 del Gruppo di far fronte agli impegni finanziari di breve e medio lungo periodo si segnala che:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:14.7pt;padding-inline-start:21.3pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">alla data del 31 dicembre 2025 le disponibilit\u00e0 liquide ammontano ad euro 46,1 milioni; </span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:14.7pt;padding-inline-start:21.3pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">risultano disponibili affidamenti accordati e non utilizzati per complessivi euro 5,2 milioni;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La seguente tabella riassume le posizioni debitorie scadute del Gruppo ripartite per natura (commerciale, tributaria, ect):</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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vX2eqKy7mM6gNO5rxJ59/PhIZoxKlfaa+2f4LGWzVDUJU+Ex0W7scfLfTrK0+fsvbZk9PXr/nk8C1RqNLy935+j9e0608wgnGV8wlrGlBuML5BCowmMShWG1ACkNqQrLpuHaHKRFAVZhXSXk0i5geeg5b0/2MW4jXqe2n2dG9qFEaZuyz2nouJAe+2D5Eft5GUc/d+rj9XVl1mhh9DLtn/GzpM94NobQAAdFu7E/gtHsGMn//Mfpn5TlM//5P07/fVtl4r///S99uZJ//ddtzYn/Ov2Ltsyks51/+vf/vS2Z4J0B1OjfSDv6upVjcNbfXlywF7G+33fwyIGqPj6dLY7DCck4qI3FVaz3h8528nu4m96KtdG/kXb0dev3U2vsl/aeu9+3jdHOoyPI+NKQ8eXuHjlQZXxpwPiyCwSqAAAAsDvajf2uRoVcif89/es/K+te/Ov0r/9zW0zgLXjbjzs62xner9hi/4baaReh2f51t0egugrpl5uqtS/+9J+18RZOUfGlFm3Odob3K6bYv6F2yl8Oz2b7t9Z+KV8ETx6t4NXOo11lfNHXT2R8ub+HDFQZX0wwvuwDgSoAAADsjnZjv6fFmSgpWiFUKb5cBW8yKyh73LGjnaH9Sq30r78dvYDXWKc9AtU1KM5ESdVmElWKL1fhlBRfWb3b0c7QfqVU+tffjl7Aa67TnqTc9tEKXu082lPGF8aXiAOOL0eC8YXxRXq08YVAFQAAAHZHu7Hf1Vsx2S4y01kpsoA6v/aX71FJaVzEpY8i9rUzbzPdL+3R02zfE2v9624nPb61WUnitf79So6jcebUnh4xUJ2LyXaRmc5KkbNfzq99x0Whp3CKi7j0UcS+duZtpvulPYaY7XtCrX/d7aTHV75YeW2V/ZLb//yMZjEdreDVzqNdZXzJ9z2R8WUfjxioztea7FrE+LLA+LIfBKoAAACwO9qN/VGNi6hCwTsXY87fngsmM2lk4XdxrXZmZeF3pV7wtvpXst5OfGzz37NrvZ7b2i/5+mMVvIcregvERVSh4J2rqmSWjb1wSmazZFXaWu3MyAL6arEwvNDqX4l6O/GxzX/PrvV6jnW/5HLTexqvd7SCVzuPjirjyyTjy14+0tgywfgywfiyJwSqAAAAsDvajf1RdRVdvYVotJ6hELt3wevt32KtnXYRHc9asrT7vAXvYwaqjaKrtxCN1kuLaoV7F7ze/i3U2mkX0fGsJUu7tv2KtntZ4NgFr3YeHVXGl7OML7v52IEq4wvjy/0hUAUAAIDd0W7sj2hc7BoKy85CNCrsOn5vbrzgrRd/7v4t1tqJX1P3IXkss1qUX2ztV/p6imWW0n19pEA1LnYNhVBnIRoVYB2/Nzde8NaLSXf/FmrtGIrM5LHMalF+wbJfcpk5wDD0ZUe08+iIMr5cZXzZz0cKVBlfrjC+7AuBKgAAAOyOdmO/v41iyPIYYlchaij8UgcL3nhmzplqEdvRv5vVdiz7kCzTKnjb+9UqeK94j+eWHjdQTYulxHa11VmIdhRbgwVvVMBOVovY/mKw2o5lH5JlWm+BZb9kiBHaPHbBq51H+8v4oi3L+LKvxw1UGV90GF/2hkAVAAAAdke7sd/dpLiKqc+wWewpRKNZMhu2s5gXfdVCsqd/FxvtdBS89f207Jet4J1oFdf38rCBalJcxdZn2Cz0FKLRLJkN21nIC/tqIdnTvwuNdjoK3vp+GvYr2p58vPbYBa92Hu0u44su48uuHjZQTa5lsYwvVxlf9oBAFQAAAHZHu7HfX0MxVJ1pc7ajEI0e+2xtf7a74E1+V+5Ma92u/lnaWbXg9e9XZNLOBfMfRtnWwwaqSsGUWZ1pc6ajEI0e+2xtf6a74E1+V86wblf/LO2sWvBa9iteJn792AWvdh7tL+OLJuPLvh42UGV8UWF82R8CVQAAANgd7cb+iGaP+J2pFlLuQjQuss1FWlfBmxeF7QK2p3/GdjoKXn1WT89+KaZFb882NvC4gWpO9ohfqxhyF6KdhVZXwZsXhe0Ctqd/xnY6Cl59ppOxPTkTKnudQHUNGV8YX9Rl7+ijjC0TjC+ML0eAQBUAAAB2R7uxP6qu34PzFqLR446OP1jRUfCmfwDFVNB19M/ejqGYjtrXC96u/VJNC+dj/AGRRwpUJ1y/B+ctRKPHHRt/4VnSUfBGM4Emm8XumY7+2dsxFJlR+3rBa21PCy9aHqXw1c6jo8r4MsP4soePNLZMML7M6zC+7AWBKgAAAOyOdmN/WNOZJbVCyFmIRsWa5xFAZzuuol3o7Z+vnbjg1bYfby//fb3e/dJNCt6hba3nowWqaXFZLfychWhUrOnTY3Sc7biKdoG3f7524oJX2368vfz39Tzt9RS8rvdkQ7Tz6LAyvlxhfNnFRwtUzxcmxpdJxpfdIFAFAACA3dFu7A9rMoulWgh5CtFkWdcfqXC0010UOvvnb6c9YycquJPtrVvsnk321xVAbOjDBarJLJZqEecpRJNlXbWVo53eYtfbP3876aOUeZAQFdzJ9tztpe+jwVaQcC+08+iwMr5cYHzZx4cLVBlfLjK+7AeBKgAAAOyOdmO/n3PhpcwMSougiVoh1F2IVmYlaVrbSYt1Rzuu/nW2kxatcj9qr/W2dy2glWWV99kVQGzo8QLVufBSZgYlRd/FWuXXXYhWZiVpWNvJijx7O67+dbaTFq1yP2qvjeyXzrF/4047j/aT8UWT8SVZZiePF6gyvmgwvhwHAlUAAADYHe3Gfj/TmSw10mLJsW40wyVZrzlbpacdz35NyH3z9G+kneSxzCKVvjUJ60YzkmocZPbQ5HEDVYtpYeVYN5rhkqzXnD7U045nvyblvnn6N9JO8lhm0UrfmlqKYQJVu57rFeNL7kg7jC8tjxuoWmR8yRlph/HFAoEqAAAA7I52Y7+ntkIo/401e8E2IYq2ZMZKe7ZKTzsDhairfyMF79lsNlBKetw3LnhHH+1c2eMFqudyRz76VzT/jTV7wTYpCq9kBlCz3u1qZ6AwdPVvsADNZgOlpsf99Qpe7TzaU8aXCcaXCwcdX44E48sk48u8DoEqAAAAQIJ2Y7+7ymN5M+WCz1F8iUIqetzQVGD1tWOeMXMhFIbe/vW2EyzsX2Emz1B7xfdZ69f+HjFQvZAUedJywecovsQMouhxw2hmUYm+dmyF/GwoDL39620nUNi/woEfby+FQNUt4wvji1zuIB5ybJlgfGF8uUmgCgAAAJCg3di/jvFsoNrv4O3j0fv3Wh42UL0bxy6ujt+/10M7j15Hxhe0+9pjywTjC/ggUAUAAIDd0W7sX8boEUTtMc+dPXr/XsyXD1SjRxC1xzx35uj9e0G08+hlZHxBhy8fqDK+gBMCVQAAANgd7cb+VYweJzQ9jnlfj96/V/PVA9XocULT45j35ej9e0W08+hVZHxBj68eqDK+gBcCVQAAANgd7cb+NeRxTPT52oEqj2OCH+08eg0ZX9DnaweqjC/gh0AVAAAAdke7sUfE3NcOVAH8aOcRIuYytgD4IFAFAACA3dFu7BExl0AVwId2HiFiLmMLgA8CVQAAANgd7cYeEXMJVAF8aOcRIuYytgD4IFAFAACA3dFu7BExl0AVwId2HiFiLmMLgA8CVQAAANgd7cYeEXMJVAF8aOcRIuYytgD4eJM3ZYiIiIiIiIiIiIhYlkAVERERERERERER0SiP/AMAAMDu/OMf/0BEg/JGHgDaaOcRIuYytgD4IFAFAACA3dFu7BExl0AVwId2HiFiLmMLgA8CVQAAANgd7cYeEXMJVAF8aOcRIuYytgD4IFAFAACA3dFu7BExl0AVwId2HiFiLmMLgI+DB6p/Tl8fb6e3t7fT5/ftnwAOBZ9RAIA10G7sETGXQBXAh3YeIWIuYwuAD1Og+ufr4xIYFf34Ov25LbsuI2HV9+nz1r+PL2/vRtaF47Pm+1v6jPIZAgDwoN3YI97bXz+uY3fkj1/qsiWjbbz/PP1Wlln89SNu6+KP0y9t2ZsEqjDC9+f8Ofs83632EbZRtla7qetXVhhtTzuP8Mn9/fP0rnxO3n/+VpdXr/0lW9f1hpYxwtKfH7/y9VLDdurjyixjy4vy5+v0kXy+Jps5RmE9f3ZXJrr+G3PHkXHO254pULUMYhdXD1YHAlX55npXHlkXjs+q72/hM8pnCADAhXZjj3g3C8V30FaMZgFpsfD+ffr5LpZTLBXLBKrQR/iy/+oOgWqh+A7qfepu74Z2HuGz+uv0Q/l8RCrX5d8/3/VlNUcCVeMYMR6opseBQBU00nFBUc34DOutkYF8f8bbbOaNg+Ocuz1voKqPjEugdLV/cM7ZaIbqfKCKB6iyLjwBa76/zFAFAFgD7cYe8T7KwjMpOmXx25ypGkLS9/dbcW4oluOiuNKXmwSq4EV/2nA8UPXVZ7LQTdqWRayy0b72Auk5hM/s7RqqXK/L112L4ksw51MLQf8Y4e9nKRwmUAWN23W5ct2dzF6evxzLX4iywd5r9pWwrY+P2xhWCTjHxzlfezMrBKo3GgNhHyOBaoVmoApgZaPPKADAi6Hd2CPew1B8FgrOJVR9P/38rbx+c9nOudhe/lsrlsVsWLVYFq9rj6cSqIKHqMicap+lZrtvoBr6UWh36dfHKZ8L429Pkp5D+KoOhKLGcaCmeYw42xuohvHstu2l3wSq4EWEo66Lr/jybCAgWcaM8zaW/y7kd2uMc572JOsFqmfCjuQDYR8EqnB0CFQBANZAu7FH3F5LgR1mjZZ+fy8scy22a8VyKHjLBe4yk0pZn0AVPFzrOFFU7hKoWgrz8tNdBKq4lsu11Rmo1q7JNu1jxGRvoHpdT4wtBKowgDUHTFnW687b5vHgmiu2As7xcc7XnmTVQDV0pPKY87JzwuJ287Bq6UvHuiHw1Q19HgvJ9HYqb6Z2TM6W2577NwfX4iZFXbf1+sxW2xV0vf+3/iS/u6StZjv2od/2bbSOWfnYFHcPAAAWtBt7xO0Vj2AWw9J26DoXv/M2asWypaCvha4EqjDEzoFq+aewwjJpbeBvL0aeP/jaWq6/ma2nCgx6xgi5fG97iwSqMIA9B4xZ1usMVOf15/HCE3BecI5zI+2tHKjWDp6Y+qs6h3gSEUp91X7EXDtQeaBVCspmxwPVxj5mx0TcOJRU38R5vfMx+9LD2MnL/hTC2sn8hmar7U6MvP96f+L3xnPsS+9vq49nsw9EaVulfwcAAA3txh5xe22PgFaL8KXYDgVruVi2BLhnK4+XEqjCEDsHqrV6slRz+tuLkecPvrCdwWgr/GzqGiOuEqjC7ojJbL5rr+16X2RpN4xRmwaqg+2tHqiG0DLu/LKNbKfEATcEjlEXZKiX9a0SaM3rFQ9QZd0isq95OHjZ/6S9cEzydqLwt7JvV2V7+TErv155L6rrtV7PP7jrvP/5cb0il8uXyY99WD46tMUfV5b9T7df2Fbx3wEAQEO7sUe8h0tYWimWy8uEgFQWvuVi2fLzAWeXApxAFVZmxUBVU59YIdYp1l/lZXrak8jzB1/UJVg865mdar1mF/WOEVeXMUfR1Q8CVeihmrM16A5iJ/QMZbtAdby91QNVtfNK6hsTZgbGTYQdLK1bCnBLB+fCFoHqst+l0C/B8EEL+1YO8dTjIrat9md5/U7bXf595P1X2pvxHvue99fQR9u/AwCAhnZjj3gXZaGtFLdRYZu+Pq+b/LslUK3OPCJQha0wF5plagHnVeWefGn3rFKDRdt0BKpX6zWAPH/wNSwFkt4Zn8u13BhIZrrHiKu1QPVqPjaoEqiCgdI1tifHWLZlDT8lhZxus0B1hfbuMkN1+bfK+nMb8beMhlBKhHzxMpV1Cwcu4A/DvG+ybXlviDdTWm/mvttd4/2vffvsPfbt/dQoreP9dwAA0NBu7BHvZbt4vRkVv/EfGZHbI1CFw2ItNDtY7skL2y8V7ZneeupieX/k+YOvYfWabp6havtJmLI9Y0TdEPBOGkJSAlUwUL02O8KMcE22TnSTzFlSvq477zGNc+u0t12gKho3D55n3YHqciAcgdYGgarnGE3Ylg/98B2X3te32e6277//2Le3Gz5TmvE6pW3Z+g4AAFe0G3vEuypnqi5eC+GliBVFtfZv2WuVQJVH/mEXNgxULyzbL9wDi9eD14J2qSM9N8+t9s7I8wdf1+rTBprLmJBfhy32jREGxVjVnHFLoAqdRBmOJcgU1+LaZLgStev/FoHqWu3d5Y9SbRuohWXM684HeINA1frhsS3fsW8Xel/fZrvbvv/+Y1/brqWv8Tqlbdn6DgAAV7Qbe8SjOBfiSwiq/JERablY5o9Swc4YCs0xwsQE+735Ff89/US7PXn+4ItrDiPF7NSe0LN7jLBo/GJukkAVRjB8YXVB/jRkT/jR+InI1QPVFdtbOVDVB7S+wXHCEkoxQzWn9/Vttrvt++8/9sXtigtG3tdSX7z/DgAAGtqNPeIxVB7TF0W51eu6tkdIl2JbKYIJVGGIzQPVcA/su/cv1XQt2u3J8wdfXeOXWksgapgFqtk9Rlg07sMkgSoMYbiej4apEyKHsVptqjXOrdjeqoHqkuQmv0NQm05bxxBKLW9g+tsHlXXnA7hFoGpMzW2pd0dYfKH39W22u+n7f8Z77EvbrX/OS33x/jsAAGhoN/aIh1ArSAeKZcvMpOXRVCV0JVCFITYPVNszRlW6+9VuLz2H8JW1hZHh5wFsQWTmpoEqM1ThXoRMQ7++huuvPYtRWDHgvNAaT1Zsb71AtZZMLx3Of/C1TngDSwcjhLjp65VAqzlgd4RhrX2cjo/8kIk3sdRG175d6H19o+2u8P7r7d3wHvvCduufc2+4bew7AABc0G7sEffXUbgKq6GpKLTVAroxM4pAFYZo1kFjhPrFc9/fGcKesbSXnkP4wlpmnoplPNd9jyOP/IcnGAy/7UqgCiOIjC/PNFYKUw0s13lrO4PjnKe9FQLVEByVG5XL6IPdtY1ycDgruxAGUG3wrQRa1Q/GRE8YJj5Q6T6qb2i8b2k73ft2off17bfb+/7r7c30H3u53eIN2bKNfB3LPtf7DgAAE9qNPeJdnApO7fF7OcPIWfTWi2Xx2H9aEItCvtQmgSoMYSo0xb17Utvp9+xXlppxMr0BntrVborlfbZSR3a3J0jPIXxe52uvGpYar+khsLSEkOJ67hgnamPEdXas3nb0h7UqPxuzSKAKFeb8Q718Vq/NYoyojiUp5bGlhifgvGAa58p42vMFqi2rDcrQq2S6w/MB/zh9fYk3NFVttxZoyQ9AMASXtXUryFm6inkwajgmagda/et9favtToy8/6X2BK5jX9qupY/pOqVtOfoOAADqjT3iXZRFtqqtEJXWA9WzMjhVLbdJoAoe5CSNmvG9srwnju/PTXWhdvMri3NVvfDtbk+gnUf4nIYwtGbtmh6eSjAFlnJ5x1jRDlQbFvpm2//yzFvGltfCNj4o1+bm9VwYXZ/LY0uNVsDZN86VWT1QbXbQkRiVtqXv3BxKzTMG88CrfFBagVa+rbDcSBgW1g3WPyz6Mamt0+pf7+tbbTfQ9/6XtxcTlg9qx7G2XWUbtxNpvqGL1ylty9t3AIDXRruxR7yXegFreJyyYDNQvam22yjiCVTBQ7OOuxnfi4v7Ya2gLE1kaBSfejiqP70W0dnejHYe4TMrnwKIbf5O6fIFm/X6v/4M1YulL90abRCogh8l/7hZzDEcgaprbCmwjGOFdfrGuTKt9iSmQBUAAABgS7Qbe0TMJVAF8KGdR4iYy9gC4INAFQAAAHZHu7FHxFwCVQAf2nmEiLmMLQA+CFQBAABgd7Qbe0TMJVAF8KGdR4iYy9gC4INAFQAAAHZHu7FHxFwCVQAf2nmEiLmMLQA+CFQBAABgd7Qbe0TMJVAF8KGdR4iYy9gC4INAFQAAAHZHu7FHxFwCVQAf2nmEiLmMLQA+CFQBAABgd7Qbe0TMJVAF8KGdR4iYy9gC4INAFQAAAHZHu7FHxFwCVQAf2nmEiLmMLQA+CFQBAABgd7Qbe0TMJVAF8KGdR4iYy9gC4ONN3pQhIiIiIiIiIiIiYlkCVURERERERERERESjBKqIiIiIiIiIiIiIRvkNVQAAANgd7be8EDFX3sgDQBvtPELEXMYWAB8EqgAAALA72o09IuYSqAL40M4jRMxlbAHwQaAKAAAAu6Pd2CNiLoEqgA/tPELEXMYWAB8HD1T/nL4+3k5vb2+nz+/bP700HA8AAHhOtBt7RMwlUAXwoZ1HiJjL2ALgwxSo/vn6uIR4RT++Tn9uy67LSID4ffq89e/jy9u7kXXXoNT+qwaqe78fAACwNdqNPeJe/vpxve94e/tx+qW8rvvr9ON2vxL545ey7NnfP0/vyvI/finLCglU4Vn4/pw/95/nu/0yYbmytdpIO48QLYax4Oz7z9NvZZmmhWv9+8/f+vKZ64wtlvYYW6AX6/XcTsiAIisXe32s0PtjGVcWK3mnKVA1N7Z6sDoQIP75On3M/fKuPLLuGhTbf9FAde/3AwAANke7sUe8v2nhagtUo6I78/3087dcvlAcS0uF8lkCVXh80kKZQBUP6K8f8efMHagarvWNba4+tjTaY2wBP77ruYX6Nf/jlM2xk3lRwXRiXnPSqHS1QFUdqULId3WtRHpioxmq35/XvhYPTOeMyOZ2rZTa3zFQXW3feuh8PwAA4GHQbuwR7+nvn+/Xe53IdqAqC15tBtDvnz/ioneePZSFpr9PP9/DtkozVQlU4ZHRi1hboNpb/2jnEWLdcD1+f7+NDb2BqvIFmRw3Std699gy2N4kYwt46Lmet5Bhqpb9/Pn6TAJVmUembcvXlCC2ili3MvisEKjemAO31nIuNgoQtwoHNw8dXzVQBQCAZ0e7sUe8l1GYOhXNy8ykRqAqZjC1HtW3KWYYFWapEqjCoxIV31NNsdSPBKp4LJcx4XwdXv7bHajWFF+gadf61ceWRns3GVvASu/1vMqyDcf1fpmdWgpMw+Q81xiy9KUexK4XqJ4JB9Wb/pYgUI0hUAUAgOdEu7FHvJfX2TsiPDUGqsusn0qB6nXZZqF4J1CFR+VaU4pieylYCVTxSM5fbF0fqd8mUK2PH5uOLQSqsAK91/Ma1twxYglUS+32ZWhLXxr516qB6nnJ9qPZy4EWFreb7/zSl4519SnJwdBn30H3b/cWOCe/9RDaKrU/cjzayfyyH2IB+75dKS2vtzl6PAAA4FnQbuwRd9MUqIbZpOvMILpKoAovA4EqHtD5Gjw/Zn//QHXjsYVAFbZgOFDtnEkqMiR1veYMVoXWNgUrB6pi2SzJDQdIV9tBEaR9xWFbrPam5SHcoQLVrzxYDm2V2h85HlsHqq3392zW8OjxAACAZ0G7sUfcTUugapzF6rP9WCaBKjwNBKp4NJe/kB+u65sEquIv8Weh6RZjS609IWMLdDMaqA6sHyYZppliyJEsWebMkoEZns5ePVANAVx8IMJOpgdI7GTWYfHazagLy0E/m/WtEsLN6xUPUGeA59ju1VJKXmp/5Hj0BaoLrX2bU3xlXdMHXH19pvP9AACAh0G7sUfcTU+geimy4z8oteh9XNNQ9BKowtOw1C62QFUzfVpOQzuPEHPDdVxef1cPVJfx5aw2Rqw9trTaEzK2QDfG63mRKG/Kc6+LxTAoWX7aRjUbqxFyM8v4snqgqh7IZcps6eCWwj55YPR1SwFuNYSL3iyNzgDPsd1yeDhRan/keGwcqFaxvL89xwMAAJ4F7cYecTcNgepSZDe1zzJqPe4/SaAKT4NWNyrUAtWrtTqC8QWNRkFm+PfRQHW5rieWvjQbHVu87UkZW6Ab4/W8RMixWpa3n2+jPjZolPM0nbvMUK0GdTfmNuIU2BCkFX/foLLuAQLVetpdan/keOwZqLb3p+94AADAs6Dd2CPupjtQVZZzzAqaDNu7/iEUbZlJAlV4GlYtwMvb0M4jxNj4D1HJ17YKVC8qY8Po2OJtT8rYAt1sfT1ftn9WC4VEDpZpDpFC7mRdZ7tAVQRv7W8Vg+5AtRgUVtZ1BJ/G43hlte2Wlhs5HvcKVEM7mv79meh8PwAA4GHQbuwRd9MTqFaK7FDYlrdzURTI8x9CKUmgCk/DYAF+QRTZpTpBO48Qpcv1vBZwdgaqmlHo2TEj1jy23Ky1J2VsgW4Gr+dajpgScsW4DRnGyjwxCmmbOdaZZR/sM1vv8keptg1UwzLmdZvhYGeAt9p2S8tZ1g/LxMdj+0DV8j7792fCuhwAADwq2o094m66ZqhWCtplO5VZp+J3Uy0zWQlU4WkYLMCvhBonrn0C2nmEuKj8ISrpFoHqRfFFmvqbraNjS2qhPSljC3QzeD0P4Wdl/aUNEXhq/yaRM1erYVLInEzh642VA1V9QJvXLw1yZSxBWikorKzbDAc7A7zVtltabuR4bByoLh9k7X0e2Z8J63IAAPCoaDf2iLtpCFR9yxSKXmeYOkmgCk/DUj+MBKqhTiBQxS5F0GjV8nukbcMfnIqeTFhjbFEttCdkbIFuRq/nlvWXZUJ4askqTWFt8acz66waqIaOxulwNairYgjSlh1PE+nKuvMb8YyBas/xuDESqNY/IwP7c8G6HAAAPCrajT3ibloKWsNf5K/PNJp/s++sY+YTgSo8DZYCugkzVHHQowWqw2NLSQJV2JDR67kh0MyD0ZATVSdvGvq25FnO/q8XqNam0i47UJiGWyQcoNKOldPmSgjXPKCdAd5q2y0tt87xUN/H2vs30di3+mekYxZxhHU5AAB4VLQbe8TdtASqojjVZ5fWXu8LUycJVOFpMBS5LULtU64ztfMI0epmj/wXg9ORsaWiIahlbIFuhq/njbxKfV38W3FSoxwnCn0TWZj3qfoVAlWxE5Pqjshl9MHu2kYlBLwpuxAOjOcx8zPN9Luybo3VtltabuR4xK+X1ruoda6xb2Ebyfu7nFjauqPHAwAAngXtxh5xN02BqpwllM74EQVv9kimfM0zu+gqgSo8DYYCXK8Rryw16mSlSNDOI0Sr9UBVXM+T1+f11PBSzopVttsztoy0N8vYAt2YAlWRZym5YTnPkjlYnDdFWZYyDpS3GQjL1Pqu4wtUW1ZS4fNWllmKZUuB6vmgfcXBXGQjxM2Pq3xDguEA19atsdZ2S8vN/95zPCZq78H52M8ngdq51r5Z3t/S/vQeDwAAeBa0G3vEeymL15r5Y5KyuNXNilvP46XK7CMCVXhUosK3oix6TXVoo0BIzyFEj/VAVTxtkHxBZhtXSl+q+ceWsfauMraAlZ7reZwZaeGlnjlJ88t9e52LloysI2wyBarNg+VouLSt+EDPzAdnTqHz0E5fb6IVwuXbCsuNBHhrbLe03MjxmAnbXpwbqQaqE7V9m1C2ffvgzjdDpeWLTV6wLgcAAI+KdmOPeC/7A9WbWkhamgXkCFS19ghU4VHpK8DPyJ8mk1Yn8wTScwjRYz1QLc9QzV5PLD12H+kZWy6OtcfYAlb6ruciL6pdv5OnnJvLT5TGiWRGa8bSVmO5AqZAFQAAAGBLtBt7RMwlUAXwoZ1HiJjL2ALgg0AVAAAAdke7sUfEXAJVAB/aeYSIuYwtAD4IVAEAAGB3tBt7RMwlUAXwoZ1HiJjL2ALgg0AVAAAAdke7sUfEXAJVAB/aeYSIuYwtAD4IVAEAAGB3tBt7RMwlUAXwoZ1HiJjL2ALgg0AVAAAAdke7sUfEXAJVAB/aeYSIuYwtAD4IVAEAAGB3tBt7RMwlUAXwoZ1HiJjL2ALgg0AVAAAAdke7sUfEXAJVAB/aeYSIuYwtAD4IVAEAAGB3tBt7RMwlUAXwoZ1HiJjL2ALg403elCEiIiIiIiIiIiJiWQJVRERERERERERERKMEqoiIiIiIiIiIiIhG+Q1VAAAA2B3tt7wQMVfeyANAG+08QsRcxhYAHwSqAAAAsDvajT0i5hKoAvjQziNEzGVsAfBBoAoAAAC7o93YI2IugSqAD+08QsRcxhYAHwSqAAAAsDvajT0i5hKoAvjQziNEzGVsAfBxh0D1z+nr4+309vZ2+vy+/dOD8P157ffbah1/3GMBAACwJdqNPSLmEqgC+NDOI0TMZWwB8NEVqP75+rgGjaaw8R4h4vfp89afj68/t38b51iB6sg+bnN8AAAA1kK7sUd8dn/9uN1rSn/8UpedJVCFh+bP1+kj/cyfbdYohfUsNZV2HiGq/v55elc+Z+8/f+vLV1Sv7yXff55+p9sY6Ive9o/TL2VZKWML9LJkZ2+fp570LKxv8OPrpI0Y6jZag8TA2DLREaiGUPBq64DdIVCVB2HFRg4VqI7s40bHBwAAYC20G3vEp7VQKAfLhS+BKjwmYYJHUbVINqzXqG+08wgx9tfph/bZkmqhZ8XfP9/17WhG2x7oS3NsqQeyjC3gJ71G9wWq0aTNlulYUQhFg1qfxseWCX+gOnf24/P0aQoHKyHi9+e1o4WE2c42MzAfZoZq8zhuc3wAAADWQruxR3xOZbGcBKe/ftz+/WxhpiqBKjwmt3pEKYLkrKLs5bn2zF+IJvnUaivtPEKMvV2XleuunO3541f82pi/Tz/fb9uO2u3ti9he9qWcfO399PO3fC3I2AIe9BC0L1BtI6750QVfBqNJ23NOlq1zZoWxZcIdqM4HbQrmlgNYDUTvEahuw7EC1QoHP44AAAAttBt7xGc0zFoqzEJdQlW96CVQheejVCi3EIV0Zb30HEL0WQo+B21c63UrfVlmp5a2F77MKwXDjC1gJQpTpxxqCS83ClSX7X+c5BzB0I9Cu4X16tjGlglnoDpv+NaZZWptrXMEqgECVQAAAA3txh7x+bQU5qHo1R7NJFCFZ6S37lrWq9RB6TmE6HWZGbpioLps0/lTAsW+LIFq6SdjwvhDoAqjXK+9IsTcOFDVr/WWL+NCOOp5Wtsytkz4AtUsuAs7UO5cHiLqU4ODYVvzummAezUcs7GgcjlYs7eNLP9e2+jywREWl8/7WWo7Z43j2Hd8AAAAtka7sUd8PkNBW/4du3roSqAKz4ip7lKwFL3pOYTodfVAVfzWqfdnBNqBamGbzRmsBKowwJaBqsgB4yEi5FyWPNIzvljGlglXoDpvVHa2/dj/GkHgx+nrKw8uw/HoDAyTgDb28/RZHdjlbzVoarN2RT+/6m3nLa5xHJ3HBwAA4E5oN/aIz6dlhmq9eCdQhaejWCy3CDVOrVBOzyFElwPhZ8nlp1+cs1NbfVnGjiw0tY09jC3QzYaBajlztI0B/i/sbNudcASqyeP+M83H/ithXjbjNUXsSG8bReS24+1mQaWy0eVNyT4wYru1N/xmtGk52zVrs7KPjuNoPz4AAAD3Q7uxR3xGl4K3UkjXliFQhaeiWv80MAax8vxBdGn4Q4F+6z/rUtTUFxGcTk5jiGMfGFugm80C1foj+5aZpNbZpguOL/nsgWoxtAthnT7Ndp0gsBymTnQEhq2DJF7PBvfltdKHJbzp8apyf/R1Q5hbDmpHjqP5+AAAANwR7cYe8SmVxa0SmIYZRvrrBKrwyIRJKbE9NYq1SJbnD2LN6PorXGtm6mTzDxPeHOlLaGPW9oevGFugm40C1XI+dmNp96wyFkRjTmOsmPEEsOZAdd6oFpqWp+BOrBME6mHtjD8wrPf5ynIgk40u61Ya04+XoZ/FoHed41jpMgAAwG5oN/aIz2qpUM4kUIUnIypuUx2FSiiya5NursjzB7Fm9dq8ygxV26P3k919ET8L4FrvLGMLdLNJoBpyLEv21tQQkHrGlgljoFp43H+mOtvzHkGgPzAshaWS0jLmN+ysO1BdjnW6zD2OIwAAwD5oN/aIT62cqbp4nUW0zC5Sil8CVXg2otrKUPAutc/Z+qSbK+k5hOgxCjaVL7lcLtd924zR1FZf5MxU+XMC0YzVyj4wtkA3WwSqyzYN4aYYF4LX9SwTIi84x5YJU6AaUlqDWSfvEQT6A8PjBqphGfO6qx1HAACAfdBu7BFf1blo1n5fj0AVnhJRyFbrldrPshVIzyFEt+ILsP7H/8Xs1JFgttSXVlgrZ64WZqoytkA3yzV8rUA1ZFimL9oqzPldNSTtGFsmDIGq2BGT6QG8RxDoDwzXCFStqXXA0k9mqAIAwOuh3dgjvqbhD5ZohTuBKjwnoV4p1lidBW96DiH6DWGo6w9JSRt/od+u3pdl9mrlsf7W77cytkA3aweq1afgPZTyNUHn2DLRDlSXjTem2RZ3+B5BoD8wXGbdVtLuUqBqnjKcYehn8Xjf4zgCAADsQ3pTj/iyLrOM6gUvRS88F6Fe0QPVUBTX6jeN9BxC9DseqIbH9et/jKqt1hdj/4zjC4CblQPVJYsb3V6zX/1jy0QzULUEj1fCIBgHjYYgsLhz1iCwIzBc2i4ExcvrZ9ONttYtIo5RYZ/Dzyukr9/jOAIAAOxDelOP+JqG2amlophAFZ6S6myksYJXO48QXY7OLhXr9wayi2pfQqBa+zkBZqjCZjQzKQdiPPA/FS4JY8faX9TNNALVEMRZdkQPAythXnXgnLAGgT2BYVgnfdPDftzMOy7W1UPVa6JeDkVn5aZlu/nxruzjascRAABgH9KbesSndZohpD2SKX4Xz/JHQyh64ZGY6xy1FpETWbKitlyzWdHOI0TpHDSqYWn12rxOkCnt7Uto46wyxsjXW1/YAbgxBariel4JMMuTDBWmdrWBpTquTIyPLRP1QLX4+HkBNdirhXlyJ4IhTKytK7EulyAPcub5oM6vqxsVaXbR9I2Z+3k+nl+Vthtv+HbHEQAAYB+0G3vEp1QWxKr1gptAFR6RbMKKqlLUVuu1xEKho51HiNIojCyqXZvDUwXla7dYpvL7prP9fRHhbk3DF3YALWzX9HSioMzQSiGmWMYSXjXHiEI7K4wtE9VAdTlI5umvIthbGm2FeXkwGZazBoEjgWHe/vKmVwPVK6UPUj7DdGLu5xxQV9rOuMdxBAAA2Aftxh7xWQ2/pSct/GXmRAJVeFxCTZJarFEcRW+pjtLOI8TcciBZfszfMEN1+RLNdo2/2tOXm/Kv+Ue222dsASt9gaoYA0oZ43LNt/+8Zvi9VWlj/RXGlon2H6UCAAAA2Bjtxh4RcwlUAXxo5xEi5jK2APggUAUAAIDd0W7sETGXQBXAh3YeIWIuYwuADwJVAAAA2B3txh4RcwlUAXxo5xEi5jK2APggUAUAAIDd0W7sETGXQBXAh3YeIWIuYwuADwJVAAAA2B3txh4RcwlUAXxo5xEi5jK2APggUAUAAIDd0W7sETGXQBXAh3YeIWIuYwuADwJVAAAA2B3txh4RcwlUAXxo5xEi5jK2APh4kzdliIiIiIiIiIiIiFiWQBURERERERERERHRKIEqIiIiIiIiIiIiosm/T/8fEAlFowRQWncAAAAASUVORK5CYII=\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Nella