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PKO Bank Polski S.A.

Annual / Quarterly Financial Statement • Mar 7, 2024

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        • EncapsulatedX509Certificate: MIIGhjCCBG6gAwIBAgIQJFEpXBmVzcd3JYd4sjSm4TANBgkqhkiG9w0BAQsFADBl MQswCQYDVQQGEwJQTDEhMB8GA1UECgwYQXNzZWNvIERhdGEgU3lzdGVtcyBTLkEu MRgwFgYDVQQDDA9DZXJ0dW0gUUNBIDIwMTcxGTAXBgNVBGEMEFZBVFBMLTUxNzAz NTk0NTgwHhcNMjMwNjA1MDIwODU2WhcNMjUwNjA0MDIwODU2WjBrMRowGAYDVQQD DBFBZ25pZXN6a2EgQWNjb3JkaTESMBAGA1UEKgwJQWduaWVzemthMRAwDgYDVQQE DAdBY2NvcmRpMRowGAYDVQQFExFQTk9QTC03OTA4MDQwNzMyMDELMAkGA1UEBhMC UEwwggEiMA0GCSqGSIb3DQEBAQUAA4IBDwAwggEKAoIBAQDThuty2ypMI+3WrG5s OowMzEuuWrqqp5UCCWr69uFdkCxjcpCG3/vHlGr5o4WyeLoHniEO1D2GTQ52CWkc FaUyluTV/+kVnLlQTi+7pQqMZcOKouAB6gPuA1FqsvJ463BKYWSwMjTQOcv3N0am P6+CA8V95CJowC2jakuKkLzEk1P/td5FMRaIU4/kiklqibjtC17KtDoSOhrMn/Gu 8Wvn7VAYfo/GFa6ADSA3z1vkA8TLUMWdLB1fv1hCrcqHq1zFDD/b3y3CzC29MMHJ puPovy2V4YSKgq2H31SdUTmU0Ip/jQ2XL01S4epyobX1DRepzBHYgTc0hI/EI1xw b8V9AgMBAAGjggIqMIICJjAMBgNVHRMBAf8EAjAAMDYGA1UdHwQvMC0wK6ApoCeG JWh0dHA6Ly9xY2EuY3JsLmNlcnR1bS5wbC9xY2FfMjAxNy5jcmwwcgYIKwYBBQUH AQEEZjBkMCwGCCsGAQUFBzABhiBodHRwOi8vcWNhLTIwMTcucW9jc3AtY2VydHVt LmNvbTA0BggrBgEFBQcwAoYoaHR0cDovL3JlcG9zaXRvcnkuY2VydHVtLnBsL3Fj YV8yMDE3LmNlcjAfBgNVHSMEGDAWgBQn8dhOYFBotmH+aBsobG3kC3MJTTAdBgNV HQ4EFgQUSBbgy8pxCIaL6289v3kzxhVyxeEwDgYDVR0PAQH/BAQDAgbAMFUGA1Ud IAROMEwwCQYHBACL7EABAjA/BgwqhGgBhvZ3AgQBDAEwLzAtBggrBgEFBQcCARYh aHR0cDovL3d3dy5jZXJ0dW0ucGwvcmVwb3p5dG9yaXVtMIHCBggrBgEFBQcBAwSB tTCBsjAIBgYEAI5GAQEwCAYGBACORgEEMIGGBgYEAI5GAQUwfDA8FjZodHRwczov L3JlcG9zaXRvcnkuY2VydHVtLnBsL1BEUy9DZXJ0dW1fUUNBLVBEU19FTi5wZGYT AmVuMDwWNmh0dHBzOi8vcmVwb3NpdG9yeS5jZXJ0dW0ucGwvUERTL0NlcnR1bV9R Q0EtUERTX1BMLnBkZhMCcGwwEwYGBACORgEGMAkGBwQAjkYBBgEwDQYJKoZIhvcN AQELBQADggIBAKa9RpdOUcwj6GyrbwwDg2bPeDDzeeWGbIKTi12GingPeF9v/A5p ltb257g5dzD+cdv+6FivT9JblX87cYWONKqEWFF7jSMfPH2TOLm8mcG3svjuiInc tJ+AFNsUkDA9gUOh5SEf5ho0Hv1SmNBMYsE0FgFicAZI9VPkR3nEyLdGIVjmyK6/ mbAaRll1ru+/9GQK0lWWfmMIf9fjFY5Ek28gVxN6BYvj4wu/0+fCkoS/5hwzClpy czvG6zs8yhUNiGcH4/4Vp2LLm+gpyxuhBX6aDIhkLKg/IvoEkr6tZbr0GNahZdry diYAIwMYSZL6i/aQggYPWbFhS6laOrYDV2u4gjpuKjieHahePXWjdmW5/E2mZUxZ JM9k3DA70mk1ZpmOMLy/fgOM9cn99yqrfgoXr/g/tloOJEZ1WTfka1XLe9hXIQgq RjzFd5taVO6q793/pPqESfrXJzzYTcOMqEJE72yb6P0xOKD/y5NUCQmYuyx9l900 f17zUdDIz3tz5ah9/QcIdzqU3QzGxgCwMiTW0qwR224pWoc5OxE1W9l5fxlEEDJ3 6XyaNOR1Ay5/H4HGiOKHzU7XqdFWu0jVgadN1WbynyiGNINopGRUjDRJAzbB5gY9 lBiA5jmB7rjYbfEYVJW57dVqF3ZY4fhKMupb7Tx+Qws0zvqbMtP3Lr39
        • EncapsulatedX509Certificate: MIIGijCCBHKgAwIBAgIUfISQyDPXmKeE2/tYh2gjP2679H8wDQYJKoZIhvcNAQEN BQAwbzELMAkGA1UEBhMCUEwxHTAbBgNVBAoMFE5hcm9kb3d5IEJhbmsgUG9sc2tp MSYwJAYDVQQDDB1OYXJvZG93ZSBDZW50cnVtIENlcnR5ZmlrYWNqaTEZMBcGA1UE YQwQVkFUUEwtNTI1MDAwODE5ODAeFw0xNzAzMTUxMDE3MzRaFw0yODAzMTUyMzU5 NTlaMGUxCzAJBgNVBAYTAlBMMSEwHwYDVQQKDBhBc3NlY28gRGF0YSBTeXN0ZW1z IFMuQS4xGDAWBgNVBAMMD0NlcnR1bSBRQ0EgMjAxNzEZMBcGA1UEYQwQVkFUUEwt NTE3MDM1OTQ1ODCCAiIwDQYJKoZIhvcNAQEBBQADggIPADCCAgoCggIBAKqhIng0 CRIPhoofahIMMQOBeWmoSdBNs/7a8DjAtBmpD/MD0X2KMFHBJeVMFkA+o9k2rdbH zSR295YKzDPqEniGMhNUyYND999PMcuSH1wN/R3OM6asTugCxLVKiCNdHrZ9MUjO LG9JJOr+NzPbk2h9SZZa3fBwUkfWKJt4rWPn71DQ/swRdrC7UqCm0gDBqq2jSv42 lfNxK7trySf/zxC7GnAtfgF8msF5F52O0DooY9lkPENpnGBotytq38oP9TkvQbh8 aNV2nj34HyiXciIErF8gNthuIdArvedU7vL1ZQxRNfVie8V/ziJmphbC5CcYXzPU PjG2sxQjYVivs4o+ooSh2bdzuN0+B2utW2vqGgkOhla8ExYPmjoXvErlYjWcXJlv 8kXi4pwKALALc7sB8olWCtT6/QnvC906s3wQOjgslEU+TsWSyq48u2hhkjl/ukiS /lEmHsWnoDF96j8Hv5bq+otA3OdR+PNh19fY94w/wCVp2FDXw/hwSarnaNNMlouM W5361gPuYuiVm2QuUUfgvTNOzwP0ia902mxU38E+hyQsUcbzYl/JN8V7ymZE3Jo1 A7sle8OLAYAf7KOJL2EYBuM+mnZrL1AqnzuHamgL41gMphRcyl77/z09ATVryP9j TZIxC5oR21wqItHduL17AKusFnu44RV+Y28ZAgMBAAGjggEmMIIBIjAPBgNVHRMB Af8EBTADAQH/MIGsBgNVHSMEgaQwgaGAFCmzyMTfo4f4ZgUSWP1GKriYDXmHoXOk cTBvMQswCQYDVQQGEwJQTDEdMBsGA1UECgwUTmFyb2Rvd3kgQmFuayBQb2xza2kx JjAkBgNVBAMMHU5hcm9kb3dlIENlbnRydW0gQ2VydHlmaWthY2ppMRkwFwYDVQRh DBBWQVRQTC01MjUwMDA4MTk4ghRA+PeKsONkEFaRyNngLPjBxkAKRjAxBgNVHSAB Af8EJzAlMCMGBFUdIAAwGzAZBggrBgEFBQcCARYNd3d3Lm5jY2VydC5wbDAOBgNV HQ8BAf8EBAMCAQYwHQYDVR0OBBYEFCfx2E5gUGi2Yf5oGyhsbeQLcwlNMA0GCSqG SIb3DQEBDQUAA4ICAQC47g9Dyycy+6JsnGsSJfE4kbo6Q72YB5zwIA8wqlwz9eZk o6qmH5SoDjmuCXswGe3WCnErRL8bZ6XD/tkR6HBc4CbxOJCMbD0KcIWXgIuumEQP /mn8UIGPYsqtDufDc47pqPTHntHWvMh4JL8NiIyKNNve7xuYVjm78YiK2KGDABcs KN2ZWeCsgn7qsSmGuMOwe382eNoZZI8brkJ9UizkIIx/Hw1XVXfQ9om8k30Q4ue6 93mMFHjeEH0ZJdOGyUxNJI6OcgjthOpL0ca6BZsom1Gye6HnkHqCTI0qHiuLMvFs Ijr2OpPNHOeLoh5LCZVa5ll/zPzw5UZxckyy+lSky8RPNl0FngzBAwbvB6Zw+E61 gotFQnBtw1XEJQumR3rrLzECMsrv59ezuORFTUJpZ5MOc97pnnALkF8oFdiFspu8 y/W57HmpP/8vCjtuXT2/aBJtOHTHBWjQ/hyPALzp+zZQn7GcZ9DdQBQrXM10X2Vu azh0U71KLuAAZ6Vh92qitfz16oENWTYm0gGHdrpP+Zu1yS+3HV6qzWCPuHtK9mz7 fY5gFSWv7uT0KKnShYx5zfqy9uRL5hoXEy5/uBjWAwHFXFZDitC56/DmqdMpZHHG +966JPvGWLf3Jc7u++D2g5Bd5+uxxsUYDsqikzBh0Jl2Fyqjrh51d6YrUuzp0g==
        • EncapsulatedX509Certificate: MIIFzzCCA7egAwIBAgIUQPj3irDjZBBWkcjZ4Cz4wcZACkYwDQYJKoZIhvcNAQEN BQAwbzELMAkGA1UEBhMCUEwxHTAbBgNVBAoMFE5hcm9kb3d5IEJhbmsgUG9sc2tp MSYwJAYDVQQDDB1OYXJvZG93ZSBDZW50cnVtIENlcnR5ZmlrYWNqaTEZMBcGA1UE YQwQVkFUUEwtNTI1MDAwODE5ODAeFw0xNjEyMDkwODUyNDFaFw0zOTEyMDkyMzU5 NTlaMG8xCzAJBgNVBAYTAlBMMR0wGwYDVQQKDBROYXJvZG93eSBCYW5rIFBvbHNr aTEmMCQGA1UEAwwdTmFyb2Rvd2UgQ2VudHJ1bSBDZXJ0eWZpa2FjamkxGTAXBgNV BGEMEFZBVFBMLTUyNTAwMDgxOTgwggIiMA0GCSqGSIb3DQEBAQUAA4ICDwAwggIK AoICAQDuyaDrULBW0PLYMfDwG1cZ6qWlTCzhb+vffSNd6AvF/4uTwCpNNcbHH3WH st1FD1ZygGBFyWjb6QpGwW58JSd+6+UuvsVTzYSilhrd4afmNGyKg945e4z1vY91 bzivNPQ+LcXPMFx+GLcncrYzyQLsK5fqNOuVQDXPhrFG3o4gDxhUWsHjpBKWvFwI n1VzNcP17/MML5pYAnOGnlNQpjqexbzSEsDF3b1mTi50kkfHD/NN4zSaJMJGvsFj aIFhakEuLA6GeI7OO+do3oh5U8osUYOznbB1BtC3NGAE9NU1JeSHQH3speUX8iH7 0UjNdhyf96HY/ZDMRJF4bfWLdBCxCAmWJEYADbciUxus6TUjrjEzKSceMEmjg2Or DMUISSmsH44Usx6S367WmGVpsuMh39X0GQRLz+ntwqJi1yvRttcdrhrNo7jOEG2R Elm113+GDo1mmtMB6TrKU42kEQsR1yH7FAO0/zsvnnVjUtFEHH45SQWS43fuZXO1 ioS0SFNO/7wKZS+cYOzzGlMvv+eW6jVYouXupM/Fa5+vkhYnw6v/LTWIYylw9XbZ Xpgf+aSa8ZWiaTKfHhEHFmhVPjqUF4bkACVUknu+5UZKUTE1+69PgpEe0uhyzJ/z QIwZ6+MHpzDx2cfi6qU2sKGS8M99upjMm7GQ4LqHlG/lYrterwIDAQABo2MwYTAO BgNVHQ8BAf8EBAMCAQYwDwYDVR0TAQH/BAUwAwEB/zAfBgNVHSMEGDAWgBQps8jE 36OH+GYFElj9Riq4mA15hzAdBgNVHQ4EFgQUKbPIxN+jh/hmBRJY/UYquJgNeYcw DQYJKoZIhvcNAQENBQADggIBAK+GzchsHQruy9sCZ2QDtF6kveZT5JVfpfJ7Aspw VR3+VrH50aiGlSid4va1EBHWxD1uw7t3FMYvlvU/KAk+TA5+0GSrJFalO5nYNma9 dYcgiD8tBQdB3tOU27wTrSD0VXsolXnRYNerNyeo5TWzqcy5InfZAT95XtmTE9me l1cu4yYwdT1/+m0ws9YZLdvaDK9tIJzkOn4CFTCvMUcGMOg1ncE1X07LH26ibsiV zgbVBoK6Qe+O4w533pTta9rOoudOqL44F/+YPSSfBNvRD49OpQNYsf2umgS2WTsk wcSEM/gJoelE0Avp4c1rz0/6VQsX+JNOnHadKZQl1GUrUxEAiAy4A5hpz6qyTNtu DSc3tdbjaddLr7jESAaU3Zbi/s+vDeYqgO5jsR6RX1iyBpUTdciTnZOGSyRE5ek2 g6IERpmnhP4bKL2ylJK+OchYFL/HFPFiAuRXBhiv5o8AOQGvWVY8bCvzliI869IS w4kdpmxnyx9GKxcuTTmvr3TMIbEpCuG+vCsmjvl+JtP/bGWSNjSpzxO4NEABnAjM BI4m+SGQy2wxJ3dEONZvjk1ph0bYE/cQRlgoxAlk8JuGt0XTw03Ar2EklhN8IeBk 8e6KDeKxSNX60z3XTChCgTPj+ErwdNzX8tcRo5FrQ68VwTF27+pYYAEfAs2hqHZ2 KHW0
      • RevocationValues (Id="RevocationValues-a6374659-1492-4d11-9ef5-0bab815bd710_74")
        • CRLValues
        • EncapsulatedCRLValue: MIMCwrMwgwLAmgIBATANBgkqhkiG9w0BAQ0FADBlMQswCQYDVQQGEwJQTDEhMB8G A1UECgwYQXNzZWNvIERhdGEgU3lzdGVtcyBTLkEuMRgwFgYDVQQDDA9DZXJ0dW0g UUNBIDIwMTcxGTAXBgNVBGEMEFZBVFBMLTUxNzAzNTk0NTgXDTI0MDMwNjEyNTUw MFoXDTI0MDMwNzEyNTQ1OVowgwK/yzAhAhBziaGB4Q05N3BtO4FAkobMFw0yMzA1 MDkwNjA5MDBaMC8CEFdXnoBCWWAA/qR9IVX1vwgXDTIzMDkwNzA1MzcwMFowDDAK BgNVHRUEAwoBAzAhAhBx7vObHF0b6Su1fuWnoUQcFw0yMTA0MjYxNTM4MzBaMC8C ECTBi+2eEHeRtRYSwZRFKHkXDTI0MDExMTEzMTEwMFowDDAKBgNVHRUEAwoBBTAv AhA6u0znSbEDV2l7PRhT8Ry0Fw0yMzAyMDIxMzM0MDBaMAwwCgYDVR0VBAMKAQUw SAIPA29ijbez10BtcaCWwew2Fw0yMzExMjQxMDQ0MDBaMCYwCgYDVR0VBAMKAQEw GAYDVR0YBBEYDzIwMjMxMTA3MTAzOTAwWjAvAhAudy7AvfDoUu4/qSvaRRe7Fw0y NDAxMDgwOTM0MDBaMAwwCgYDVR0VBAMKAQUwLwIQFfe3mO8AI8NoYdSnOBR8TBcN MjMwNTA0MTIyNzAwWjAMMAoGA1UdFQQDCgEFMEkCEFvSzSEAUMLGsCwiuaFzHUoX DTIzMDgwMjA2MjUwMFowJjAKBgNVHRUEAwoBATAYBgNVHRgEERgPMjAyMzA3Mjgw NTMwMDBaMC8CEH6zlxYXLqNUp6r3B0qXXL4XDTI0MDIyMDExNDYwMFowDDAKBgNV 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MjlfXRn/OSwGHM2ATBFvA6QhI/OI/c5b3fs1Z3l/DVt//EqPr2VGJM//NINCsTlcLuj0tPZHRLVZZZI2yKDkF3iaZmod2LH7G4Yc1/A6HutbiJCbnXy+9x7yAqe+nUtTXge4n4rra0sU5EU3i9pdzVq01k/Z3cybSXpwzQktLiksKuPHYgGiFg8mMJgJhfC9Qo/MnKamphgxzOp0pVkPGOce0aTNVqWibcv5CGn9Eckzn8aac0MHohSoe7oDx81UywV2pLNMfqBmTGjSVip2FSD7I8sUsdMMmMC8od//NJ7+olyMeT8QutHiRo2Xy1tsnUgs9W2dbv/6n629ZF2e+uPur+3vrWcHEcxxvEthvNUd5V2XHp7ZO7StaFt9tHt5LIerxpffop5gfUgXqM0CV+YMdKGHVCGDVCIDbX85bRTRh1ShkraF3FBulyGiSUiR8CONOymuooSZFnx5LWB3hUccEpoGtXK5gGpzFj04IUG5vm/WdSJOBhurKSLc6dPnh8WMDk/GraKAylsNBGE5HP0Xr9ILgCsQdnraO7phgC3vcYZnX2fwuZ0Dkmwa6ywFzJB4wsQxi9jiDkl6vF+zZidLitwWjwLL4wDwoGPUMozcKxzqHklZGMBj0Fh/mlYeW3kPTXI5yUBHqKaDK6UpsKnYgxjiBIPhRnRqByLVM2jeBk5waJzk1wjmfow9hjnOoVHNosxzaXUeDrA5MzlOGkIJnhmqof94jjnJAvZcvp1GO0E1lonSakM8Dgxaq6ihMueeBbE3XUEoGwU1gGS3knai/QSBeDrs9YZsgt/Z0p+HPs0IOYBIWswtq625JlfEf5o/rli4zYeZFqoP6eyI1fqq2dAaelYJnNpP24jx+GiqpiVNSIwJu/y88blJ7XNxeggnJGm1UzDkLsnjeCikG80goXkP0vDzG/KIdrz2vN4+0t9aQ7oR+Eiu48+nL5IBysyoNzmpipJhCnreq6gIyrHC6Ko+1M7+owiILsIgeVjlZxctgFYenkYNKKt0qZaVzqBouFsVnQRrEi6i0MM3xnt7xbbndj93UMXDo8e3p6aEOt15H28zWZO/m7rvviyizveUtlbSJN/DMNySPZPY0BWzKkbm7Hvr+PT2iN+q2yG5bMhRpjpx+euuxbel4OibIAcxhs5iqj2OpS1NF6hLQVWnJdVY6D3QyMoiSHMb0k+VIq4jp1+rGxGsVzXAAbsFP9e7CUPqbaTqNKb2AR6aLrLYZrEZzcm0k7UXCYmyNNiiRSOsL97OPsvQZFv2IRSzrz72WGHNfusFy0EJb9Jf8hOCzl4nqmj10x2WN+/Kvp1Xig34iPKhE2dYXqp8gayRyr1UTYxb3pSplES20lbH49ZeqfpXqu3bOpolem1VlWxeLrKKx48qdoB3JTmJceObxpGfxZHDdwWnlxtGciTfqGJrhjZ1bDikHnrqju/fQE3v3ffmGzJPMp+7u29EfpWk6GRn/5Jasw+vgLR6bWbaajB633H9P7Z47v/PptUOH/3Sb/MCXshM3lSjM0x1L73EPMt+l1qJ2oP13qOGlM0ofJmSXgGmX6kIlaJuyKBFBiTBKhFAiiBIBlPSjZhalGNTdg3q6UU8G9bYiMexAk6KmAKDFHIlPwngF0ap1Q6uYQHFCt3VglIyDTa6IU+IB8T6RFRWbc0QsjDaNdj/ailrhXitmZEWUnSO3tN7dSq/Fva4JPeiFn87OptOzZyuVc2lMXYT3JJ1TtQM1iz9otvHBt9M+JTAwahVDInwVa1K/RyFftKEVMeRLbPhLEq2drTTdisys+jVYsfwU795sehd8k/dceudsRd1CHlkY2LUkk+QZ7RQlEo1NdMmukqzCglWn3IMsV/89Y3Y1B0MtHhPzPZp+hjF7U8FQEl/V3+VYQQ67/FGbwLxK0y/QelvI4w7ZBPoVGr1MY0PndWNEwHydt1s/+EujRWBYwWKgj+v1i4cbV8xWq53XG3nMKWb9olevp/9Nb+YZBqu1RXfjihYMWP52YPmrEKunUL8j8he2DoYGc4OMUe8qmvAmFUHgiiB6RSJ1xRr6vWKhkkkrhUwUoACqGxQdHtqtWYVuTdF1N4Suu0YLil1y/YAqikW650wRUUVULGYHWmrIp1h/FEXRKBu4lB3re800yVK5iiZ5lyUifztnGwJ4FhO/nFMxRB7b0J1YAs1GFyq6flCF9aJkQWeViiIni9fMBi5Vs2OmvteqsK47V1FlEIQRlk7PEi2oA/uQ6OjQrchgoaOoWl6thyVSyUOPw+4s5DtLTEX0+7whS8/np4cPT2f67/yLW48629eX+3aPtpsEk57lfYNbbi7u/qNNiW8eH7pxMLR9w8CBPrfJhOGO6brKuqZ1Nw9MHBxrWlfc0OELxAKC6LF6At5YQG7dfO+ms65MJbVuZnAIS2lk6d/p29m/obqphwkySVFSLKPZlowGRDKaSc1otiejbUEGAIrJZc5cjo0EzJddI+01xJ7gsX7DJD4HkKSgAbJzZ4kxwUtfruKxLsVlvlx1jfAw4WSVJ1oMA2TxXEUzHaxqZYlpVSnWQCaqRtMBcnM2NBx9uyCGU1nXuhuVwL1WGyeYhT9smOC3gFw261ulYVfcbxc4PcdeH4iKFr2uafzwetoSjsteiX+Zx6NYvQmfSF45Hq4bZnfpDXrO4lbRG/MEd4jKU39GaFQpohZZo4HcgBeyRiRZI5oMxHEFjQbcZwQ2NwKbGwmbG+GegVLwLSrY4hGxBT2dGYuv80wQREJQLcrl0qtALcF0cy2eDAzGjsXycDeMx3x3JTohhvZDgJ3U2Ula5gkMVQh93NnRtv6jQ1cjl+FHR687MhFZxi20dXLnUHzb5sXPNXo4rMcJkhEW/3V8tO/mh3dTWOYBybyBZV6mktSLROb9lRRqtqGUhBJmlDChhIASPGphUIpGQY2jghrHBTULG9QsbFCjchAMazBnQAY7+Ad20Ax2sOF2Gx5lB8ran6UNFLV05rSVmjyIN81TQ+ikdQxjf/oEp7IkRjcqSdMNmIOJ2vj4TlhhynzVOsbBpJNVTmPLVXC5wYa8JsANKMO80X34b+448D/2d5YP//Vh3Jae9vXvmxq9dSjiq+ybGtk3FEb/uv87nxkfvHf+DtyO4fbo6AN7ysVdD0yOPbC7XNz5ANjML2HqfRXbzDxVI7QLYVYzJoF7ksBHSQEQHmGhpEjAHnr3lOobhDS2C2lsiNt3CF/CCZAw1GBUMpJ0oHcVvZwZTRo5zyjGdtycZZLw32XiJmhaEcNijWiEBRW9NsECM+arZAp4VWTOaiZsaLwV3iPE6iwtdzBf5W0Bhysg6SYfmwRu4+1hN2ZCwZUbaes/spa3Y+sUtumXmfDuzet7b3l4Dx1tuBSLv53ataZp22b6rkYPUHF66TL9EubBUSQSKppy45XxqfH7xp8Z5wY0Og1odBrQOG8AALesXYtaa4QWvaaE4vl43uSDffDBPvhEEQ5GOOC5vmfR74D1FAMYLJOC+01g8BN4vYrpGRNtyr5eMvxC2iDdIB2UmJJUkpy9/zzg41Jjzosqb2LiXZbK5VxuVrwsEkZdJrsNuld5JkpTKft6VTL8okpJohSWMDggK6Z6/7lK1uScFxu8i+emybJglFYxMttgZDXWkNWtoPQVvxAzt45+qbDzgfVtW9e2OQ2szsgb05UtXS1DeV9S2bB5WkmmNh7ZGB/pTjkwAmB4g04f7RzNtSgpR7OycfOMkkSWtVXsf7o89nhI9oq8L+yzxTqbEsXmUDTdv6W3Y/doq8nmEE1Wpyh5RN7pccqxNn+yozkcbendBLu5e+mXrIkLUmU1kjPnp3rSmtpIa5uH2/8Dm5rW1EZaUxvpv6ULlIVyoxz2MROo9aQ8wz6HWrCb1YayJ/RbAIiD49NAAGnx5bMQO4i4ayg3V43IiRpqna/KMx1sDbXMVTv0bTWUxc7OFtXZgb8PdXWuIOIyEGdNNCfYlV1HRu/9h0cmZx778X1d+65b5xM4Bpjbkp86NLXl+I2ljr2PXj95eLpoxfRkTotum8WeSvo2ffNXf/bnHzyzwxFu8Vlkr83ul/XJXHLtZ/7u6JHv3TeQyCV0UhA08OP1LzE/xdzfQvVRJ4BiC5UKinQaNMY3aIxvaOgDg0YsAzFYjjSo1TSo1bQbbqdBuaZB/+oph6GzI8JymAjcqcSYb1ScKuNTTb2C1XKVrwzF5InOOK1OS8A8bLrUmRxMXVayYMJc5VWaNvlRQYll3ctLTgIAmJ8W9n5hZ/PQgBJfFZ+wO3w2PjUxOZ3Z89mtzU87CluUcL+yLjl0z5r+7SUvevsT3z02LEaLsXp/w4yxb2P9wTBYk3yqpT/lmHjwmbvWfvrGXjm1pr3+lZltvTceVbEA6sdYwEFNqzEL15TrgIuhNOpSGnUpjahUg8oUpu68QVxHFKzGbsSkky6sQD80unBtRMFzrfnVEMpR/KuK1Jyq8SqdKNWO2hUbmsSe+o/IT2jXjGs7hAhMpCXua/tzdJKKUibtl5q0RzFpj2LSHsUE/OF1ZjIUhFBU8OKMGrnmUf86qQFcsMIhgSiMo39FGODNZTvrU4yrR7u14aueO4k+BLAgddcd4BEhp5M5KshRry/mturqD15NHLRJsHmibk/UoTdb68+i/WajF6gErgr6dd18Le0++An6hMGMTQdv1JvcYv3ZepPkoJaWVBzD3UMnKIwqIJaMNlCgjfx4/9/ElE5T9wClTzZTPMSV/E7JppM5MImpZn/KB5xukFP4nym6zqQF6XI5EZQ8OWAqFX51toC1zTyemIKZC1U8U1anVlemurW5oMjhTxMSfhW643UEJpdWTKtU6nSiN2n8VIcbQO920QbXd6hEw9eSjXkWg10LN/LBO8sw74m1Bl/aRnppvkGl+m7cC0+/HSuYV5jT+OlvUH16cemXihPitAkSrc3hMUX9kJ7WN0kYQ815RqxJAsDGsYbI4//Ysp2bbW/DDvPJJg8MWajiMVxSBVzjoAvy+H+DKSIY/5MnQxHNE4gQTQDPj+CUfkUnWITFlx0+8E3R8fp9oszqzXqaNUomHvrqd6EnBbNet072Sbw/ErU4nR6R3hdpsuFrncUphS1ul1dcfIwXfRRDddS/yDzM/D3VT62ndiEnkSaHLTMMdn4YAhbDYVFGE8OFCuAqfF3RbBBu3zwFtyr8FMQdzFYbmpjysdY2psDzWojCB7DADC5Ugff5+EKGhQCfUgRNsQ2+YltYxNO2tTQpRtw2Wdt4pmvs56aZiw7HDV3M270jLeHBV7vGrn81PEWpjmyF+LGXX1aVb7pwDhxZF+YXzDHYD3WVxXNp/D/dOIAfliTrmsZ+XjU5HDMXq7B4L/N2FZbvGny12jUWvv7VKv4Kt+rTVlSHVnx+WUlj/8vpVO1cIqnDFs/pcgUZxyqYXIJYRWepEbFwuiJ5J1KzGg7Vc5OLiWTSwmhXzMOy9dMxf372/vWlvT6ba6DzF2sObswWb3vy0O2P72kVI+3h9ly+KRQv7vj0RGo4hERJqtdvmm0bzrluur59JOea2TX9djjl1j/4ifGb+n3MnbFQfGtu/SdnWgNOWzYYy9IGOtK3vaf/4Ob2JmV7MdLfVfB4Jlr7bkg0zQ5O3rMpoxci9V/tuCXcNdq8/eZQaWRxZ3eFFjyZVLNjYE2grZ9q+ILYujYQutUGMFCGg+YWEvgoa1yx4g0ue4ea24iVqS9oBCCpeoew+6qzSPxEfP+05iASj8+QGWvxxEcbHqKNRPw1D7GR9wBjS2HROqE6icbqqjludVL6P+cmOj7OTWxkACb+ZPJj3MSV+P/dm6ewl3gDYJQdWMqOYSqOUVupfyR61BbZWkO/X+hvb/f1r62hNxaMRh/VP12jhXnf4HahCKGXJNWKnK2tXRVpe+QH1Lg4TvecGUfUOBof35a81DW26TXn5PCLgioZWnh15+xlqVDApztnL0jgVV84f1Yq5+A8J14AfOKbx+u3ki9oqsI3sOpXjEd+UMULdyUvYXlwbnqt6pwUhl+sCppUqHkkdW0t5NPQzDqdFrcolTpiHxv3kbBl40GEClhKmNVBoGO0YNJ7+5uvv4WXQ55+uvvRjR8XDTKJZbc4vFM0XVwJC9Vft8omgdELE6O2WLLF039g4GMCRIvf8qWlLk9C7JDp2nKwCO/bDeCfcrdTCYzGv6t5qD3I6CsDC5eBe8vA0WVg5jLwcfk59C62mzkVeeQ03J7TpCOnxfZymlTkAGYa5Mg6YznpYy0tgBDdY3hr2BXXFPTcsm+qZWxUmKkYGhPdLcQ3dY9ZYO5qJxUU2Id6qZqSWvFNE4nV8L2EfVUJg0q/TRh+/Pq9f7y1Ob/n87umjinYRwX50D+55g+HKttKHkdxy0CkDwNNj4DtD8ubhLsnt0weO7HnzuceHF67hjbyZkgUmvnFtTNbe/ccVYYeuKnP1rKmHWMO4rcSzGFSMQf1PAVUjy29x97L2TFGS1CvqXY3vnRx3oTBWqymnSQAaBpJbEk7AYCveOGsSYSjmRxN5Kg0oya43YqJHo8lmn5rMprc0UDMYMbsb6JMool+Jvb92P+KMTFTzGQLbLRt5jaregd81FnJVcb8XpYK4uW8hEEMghg4fED9KEG8pKnpt9XVa65ex91YaHmZNF4FdsXpVLcjyURIzDuR6CxpANDFx5gIe5eAxKZQqEnWswcW/20fY5Bj/kCTFQnoJGv2JIPhFq+FPYL+Bf3PPqfPgoGfSY966i9iRMByFp+TPQlhbEawGo8vHsHaPIp9paPMd6k4dUilqw8TpQMTpeRDKR9yAwsn3Chh6bTQST3ygmvf7UWeLtz2eFBo1GOQRw3j7BQ1rsHfCuZETAxE8gKzaUigrR6koV5gwQijPmtJTiSSKFFUVa4LFWTCik47Txc+qWvPe8MSrTuqF5n69wUxHgxG7XoOIeYdnRQN++OSrr4gSpzJbkFl1mZgdjjcFg4/oHkxS78sGznO4raB3fqTpd+j/dSblJFKkQwjpcNQ5BTk3/UMFqxzGDr8HdaFc3qFAVHxnlOD1yu5zf25/t4s/N0+nMuuxX+wakv9DXQYr+qjAkSLG11+SjwPGGPOqOBzt3heWwkAq5rFKMnL9QuHdRaX9DBnlj2y5DIg9iGjO+71xF3GR0LFbMbzEm8QSGIByff7wqJOJ4bxdz5NUczXOReVRSaigeLxIIoHUNyPYj4U96K4B8GWuVCKBB1tYaxw2gjustKTN7QhCioKqJSmilKaKkpphjqlGeqUFjZLQVmCJeiGSW4jHI0SgDk8Bbfn5/CakparXdV/BpaQQML0eMYTEpJkWw1V5mIbU9g08yd0mwgeXjxHIj3wOYdRW4G4TOkfgLuEJWklw4TdRFmJwQoLVbyEDtY4WcWLqHB5mcQYL2uqLIKxrU7FXqUmzYOSSML16zoDVj47eJNRp9ObBWR5T3ZhjtEZ9aiFNdncNuwb6C4JFj03BAEbXvTKNq+kZ372ZQNrDrokt2jSfZ9hWcTyRt37j+glL9ZQI9guvMBFKBn/aiPZFc9VId+mRsg3A1vRBFuRQauCuU4I5oIBsQON7W44e47OYP0XVjcqrG1UWEtwh7WNwu1F4ON4GIVrdEbRG8JUG6VQDNF/erAyhikDjXH2j8iVQcTfDel1xQAnBsqQacU+l+GkdQYqRk5wWwh8kGyIOF1pLMyz4oXZ1TiL7M+quDFMn69aZzhYALsxW/6juDG7yqywzAu527/96XueujndVv32/Udw+22LL9072bZ5X58zOHDTSNfmvma3nv7sl393YvfWv/z9E1/6PWn/evdXPrG55Nnwx9+tfv4f7u+Or9l5x0Mgj2vRPJ2l+ygrFSaZCoo3XmYpKJABmZxnjZerkKlazhKr0k0cqaxNqu+04Q/6BnaXOPRuMhhKJII6yYst0214f7/HhWkd1U284Fvw9Rfwfm9Dw6revA7T0w+beh1qF/ButcOmthOfsB02tL1GdyiG9TOJ9evdMppU8KYpCTwkASlYBfcmFMbiE8RGRJXM9MFMnyaIPry5C5Rg1GohYO8smsBZNNawwK7KmBcsPRCi6FGIS9qDiEBqgqkYoLNH6pGcnTVkVAyjM62/CYe50RknvtR2Hxwq1U0HDsB7T7K/59ONiCxxr9LgXpXFRiQHVL0VYyGGrD1KFjdXZ8Ktv6mS5TlYf5k5ADuuhGZXOEVHtO1yXJaOrYDHRs8KftRp2X2adwQZ5gv9d37rtoFD27qtgo6xmPUdMweGBm8ciqZnPjV5BFs8Xme06A8N3jqa9BanO7p3T+QNvJFnaJ0gd28+oFz3R9dnwv3X9aw5sCGD7tj+yM0lRyBksdgDjrg/3BSO9m/Ol7YpUawPHLLHykeV7aXm0c5QrDnGWX1Oq0uyyPGYO7vpruG+W6fLRprv2HAb5pS+pfd0b2Ls0kt9lkRvE70oj3dUWWM0YWCSRzkBTppzCIMU6GlCUTecpKII61x8kmlHmTaUiaNMDJU2tmyMtRmZ1YAE47mKmsYBEKL98ynWq8e6G4NBVzby6bFVmfVl+9sAHNoZxiQ8d4wV/algKO23sPVf0e8xFm8qHGn1W5n6t3RISoRDcZmnUQwhO6O3NwX9EbueaLsAo5NjgWBMRFzCIkGKUbIwP/4g1zhn/8qFAQsjWIzvn2W7jVbwmazG959newz4nLN4XaBd6/+CjjNfxto1R3WpVXVYN05hNEjRRxYMoXQbZ6Vy57DhBffmwvNY1BegU7FiWfdC/4eoIunDTfJxvac5FMY6R+9uDoeaPXqd2SX9EWe2eWzERB8zueIeNzbRTDjc6sNOWms4moE2szhJjPY/CgaehSAqkpaNNuYDK/abX+EsGMPeT+KmbgXrcLcEinge4qb/6TLBZ2mJkpbOLOB7kg6bxOa5gFYJiJkp3bCg4lksk76TugCMmK8GGrV/+QYlIitO74rRBPv4CoutYv1Lgj3icUftcGYWOMgoY0cWo0j2rOyXhPe/tlzvt0eQ/LKs1kDivXoO4yx1r5JUXkVa9hp95LQhGMN+uHUEQy0AW4ULkBA/BX0K7gTAVfmoXbqi5POa/bn6+tp9aY6oHZFIxmsyeTN4N9ZRVeYU68T8VCC4rSUerCHTSZPORuUK5xbPQVxyriVug975qknB/e5cwXsufa7wHxJwJf5IaHlKZ7AI9RqmkMMekPCZ3mzQYfwhoFFBCmBvSoIzs5GjFdlnA1obgdZGAVUFm0+24T58hq0Rp+6JDeoG2zAn/RPWKC0YATYRrNENRUQZlGxF8SSKJ1CTHyV8KEagYJMbNblQwokSDpSwo4SIsNmJcyjOorQPEVxoU3FhxunGJ86wqFUaqhWGb56GCkR/NivWlj5QAniECKBFBCslgtcrAmgRIf4jPodZM0mxKipkMeBoFIkpBqgSY9tySV+WGB02HRFFQ2SjYTOJDOds5cLlfB4wB5gVrWoCnKJzWj0rxoOrKo5W4cKkTyRLGqur1nQ3Fk3n841w3bXb1fCsABg6se6KMP9kt31BsKsRnsVLJtHM0ToDj37CycHWYKQ9KH5BctT/nK5fj55CByOJ+i8bQR4k6sSgWw56XGbGJpgEBguM/oPnY/Tbi90QTd+I8cKzXATjhx6CHx6qP4V+w32OiqkyojgYICADRGWI6WccIeNDVCWHJYWYV99JuHZXcvA4Omz0bK5lXzHLkKdRHwb9+67ZXddzyBLw2Lyyienc2OUPlTcWkF70O11+keb2vFjf/vIr9ev+wSRhxtMJ3M0//tnrhw699upPbmF1OkZnEOEX3oG9jK9ihNNP/ZD8QnOqE6WDKBWAKjUF2MYFbKMgJ7CDk/xoJ+AVJ8YppwpN+B9V1nRa+Vn6PsqoOgVGYAcjxPqkrnI4XMbYMXuq4NRlZ8QyVlUNz0DNB+dIOgVgxzmSPbigQQ2VF3yn1SWysIair6qr6GCZFedAzQDnViValrdf7mc+ElDwRH6/yumt+sUOi8PKMwar6f2tt5Zt/o4NRRJ4wuCBpTnB3bP9tp6dx2ezzuHPHDhHF7D54sZsflnPi0GnPehymZFhxxc+uSednuyORpujgi3osDpFiwOjhY4d96ztP/LIM3e8rLeR/MI9mC/ewnwRodaouNKmZuFtmlWAdgFIbQPDccpI6qFVPknnNUaBDo1R4EkaYYROW0eRTia06jmnDb3l75ruZEyy1+YNmBG3Y+fOnSwt+l2glehb7qI9h17/2Y9v5gQdzRkl0w/RU6+8jJ56US8aMI/o2HP1Kfx792Jd9Ay2aiHq1+rvlTCuNUgRNCGJqkd4UQOexJiRa9UzfIfohDuxhyQhsdaYJYpqeSOZJWqzyG0jYKG7RFBgOq00IQIkACaMoFXlwj8jZcIOzQddVQVN1sTtmwt4joOTaigz5502LptO4oQS9oLABXy0Ju07yXlh+HyVjF9tR9UqRRKmWZ2hYZ5hOL2unuWsrrg3mpBoHbq0+EVZ5gwWPf1ri8OoY8/aAj6P5f2XTFY9ozPLZnasOS5jttHZ/MAJ8CbBJkzZJHWMWFFe1oTp4yPrtLRgDlDBAI+N15wse3QAEqLTnlWvC+TOSuVV7wrIMHShisdGdQQvkNFXvysQIUbNcZXx0/wnZhOL/ep6Ap3hzQaWnCtYlXoBQ6Rc9DrSS7BDfYQXfQ7ZJ+kX/7URDGSfToYIflj6af2L6EYuR8WxE/sMQcxTeYjVEZ8Xt7+GZ21q1D42aazQVKMPnkybKG3cqix0I/vcSEejdxWDx0Pls+AhYcvRP9ccGrVD3R5H4uYvX4aYdqMi8vxynnoez2nOkpJ4PIGzk8I9To2FPw9TMJW4K4pLSFbnIwrlp4PKjcPhjFvPIobX87qYK5ILWgRZLf+BqvmWdE9Pi/XGI5vSgsEs2cw2r8hz9szIKPNX1xbQa/zyDkYFBRVfKlI7WJQ2CODl4Cxi0PjHoPHPh9RDaGUQtKSYHMmNEYPo2yiuxD2Xg855yF9id8+4eowW01yJLUNQ7z+Rzn6Ht0d9sVYnX483IKdgj7rhfRP0Q53oini92BibbfUZ9JLE+wGM6kQD/V8WP7XMOz9vYNHFv6MrehPPcrjD7HUtLi1+xSurb+WwRixLndQQ9T1CnaCYlUrgS5fA5JaI9SqBISsBwUo1unA6pUB0rCJpCS1JI9sqVfY7TZURskmYbCf9GCUh4dRBBSmKqw/DkoXItEujoFpzW14m4qryJtDaWQWmLlTxxAjMPFXVprormhheUSnAZJlr3t1xahlIPsi4ZCckG5OJhPYqD2vU2eNBb8RuZO92ZPo39RxuvNWTciG5fcA7fnh9Mja4oxwuZprtd2LUuji0wVMpfP4vhvYOhkgRAasXTai9uLUSW3x1Gf1jueUYc9eWA2sGbpnqtlvSvevb6/87HmAemrjVxevqE5GeDZg7hzH+2YvRxChqVu3EgCbAq8rRVsrO1LK0i2r5Gd2qpPOKbEcTeSj0UyvRSGWOWo+mlqJBURpsne9Zuh1K0eZ8RPrPzHm01q62p6wS1gam7HMoSZUoA0ooRilcQiUFzIsaH4EztUQNlCJUlEFoJLUcGikvx0XUUrXzsIurStUaF6BYS1hjJE9WJUMNJU5XtTI1vOxpUqlGYiKpVTERLSLy/1Wpxuxdc/efzw4c2NrjMkLNgqWw4dBY1+yaeH7jrfv/YGOh59bPb0pvneyVdSzNQCVbbmi2u3ND0Zuf2bd/30wB3Xb9f92bd4aj7qaQM2Djo82xYGlDobS+p73Qv+nQ1PR9WzJWT0g2Sm4Z4I0/Fgi0DTZ1ru/NF/pmDmm5Ye5HzA+pDShIpMyn5oZJEoFEN5IktHFwI1p3rdW6Jm98abmKOBiE6GgwmDeAr2GAbTfAogZRrd9C757eALyxoT+pLbvqbaBfXvW2EGG35HPoHSpPYSxxcnwsDsli88BY/7pM12hmwrOqlketmtWyy5rEYjSZviLfDBnnccg4z1fHxwbIapbqlcs1in20sOh/lIH+mJS0S9Of3I/UzLQs2FuHsuXDa8F4uCIy72xdky3feW2i+pHRru1DbWJmenw4vvUTo6GVlHWsfFXK+tqeK5LY3txAc/tQi9x388MTeNdvwrL9GNau/dQHqqeQLKFkJylzZoincEp1FEqaASqRBB0oXAhlNGORa8a9zWCPmy1T+QP5+/JM/sNfg3yWLmDhvjinRbAXSB0WZpUzp0kFuuzurKFWxdTa/dswvPXAtU67rwhqzl6GoGYujcSXNSk9O3teDWuqbgX4Fb55vFArWUmqRrt/C+87GBmyGue+KoZJykrxilcEMK+QV9hNsPsNnASl+xGtCp15bN39J6q91U2dVh1HM4KRN7QM3zqy5uB0Njl9dEvftoTfHQrQfYLVwNlt9UBstO3AkwfK6Ik/+MaBbsnjtpgkr03ySYIn4A0P3TLWv6sSMnmbaGskrMciGm+uf5mjO3Z/VsMH7L2cRPVRTxJUlbRa7dqG2DVsbNfeMLFrOtiuCZEdEEEwaMhm87ArebcVDnhgHtRuHiQxD0NEKti10ZC1JlkP4Efw5NSQY6MmEhz6xiuqOQixKJarJjSClA0ZacQmk1Btc4W5UyOU2NIVEokVIWHvNTu85pI3GYs56n8QHvDTNC3IITe849Pq3RhIhgIS6g505tvdiEb4jscJtf52v00wBvJJ+s3yH/aMPDb2wW+WwcW3mqMGVyq0+PfFvTfM5qb+aor+28arEipV0TaMuhzU7uVqyGdINeRFzR0haucjqyNBAgyYfR2gzDYSoIByy/YDqiM3qhDgw6sjtzUgk94RcYEx9y4b5mVQBBWxWEJ/yh0iFbGnGhWxhkin9ms6tV/Xqf2qzgZq7iRFOg61GJaUxZJaWGCCtGj9qKrYdeLER1bFfkxZLJ76cWWxjmsh5UeXxT46mx5dty4p2HwOvMW6Rplk8/jISPOez0FZbJGUxa5NDh1d07+t5EFv3fXcg+ukRHdqf6N8YfVrHqmumLj+2LfvWvvAjX22lsF8/fGZrb17j4B8naQeZmPMe5SRIrZvjtIxeip3Tk08nWQwmSAUTZ6EikWpjmK8kKfYWH3pVK1ex2boNKLpwVp9CaHad5bqH+Bdo5jT6CfcPZi3nFSvqlkNiuM+7l84mrtfdI5QlTe852YRXhUkyWzlDnC0yOBbipMEVPFdLbXSiOIvxwJ4FMTQOur2xyy0sCCYJZ/d6TUy/HFus9EisLxZ0r9tMPEQCzKehgoMLf9FFakR6nkVwY01QkBjKH1XBd1cQWsqqFhB8Qqq1Og1it3k95vu6UD7OtB4B+ruQOkO1IFvnDpIIUhjayFGEIXToM/bTMhUW3qPZCVN3UttbVyihskqbx+qIccJbpdW7gfea3r2PDjnF0gIkNQxkbO8moXSt3UvVfF0KF6n5qvydg5WwCy1q1HOl7sKX7FX4yn+KpZqvOXyvWL1yUPTR3f0NYm27NTdT+5vmlBaLTxLI96oNyY6Jwuzn9mcYrwDk1vab310e+JpV+d1g01jayveSGVnRdnZH0D/ffPXPzXaPFb97Dd3znzra5+7pVdvtRnNVtmCHTzBIlkm7v/LHdag21q+6eEbuncNxs2ukO3TT9+aaZu+iWIacUQKwOsw+qa6E50grhKIKz4BY9lR03o6Gj3FRk+x0VMAoceYqaCpqNGGoR6FoLA6pq2hCFb3kJLpthrtUTz2ZmKbmwkM087BTjfXaLfiDVpjwSDYCjs5BO1BQxcZ0wWpaEcATXaRiVonTOx6ll6DDfx5zcA3GGQZvWs69YymS8+QUM8g5LlJVnOwDS862PjRg40fPaj96EFgS8kANSyGjj4us+jZvnZxmbHKy4r3vBr1uQLS40ZcVdevFihoH59ixct5MotVz3Zu7eIqRitfldEoqaHa5ShjkGGKy6+Euzo7ZXzVqAjtZJ7tPfTkbTd+bX938/j+tb07lEj73sdv3vPIbCu8ET58YDz5s0DXTEf1gK+8tfemakt07S1DlV19oYcevP8Ymth07Lpsy8ZPTvbdvGU8Glo7vaNz6O5thdz0/kph56bRcGxs8y56V8tQm2fP5uSa3nKoeO/iN7LjA32RUP/gaOvufbf9P/cPJgIAAAABAAAABkKP2M5HiV8PPPUAGQgAAAAAALvrfMwAAAAA3fijxvv6/YAJ7Ag2AAAACQACAAEAAAAAeJxjYGRgYGP4x8B4hGvB71+/FnC+YQCKoAAbAKdWBzZ4nGPhY2BgUWJYw3SKYSbjNYZW5iSGKObfDLGsOxhMma8yxDCtY1BkMWGYyWLBEAWkpzArMgSyuDAkgsQYzzMwAPXMZF4MkWf8zSDDrMkQyXyEwRQkD9IPpBPAehYyKDPPZ1BiYmWYzvifQYuFj2EdEHswFTO4AulsIE5nl2OwZVJh8GB+xsAPpHcz/2FwA4obAHEQUy5DK5AuAtJVQDqZeS3DGsZX/6+yaDCsYYlgWAPku7OlAN3Bx5DKqgX0DwtQHOTuqwybmMKAfoTYEQQAnqUxr3icLc49KwUAFMbxn+tG8hK5cSMi73Svi0jycpXBYJRRJqPBIINklsEkn8DgA5gko4wyG3wImeRRTv3rnNNzzvPwVw3nFG5ovKf4QFMbzZe0XNFao22X9gs6nugs0vVGd4HSwT9f9GyH9L37lOv0pe+/YyDz4GN4Z6jKcDkchU9GThj9YWwvHDJxzWR0U7dMx29mPERXSbZKflXjMZsMtdzPvTD/zMI3iyWWolk+Y+WY1XisRbOe/cZpeKUej80PtnZ+AQXUJZoAAAEAAAA8BDoAFwEYAAgAAgAQAC8AhwAAEkEk+QAHAAF4nO1ZW28bxxUey44dO5ERFFGThzYYFEktJQzlOG0CyOgDTVEWE4oUSMqKn4Ll7pAce7m72IsY5qf0oehr+nOa9/6KPvWh6HfOmSWXuhhugBYJIEhcnpk5cy7fucwQq5T6dON3Sqmb+KiNd+jJ9A11n0dEb4D+wNE31YcbNUffqvC8od7fOHb07cr8HXW2MXX0m+pjdd/Rd5Xe+Iej7238dePfjn5LPXvjL45+W338xj8dvXn/9u3ShvvqK/DcYFvVjbvvfujoG+rO1qeO3gD9B0ffVO9vPXb0rQrPG+rtrYGjb1fm76jHW986+k219e4njr6r3tn6s6Pv3Tje+puj31Kf/Ppfjn5bbb33kaM379x8b8/R99VH4Lmpbty6C+N+9cGfHC04Cy04Cy04C32rwiM4C327Mi84Cy04Cy04Cy04Cy04Cy04C715/33dc7Tg/IPS6pF6iM9noI6UVb5KVawyfMYqx1wTVKoSfnqYsaAiVcdKQ4X406qPuYmaYi3jkcG3AfcZngE4N9UhqBFmjJqDowdpBjKGasGUVh1IXkBuwRpDUBO2ROMTg2eBvaUOvbT5ofoc1O+Xoy9VjfV7kJCAV0OvBz0kw1cvHe9XGE0xS6sF7MuW/gwxb9mH8Ep7xoyDVk8wHmGFZj1GYd1HkRM7TzVrKbDqs78lunPsTXmmAFfAqGnMT3nuSLVhE6FjeV/EuD7m/YY5jJpBJ6Ec8FM7i0pezfMZx9TCljJ6Kz9oPYcVFjszoNBkbyx7YjmWE9gWsp0Xs2OP86O64xn7kC31fAGZj/Bc5yrx8dhbyquAfSEtLxm38RoOF7NywuMCPpXcFOUZxhRxy17XgVyB+W3MZWrHeavVU94bQ87VVs2wLvGQ6HmMqHaZbVnjGLMzRm6B0RxUzlmXQesIdMjaxE6KrsVz4vJCpObsteiMOH4+xyVyKFJWttnfMWao+grOl4zlGpd5liMokc+4BjLGUqqT8jNx86WWGcc055wQKyPMzFiryMw4L1YWkMaEfZFOUGaS2B5yjVDeT12dklUSDZ/tt+xxvqxiwUy0SNZGzi+J5og5VxZXPSLUvuN94vVLjOsXMvEBS5uxhAXjULieVMW7zLHI1W3KuZK7KGfLijQca+0yTrwRGyeOh3L+eyc9hxcSobNllDzOEcrw2ZpfZUb7sMRj/b7TX2ekco7entrFX8CdjKIyu1ATdVcBu6AXHKUJS6NOuMCsB3ulo5VSRWbINUJejzmiEnWRdVnlZYxBwkhLzyn3UQyesw7BfcF4SR/Kl7215C5R8l0mk881rlHiS1wPrmZtwjGJHFoixbix5zLUML6WPRTrRmxHGefz/TF3OyTz0gsz46UPtdfqS1IjAWOau1qUs1D01pZ6znsgOTVnnHyuoMswmztPLZ9rIZ9gcspexJ72SJ1tg39n7by4XLrY8FOxrZ5G0uu061Y5R85f6xrnPVj1iPN2Pa7kAHkivkjvLO8l6bIPB9yJIu5I3pWeSu55a1kldRy7p3gldMH1IreBgKvaupNc5BBnyJ3h6hyVG1PkIrOSXlaIrfTYKXcx63CmG9Qm306M86HstyXK61ld48h4TAfL0+b8reJ8JWyf6wuGb0Vz7q+Wo09R9TBHCE3AUa7tOpnfnrup7LjqXXWLVW8srflv7oKveffSvzkno1PK0L9dZvMLzEmcyqyRXh26O9squ191nyyz8uo7JUXueFk5WeVmJPGWLDBOl3TsyMW9xj6n7q5X3nLklJi4OJd5LHmVuHuDaIj5FuKxn2WmeGp1pz7fz/4HsVgi5LHvhJt1vT5wteq7m0fEtlZvqJbvJhnnprPx6tiCHqzfqhHtnQpGQeW+VK2H15anVne8kvvy7lY7191K7M/vDvmOZM/5Xdq1+sWzqprVSVTGsKbKuyrdScuxqWRIwrfRkPNtWjlhxeoR22LcSVUsY1ntJRLDXRfxjKskXNpQ1vV6Lr0+qtUTXrysnjTrOb1CYs44zn5iHMvToOC7tiBjKhYE/CSdK1xegMOvnB35K/qxdP6APShPvL21Li63sTOmL/uNG/EZUZ4y1dtqeU5c1lPWd2XcKyRWI+f35Weud0VE06X3GWdpxNKlii7+DvipGVCeb4eqxas9dYDRKU7LPs+0MafRRftYeYbRPmb3MfMAHAO3/oAjdcrn0CH4TviMExl9PLsYP+ced6A0j2n0Nfi7kEV7W+ob1tGCtAFz9ln2EWY7+G45PtrRxMwJxkQ/5S4o+rrYJb/Y2+5MFEuHmNdLD9etarPG0rIjjPqQf+hWG5DdZnlkP+k/YLq7tPPAWdpgjEgyyWzCog6PaPYE38fgG7D+Bvss1nbZhwOsiy8ttoA0152vwkf4PHMrFCOyr4O/lVcNxuCQrVnh18T3MSwn+U+xOuQTooed++zpgNFrOczI2w6PVl5JpJrsDaFKGOyDPsLn6RK7Pj/Fln5F2jp2p7y+4hL/Gu7ZZOR6PJJoNHk05FjRas3Fss9+nNd6ypnYYq4GezxYZsgBZ69YX2an6OhVLBF9FNuqLWVW61fUiEgp109cpC/iQqg3GBOya7DUfJVk1OYP+tHDR5/pI+uncRaPc92M0yROvdzGUV03wlD37WSaZ7pvMpOemaC+eWhGqZnrXmKi4SIxuuMt4iLXYTyxvvbjZJHSDk2SH36uf09fX9Z03wuTqT70Ij/2X2L2q3ga6cMiyEjPcGozHVbljONUP7Gj0PpeqJ1G8MRQqrO4SH2jydy5lxpdRIFJdT41+qg91B3rmygzj3VmjDazkQkCE+hQZnVgMj+1CbnHOgKTezbM6ptNL7Sj1PbNpAi9dInHnnYLe+THH5+ZNKOtX9QffeEWyCxP56kXmJmXvtTxWExZIjpJ4yKhaT+eJV5kTVbvFP62l+1Au36axnG+JmoWwx146UUZfEjtWI+9mQ0Xem7zqc6KUR4aDZlRYKMJIAFrbmbYGQVQkUYwsa7buR4bLy9Sk+nUAEObQ4ef1XQ28xBV30tA05ZZEeY2gciomJkUnJnJWUCmkzRGLhBWkB6G8VxPEVpt4YafaxvpnCINy7AFCEfQBTdHdsKCRVFuvsux2b409RLKB5meedFC+wUSSuwmxCKEOPXgS2oziqfxZhrAQQ0kTjCT2e/Bnsdw6Ixc8jTCPxNdBLQ/9VIYZtL6NM+TbG93N4j9rD4rI1FHAHbzRRJPUi+ZLna9EfKNWMEZFr6XjeMIroNrFbysSJLQIoFora6fxwVsX+gCqZRT0tI0meQD5NzUdGCzBIks0CapxaoPFoNvD4CadGbzHOJGC/a5TEsYjQjGaUmMSUPtYi4hIkHh5zVKjDPsrdGeUgGQmk+tP61YNodSG/lhgRpYWR9HiNm23ZHyqLBDwquslWpC1iECWZ5aX1KjVMAZUcp6zAhsW2hBdlJLSSmHg3gehbEXrKPnCVSIMdyJoQrPIk/QDQJDbhLP1ITJOqLoT8giYaeAWM7YqR3ZnPrU5hAmj2PKWzLZQV3TIy+DrXG07BhlELZdLpioPrcvbWIC69XjdLJLo11wfut6yw7Cy2nB2UhiLm+GlzWxvzuODnH8SDC/iOETQYOsDtHgGO71dklQrjXMzc1jCk7GzQh+AwKDXUhsIBPU9DhF86OWg5KYwGfCGFghotiu4xGaXkSgeNywyzx7fS/IIC/LYt96lB+oMzSPKPekr9oQyGyTxDVv9cB17B932KKA+5LE4VI+7ng0XUm3mks3sr5cDi3yVHSTrFROLGjgIiIPa9RV7Zi+DQOSFHAom3LBQvSooOLNaNJlCTzcheOZoWYZJ1Z625WmSsFDpRSNQ5qNmE/j2St8pDIo0gjGGBYQxOhmbMsL4+dlgq3yGMkfWC68PUlxtLEzUzl4ozinkpG2al0ZS6a4pWxKnXlk1irXqziakvosRzJZhGh5BrwKAKq3w5Ye9A6Gp41+S7cH+rjfe9beb+3rB40Bxg9q+rQ9POydDDU4+o3u8LnuHehG97n+ut3dr+nWN8f91mCge33dPjrutFuYa3ebnZP9dvepfoJ93R7O9zYqEUKHPU0Knah2a0DCjlr95iGGjSftTnv4vKYP2sMuyTyA0IY+bvSH7eZJp9HXxyf9496gBfX7ENttdw/60NI6anWHOPy6mNOtZxjowWGj02FVjRNY32f7mr3j5/3208OhPux19luYfNKCZY0nnZaoglPNTqN9VNP7jaPG0xbv6kFKn9mcdaeHLZ6Cvgb+m8N2r0tuNHvdYR/DGrzsD5dbT9uDVk03+u0BAXLQ70E8wYkdPRaCfd2WSCGo9VpEwELjk0FrZct+q9GBrAFtrjLXN/9PL4/vXb8+/sW8Pr5+YXT9wuj6hdHP4YXRPf5cvzT6Zb40kuhdvzi6fnF0/eLo+sXR+W5+/fJo/eVRic71C6TrF0jXL5B+di+Q1L3/AH9Yx9J4nGNgZgCD/xIMbQxYAAAliwGhAHic1ZYHd1Tl2ob3MwMImYRJMJNCAhsLKIZqgRFRhhZK6GRDEiAIRHpNESmBgAI2BHtXVKxjCRtURJoN7KiAgliwd0HFXvLdw+39rXPW+QEuI1eua9dMWLyvz7pGwe7DA88HdjhRxw3s/NvvOtHA244X2A+/Be/722/Ce+E98G74Dfh1eBu8Fd4Cb3Y8p17ggHM6KATB/68ysBbsAfWdaXiTOSE8b0564GmnFygDleAaUB/3bsW1tXijOS0CF21olGX9W2wMXKhYqliiqFEsVixSVCsWKhYo5ivmKS5QzFWcr6hSVCoqFHMUsxWzFDMVMxTTFdMUUxVTFJMVkxQTFecpyhQTFOMV4xTnKsYqShVjFKMVoxQlimJFkWKkYoTCUxQqhiuGKYYqhigGKwYpBioGKAoU/RX9FH0VfRT5it6KXoqeih6K7oqYopviHMXZiq6KsxRdFGcqoorOik6KMxSnK05TnKroqOigaK9op2iraKPIU5yiaK04WXGSopWipeJExQmK4xXHKVooXEVzRTNFriJH0VSRrchSZCoyFBFFuuJYRRNFmiJVEVY0VqQokhUhRZKikaKh4hhFA0V9RT1FUBFQmML5O6xO8ZfiT8Ufit8Vvyl+Vfyi+Fnxk+JHxRHFD4rvFd8pDisOKb5VfKP4WvGV4kvFF4rPFZ8pPlV8ovhY8ZHiQ8UHioOK9xXvKd5VvKM4oHhbsV+xT/GW4k3FXsUexW7FG4rXFa8pdil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') 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        • span (class="awspan awtext001", style="font-size:7pt; left:0pt; top:0pt;"): PricewaterhouseCoopers Polska spółka z ograniczoną odpowiedzialnością Audyt sp. k., ul. Polna 11, 00-633 Warszawa, Polska; T: +48 (22) 746 4000, F: +48 (22) 742
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        • span (class="awspan awtext001", style="font-size:7pt; left:0pt; top:0pt;"): PricewaterhouseCoopers Polska spółka z ograniczoną odpowiedzialnością Audyt sp. k., wpisana jest do Krajowego Rejestru Sądowego prowadzonego przez Sąd
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        • span (class="awspan awtext001", style="font-size:7pt; left:0pt; top:8.54pt;"): Rejonowy dla m. st. Warszawy, pod numerem KRS 0000750050, NIP 526-021-02-28. Siedzibą Spółki jest Warszawa, ul. Polna 11.
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      • div (class="awdiv", style="left:68.05pt; top:765.48pt;")
        • div (class="awdiv", style="left:-0.38pt; top:-0.38pt;")
        • img (alt="Image should be here", src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAnAAAAAPCAYAAABk+PKeAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAEnQAABJ0Ad5mH3gAAAD3SURBVHhe7dkhTgNBFIDht2uQSI6A5AQESWYg4QiVHAPHEZAcA8kR2C0h2N4AiYURlc/SzpDvS/6M7SbtzmtebEs8rnV+Ha32uV+WEg9DdjNdjdjuMk4CADi+jxJn2WXde2udrtPhaICygXSQvls/w1Xmt3Zmz9N12xpP2fen++q0yX6zvfd+G+f71yIAcGxLjYvswu69NnjepwNS560lnrOBtPvK/NnO/E9Az5X5q535M3WcLcrhs0UBgE4sd3GaXda9Z4tylGxRDtifblHqtNm/AgAA+mOLkmSAAwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA/pGIX2gKNpXeBNObAAAAAElFTkSuQmCC")
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        • span (class="awspan awtext002", style="font-size:16pt; color:#d04a02; left:0pt; top:18pt;"): Sprawozdanie niezależnego biegłego rewidenta z badania
        • div (class="awdiv", style="top:56.18pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Dla Walnego Zgromadzenia i Rady Nadzorczej
        • span (class="awspan awtext003", style="font-size:10pt; left:210.65pt; top:0.33pt;"): Powszechnej Kasy Oszczędności Banku Polskiego S.A.
        • div (class="awdiv", style="top:85.68pt;")
        • div (style="left:0pt; top:0pt;")
        • span (class="awspan awtext004", style="color:#d04a02; left:0pt; top:0.39pt;"): Sprawozdanie z badania rocznego sprawozdania finansowego
        • div (class="awdiv", style="top:101.55pt;")
        • span (class="awspan awtext003", style="color:#d04a02; left:0pt; top:4.89pt;"): Nasza opinia
        • div (class="awdiv", style="left:-1.45pt; top:101.55pt; width:479.1pt; height:0pt; border-top:solid 0.75pt #d04a02;")
        • div (class="awdiv", style="top:143.35pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Naszym zdaniem, załączone roczne jednostkowe sprawozdanie finansowe:
        • div (class="awdiv", style="top:160.84pt;")
        • div (style="left:0pt; top:0pt;")
        • span (class="awspan awtext001", style="font-size:10pt; color:#d04a02; left:0pt; top:0pt;"): ●
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:0.47pt;"): przedstawia rzetelny i jasny obraz jednostkowej sytuacji majątkowej i finansowej
        • span (class="awspan awtext003", style="font-size:10pt; left:375.24pt; top:0.47pt;"): Powszechnej Kasy