tabella che segue sono rappresentati i pagamenti contrattualmente dovuti relativi ai debiti finanziari e alle passivit\u00e0 per beni in leasing e locazioni finanziarie:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito sono riepilogati i rapporti in essere alla data del 31 dicembre 2025 suddivisi per forma tecnica.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasicorsivo Carpredefinitoparagrafo\" dir=\"ltr\">Finanziamenti bancari</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I finanziamenti bancari ammontano a euro 173.538 migliaia al 31 dicembre 2025 (euro 35.388 migliaia al 31 dicembre 2024); di seguito si espongono i rapporti in essere:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Si precisa che il finanziamento Seri Industrial \u2013 Leonardo-Invitalia, che al 31 dicembre 2025 \u00e8 pari a euro 37.276 migliaia, \u00e8 iscritto tra gli altri debiti finanziari.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Risulta inoltre in essere, tra le \u201cPassivit\u00e0 direttamente associabili ad attivit\u00e0 destinate alla vendita\u201d, un finanziamento </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">revolving</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> della societ\u00e0 controllata cinese YIBF verso Bank of China per residui euro 1.216 migliaia.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La verifica dei covenant, coerentemente ai relativi contratti di finanziamento, avviene sulla base dei dati al 31 dicembre di ciascun anno. Nessuna richiesta di attivazione delle clausole \u00e8 pervenuta dagli istituti bancari e i rimborsi procedono regolarmente.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Al 31 dicembre 2025 risultano non rispettati i covenant finanziari del finanziamento Seri Industrial-CDP, Seri Industrial-Unicredit e del finanziamento revolving FIB-Pool banche.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Lo sforamento del parametro PFN/PN dipende da un effetto contabile collegato all\u2019inserimento del dato consuntivo di patrimonio netto di Menarini S.p.A. che include talune poste contabili a rettifica di errori di bilancio riferibili ad esercizi antecedenti al 2024 da parte del precedente management, in assenza delle quali il parametro sarebbe stato rispettato.</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Sono in corso le negoziazioni per il rilascio del waiver per il Finanziamento Seri Industrial-CDP e Finanziamento FIB-Pool banche.  </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasicorsivo Carpredefinitoparagrafo\" dir=\"ltr\">Finanziamenti agevolati</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">I finanziamenti agevolati ammontano a euro 13.797 migliaia al 31 dicembre 2025 (euro 15.625 migliaia al 31 dicembre 2024); di seguito si espongono i rapporti in essere:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Trattandosi di finanziamenti agevolati con un tasso d\u2019interesse inferiore a quello di mercato: (i) i finanziamenti sono rilevati e valutati conformemente all\u2019IFRS 9 \u2013 Strumenti finanziari utilizzando un tasso marginale di finanziamento identificato dalla Societ\u00e0 nel 5% su base annua; (ii) ai sensi del principio contabile internazionale IAS 20 \u00e8 stata inoltre rilevata la componente di government grants. Il beneficio del tasso d\u2019interesse inferiore a quello di mercato \u00e8 valutato come la differenza tra il valore contabile iniziale del prestito determinato conformemente all\u2019IFRS 9 e i corrispettivi ricevuti. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:6.0pt;\"><span class=\"Carpredefinitoparagrafo Enfasicorsivo Carpredefinitoparagrafo\" dir=\"ltr\">Passivit\u00e0 per locazioni finanziarie IFRS 16</span></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;margin-block-end:6.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Le passivit\u00e0 per locazioni finanziarie ammontano a euro 34.264 migliaia, di seguito si espongono i rapporti in essere ed il corrispondente debito residuo:</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"></span><img alt=\"Image\" class=\"Carpredefinitoparagrafo\" dir=\"ltr\" 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\" style=\"width:481.9pt;display:inline;max-width:none;\"/></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfLiquidityRiskExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00910_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere Carpredefinitoparagrafo\" dir=\"ltr\">Nota 48. Valutazione degli strumenti finanziari</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Di seguito si riporta l\u2019informativa richiesta nell\u2019ambito delle categorie previste dallo IFRS 9. In particolare, si indica quanto richiesto dal principio contabile IFRS 13 che