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:11.97pt;"): Oszczędności Banku Polskiego S.A.
        • span (class="awspan awtext003", style="font-size:10pt; left:181.82pt; top:11.97pt;"): („Bank”) na dzień 31 grudnia 2023 r. oraz jednostkowego wyniku
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:23.47pt;"): finansowego i jednostkowych przepływów pieniężnych Banku za rok obrotowy zakończony w tym dniu
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:34.97pt;"): zgodnie z mającymi zastosowanie Międzynarodowymi Standardami Sprawozdawczości Finansowej
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:46.46pt;"): zatwierdzonymi przez Unię Europejską oraz przyjętymi zasadami (polityką) rachunkowości;
        • div (class="awdiv", style="top:224.48pt;")
        • div (style="left:0pt; top:0pt;")
        • span (class="awspan awtext001", style="font-size:10pt; color:#d04a02; left:0pt; top:0pt;"): ●
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:0.47pt;"): jest zgodne co do formy i treści z obowiązującymi Bank przepisami prawa oraz jego statutem;
        • div (class="awdiv", style="top:242.12pt;")
        • div (style="left:0pt; top:0pt;")
        • span (class="awspan awtext001", style="font-size:10pt; color:#d04a02; left:0pt; top:0pt;"): ●
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:0.47pt;"): zostało sporządzone na podstawie prawidłowo prowadzonych ksiąg rachunkowych zgodnie z
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:11.97pt;"): przepisami rozdziału 2 ustawy z dn. 29 września 1994 r. o rachunkowości („Ustawa o rachunkowości”).
        • div (class="awdiv", style="top:271.26pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Niniejsza opinia jest spójna z naszym sprawozdaniem dodatkowym dla Komitetu Audytu, które wydaliśmy
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): z dniem niniejszego sprawozdania.
        • div (class="awdiv", style="top:300.26pt;")
        • span (class="awspan awtext004", style="font-size:10pt; left:0pt; top:0.33pt;"): Przedmiot naszego badania
        • div (class="awdiv", style="top:317.76pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Przeprowadziliśmy badanie rocznego jednostkowego sprawozdania finansowego
        • span (class="awspan awtext003", style="font-size:10pt; left:361.32pt; top:0.33pt;"): Powszechnej Kasy
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): Oszczędności Banku Polskiego S.A
        • span (class="awspan awtext003", style="font-size:10pt; left:158.41pt; top:11.83pt;"): , które zawiera:
        • div (class="awdiv", style="top:346.75pt;")
        • div (style="left:0pt; top:0pt;")
        • span (class="awspan awtext001", style="font-size:10pt; color:#d04a02; left:0pt; top:0pt;"): ●
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:0.47pt;"): jednostkowe sprawozdanie z sytuacji finansowej na dzień 31 grudnia 2023 r.;
        • div (class="awdiv", style="top:364.39pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): oraz sporządzone za rok obrotowy zakończony tego dnia:
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        • div (style="left:0pt; top:0pt;")
        • span (class="awspan awtext001", style="font-size:10pt; color:#d04a02; left:0pt; top:0pt;"): ●
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:0.47pt;"): jednostkow
        • span (class="awspan awtext003", style="font-size:10pt; left:67.88pt; top:0.47pt;"): y rachunek
        • span (class="awspan awtext003", style="font-size:10pt; left:119.57pt; top:0.47pt;"): zysków
        • span (class="awspan awtext003", style="font-size:10pt; left:155.13pt; top:0.47pt;"): i
        • span (class="awspan awtext003", style="font-size:10pt; left:157.36pt; top:0.47pt;"): strat;
        • div (class="awdiv", style="top:399.53pt;")
        • div (style="left:0pt; top:0pt;")
        • span (class="awspan awtext001", style="font-size:10pt; color:#d04a02; left:0pt; top:0pt;"): ●
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:0.47pt;"): jednostkowe sprawozdanie z
        • span (class="awspan awtext003", style="font-size:10pt; left:148.48pt; top:0.47pt;"): całkowitych dochodów;
        • div (class="awdiv", style="top:417.17pt;")
        • div (style="left:0pt; top:0pt;")
        • span (class="awspan awtext001", style="font-size:10pt; color:#d04a02; left:0pt; top:0pt;"): ●
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:0.47pt;"): jednostkowe sprawozdanie ze zmian w kapitale własnym;
        • div (class="awdiv", style="top:434.81pt;")
        • div (style="left:0pt; top:0pt;")
        • span (class="awspan awtext001", style="font-size:10pt; color:#d04a02; left:0pt; top:0pt;"): ●
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:0.47pt;"): jednostkowe sprawozdanie z przepływów pieniężnych, oraz
        • div (class="awdiv", style="top:452.45pt;")
        • div (style="left:0pt; top:0pt;")
        • span (class="awspan awtext001", style="font-size:10pt; color:#d04a02; left:0pt; top:0pt;"): ●
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:0.47pt;"): informację dodatkową do jednostkowego sprawozdania finansowego zawierającą informację o
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:11.97pt;"): istotnych
        • span (class="awspan awtext003", style="font-size:10pt; left:60.09pt; top:11.97pt;"): zasadach
        • span (class="awspan awtext003", style="font-size:10pt; left:102.9pt; top:11.97pt;"): rachunkowości oraz inne informacje objaśniające.
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        • span (class="awspan awtext003", style="color:#d04a02; left:0pt; top:10.89pt;"): Podstawa opinii
        • div (class="awdiv", style="left:-1.45pt; top:487.59pt; width:479.1pt; height:0pt; border-top:solid 0.75pt #d04a02;")
        • div (class="awdiv", style="top:511.89pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Nasze badanie przeprowadziliśmy zgodnie z Krajowymi Standardami Badania przyjętymi uchwałą Krajowej
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): Rady Biegłych Rewidentów oraz uchwałą Rady Polskiej Agencji Nadzoru Audytowego („KSB”), a także
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): stosownie do postanowień ustawy z dn. 11 maja 2017 r. o biegłych rewidentach, firmach audytorskich i
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:34.82pt;"): nadzorze publicznym („Ustawa o biegłych rewidentach”), a także Rozporządzenia UE nr 537/2014 z dnia
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:46.32pt;"): 16 kwietnia 2014 r. w sprawie szczegółowych wymogów dotyczących ustawowych badań sprawozdań
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:57.82pt;"): finansowych jednostek interesu publicznego („Rozporządzenie UE”). Nasza odpowiedzialność zgodnie z
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:69.32pt;"): KSB została dalej opisana w sekcji Odpowiedzialność biegłego rewidenta za badanie jednostkowego
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:80.82pt;"): sprawozdania finansowego.
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        • span (class="awspan awtext003", style="font-size:9.5pt; left:470.92pt; top:0.31pt;"): 2
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        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Uważamy, że dowody badania, które uzyskaliśmy są wystarczające i odpowiednie, aby stanowić podstawę
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): dla naszej opinii.
        • div (class="awdiv", style="top:29pt;")
        • span (class="awspan awtext004", style="font-size:10pt; left:0pt; top:0.33pt;"): Niezależność
        • div (class="awdiv", style="top:46.5pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Jesteśmy niezależni od Banku zgodnie z Międzynarodowym Kodeksem Etyki Zawodowych Księgowych (w
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): tym Międzynarodowymi Standardami Niezależności) wydanym przez Radę Międzynarodowych Standardów
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): Etycznych dla Księgowych („Kodeks IESBA”) przyjętym uchwałą Krajowej Rady Biegłych Rewidentów oraz
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:34.82pt;"): z innymi wymogami etycznymi, które mają zastosowanie do naszego badania jednostkowych sprawozdań
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:46.32pt;"): finansowych w Polsce. Wypełniliśmy nasze inne obowiązki etyczne zgodnie z tymi wymogami i Kodeksem
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:57.82pt;"): IESBA. W trakcie przeprowadzania badania kluczowy biegły rewident oraz firma audytorska pozostali
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:69.32pt;"): niezależni od Banku zgodnie z wymogami niezależności określonymi w Ustawie o biegłych rewidentach
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:80.82pt;"): oraz w Rozporządzeniu UE.
        • div (class="awdiv", style="top:144.49pt;")
        • span (class="awspan awtext003", style="color:#d04a02; left:0pt; top:10.89pt;"): Nasze podejście do badania
        • div (class="awdiv", style="left:-1.45pt; top:150.49pt; width:479.1pt; height:0pt; border-top:solid 0.75pt #d04a02;")
        • div (class="awdiv", style="top:174.79pt;")
        • span (class="awspan awtext004", style="font-size:10pt; left:0pt; top:0.33pt;"): Podsumowanie
        • div (class="awdiv", style="left:0.5pt; top:196.89pt;")
        • div (class="awdiv", style="left:142.55pt; clip:rect(0.5pt,333.2pt,88.13pt,0.5pt);")
          • div (class="awdiv", style="left:41.75pt; top:0.5pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:0pt;"): ●
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:0.47pt;"): Istotność ogólna przyjęta do badania została określona na
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:11.97pt;"): poziomie 441 mln zł. Istotność ogólną przyjęliśmy na
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:23.47pt;"): podstawie wartości 5% zysku przed opodatkowaniem
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:34.97pt;"): skorygowanego o podatek od instytucji finansowych. Ze
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:46.46pt;"): względów ostrożnościowych skorygowaliśmy istotność
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:57.96pt;"): ogólną, aby nie przekraczała wartości około 1% aktywów
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:69.46pt;"): netto Banku.
        • div (class="awdiv", style="top:87.13pt;")
          • div (class="awdiv", style="left:142.55pt; clip:rect(0.5pt,333.7pt,61.55pt,0.5pt);")
          • div (class="awdiv", style="left:41.75pt; top:0.5pt;")
            • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:0pt;"): ●
            • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:0.47pt;"): Wszystkie istotne pozycje ujęte w jednostkowym
            • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:11.97pt;"): sprawozdaniu finansowym zostały objęte naszymi
            • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:23.47pt;"): procedurami audytowymi.
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          • div (class="awdiv", style="top:-147.68pt; clip:rect(0.5pt,142.05pt,238.26pt,0.5pt);")
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            • div (style="left:0pt; top:0pt;")
          • div (class="awdiv", style="left:142.55pt; clip:rect(0.5pt,333.2pt,90.58pt,0.5pt);")
          • div (class="awdiv", style="left:41.75pt; top:0.5pt;")
            • div (style="left:0pt; top:0pt;")
            • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:12pt;"): ●
            • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:12.47pt;"): Szacowanie kosztów ryzyka prawnego związanego z
            • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:23.97pt;"): portfelem kredytów hipotecznych we franku szwajcarskim
            • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:35.47pt;"): (CHF)
          • div (class="awdiv", style="left:41.75pt; top:52.14pt;")
            • div (style="left:0pt; top:0pt;")
            • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:7pt;"): ●
            • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:7.47pt;"): Szacowanie wartości oczekiwanych strat kredytowych w
            • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:18.97pt;"): portfelu kredytów i pożyczek udzielonych klientom
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          • span (class="awspan awtext003", style="font-size:1pt; left:0pt; top:0.03pt;")
        • div (class="awdiv", style="top:457.9pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Zaprojektowaliśmy nasze badanie ustalając istotność i oceniając ryzyko istotnego zniekształcenia
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): jednostkowego sprawozdania finansowego. W szczególności rozważyliśmy, gdzie Zarząd Banku dokonał
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): subiektywnych osądów; na przykład w odniesieniu do znaczących szacunków księgowych, które wymagały
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:34.82pt;"): przyjęcia założeń oraz rozważenia wystąpienia przyszłych zdarzeń, które z natury są niepewne.
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:46.32pt;"): Odnieśliśmy się również do ryzyka obejścia przez Zarząd kontroli wewnętrznej, w tym – wśród innych
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:57.82pt;"): spraw – rozważyliśmy, czy wystąpiły dowody na stronniczość Zarządu, która stanowiłaby ryzyko istotnego
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:69.32pt;"): zniekształcenia spowodowanego oszustwem.
        • div (class="awdiv", style="top:544.39pt;")
        • span (class="awspan awtext004", style="font-size:10pt; left:0pt; top:0.33pt;"): Istotność
        • div (class="awdiv", style="top:561.89pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Na zakres naszego badania miał wpływ przyjęty poziom istotności. Badanie zaprojektowane zostało w celu
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): uzyskania racjonalnej pewności, czy jednostkowe sprawozdanie finansowe jako całość nie zawiera
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): istotnego zniekształcenia. Zniekształcenia mogą powstać na skutek oszustwa lub błędu. Zniekształcenia są
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:34.82pt;"): uważane za istotne, jeżeli można racjonalnie oczekiwać, że pojedynczo lub łącznie mogłyby wpłynąć na
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:46.32pt;"): decyzje ekonomiczne użytkowników podjęte na podstawie jednostkowego sprawozdania finansowego.
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        • div (class="awdiv", style="clip:rect(0pt,136.3pt,237.76pt,-5.25pt);")
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", style="left:0pt; top:0pt; width:111.12pt; height:93.83pt;")
      • div (class="awdiv", style="left:68.05pt; top:123.3pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Na podstawie naszego zawodowego osądu ustaliliśmy progi ilościowe dla istotności, w tym ogólną
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): istotność w odniesieniu do jednostkowego sprawozdania finansowego jako całości, którą przedstawiamy
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): poniżej. Progi te, wraz z czynnikami jakościowymi, umożliwiły nam określenie zakresu naszego badania
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:34.82pt;"): oraz rodzaj, czas i zasięg procedur badania, a także ocenę wpływu zniekształceń, zarówno indywidualnie,
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:46.32pt;"): jak i łącznie na jednostkowe sprawozdanie finansowe jako całość.
        • div (class="awdiv", style="top:63.49pt;")
        • div (class="awdiv", style="clip:rect(0pt,198.45pt,23pt,0pt);")
          • div (class="awdiv", style="left:0.1pt;")
          • span (class="awspan awtext004", style="font-size:10pt; color:#d04a02; left:0pt; top:4.83pt;"): Ogólna istotność
          • div (class="awdiv", style="left:-1.35pt; top:0pt; width:195.5pt; height:0pt; border-top:solid 0.75pt #d04a02;")
        • div (class="awdiv", style="left:198.45pt; clip:rect(0pt,277.75pt,23pt,0pt);")
          • div (class="awdiv", style="left:0.1pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:4.83pt;"): 441 mln zł
          • div (class="awdiv", style="left:-1.35pt; top:0pt; width:274.8pt; height:0pt; border-top:solid 0.75pt #d04a02;")
        • div (class="awdiv", style="top:22pt;")
          • div (class="awdiv", style="clip:rect(0pt,198.45pt,57.5pt,0pt);")
          • div (class="awdiv", style="left:0.1pt;")
            • span (class="awspan awtext004", style="font-size:10pt; color:#d04a02; left:0pt; top:4.83pt;"): Podstawa ustalenia
          • div (class="awdiv", style="left:-1.35pt; top:0pt; width:195.5pt; height:0pt; border-top:solid 0.75pt #d04a02;")
          • div (class="awdiv", style="left:198.45pt; clip:rect(0pt,277.75pt,57.5pt,0pt);")
          • div (class="awdiv", style="left:0.1pt;")
            • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:4.83pt;"): 5% zysku brutto przed opodatkowaniem skorygowanego o
            • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:16.33pt;"): podatek od instytucji finansowych. Dla celów
            • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:27.83pt;"): ostrożnościowych wprowadziliśmy ograniczenie poziomu
            • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:39.32pt;"): istotności do wartości około 1% aktywów netto Banku.
          • div (class="awdiv", style="left:-1.35pt; top:0pt; width:274.8pt; height:0pt; border-top:solid 0.75pt #d04a02;")
        • div (class="awdiv", style="top:78.5pt;")
          • div (class="awdiv", style="clip:rect(0pt,198.45pt,166.99pt,0pt);")
          • div (class="awdiv", style="left:0.1pt;")
            • span (class="awspan awtext004", style="font-size:10pt; color:#d04a02; left:0pt; top:4.83pt;"): Uzasadnienie przyjętej podstawy
          • div (class="awdiv", style="left:-1.35pt; top:0pt; width:195.5pt; height:0pt; border-top:solid 0.75pt #d04a02;")
          • div (class="awdiv", style="left:198.45pt; clip:rect(0pt,277.75pt,166.99pt,0pt);")
          • div (class="awdiv", style="left:0.1pt;")
            • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:4.83pt;"): Przyjęliśmy zysk przed opodatkowaniem jako podstawę
            • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:16.33pt;"): określenia istotności, ponieważ naszym zdaniem
            • span (class="awspan awtext003", style="font-size:10pt; left:218.44pt; top:16.33pt;"): mier
            • span (class="awspan awtext003", style="font-size:10pt; left:237.88pt; top:16.33pt;"): nik ten
            • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:27.83pt;"): jest powszechnie używany do oceny działalności Banku
            • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:39.32pt;"): przez użytkowników sprawozdań finansowych oraz jest
            • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:50.82pt;"): ogólnie przyjętym
            • span (class="awspan awtext003", style="font-size:10pt; left:80.59pt; top:50.82pt;"): wskaźnikiem
            • span (class="awspan awtext003", style="font-size:10pt; left:137.27pt; top:50.82pt;"): odniesienia.
            • span (class="awspan awtext003", style="font-size:10pt; left:196.2pt; top:50.82pt;"): Wartość tę
            • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:62.32pt;"): skorygowaliśmy o podatek od instytucji finansowych, który
            • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:73.82pt;"): ma naturę szczególnego obciążenia podatkowego.
          • div (class="awdiv", style="left:0.1pt; top:90.99pt;")
            • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): W celu kalkulacji istotności jak wyżej przyjęliśmy
            • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): odpowiednio poziomy 5% (zysku przed opodatkowaniem
            • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): skorygowanego o podatek od instytucji finansowych) oraz
            • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:34.82pt;"): 1% (aktywów netto), ponieważ na podstawie naszego
            • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:46.32pt;"): profesjonalnego osądu mieszczą się one w zakresie
            • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:57.82pt;"): akceptowalnych progów ilościowych istotności.
          • div (class="awdiv", style="left:-1.35pt; top:0pt; width:274.8pt; height:0pt; border-top:solid 0.75pt #d04a02;")
        • div (class="awdiv", style="top:309.13pt;")
        • div (class="awdiv", style="clip:rect(0pt,476.2pt,12.4pt,0pt);")
          • div (class="awdiv", style="left:5.75pt;")
          • span (class="awspan awtext003", style="font-size:6pt; left:0pt; top:4.7pt;")
          • div (class="awdiv", style="left:4.3pt; top:0pt; width:467.6pt; height:0pt; border-top:solid 0.75pt #d04a02;")
        • div (class="awdiv", style="top:320.53pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Uzgodniliśmy z Komitetem Audytu Banku, że poinformujemy o zidentyfikowanych podczas badania
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): zniekształceniach jednostkowego sprawozdania finansowego o wartości większej niż
        • span (class="awspan awtext003", style="font-size:10pt; left:377.98pt; top:11.83pt;"): 22
        • span (class="awspan awtext003", style="font-size:10pt; left:389.1pt; top:11.83pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:391.88pt; top:11.83pt;"): mln
        • span (class="awspan awtext003", style="font-size:10pt; left:407.99pt; top:11.83pt;"): zł, a także
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): zniekształceniach poniżej tej kwoty, jeżeli w naszej ocenie byłoby to uzasadnione ze względu na czynniki
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:34.82pt;"): jakościowe.
        • div (class="awdiv", style="top:372.52pt;")
        • span (class="awspan awtext003", style="color:#d04a02; left:0pt; top:10.89pt;"): Kluczowe sprawy badania
        • div (class="awdiv", style="left:-1.45pt; top:378.52pt; width:479.1pt; height:0pt; border-top:solid 0.75pt #d04a02;")
        • div (class="awdiv", style="top:402.82pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Kluczowe sprawy badania są to sprawy, które według naszego zawodowego osądu były najbardziej
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): znaczące podczas naszego badania jednostkowego sprawozdania finansowego za bieżący okres.
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): Obejmują one najbardziej znaczące ocenione rodzaje ryzyka istotnego zniekształcenia, w tym ocenione
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:34.82pt;"): rodzaje ryzyka istotnego zniekształcenia spowodowanego oszustwem. Do spraw tych odnieśliśmy się w
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:46.32pt;"): kontekście naszego badania jednostkowego sprawozdania finansowego jako całości oraz przy
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:57.82pt;"): formułowaniu naszej opinii. Nie wyrażamy osobnej opinii na temat tych spraw.
        • div (class="awdiv", style="top:495.31pt;")
        • div (class="awdiv", style="left:-0.05pt; top:-0.05pt; width:230.35pt; height:23.4pt; background-color:#d04a02; border:solid 0.1pt #d04a02;")
        • div (class="awdiv", style="clip:rect(0pt,230.45pt,24.5pt,0pt);")
          • div (class="awdiv", style="left:5.75pt;")
          • div (style="left:0pt; top:0pt;")
          • span (class="awspan awtext004", style="font-size:10pt; color:#ffffff; left:0pt; top:6.33pt;"): Kluczowa sprawa badania
        • div (class="awdiv", style="left:230.4pt; top:-0.05pt; width:236.7pt; height:23.4pt; background-color:#d04a02; border:solid 0.1pt #d04a02;")
        • div (class="awdiv", style="left:230.45pt; clip:rect(0pt,236.8pt,24.5pt,0pt);")
          • div (class="awdiv", style="left:5.75pt;")
          • span (class="awspan awtext004", style="font-size:10pt; color:#ffffff; left:0pt; top:6.33pt;"): Jak nasze badanie odniosło się do tej sprawy
        • div (class="awdiv", style="top:23.5pt;")
          • div (class="awdiv", style="clip:rect(0pt,230.14pt,120.99pt,0.31pt);")
          • div (class="awdiv", style="left:5pt; top:5pt;")
            • span (class="awspan awtext003", style="font-size:10pt; color:#d04a02; left:0pt; top:6.33pt;"): Szacowanie kosztów ryzyka prawnego
            • span (class="awspan awtext003", style="font-size:10pt; color:#d04a02; left:0pt; top:17.83pt;"): związanego z portfelem kredytów hipotecznych
            • span (class="awspan awtext003", style="font-size:10pt; color:#d04a02; left:0pt; top:29.33pt;"): we franku szwajcarskim (CHF)
          • div (class="awdiv", style="left:5pt; top:51.5pt;")
            • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Na dzień bilansowy Bank posiadał portfel
            • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): kredytów hipotecznych denominowanych i
            • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): indeksowanych do CHF w łącznej kwocie brutto
            • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:34.82pt;"): 13.096 mln zł przed uwzględnieniem
          • div (class="awdiv", style="left:230.45pt; clip:rect(0pt,236.49pt,120.99pt,0.31pt);")
          • div (class="awdiv", style="left:5pt; top:40pt;")
            • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:6.33pt;"): W ramach naszego badania oceniliśmy, czy
            • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:17.83pt;"): zastosowane przez Bank podejście księgowe jest
            • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:29.33pt;"): zgodne z MSSF 9 oraz MSR 37.
            • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:40.82pt;"): Skoncentrowaliśmy się na ocenie podejścia Banku
            • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:52.32pt;"): do szacowania kosztów ryzyka prawnego kredytów
            • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:63.82pt;"): hipotecznych w CHF, a także zakresu ujawnień
        • div (class="awdiv", style="left:-0.31pt; top:23.5pt; width:0pt; height:119.99pt; border-left:solid 0.75pt #ffffff;")
        • div (class="awdiv", style="left:230.14pt; top:23.5pt; width:0pt; height:119.99pt; border-left:solid 0.75pt #ffffff;")
        • div (class="awdiv", style="left:466.94pt; top:23.5pt; width:0pt; height:119.99pt; border-left:solid 0.75pt #ffffff;")
        • div (class="awdiv", style="left:-0.31pt; top:143.49pt; width:467.88pt; height:0pt; border-top:solid 0.75pt #e36c09;")
      • div (class="awdiv awpage", style="width:595.3pt; height:841.9pt;")
      • div (class="awdiv", style="left:68.05pt; top:791.25pt; clip:rect(0pt,527.25pt,23.3pt,-68.05pt);")
        • span (class="awspan awtext003", style="font-size:9.5pt; left:470.92pt; top:0.31pt;"): 4
      • div (class="awdiv", style="left:34.05pt; top:28.35pt;")
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      • div (class="awdiv", style="left:68.05pt; top:123.3pt;")
        • div (class="awdiv", style="clip:rect(0pt,230.14pt,643.95pt,0.31pt);")
        • div (class="awdiv", style="left:5pt; top:5pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): pomniejszenia umownych przepływów
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): pieniężnych z tytułu ryzyka prawnego.
        • div (class="awdiv", style="left:5pt; top:31pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Jak opisano w Nocie 25
          • span (class="awspan awtext005", style="font-size:10pt; left:108.39pt; top:0.33pt;"): Koszt ryzyka prawnego
          • span (class="awspan awtext005", style="font-size:10pt; left:0pt; top:11.83pt;"): kredytów hipotecznych w walutach
          • span (class="awspan awtext005", style="font-size:10pt; left:0pt; top:23.33pt;"): wymienialnych
          • span (class="awspan awtext003", style="font-size:10pt; left:67.8pt; top:23.33pt;"): jednostkowego sprawozdania
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:34.82pt;"): finansowego, umowy kredytowe, w oparciu o
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:46.32pt;"): które kredyty te zostały udzielone, zawierają
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:57.82pt;"): klauzule kwestionowane przez klientów na
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:69.32pt;"): drodze sądowej pod zarzutem abuzywności. Na
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:80.82pt;"): chwilę obecną linia orzecznicza sądów nie jest
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:92.32pt;"): jednolita, natomiast obserwowany jest negatywny
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:103.82pt;"): dla banków trend w odniesieniu do zapadających
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:115.32pt;"): wyroków sądowych, co wpływa zarówno na
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:126.82pt;"): wzrost poziomu szacowanego
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:138.32pt;"): prawdopodobieństwa wystąpienia niekorzystnych
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:149.81pt;"): dla banków rozstrzygnięć spraw spornych jak i na
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:161.31pt;"): wzrost spodziewanych przyszłych spraw
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:172.81pt;"): sądowych. Jak opisano w Nocie 25, od 4
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:184.31pt;"): października 2021 r. Bank zawiera dobrowolne
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:195.81pt;"): ugody z klientami i do dnia 31 grudnia 2023 r.
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:207.31pt;"): podpisano łączne 36.822 ugód. Zawierane ugody
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:218.81pt;"): z klientami skutkują umorzeniem kwoty
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:230.31pt;"): zadłużenia klientów z tytułu kredytu w CHF tak,
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:241.81pt;"): jak gdyby ich kredyty od początku były kredytami
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:253.31pt;"): złotowymi oprocentowanymi według stawki
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:264.8pt;"): referencyjnej WIBOR powiększonej o
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:276.3pt;"): wynegocjowaną marżę bazującą na poziomie
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:287.8pt;"): stosowanym historycznie dla tego typu kredytów.