disciplina la misurazione del </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">fair value</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> e la relativa </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">disclosure</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">fair value</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> \u00e8 il prezzo che si percepirebbe per la vendita di un\u2019attivit\u00e0 ovvero che si pagherebbe per il trasferimento di una passivit\u00e0 in una regolare operazione tra operatori di mercato (ossia non in una liquidazione forzosa o in una vendita sottocosto) alla data di valutazione. </span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"text-decoration-line:underline;text-decoration-style:solid;\">Gerarchia del fair value</span></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il Gruppo deve valutare il </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">fair value </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">di un\u2019attivit\u00e0 o passivit\u00e0 adottando le assunzioni che gli operatori di mercato utilizzerebbero nella determinazione del prezzo dell\u2019attivit\u00e0 o passivit\u00e0, presumendo che gli operatori di mercato agiscano per soddisfare nel modo migliore il proprio interesse economico (livello 1). In assenza di quotazione su un mercato attivo o in assenza di un regolare funzionamento del mercato, cio\u00e8 quando il mercato non ha un sufficiente e continuativo numero di transazioni, spread denaro-lettera e volatilit\u00e0 non sufficientemente contenuti, la determinazione del </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">fair value</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> degli strumenti finanziari \u00e8 prevalentemente realizzata grazie all\u2019utilizzo di tecniche di valutazione aventi l\u2019obiettivo di stabilire il prezzo di un\u2019ipotetica transazione indipendente, motivata da normali considerazioni di mercato, alla data di valutazione. Tali tecniche includono: il riferimento a valori di mercato indirettamente collegabili allo strumento da valutare e desunti da prodotti similari per caratteristiche di rischio (livello 2) e le valutazioni effettuate utilizzando \u2013 anche solo in parte \u2013 input non desunti da parametri osservabili sul mercato, per i quali si fa ricorso a stime ed assunzioni formulate dal valutatore (livello 3). </span></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">La scelta tra le suddette metodologie non \u00e8 opzionale, dovendo le stesse essere applicate in ordine gerarchico:</span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">(Livello 1) \u00e8 attribuita assoluta priorit\u00e0 ai prezzi ufficiali disponibili su mercati attivi per le attivit\u00e0 e passivit\u00e0 da valutare; </span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">(Livello 2) ovvero per attivit\u00e0 e passivit\u00e0 misurate sulla base di tecniche di valutazione che prendono a riferimento parametri osservabili sul mercato diversi dalle quotazioni dello strumento finanziario;</span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"text-indent:unset;display:flex;align-items:baseline;\"><span class=\"Carpredefinitoparagrafo\" style=\"display:inline-block;text-align:start;min-width:18.0pt;padding-inline-start:18.0pt;font-family:Wingdings;\">\uf0d8\t</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"><span dir=\"ltr\">(Livello 3) priorit\u00e0 pi\u00f9 bassa ad attivit\u00e0 e passivit\u00e0 il cui </span><span dir=\"ltr\" style=\"font-style:italic;\">fair value</span><span dir=\"ltr\"> \u00e8 calcolato sulla base di tecniche di valutazione che prendono a riferimento parametri non osservabili sul mercato e, quindi, maggiormente discrezionali. </span></span></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Il metodo di valutazione definito per uno strumento finanziario viene adottato con continuit\u00e0 nel tempo ed \u00e8 modificato solo a seguito di variazioni rilevanti nelle condizioni di mercato o soggettive della Societ\u00e0. </span></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">L\u2019IFRS 13 richiede che si forniscano informazioni con riferimento alla misurazione del rischio di inadempimento (</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">non performance risk</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">) qualora si stia determinando il </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">fair value</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> dei derivati over the counter (OTC) ossia quel complesso di operazioni che non figurano nei listini di borsa, la cui funzionalit\u00e0 \u00e8 organizzata da alcuni attori, e le cui caratteristiche contrattuali non sono standardizzate. Tale rischio di inadempimento include sia le variazioni del merito creditizio della controparte che le variazioni del merito di credito della Societ\u00e0 stessa (</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">own credit risk</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">). Per adempiere a quanto previsto dal principio, si fa ricorso ad un modello di calcolo, denominato </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">Bilateral Credit Value Adjustment</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> (BVA), che valorizza, oltre che gli effetti delle variazioni del merito creditizio della controparte (prima oggetto della metodologia di aggiustamento della valutazione denominata \u201c</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">credit risk adjustment</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">\u201d), anche le variazioni del proprio merito creditizio (</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">Debt Value Adjustment </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">\u2013 DVA). Il BVA \u00e8 costituito da due addendi, calcolati considerando la possibilit\u00e0 di fallimento di entrambe le controparti, denominati </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">Credit Value Adjustment</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> (CVA) e </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">Debt Value Adjustment</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> (DVA). </span></p><p class=\"Normale\" dir=\"ltr\" style=\"line-height:1.1;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Nella tabella che segue le attivit\u00e0 e passivit\u00e0 finanziarie valutate al </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">fair value</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> sono suddivise tra i diversi livelli della gerarchia di </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"font-style:italic;\">fair value</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\"> sopra descritti.</span></p><table class=\"Tabellanormale\" dir=\"ltr\" style=\"width:478.6pt;--W:478.6pt;margin-inline-start:var(--table-margin-calc,3.5pt);--I:3.5pt;\"><colgroup><col style=\"width:22.46%;\"/><col style=\"width:11.2%;\"/><col style=\"width:5.65%;\"/><col style=\"width:1.13%;\"/><col style=\"width:2.44%;\"/><col style=\"width:8.66%;\"/><col style=\"width:5.97%;\"/><col style=\"width:1.91%;\"/><col style=\"width:1.96%;\"/><col style=\"width:4.37%;\"/><col style=\"width:11.63%;\"/><col style=\"width:11.31%;\"/><col style=\"width:11.25%;\"/></colgroup><tbody dir=\"ltr\"><tr dir=\"ltr\"><td colspan=\"13\" dir=\"ltr\" style=\"border-block-start:0.5pt solid  #D9D9D9;border-block-end:0.5pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;\">Criteri applicati nella valutazione in bilancio delle attivit\u00e0 e delle passivit\u00e0</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" rowspan=\"5\" style=\"border-block-start:none;border-block-end:0.5pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;\">\u00a0</span></p></td><td colspan=\"9\" dir=\"ltr\" style=\"border-block-start:0.5pt solid  #D9D9D9;border-block-end:0.5pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;\">Attivit\u00e0 e passivit\u00e0 finanziarie valutate a fair value</span></p></td><td dir=\"ltr\" rowspan=\"3\" style=\"border-block-start:none;border-block-end:0.5pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;\">Attivit\u00e0 e passivit\u00e0 valutate al costo ammortizzato</span></p></td><td dir=\"ltr\" rowspan=\"3\" style=\"border-block-start:none;border-block-end:0.5pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;\">Partecipazioni non quotate valutate al costo</span></p></td><td dir=\"ltr\" rowspan=\"3\" style=\"border-block-start:none;border-block-end:0.5pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;\">Valore di bilancio</span></p></td></tr><tr dir=\"ltr\"><td colspan=\"4\" dir=\"ltr\" rowspan=\"2\" style=\"border-block-start:0.5pt solid  #D9D9D9;border-block-end:0.5pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;\">con variazione di fair value iscritta a:</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;\">totale fair value</span></p></td><td colspan=\"4\" dir=\"ltr\" style=\"border-block-start:0.5pt solid  #D9D9D9;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;\">gerarchia del fair value</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;\">(A)</span></p></td><td colspan=\"4\" dir=\"ltr\" style=\"border-block-start:none;border-block-end:0.5pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;\">(note a, b, c)</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:0.5pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;\">conto economico</span></p></td><td colspan=\"3\" dir=\"ltr\" style=\"border-block-start:0.5pt solid  #D9D9D9;border-block-end:0.5pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;\">patrimonio netto</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" rowspan=\"2\" style=\"border-block-start:none;border-block-end:0.5pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;\">1</span></p></td><td colspan=\"2\" dir=\"ltr\" rowspan=\"2\" style=\"border-block-start:none;border-block-end:0.5pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;\">2</span></p></td><td dir=\"ltr\" rowspan=\"2\" style=\"border-block-start:none;border-block-end:0.5pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;\">3</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;\">(B)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;\">(C)</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;\">(A + B + C)</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:0.5pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;\">a</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:0.5pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;\">b</span></p></td><td