        • div (class="awdiv", style="left:5pt; top:332.97pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Na dzień bilansowy Bank oszacował koszty na
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): pokrycie ryzyka prawnego, zarówno dla
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): aktywnego portfela, jak i dla kredytów spłaconych
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:34.82pt;"): przed datą bilansową. W jednostkowym
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:46.32pt;"): sprawozdaniu finansowym Bank ujął szacunek
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:57.82pt;"): tych kosztów, dla kredytów aktywnych na
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:69.32pt;"): podstawie punktu B5.4.6 Międzynarodowego
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:80.82pt;"): Standardu Sprawozdawczości Finansowej 9
          • span (class="awspan awtext005", style="font-size:10pt; left:0pt; top:92.32pt;"): Instrumenty finansowe
          • span (class="awspan awtext003", style="font-size:10pt; left:100.05pt; top:92.32pt;"): (“MSSF 9”) korygując
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:103.82pt;"): wartość bilansową brutto portfela poprzez
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:115.32pt;"): zmniejszenie kontraktowych przepływów
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:126.82pt;"): pieniężnych z tytułu kredytów hipotecznych
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:138.32pt;"): denominowanych lub indeksowanych do CHF, a
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:149.81pt;"): w przypadku, gdy szacowana strata z tytułu
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:161.31pt;"): ryzyka prawnego przewyższa wartość bilansową
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:172.81pt;"): brutto kredytu oraz dla kredytów spłaconych, jak
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:184.31pt;"): również w odniesieniu do odsetek ustawowych,
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:195.81pt;"): ujmując rezerwę zgodnie z Międzynarodowym
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:207.31pt;"): Standardem Rachunkowości 37
          • span (class="awspan awtext005", style="font-size:10pt; left:143.97pt; top:207.31pt;"): Rezerwy,
          • span (class="awspan awtext005", style="font-size:10pt; left:0pt; top:218.81pt;"): zobowiązania warunkowe i aktywa warunkowe
          • span (class="awspan awtext003", style="font-size:10pt; left:206.21pt; top:218.81pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:230.31pt;"): (“MSR 37“).
        • div (class="awdiv", style="left:5pt; top:577.45pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Oszacowany na dzień 31 grudnia 2023 r. poziom
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): pomniejszenia wartości bilansowej brutto
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): aktywnego portfela wyniósł 8.306 mln zł,
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:34.82pt;"): natomiast poziom utworzonych rezerw wyniósł
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:46.32pt;"): 3.001 mln zł.
        • div (class="awdiv", style="left:230.45pt; clip:rect(0pt,236.49pt,643.95pt,0.31pt);")
        • div (class="awdiv", style="left:5pt; top:5pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): zawartych w jednostkowym sprawozdaniu
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): finansowym.
        • div (class="awdiv", style="left:5pt; top:28pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:6.33pt;"): Nasze procedury nakierowane były głównie na
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:17.83pt;"): krytyczną ocenę modelu i poszczególnych założeń
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:29.33pt;"): przyjętych przez Zarząd mających istotny wpływ na
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:40.82pt;"): poziom pomniejszenia wartości bilansowej brutto
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:52.32pt;"): portfela oraz ujętych rezerw. W szczególności
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:63.82pt;"): przeprowadziliśmy poniżej wymienione procedury:
        • div (class="awdiv", style="left:5pt; top:102.99pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:6pt;"): ●
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:6.47pt;"): dokonaliśmy oceny zaprojektowania i
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:17.97pt;"): wdrożenia monitoringu oraz kontroli
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:29.47pt;"): wewnętrznych w ramach zarządzania ryzykami
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:40.97pt;"): prawnymi oraz w procesie szacowania
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:52.46pt;"): pomniejszenia wartości bilansowej brutto
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:63.96pt;"): portfela oraz ujętych rezerw;
        • div (class="awdiv", style="left:5pt; top:178.13pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:6pt;"): ●
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:6.47pt;"): przeprowadziliśmy rozmowy z Zarządem oraz
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:17.97pt;"): specjalistami, w tym z prawnikami Banku, na
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:29.47pt;"): temat przyjętych założeń uwzględniających
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:40.97pt;"): historyczne obserwacje, a także informacje i
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:52.46pt;"): zdarzenia następujące po dacie bilansowej;
        • div (class="awdiv", style="left:5pt; top:241.76pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:6pt;"): ●
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:6.47pt;"): we współpracy z naszymi ekspertami do spraw
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:17.97pt;"): prawnych przeanalizowaliśmy dokumentację i
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:29.47pt;"): opinie zewnętrznych kancelarii prawnych
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:40.97pt;"): uzyskane przez Bank oraz historyczne dane
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:52.46pt;"): dotyczące dotychczasowych wyroków
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:63.96pt;"): sądowych na potrzeby oszacowania
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:75.46pt;"): prawdopodobieństwa realizacji poszczególnych
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:86.96pt;"): scenariuszy możliwych rozstrzygnięć;
        • div (class="awdiv", style="left:5pt; top:339.9pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:6pt;"): ●
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:6.47pt;"): we współpracy z naszymi ekspertami do spraw
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:17.97pt;"): prawnych oraz modelowania statystycznego
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:29.47pt;"): przeanalizowaliśmy dokumentację modelu;
        • div (class="awdiv", style="left:5pt; top:380.53pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:6pt;"): ●
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:6.47pt;"): przeanalizowaliśmy wyniki przeprowadzonej
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:17.97pt;"): weryfikacji historycznej modelu szacowania
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:29.47pt;"): kosztów ryzyka prawnego kredytów
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:40.97pt;"): hipotecznych w CHF;
        • div (class="awdiv", style="left:5pt; top:432.67pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:6pt;"): ●
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:6.47pt;"): procedury wiarygodności:
        • div (class="awdiv", style="left:18.5pt; top:450.31pt;")
          • span (class="awspan awtext003", style="font-size:10pt; color:#dc6900; left:0pt; top:0.33pt;"): ○
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:0.33pt;"): przeanalizowaliśmy wyniki prowadzonego
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:11.83pt;"): programu ugód, w tym aktualizację założeń
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:23.33pt;"): ekonomicznych dla propozycji ugodowych
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:34.82pt;"): przyjętych w modelu;
        • div (class="awdiv", style="left:18.5pt; top:496.31pt;")
          • span (class="awspan awtext003", style="font-size:10pt; color:#dc6900; left:0pt; top:0.33pt;"): ○
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:0.33pt;"): uzyskaliśmy stanowisko zewnętrznych
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:11.83pt;"): kancelarii prawnych współpracujących z
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:23.33pt;"): Bankiem w oparciu o aktualną linię
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:34.82pt;"): orzeczniczą sądów co do oczekiwanych
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:46.32pt;"): rozstrzygnięć spraw sądowych wraz z
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:57.82pt;"): oszacowaniem prawdopodobieństwa tych
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:69.32pt;"): rozstrzygnięć;
        • div (class="awdiv", style="left:18.5pt; top:576.8pt;")
          • span (class="awspan awtext003", style="font-size:10pt; color:#dc6900; left:0pt; top:0.33pt;"): ○
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:0.33pt;"): zweryfikowaliśmy sposób kalkulacji wartości
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:11.83pt;"): potencjalnych strat w ramach
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:23.33pt;"): poszczególnych scenariuszy zakładanych
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:34.82pt;"): przez Bank;
        • div (class="awdiv", style="left:-0.31pt; top:0pt; width:0pt; height:642.95pt; border-left:solid 0.75pt #ffffff;")
        • div (class="awdiv", style="left:230.14pt; top:0pt; width:0pt; height:642.95pt; border-left:solid 0.75pt #ffffff;")
        • div (class="awdiv", style="left:466.94pt; top:0pt; width:0pt; height:642.95pt; border-left:solid 0.75pt #ffffff;")
        • div (class="awdiv", style="left:-0.31pt; top:642.95pt; width:467.88pt; height:0pt; border-top:solid 0.75pt #e36c09;")
      • div (class="awdiv awpage", style="width:595.3pt; height:841.9pt;")
      • div (class="awdiv", style="left:68.05pt; top:791.25pt; clip:rect(0pt,527.25pt,23.3pt,-68.05pt);")
        • span (class="awspan awtext003", style="font-size:9.5pt; left:470.92pt; top:0.31pt;"): 5
      • div (class="awdiv", style="left:34.05pt; top:28.35pt;")
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", style="left:0pt; top:0pt; width:111.12pt; height:93.83pt;")
      • div (class="awdiv", style="left:68.05pt; top:123.3pt;")
        • div (class="awdiv", style="clip:rect(0pt,230.14pt,639.23pt,0.31pt);")
        • div (class="awdiv", style="left:5pt; top:5pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Koszty ryzyka prawnego kredytów hipotecznych
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): w CHF zostały oszacowane przy zastosowaniu
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): statystycznej metody uwzględniającej wpływ
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:34.82pt;"): charakterystyk klientów, jako suma iloczynów:
        • div (class="awdiv", style="left:1.2pt; top:54pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:3pt;"): ●
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:3.47pt;"): prawdopodobieństwa zaakceptowania ugody
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:14.97pt;"): przez klienta i kwoty straty Banku z tytułu
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:26.47pt;"): ugody oraz
        • div (class="awdiv", style="left:1.2pt; top:91.63pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:6pt;"): ●
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:6.47pt;"): prawdopodobieństw wystąpienia określonych
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:17.97pt;"): rozstrzygnięć sporów sądowych i kwot straty
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:29.47pt;"): dla różnych scenariuszy tych rozstrzygnięć
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:40.97pt;"): przy uwzględnieniu aktualnej oraz
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:52.46pt;"): oczekiwanej liczby spraw sądowych w
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:63.96pt;"): horyzoncie czasowym, w którym Bank
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:75.46pt;"): narażony jest na takie ryzyko.
        • div (class="awdiv", style="left:5pt; top:178.27pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:6.33pt;"): Szacunki dotyczące kosztów ryzyka prawnego
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:17.83pt;"): kredytów hipotecznych w CHF są złożone i
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:29.33pt;"): wymagają znacznego stopnia osądu w
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:40.82pt;"): odniesieniu do kluczowych założeń:
        • div (class="awdiv", style="left:5pt; top:230.26pt;")
          • span (class="awspan awtext003", style="font-size:10pt; color:#dc6900; left:0pt; top:6.33pt;"): −
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:6.33pt;"): spodziewany poziom przyszłych ugód opiera
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:17.83pt;"): się na liczbie dotychczas zawartych ugód z
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:29.33pt;"): klientami i charakteryzuje się znacznym
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:40.82pt;"): poziomem niepewności ze względu na
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:52.32pt;"): zmieniające się czynniki zewnętrzne, które
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:63.82pt;"): mogą wpłynąć na przyszłe decyzje klientów co
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:75.32pt;"): do przystąpienia do programu ugód, a także
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:86.82pt;"): przyszłe decyzje Banku co do dalszej
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:98.32pt;"): aktywności w zakresie zawierania ugód i
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:109.82pt;"): poziomu kwot oferowanych w ramach ugody;
        • div (class="awdiv", style="left:5pt; top:351.25pt;")
          • span (class="awspan awtext003", style="font-size:10pt; color:#dc6900; left:0pt; top:0.33pt;"): −
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:0.33pt;"): prognozowana liczba przyszłych pozwów
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:11.83pt;"): sądowych opiera się na historycznych
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:23.33pt;"): obserwacjach dotyczących spraw sądowych i
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:34.82pt;"): charakteryzuje się znaczną niepewnością ze
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:46.32pt;"): względu na dużą dotychczasową dynamikę
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:57.82pt;"): liczby spraw zgłaszanych do sądu przez
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:69.32pt;"): klientów Banku, zarówno aktywnych jak i dla
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:80.82pt;"): kredytów spłaconych, stanowiących podstawę
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:92.32pt;"): do oszacowania, jak i niepewność co do
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:103.82pt;"): skłonności klientów do złożenia sprawy w
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:115.32pt;"): sądzie w przyszłości;
        • div (class="awdiv", style="left:5pt; top:477.74pt;")
          • span (class="awspan awtext003", style="font-size:10pt; color:#dc6900; left:0pt; top:0.33pt;"): −
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:0.33pt;"): prawdopodobieństwa rozstrzygnięć obecnych i
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:11.83pt;"): przyszłych spraw sądowych wpływające na
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:23.33pt;"): poziom straty podlegają istotnym zmianom ze
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:34.82pt;"): względu na brak jednolitej linii orzeczniczej w
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:46.32pt;"): dotychczasowych wyrokach sądowych;
        • div (class="awdiv", style="left:5pt; top:535.24pt;")
          • span (class="awspan awtext003", style="font-size:10pt; color:#dc6900; left:0pt; top:0.33pt;"): −
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:0.33pt;"): szacowany okres naliczania odsetek
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:11.83pt;"): ustawowych może ulec zmianie z uwagi na
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:23.33pt;"): niepewność, co do momentu od którego sądy
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:34.82pt;"): będą przyznawać odsetki ustawowe należne
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:46.32pt;"): klientom.
        • div (class="awdiv", style="left:5pt; top:592.73pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:6.33pt;"): Ze względu na istotny wpływ na wynik Banku,
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:17.83pt;"): złożoność i niepewność założeń przyjętych do
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:29.33pt;"): oszacowania kosztów ryzyka prawnego kredytów
        • div (class="awdiv", style="left:230.45pt; clip:rect(0pt,236.49pt,639.23pt,0.31pt);")
        • div (class="awdiv", style="left:18.5pt; top:5pt;")
          • span (class="awspan awtext003", style="font-size:10pt; color:#dc6900; left:0pt; top:0.33pt;"): ○
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:0.33pt;"): zweryfikowaliśmy założenia do szacowania
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:11.83pt;"): rezerw na odsetki ustawowe;
        • div (class="awdiv", style="left:18.5pt; top:28pt;")
          • span (class="awspan awtext003", style="font-size:10pt; color:#dc6900; left:0pt; top:0.33pt;"): ○
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:0.33pt;"): sprawdziliśmy prawidłowość i kompletność
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:11.83pt;"): danych stanowiących podstawę
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:23.33pt;"): przeprowadzonych wyliczeń w modelu
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:34.82pt;"): Banku (przez zastosowanie testów
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:46.32pt;"): szczegółowych w zakresie kompletności i
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:57.82pt;"): prawidłowości danych wejściowych do
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:69.32pt;"): modelu);
        • div (class="awdiv", style="left:18.5pt; top:108.49pt;")
          • span (class="awspan awtext003", style="font-size:10pt; color:#dc6900; left:0pt; top:0.33pt;"): ○
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:0.33pt;"): potwierdziliśmy matematyczną poprawność
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:11.83pt;"): kalkulacji modelu;
        • div (class="awdiv", style="left:18.5pt; top:131.49pt;")
          • span (class="awspan awtext003", style="font-size:10pt; color:#dc6900; left:0pt; top:0.33pt;"): ○
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:0.33pt;"): zweryfikowaliśmy na próbie poprawność
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:11.83pt;"): rozliczenia zawartych ugód oraz
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:23.33pt;"): prawomocnych wyroków;
        • div (class="awdiv", style="left:18.5pt; top:165.99pt;")
          • span (class="awspan awtext003", style="font-size:10pt; color:#dc6900; left:0pt; top:0.33pt;"): ○
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:0.33pt;"): zweryfikowaliśmy ujęcie wyniku na
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:11.83pt;"): rozliczeniu zawartych ugód oraz
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:23.33pt;"): prawomocnych wyroków do ksiąg na całej
          • span (class="awspan awtext003", style="font-size:10pt; left:13.5pt; top:34.82pt;"): populacj
          • span (class="awspan awtext003", style="font-size:10pt; color:#202124; left:50.75pt; top:34.82pt;"): i
          • span (class="awspan awtext003", style="font-size:10pt; left:52.97pt; top:34.82pt;"): .
        • div (class="awdiv", style="left:5pt; top:211.98pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:6.33pt;"): Oceniliśmy również adekwatność i kompletność
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:17.83pt;"): ujawnień w jednostkowym sprawozdaniu
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:29.33pt;"): finansowym zgodnie z obowiązującymi
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:40.82pt;"): standardami rachunkowości.