colspan=\"2\" dir=\"ltr\" style=\"border-block-start:none;border-block-end:0.5pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:center;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;\">c</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:0.5pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:0.5pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;\">d</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:0.5pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;\">e</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:0.5pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">Attivit\u00e0 finanziarie correnti</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><br/></p></td><td colspan=\"2\" dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><br/></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><br/></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td colspan=\"2\" dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">1.946</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">1.946</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">Crediti commerciali</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><br/></p></td><td colspan=\"2\" dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><br/></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><br/></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td colspan=\"2\" dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">80.398</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">80.398</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">Altre attivit\u00e0 correnti</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><br/></p></td><td colspan=\"2\" dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><br/></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><br/></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td colspan=\"2\" dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">240.386</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">240.386</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">Partecipazioni</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><br/></p></td><td colspan=\"2\" dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><br/></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><br/></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td colspan=\"2\" dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">497</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">497</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">467</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">Altre attivit\u00e0 non correnti</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><br/></p></td><td colspan=\"2\" dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><br/></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><br/></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td colspan=\"2\" dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">2.110</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">2.110</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><br/></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:start;\"><br/></p></td><td colspan=\"2\" dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><br/></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><br/></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td colspan=\"2\" dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">Debiti commerciali</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><br/></p></td><td colspan=\"2\" dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><br/></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><br/></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td colspan=\"2\" dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">126.145</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">126.145</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">Altre passivit\u00e0 correnti</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><br/></p></td><td colspan=\"2\" dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><br/></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><br/></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td colspan=\"2\" dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">75.963</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">75.963</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">Debiti finanziari correnti</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><br/></p></td><td colspan=\"2\" dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><br/></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><br/></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td colspan=\"2\" dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">238.787</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">238.787</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">Pass. finanziarie per leasing</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><br/></p></td><td colspan=\"2\" dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><br/></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><br/></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td colspan=\"2\" dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:bottom;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">5.327</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">5.327</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">Debiti finanziari non correnti</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><br/></p></td><td colspan=\"2\" dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><br/></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><br/></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td colspan=\"2\" dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">35.020</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:none;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">35.020</span></p></td></tr><tr dir=\"ltr\"><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:0.5pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">Pass. finanziarie per leasing</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:0.5pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td colspan=\"2\" dir=\"ltr\" style=\"border-block-start:none;border-block-end:0.5pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:0.5pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:0.5pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:0.5pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:0.5pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td colspan=\"2\" dir=\"ltr\" style=\"border-block-start:none;border-block-end:0.5pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:0.5pt solid  #D9D9D9;vertical-align:bottom;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">27.072</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:0.5pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">\u00a0</span></p></td><td dir=\"ltr\" style=\"border-block-start:none;border-block-end:0.5pt solid  #D9D9D9;vertical-align:middle;\"><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;text-align:end;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">27.072</span></p></td></tr></tbody></table><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;margin-block-start:0.0pt;margin-block-end:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">a. Attivit\u00e0 e passivit\u00e0 finanziarie valutate a fair value con iscrizione delle variazioni di fair value a conto economico.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;\">b. </span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\">Derivati di copertura (Cash Flow Hedge).</span></p><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;\">c.</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\"> Attivit\u00e0 finanziarie disponibili per la vendita valutate al fair value con utili/perdite iscritti a patrimonio netto.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;\">d.</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\"> Attivit\u00e0 e passivit\u00e0 finanziarie valutate al costo ammortizzato.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-weight:bold;font-size:8.0pt;\">e.</span><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\"> Attivit\u00e0 finanziarie costituite da partecipazioni non quotate per cui il fair value non \u00e8 misurabile in modo attendibile, sono valutate al</span></p><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\" style=\"color:#000000;font-size:8.0pt;\"> costo eventualmente ridotto per perdite di valore.</span></p><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;\"><br/></p><p class=\"Normale\" dir=\"ltr\" style=\"font-size:8pt;\"><br/></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfFairValueMeasurementExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00920_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere Carpredefinitoparagrafo\" dir=\"ltr\">Nota 51. Eventi successivi alla chiusura del periodo</span></p><p class=\"Normale\" dir=\"ltr\" style=\"margin-block-start:0.0pt;\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Si rimanda a quanto riportato in Relazione sulla gestione \u201cEventi successivi alla chiusura del periodo ed evoluzione prevedibile della gestione\u201d. </span></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfEventsAfterReportingPeriodExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  },
  "Z_Word1_Y_R00930_X_C00010": {
   "value": "<p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo SottotitoloCarattere Carpredefinitoparagrafo\" dir=\"ltr\">Nota 52. Corrispettivi della Societ\u00e0 di Revisione</span></p><p class=\"Normale\" dir=\"ltr\"><span class=\"Carpredefinitoparagrafo\" dir=\"ltr\">Si rinvia a quanto riportato nella Relazione finanziaria annuale integrata al 31 dicembre 2025 nelle note di commento al bilancio di esercizio della Societ\u00e0 per quanto riguarda i corrispettivi relativi ai servizi di revisione e agli altri servizi diversi prestati dalla societ\u00e0 di revisione di competenza dell\u2019esercizio secondo quanto richiesto dall\u2019art. 149-duodecies del Regolamento Emittenti.</span></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfAuditorsRemunerationExplanatory",
    "language": "it",
    "entity": "scheme:81560039520A59BAAB20",
    "period": "2025-01-01T00:00:00/2026-01-01T00:00:00"
   }
  }
 }
}