        • div (class="awdiv", style="left:-0.31pt; top:0pt; width:0pt; height:638.23pt; border-left:solid 0.75pt #ffffff;")
        • div (class="awdiv", style="left:230.14pt; top:0pt; width:0pt; height:638.23pt; border-left:solid 0.75pt #ffffff;")
        • div (class="awdiv", style="left:466.94pt; top:0pt; width:0pt; height:638.23pt; border-left:solid 0.75pt #ffffff;")
        • div (class="awdiv", style="left:-0.31pt; top:638.23pt; width:467.88pt; height:0pt; border-top:solid 0.75pt #e36c09;")
      • div (class="awdiv awpage", style="width:595.3pt; height:841.9pt;")
      • div (class="awdiv", style="left:68.05pt; top:791.25pt; clip:rect(0pt,527.25pt,23.3pt,-68.05pt);")
        • span (class="awspan awtext003", style="font-size:9.5pt; left:470.92pt; top:0.31pt;"): 6
      • div (class="awdiv", style="left:34.05pt; top:28.35pt;")
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MLGsKUEHYNU4sYQ1zaYQxoAQCuxwClzXUqlgf7EEjaGs1yCjkEqYVVcm2CJ0gAAWonlLVLmupBKA/2JJWwMW0rQMUglbgxxbYM5pAEAtBKL2zbK3OxSaaA/sYSN4SyXoGOQSlgV1yZYojQAgFZiabuRWuaep8zNJZUG+hNL2Bi2lKBjkErcGOLaBnNIAwBoJRa2m1HmZpNKA/2JJWwMZ7kEHYNUwqq4NsESpQEAtBLL2kWUuVmk0kB/Ygkbw5YSdAxSiRtDXNtgDmkAAK3EorYLZW5yqTTQn1jCxnCWS9AxSCWsimsTLFEaAEArsaTtSpmbVCoN9CeWsDFsKUHHIJW4McS1DeaQBgDQSixol6HMTSaVBvoTS9gYznIJOgaphFVxbYIlSgMAaCWWs8t6eZn7O8pcY6k00J9YwsawpQQdg1TixhDXNphDGgBAK7GY7UOZay6VBvoTS9gYznIJOgaphFVxbYIlSgMAaCWWsn0pc02l0kB/Ygkbw5YSdAxSiRtDXNtgDmkAAK3EQnYIZa6ZVBroTyxhYzjLJegYpBJWxbUJligNAKCVWMYOpcw1kUoD/YklbAxbStAxSCVuDHFtgzmkAQC0EovYGJS50aXSQH9iCRvDWS5BxyCVsCquTbBEaQAArcQSNhZlblSpNNCfWMLGsKUEHYNU4sYQ1zaYQxoAQCuxgI1JmRtNKg30J5awMZzlEnQMUgmr4toES5QGANBKLF9ji2XuBe/LZcXCQJ9iCRvDlhJ0DFKJG0Nc22AOaQAArcTi1cLThzL33W9+a/mRf3Br+eG/P3jUtX+ykx9851tfxq2pOPUmlrAxnOUSdAxSCavi2gRLlAYA0EosXa3UMvcdDx5KySNvLc9758E7satYaNYqFqfexBI2hi0l6BikEjeGuLbBHNIAAFqJhaulZ9zrlvKcocw9/1FDOXmXlxcUdpNKzRrF4tSbWMLGcJZL0DFIJayKaxMsURoAQCuxbLWmzO0llZo1isWpN7GEjWFLCToGqcQd6k9+6HXT2gZzSAMAaCUWrSkoc5eWSs0axeLUm1jCxnCWS9AxSEWsimsTLFEaAEArsWRNRZm7lFRq1igWp97EEjaGLSXoGKQSt6/6TtwfPesR5bc+7mvT2gZzSAMAaCUWrCkpcztLpWaNYnHqTSxhYzjLJegYpEJWxbUJligNAKCVWK6mpsztJJWaNYrFqTexhI1hSwk6BqnEXdb5d+L+z0f81/Lij35aWttgDmkAAK3EYjWHl5e5hyhzN5FKzRrF4tSbWMLGcJZL0DFIxayKaxMsURoAQCuxVM1FmbupVGrWKBan3sQSNoYtJegYpBK3q1e8E/c1f/tO3HVxbYM5pAEAtBIL1ZyUuRtKpWaNYnHqTSxhY7hWfI5NKmhVXJtgidIAAFqJZWpuytxWqdSsUSxOvYklbAxbStAxSCXuIjd7J847cvQkDQCglVikeqDMJanUrFEsTr2JJWwMoQAdi1TUqrg2wRKlAQC0EktUL5S520ilZo1icepNLGFj2FKCjkEqcTeyyztx3pGjJ2kAAK3EAtUTZe5vpVKzRrE49SaWsDFsKUHHIBW2Kq5NsERpAACtxPLUG2Xu5VKpWaNYnHoTS9gYtpSgY5BKXPTyd+K+bbd34rwjR0/SAABaicWpR8pcLjVrFItTb2IJG8OWEnQMUnGr4toES5QGANBKLE29WnmZS6VmjWJx6k0sYWPYUoKOQSpx1+3zTpx35OhJGgBAK7Ew9WzFZS6VmjWKxak3sYSNYUsJOgapwFVxbYIlSgMAaCWWpd6ttMylUrNGsTj1JpawMWwpQccglbhD3onzjhw9SQMAaCUWpSVYYZlLpWaNYnHqTSxhY9hSgo7BlhL31mltgiVKAwBoJZakpVhZmUulZo1icepNLGFj2FKCjkEqcYe8E+cdOXqSBgDQSixIS7KiMpdKzRrF4tSbWMLGsKUEHYOtJS6uTbBEaQAArcRytDQrKXOp1KxRLE69iSVsDFtK0DFIJS6+u7aPuLbBHNIAAFqJxWiJVlDmUqlZo1icehNL2Bi2lKDFu1GJi2sTLFEaAEArsRQt1fky9/xHHpdYaNYqFqfexBI2hliCjsGmxH31aO/EXRfXNphDGgBAK7EQLdnLy9yDby3f+4jBWx2P4Wd7Gbe87PkPuLVrP/OIO4/ulx97r6MzlK7JxPUOWksDAGjldEshWrJn3Pv4nG4pNWsUi1NvYgkbQyxBxyCWrZbiegetpQEAtHK6pQzRnVRq1igWp97EEjaGWIKOQSxbLcX1DlpLAwBo5TSXBvqTSs0axeLUm1jCxhBL0DGIZauluN5Ba2kAAK2c5tJAf1KpWaNYnHoTS9gYYgk6BrFstRTXO2gtDQCgldNcGuhPKjVrFItTb2IJG0MsQccglq2W4noHraUBALRymksD/UmlZo1icepNLGFjiCXoGMSy1VJc76C1NACAVk5zaaA/qdSsUSxOvYklbAyxBB2DWLZaiusdtJYGANDKaS4N9CeVmjWKxak3sYSNIZagYxDLVktxvYPW0gAAWjnNpYH+pFKzRrE49SaWsDHEEnQMYtlqKa530FoaAEArp7k00J9UatYoFqfexBI2hliCjkEsWy3F9Q5aSwMAaOU0lwb6k0rNGsXi1JtYwsYQS9AxiGWrpbjeQWtpAACtnObSQH9SqVmjWJx6E0vYGGIJOgaxbLUU1ztoLQ0AoJXTXBroTyo1axSLU29iCRtDLEHHIJatluJ6B62lAQC0cppLA/1JpWaNYnHqTSxhY4gl6BjEstVSXO+gtTQAgFZOc2mgP6nUrFEsTr2JJWwMsQQdg1i2WorrHbSWBgDQymkuDfQnlZo1isWpN7GEjSGWoGMQy1ZLcb2D1tIAAFo5zaWB/qRSs0axOPUmlrAxxBJ0DGLZaimud9BaGgBAK6e5NNCfVGrWKBan3sQSNoZYgo5BLFstxfUOWksDAGjlNJcG+pNKzRrF4tSbWMLGEEvQMYhlq6W43kFraQAArZzm0kB/UqlZo1icehNL2BhiCToGsWy1FNc7aC0NAKCV01wa6E8qNWsUi1NvYgkbQyxBxyCWrZbiegetpQEAtHKaSwP9SaVmjWJx6k0sYWOIJegYxLLVUlzvoLU0AIBWTnNpoD+p1KxRLE69iSVsDLEEHYNYtlqK6x20lgYA0MppLg30J5WaNYrFqTexhI0hlqBjEMtWS3G9g9bSAABaOc2lgf6kUrNGsTj1JpawMcQSdAxi2WoprnfQWhoAQCunuTTQn1Rq1igWp97EEjaGWIKOQSxbLcX1DlpLAwBo5TSXBvqTSs0axeLUm1jCxhBL0DGIZauluN5Ba2kAAK2c5tJAf1KpWaNYnHoTS9gYYgk6BrFstRTXO2gtDQCgldNcGuhPKjVrFItTb2IJG0MsQccglq2W4noHraUBALRymksD/UmlZo1icepNLGFjiCXoGMSy1VJc76C1NACAVk5zaaA/qdSsUSxOvYklbAyxBB2DWLZaiusdtJYGANDKaS4N9CeVmjWKxak3sYSNIZagYxDLVktxvYPW0gAAWjnNpYH+pFKzRrE49SaWsDHEEnQMYtlqKa530FoaAEArp7k00J9UatYoFqfexBI2hliCjkEsWy3F9Q5aSwMAaOU0lwb6k0rNGsXi1JtYwsYQS9AxiGWrpbjeQWtpAACtnObSQH9SqVmjWJx6E0vYGGIJOgaxbLUU1ztoLQ0AoJXTXBroTyo1axSLU29iCRtDLEHHIJatluJ6B62lAQC0cppLA/1JpWaNYnHqTSxhY4gl6BjEstVSXO+gtTQAgFZOc2mgP6nUrFEsTr2JJWwMsQQdg1i2WorrHbSWBgDQymkuDfQnlZo1isWpN7GEjSGWoGMQy1ZLcb2D1tIAAFo5zaWB/qRSs0axOPUmlrAxxBJ0DGLZaimud9BaGgBAK6e5NNCfVGrWKBan3sQSNoZYgo5BLFstxfUOWksDAGjlNJcG+pNKzRrF4tSbWMLGEEvQMYhlq6W43kFraQAArZzm0kB/UqlZo1icehNL2BhiCToGsWy1FNc7aC0NAKCV01wa6E8qNWsUi1NvYgkbQyxBxyCWrZbiegetpQEAtHKaSwP9SaVmjWJx6k0sYWOIJegYxLLVUlzvoLU0AADWKxaatYrFqTexhI0hlqBjEMtWS/FYgtbSAABYr1ho1ioWp97EEjaGWIKOQSxbLcVjCVpLAwBgvWKhWatYnHoTS9gYYgk6BrFstRSPJWgtDQCA9YqFZq1icepNLGFjiCXoGMSy1VI8lqC1NAAA1isWmrWKxak3sYSNIZagYxDLVkvxWILW0gAAWK9YaNYqFqfexBI2hliCjkEsWy3FYwlaSwMAYL1ioVmrWJx6E0vYGGIJOgaxbLUUjyVoLQ0AoJX4Ypn+xMesldN8/bpufMvgufe/tfzQA24tz+/MD97/lvJjD75j+dm3uXMZytc43vrO5Rcfdffywne/dxnKz1H4pce8ZvmV932H8uKP/vprnnYbcX+EJUoDAGjldEtxoC/xMdvH6ZZytCSK3PJdVOQOFfd5mEMaAEArp1uKA32Jj1krp1sKVC8UueW7qMjF/RGWKA0AoJXTLcWBvsTHbB+nW8rRkihyy3dRkTtU3OdhDmkAAK2cbikO9CU+Zq2cbilQvVDklu+iIhf3R1iiNACAVk63FAf6Eh+zfZxuKUdLosgt30VF7lBxn4c5pAEAtHK6pTjQl/iYtXK6pUD1QpFbvouKXNwfYYnSAABaOd1SHOhLfMz2cbqlHC2JIrd8FxW5Q8V9HuaQBgDQyumW4kBf4mPWyumWAtULRW75LipycX+EJUoDAGjldEtxoC/xMdvH6ZZytCSK3PJdVOQOFfd5mEMaAEArp1uKA32Jj1krp1sKVC8UueW7qMjF/RGWKA0AoJXTLcWBvsTHbB+nW8rRkihyy3dRkTtU3OdhDmkAAK2cbikO9CU+Zq2cbilQvVDklu+iIhf3R1iiNACAVk63FAf6Eh+zfZxuKUdLosgt30VF7lBxn4c5pAEAtHK6pTjQl/iYtXK6pUD1QpFbvouKXNwfYYnSAABaOd1SHOhLfMz2cbqlHC2JIrd8FxW5Q8V9HuaQBgDQyumW4kBf4mPWyumWAtULRW75LipycX+EJUoDAGjldEtxoC/xMdvH6ZZytCSK3PJdVOQOFfd5mEMaAEArp1uKA32Jj1krp1sKVC8UueW7qMjF/RGWKA0AoJXTLcWBvsTHbB+nW8rRkihyy3dRkTtU3OdhDmkAAK2cbikO9CU+Zq2cbilQvVDklu+iIhf3R1iiNACAVk63FAf6Eh+zfZxuKUdLosgt30VF7lBxn4c5pAEAtHK6pTjQl/iYtXK6pUD1QpFbvouKXNwfYYnSAIBliC8+exC3MTrdUhzoS3zM9nG6Zd8YW7xPgLVJAwCWIb6w7UHcxuh0S3GgL/Exa+V0y/4zpbg9AEuTBgAsQ3xh2oO4jdHw3/zl4P8N/pzu1MflL+Njto/TLfvG2OJ9AqxNGgCwDPGFbQ/iNsKNxH1nanF7AJYmDQBYhvjCtAdxG1mnuF+0EO8TYG3SAIBliC9sexC3EW4k7jtTi9sDsDRpAMAyxBemPYjbyDrF/aKFeJ8Aa5MGACxDfGHbg7iNcCNx35la3B6ApUkDAJYhvjDtQdxG1inuFy3E+wRYmzQAYBniC9sexG2EG4n7ztTi9gAsTRoAsAzxhWkP4jayTnG/aCHeJ8DapAEAyxBf2PYgbiPcSNx3pha3B2Bp0gCAZYgvTHsQt5F1ivtFC/E+AdYmDQBYhvjCtgdxG+FG4r4ztbg9AEuTBgAsQ3xh2oO4jaxT3C9aiPcJsDZpAMAyxBe2PYjbCDcS952pxe0BWJo0AGAZ4gvTHsRtZJ3iftFCvE+AtUkDAJYhvrDtQdxGuJG470wtbg/A0qQBAMsQX5jCGOJ+to94my3E+wRYmzQAYBniC1toLe6Dh/iO+95yQ/F+W4jbA7A0aQDAMsQXv4eIL3Jhm/P7X/x3F3nG4FnDvvbd97ulfN29bymfffftPucet5RvH/6752zZT8/vq/F4AFibNABgGeIL4H1df+Gs0HGRuA8e4mZ5kzvcrjzkjhtveafblc+42y3lCef21Vjy4nbuIm4PwNKkAQDLMGbefHjB/FnDC+VnH/DCmON3fv+L/y46/w7c19/nlvJBd71dudutcc+7fN50KHlvNuyv8XgAWJs0AGAZWkSh42biPniIMVPL3cPudLvy+GHffcq9N+Wx7sNx+1v9LABzSAMAlqFlFDq2Ob//xX/X6h24GyUeDwBrkwYALMMUUeg4L+6Dh5gi9Z26D7jL7V5eLGvBrEWzFs6xfxaAOaQBAMswZRQ6qvP739TvwMXE4wFgbdIAgGWYI29xp9u9/EyXCt06xX3wEHOkFs0PvuvmHbq4PQBLkwYALMOcUejW6fz+96ETvwMXE48HgLVJAwCWoYcodOtQP0b5bfcd912suRO3B2Bp0gCAZegpCt1xuv49uO+53y3la+512yI3d+LxALA2aQDAMvQYhe64fNe1E5nU75XVj1HGffAQcyduD8DSpAEAy9Bzei90199pqtu2q4suMH1M6s9bz0YZvwfX0/4XjweAtUkDAJZhCamF7gl3f0UZioVhCrG0PedaSXnKvW8pT7zH7p40+Pbhz37nuds6f12yJbteuOvvpv7v+pjVxy4m7oOHmDtxewCWJg0AWIYlZepCd768XS9tX/Bat7z84tBvdsfblbcctufue5xx8UHDn63X1Ku3U2+v3m69/aW8W3e9sF0vbbWU1nJaS2otq184/EyPu0sucNfT0/4XjweAtUkDAJZhiWld6M5fpPqpQ8k6Ge7rrV55v9K2S+rt1tuvHyNt9TPtI74Leb6wfc49Nr+Xh91pU0prOd01cR88xNyJ2wOwNGkAwDIsOWMXuvMF7hvuc0v5x3dtV95ulLF/pn1cf8ft+ruQ10vbw+90ucJ2o/S0/8XjAWBt0gCAZTiGHFp+eihwMYf+TJdVy1v9mGR9x+2Lr318dN+Pjl6UuA8eYu7E7QFYmjQAYBmOKZctPz0WuJjL/kyXEcvbB95lnHfcLkpP+188HgDWJg0AWIZjzEMvKD9LKHAxF/1Mu7j+c8fy9uAJytv5xH3wEHMnbg/A0qQBAMtwzNlWfpZW4GK2/UwXicV1jvJ2Pj3tf/F4AFibNABgGdaQ6+Xnu4Yy840LLXAxuxS6WOB6+bnjPniIuRO3B2Bp0gCAZVhT3uKOtyv36KDIjJltha7XAnc9Pe1/8XgAWJs0AGAZ5DhyvtB9T6cF7nriPniIuRO3B2Bp0gCAZZDjSr2weL10QI8F7np62v/i8QCwNmkAwDKITJ24Dx5i7sTtAViaNABgGUSmTk/7XzweANYmDQBYBpGpE/fBQ8yduD0AS5MGACyDyNTpaf+LxwPA2qQBAMsgMnXiPniIuRO3B2Bp0gCAZRCZOj3tf/F4AFibNABgGUSmTtwHDzF34vYALE0aALAMIlOnp/0vHg8Aa5MGACyDyNSJ++Ah5k7cHoClSQMAlkFk6vS0/8XjAWBt0gCAZRCZOnEfPMTcidsDsDRpAMAyiEydnva/eDwArE0aALAMIlMn7oOHmDtxewCWJg0AWAaRqdPT/hePB4C1SQMAlkFk6sR98BBzJ24PwNKkAQDLIDJ1etr/4vEAsDZpAMAyiEyduA8eYu7E7QFYmjQAYBlEpk5P+188HgDWJg0AWAaRqRP3wUPMnbg9AEuTBtDaQvK6g8cO3m/wuAvU/+btN3+si9x+cOs19X+LyI1z78HbDj5i8HmDrx581TVfOfi0wXsNHlQcTzV3KZv18aGDdx68/+DjB58y+Iryit/dNtd/n584+IBrf/7NB/cd3KlcMvG5BWBt0gBa6zS3G7zp4F8MvmPwe4O6sbt6bpk2rzd4u7J58fm5g/88eM7gBwY/Pvif1/zE4Hll8zM9efCpZfOitL54umsRWWdeZ/DPyuaY+T8lH8/b/EXZHE9PHDy4HH9uKZt1ppatjxs8pWzWuSvl8uvjRX578DNls059QdmUw7pGvUppmPjcBLA0aQCtdZQ7D95m8NmDHy2bF2rxBcauvqu0zT0Hjxl8edls6++XvA2XVV+QfcvgowdvXORGuePgHoO7X9JrlWWV5buV/X7OXdXfx6uVeVPfRfqawe+WfDxcxv8bPH3wd8rxpBa3+pdZHzx46uB/DF5S8s8+lb8Z/O/Bfxn8k7JljYrPLQBrkwbQ2sypH6OqH5n82sEvlvziYV8tityrD95j8A2D3yj5Psf052Xzzt2HD+5V1p36LkB9N6C+2/n1g58e/NrgVy/p18vmndIl5FGDF5X9fs5d1d/Hk8o8qUXy3w/+rOR9/xD19urP9KplmanbXT8WXt8Fq+/gH/KXWa3VNeq5g08YPLCMkPjcBLA0aQCtzZA3LJu/0X3m4DdLfoEwhjGLXN3e+vGtF5R8P1O4Wjb3f/+yjtR3zd6ybIrbNw1+tmzeDYi/l318f+k/r1w2ZTVuewv/qUyf+k72r5S8LWP6ocEDyjJSP0b+1oMvGfxcyT/LEvzp4Fll89jeIT7HAKxFGkBrE6R+FK6+MK9fvn/u4E9KfiEwtjGKXP3O2zcO/rjk259D/VjVE8rmI3HHlPoRwocN/vngGWXzEdP4s49ljP2idT655O1u5evKdKmFpZ6EY6p3mX558Cal39R32j9m8CMlb/uS/dTgI8se36eLz00AS5MG0Fqj1I9O1S/l149P1Sf2+GTf2iEv2P9h2fz5vy75dntQPxL3oWW5qfvGIwafNPj2svkIYfwZWzlkv5gir1/G+b7lrqYscvUEHfH+W3th6e+duTcom49/1nfa4/Yek/qu8uPi8w3AMUsDaG3E1Beh71c23yFr/dGpi+zzgv3dyuYsk/G2elXfvXrd0n/q9yDfYfD4wXeXzfez4s8ylX32iylTP0oat7mlKYvc00q+/ynUd7x6+M5c/Yj2lw3+oORtPGbfWnZ8ZzQ+NwEsTRpAaweknlWtXsvpX5XNacPnPKNadJkX7PUjlPXFRryNJainan/30lfuN3hk2VyGoRa3Vt+D3Mdl9oup8+iSt7e1KYtcva94/1P54jJf6keh6/Xw1lbgzquXR/jY+NwDcGzSAFq7ZOqJKOrFeuuL9Ho67L8q+Um7B7u8YK/XnqpnMXxpyX9+Ser21+vRzZX6TmwtIXWfeO7gd0rexl7ssl/MkSlPcHLeWorcX5bNx3mnzCuVzaVE6keh4/asVf20Rr3MzNbE5yaApUkDaG2H3Kds3vWp13tqeSKKMd3sBXu9BtwXDv6o5D+3ZF9VNu+Stky9/fqdo/o9wvouRz07YE/vxF7kZvvFnPm3JW/rFNZS5Kp6ceupUq+P930lbwObNeN14/MQwDFIA2jtBqnXBfqwsrlA9YtLfjLu3bYX7Hca/IvS/hpwc6rfsarv7oyVW8vmuz3vXTZF8cfKsgvwtv1i7rzR4A9L3tYprKnI1XeuH17aph4vn1iWfYxMoZ5R1AXFgaOTBtDatdSS83fL5iN6P1jGv1Dv1OIL9vqO4k9c+3fH7tsGty+Hp16Uul6U+Kzk+1iquF/0kKeXvJ1TWVORq+qFtlvldcrmXb94n72pZ0X90cGXD95n8Owt/80Uapl7/fh8BLBkaQCtDTkZ/K8tT7RLdv1jVPVkLN+85d8fuyeXzXW7DslHlXy7S9dbkasfUY3bOKW1FbmfL5vrWo6d+pcePb/TXz9VUd+t/0eD+4f1/z9s+e+nUgvlXcq1xOcmgKVJA2itbD4uF59gl66+q/j4Mt9H1npQTz5ySOpHa+NtLl1PRa6eEr8Wi7iNU1pbkasnZ6p/uTNm6oXse/0EQy1K9eLc9XvON8rcj8t/js9JAEuVBtBa2ZxpMD65chw+pOwfRa5t/l3J2ze1tRW56v3KOKkn/qmXFYi334N6QpH3HNwa1/uo9PG4fGCp/2PL9gEsSRpAa0WRO2b1pAtvWfaLItcuc57g5Lw1FrlPLoenlrj68eV423Or15X8iHK578j28LjU7b5XfG4CWJo0gNaKInfsfmrwauXyUeTaZc4TnJy3xiJ36EeOey1x/21wv7i+X6T087h8Sdw2gKVJA2itKHJrUK+bd9kocm1Sz6Aat2suayxyTyn7p8cSVy92/q+ureX7pJfH5Y8HrxOfnwCWJA2gtaLIrUF9sfeO5XJR5MZPPUPflZK3ay5rLHJfUvbP15R8e3P608F7xTX9Mko/j0t1ErcPYEnSAForitxa1I9YXuZi4Yrc+PmskrdpTmsscp9Z9stnlHxbc6rXd3xUWMv3SS+PS/ULgzvG5yiApUgDaK0ocmvy8WX3fHTJf37p5ixyb1w2Hx+L2zSnNRa5f1kunw8Y/HXJtzWXermDx5T6f7as6ZdR+nlcqr8ZvG3cRoClSANobcgPb3lC5TjVs8Pdo+yWembFjxt8weDry+bafD87+LXB75fNxzXj7fduziL3rSVvz9zWWOQeWy6Xh5fN2V/j7czpQ8u1hLV8n/TyuFz36fE5CmAp0gBaG/KNg18ZvHBPvzz4jbL529T4pNyrWkJeMnhxue3P8qLBb5fNx5binzkWTyqH5TUHDyibF7iPHLz/4F8PvnjwzWVzDav/XTb7RP0dv7TkbZjLXEWuXtMrbksPvq5Ml3pf8f6n9hdl8xcUu+Y1Bj9T8u3M6cvKucT1/LJKH4/Lec8e3C5uJ8ASpAG0NuRVBnctmxMx7KOe2v6tBv+v5CfludSi9quDnxx82+ArB59UNhcDruWjlpA3HNxncOey+Tmu//N1Bg8avP3ggwafXzbvRtWCF+9nieq7afctbVPP7lff+XuDstk3/n7ZfDytFqm4PVOao8jV/aqnE5yct7Yi94LBHcru6WGbz6ul8lXLuYS1fJ/09jPWv1C7U3yeAliCNIDWRsqblL6KXC1er17Gzf0G71M21wDr7aNWl7XvCR8OzaeWvC1TmqPI1d913I5erK3I1UsH7Jr3KPnPz+mvBm9XQuJ6flmlj8flvD8Z3DtuJ8ASpAG0NlIeXPoqcs8pbVNPXPHEsnl3K973EtSPPdZ3iqbOScnbMqWpi1z9C47eTnBy3tqK3OPKbrl72byjH//8nP5D2ZIR1vIeHpfz6vPIQ+LzFMASpAG0NlJ6K3JTvWCv3xWr15bq6Yx2u/qnZfqclLwdU5pqv7ie+n2fuA09WVOR+82y+7v0X1Hyn5/T75XNx8BT4np+WWX+xyWqzyMPjtsJsARpAK2NlLUWueuppwK/WvJ29Ox5ZfNdtilzUvJ2TGnK/eJ9S77/3qypyH152S31O531pCjxz8/pc8sNMsJaPvfjEilywGKlAbQ2UtZe5Gpeb/D8krelV/U7Nw8t0+ak5O2Y0lT7RX3np57NNd5/b9ZS5Ora9BZlt3xnyX9+TvWjufX7uVsT1/PLKvM+LtvUx+rN4nYCLEEaQGsjRZHbpJ7981klb0+v6vf8psxJydswpan2i88p+b57tJYi98yyW96t5D87t6eUm2SEtXzOx2WbPy1OdgIsVBpAayNFkXtF6uUcfqDkberRzw9eqUyXk5K3YUpT7BcPKZsXo/G+e7SGIlcvRZLO9rgl9WPG9Wy38c/P7R3KTRLX88sq8z0uN1Lfyb5j3E6AJUgDaG2kKHK3zb0Gv1TydvXmpYOHlelyUvI2TGmK/aL3E5yct4Yi901lt/yDkv/s3H66XPAXLSOs5XM9LjfyLfE5CmAp0gBaGymKXM4jBn9W8rb15tPKdDkp+f6n1Hq/WMIJTs479iJXr0lWLwGxS3r8SPRJuSBxPb+sMs/jcjP/Jm4jwFKkAbQ2UhS57aklKW5bb76vTJeTku9/Si33i6Wc4OS8Yy9yNzzbY8ibl77Wr+pvBm9bLsgIa/kcj8uN1I/BPig+RwEsRRpAayNFkdueVy6bj0fF7evJSwb3KNPkpOT7n1LL/eLzSr6/3h1zkauletfrxn1+yX9+br9aNuvHTRPX88sq0z8uN/O9cfsAliQNoLWRosjdOI8teft6865lmpyUfN9TarVfvGVZxsdoo2Mucu9ZdsurDX6l5D8/t6eVHTLCWj7143Izj4nPTwBLkgbQ2khR5G6c25U+z4Z33uPLNDkp+b6n1GK/qI/v95R8X0twrEVu1xOc1Lx7yX++Bx9bdkhczy+rTPu43Mx3DG6J2wewJGkArY0URe7m+Uclb2NPvqVMk5OS73tKLfaLDyj5fpbiGIvciwevXXbPVNt1GX9ddvh+XM0Ia3kPP//vDR4Yn5sAliYNoLWRosjdPPW7Lj1fjuAFgzuU9jkp+b6nNPZ+8ZqDXyv5fpbiGIvc+5Td86qDqyXfxtx+f3C3skPien5ZQ55ab2ZG9aQu71fq/9myfQBLkgbQ2khR5C7OZ5W8nb2oj90blPY5Kfm+pzT2ftHjSTIu49iK3FPK5fLIsikS8Xbm9mNlc4HyCzPCWv7vS77/qdTf/UfG5ySApUoDaG2kKHIXp154+69K3tZePLq0z0nJ9zulMfeLhw7+tOT7WJJjKnK/WDbvkF4mn13y7fTgG8qOiev5ZQ255+AzB39Qb25Cfz74sHIucdsAliYNoLWRoshdnNsPfqbkbe3FR5b2OSn5fqc01n5RT3Dy3SXf/tIcS5Gra8/blculPobPLfm2evDEsmNGXMvfcPAlZZpC91ODt43PRQBLlwbQ2khR5HbLl5a8rb3Y+cXjATkp+X6nNNZ+8YEl3/YSHUuR++Ry+dRrJ9ZrKMbb6sHHlB0T1/NDXEstdCeDF9WbH9lvDf7d4C5lS+L2ACxNGkBrI0WR2y3vXfK29mKn61YdmJOS73dKY+wX9SQUv1HybV/W75bNxwHjfErHUOSeXTbvdl82jyr5tnqx6zXwWqzl13PXsjlxzNPLYfv7Xwx+YvAJg9eOzz8AxyQNoLWRosjtlvuXzXdD4vb2oH5UsHVOSr7fKY2xX3xZybe7j38++OYt8yktvcj92uB+Zb/8m5JvrwcvHbxN2TFxPT/ETXL3sim+9Z3PWux+umwuol7/MuIPy+bjmPWf9f/X+U+WzV8M1Y9rP7xsPsZ6YeL2ACxNGkBrI0WR2y31FP+/UPL29uDHB69U2uak5Pud0qH7xd8p4+zn9ayEdV+o7ybFfzelJRe5euKgv1/2z38s+TZ7UPevh5Qd02At3zX145GvN3jg4I2u/bP+/7vE5xiAtUgDaG2kKHK75xklb28P6nXu6vXuWuak5Pud0iH7xa2D7y/5Ni+rFpC3LZvU7Yn/fkpTFrmvLfn+D/HpZf/UU/v/UMm32YOzwb3Kjonr+SHmTtwegKVJA2htpChyu+dJJW9vD/6obL4X0zInJd/vlA7ZLz605NvbRy0017OmIveNJd//vp5Z9vte3PW8yuA3S77dHtSPKG49Gci2NFjL9058bgFYmzSA1kaKIrd7Pqrk7e1BfQF559I2JyXf75T23S/qCU5+veTbu6x61r77lFdkLUXunct419x7Ydlc++yQ1O+q/lnJt92Dehzu/BcqcT0/xNyJ2wOwNGkArY0URW73vHvJ29uD+kL7AaVtTkq+3yntu1+MdYKTjyi3zRqKXC2uv1ryfe+j7qM7nwjkJqkfbf3rkm+/B5f6iHODtXzvxOcWgLVJA2htpChyu6eeMKN+Typu89zq4/dmpW1OSr7fKe2zX9Sz7o2xb/9g2XzP7nyOvcjVsxU+q+T73Vd9N3uM1NP7x9vuxc8O7lh2TFzPDzF34vYALE0aQGsjRZHbPfVjXWN9zGxM9fGrj2PLnJR8v1O67H5Ri9fzSr6dy6rX0nqrknPsRe5TS77PfT25jJcPL/n2e/G/y55Fbu7E5xaAtUkDaG2kKHK7p57IoJ5YJG7z3BS5nPpRyHgb+/jysj3HXOTeafCXJd/nPn60jPv9zU8p+T56sXeRO9TcidsDsDRpAK2NFEVu99Qi93slb/PcFLnb5l6D/1PybVxWPUlKvaDythxrkbt32VwYOt7fPn578AZl3JyUfD+9qD/vzqW1wVq+d+JzC8DapAG0NlIUud1zp8HPl7zNc/vjwWuVtjkp+X6ndJn94itL/vP7+MflxjnGIjfm9+JeOnjXMn4+u+T76kV9t36vyw8cau7E7QFYmjSA1kaKIrd76sem6sen4jbP7VIvIPfMScn3O6Vd94t6ZsQxTkjzPWVTbG6UYyxyY34vrn4EskXGvjj5mOpxeKN3cFMarOV7Jz63AKxNGkBrI0WR2z29FrnfLYpcTT3ByfNL/rOXVU9oc9FZQI+tyNXvxdUTu8T72cd/G9xS2qT+3PH+elHX0QeVHRPX80PMnbg9AEuTBtDaSFHkdk+vRe7nyiVOsrBnTkq+3yntsl+MdUbDzysX55iK3Jjfi6un4H+N0i5PKfk+e1Gvb/d2Zcc0WMv3TnxuAVibNIDWRooit3tqWaovVOM2z62+C9XqHZDrOSn5fqd00X5xz8FvlvznLqte1HmXInIsRa5+fPRbS779ffzB4KGlbb6o5PvtyePKjonr+SHmTtwegKVJA2htpChyu+eVBy8seZvn9szSPicl3++ULtovxjrByXuV3XIsRW7M78V9YGmfx5d8vz35hLJjGqzleyc+twCsTRpAayNFkds9dy19XkfuK0r7nJR8v1O62X7x9mWcE5x8W7n5CU7O5xiK3Jjfi/vCMk1OSr7vnnxp2TFxPT/E3InbA7A0aQCtjRRFbvfUj9z1WOQ+ubTPScn3O6Ub7Rd3KJuLTsf//rLq4/omZfcsvcjV78W9qOTb3cf3lc3jMEU+tuT778mzy45psJbvnfjcArA2aQCtjRRFbve80eDPSt7mub1/aZ+Tku93SjfaLz6m5P92H59eLpclF7kxvxf3a4PXKdOlXtsvbkNP6klj6kewL0xczw8xd+L2ACxNGkBrI0WR2z0PH/xlyds8p/qRwoeV9jkp+b6ntG2/uM/gt0r+by+rXuT91crlsuQiV6/xFm9vH3XdqB/PnDKPHPxNydvSi/pR1TcuO6TBWr534nMLwNqkAbQ2UhS53fNuJW/v3F5SdjvL4qE5Kfm+p7Rtv3hyyf/dPurjetkstcj9vTLe9+L+VZk+DynjbX8rO71DHtfzQ8yduD0AS5MG0NpIUeR2z4eVvL1z+6HS/tIDNScl3/eU4n5Rr9c1xglO/mvZL0sscmN+L+5pZZ7crWwucxC3pydfUnZIg7V878TnFoC1SQNobaQocrvns0re3rl9dZkmJyXf95TO7xevVMY5wUl9N/P1y35ZWpEb83txPzm4S5kn9bHv8VqO5/3U4NZyQeJ6foi5E7cHYGnSAFobKYrc7vmGkrd3bvVdwilyUvJ9T+n8fjHWmQs/qeyfpRW5f1vybezj98tmzZgzzyh5u3pSv0f7puWCNFjL9058bgFYmzSA1kaKIrdb6t+wj/Eu0JjqRwvfvEyTk5Lvf0rX94vXHvzOln9/WT8xuGPZP0sqcmN+L+59y/x5Qsnb1Zt/XS5IXM8PMXfi9gAsTRpAayNFkdstrz743ZK3d04/VzYfNZsiJyXf/5S+s2zyH7f8u8v667I5++EhWUqRu1cZ73txn1P6yPuUvG29+cFyQRqs5XsnPrcArE0aQGsjRZHbLfXkGr2d9vyrynQ5Kfn+p/T0snlnqZaw+O8u66nl8CyhyNXvxT2z5D+7j+8o0/2lwUV5YBnvHcZW6va9WblJ4np+iLkTtwdgadIAWhspitxu+Zclb+vc3qtMl5OS739Kzxv82Jb5Zf3fwX3L4VlCkRvre3H1Itf1jJe9pBbK+m503M7ePKncJA3W8r0Tn1sA1iYNoLWRosjtlt5OdPLiwV3LdDkpeRum9NIts33UE6WMkd6L3Fjfi/uzsnk3urd8Tcnb2purZfOR7K2J6/kh5k7cHoClSQNobaQochfnVQa/XvK2zumpZdqclLwNS/MjZbyPB/Zc5Or34l5Y8p/Zx0eVPlMvuh23tUc3/P01WMv3TnxuAVibNIDWRooid3HeofT3/bj3KNPmpORtWJJ6Svi3LuOl1yI35vfibnQfPaSevfSPS97m3vxi2fxFUEpczw8xd+L2ACxNGkBrI0WRuzj1uy5xO+dU32151TJtTkrejiX5D2Xc9FrkPrnk/3Yf9fuIr1b6zreVvN09+oSyJQ3W8r0Tn1sA1iYNoLWRosjdPPVaYy8oeTvn9Nll+pyUvB1LUb+rVD9uOGZ6LHLvWMb5Xly9zMYblf7zESVve4/q91nTyWLien6IuRO3B2Bp0gBaGymK3M3z6JK3cU5/UuZ5kX1S8rYsxYeW8dNbkRvre3H1pDKPKctI/XjlS0r+GXr05BLSYC3fO/G5BWBt0gBaGymK3M3zzSVv45zq2TPnyEnJ27IEP1A23xsbOz0VuTG/F/f4sqx8U8k/Q4/q9Q8fW84lrueHmDtxewCWJg2gtZGiyN049YK+f17yNs6lnrDj75Z5clLy9vSuPnatfl89Fbmxvhf3rMGtZVl5ZMk/R69+o5y7hmGDtXzvxOeWfZXNR9HvHOcAvUsDaG2kKHI3ztNK3r45/bcyX05K3p7efWFpl16K3NuXcb4X90uD1yrLSy2e/7Pkn6dX3102ZSet54foIHcYfPDgJwbvFrcPoHdpAK2NFEVue96i9PV7qS/WH17my0nJ29SzFw1es7TL3EXuy8vm5/vlLf/usv6otHvncop8SMk/U8++ttT/Mf5avnfic8uuhty5bH7/P15v5ppHx/8OoHdpAK2NFEVue7695G2bUzy5xdQ5KXmbevYBpW3mLnL15Bn1+5Jxvo8PL8tOvUzCGCd6mdK/j+v5IWbI3QcfM/iFkn82RQ5YnDSA1kaKIpfzQSVv15zqmfler8ybk5K3q1fPLm1OcHI+cxe5P9wy28dXlePIPyv5Z+vd35a5uROfW26kbM4U+imDX6t/7AYUOWBx0gBaGymK3G3zuoP/W/J2zenjyvw5KXm7evSnZbNPt87cRW4M/33wyuU4Ur939jMl/4y9+0+DV4lr+2VNkDcZfFnZbW1U5IDFSQNobaQocq/IKw2+t+RtmlM9ff7ty/w5KXnbejTVxdKXXuTqRdIfUI4r71Xyz7kEzy+bojRb4nPLteeXeiKZdx48vWyuXxm3+0YUOWBx0gBaGymK3CvylSVvz5z+ePCg0kdOSt6+3tTv69STL0yRJRe5vxq8Wzm+3FL6+27rrn5n8NGDW+I6v4uRc8+y2ZYfLnk7d6HIAYuTBtDaSFHkNqnf+4jbMrd/XvrJScnb15v3LNNlyUWu7uvHmjcum7Nwxp95KZ47eKcyferlA9528DWDF5e8XZehyAGLkwbQ2khR5Er51JK3Y27fWPrKScnb2JPTMm2WWuSeUdqfCGbufELJP/fS1IuzP2pwh7jub7Nn6kfJHzZ4Qhn3WnyKHLA4aQCtjZQ1F7n6Qqa3j1NWPzV49dJXTkrezl78weD+ZdosscjVk4G0vLZeL6nfKa0X3o4//xLVglXfQX1IGefENPcZPHrwRYP/UfL9jUGRAxYnDaC1kbLWIvfA0ueLvd8cvGHpLyclb2sv5vio4NKKXL1cQX33ZS15g7LbGRaX4m8GPz14yuBfDN6ubNaJe5XN90LPu0vZFLb67+vHJT9i8BWD7y+b7+LF2x6bIgcsThpAayNlbUWufqysXgD5t0q+77nVF9vvUPrMScnb24P64vZVy/RZWpH7kLK+PHbw1yX/Lo7FX5bN99l+fvBz59ST/vz24C+2/JkpKHLA4qQBLEFZV5F7l7I5mUC8zx7UF11TnqzjsjkpeZvnVl+k1+8RHZx4XFykLKvIfWlZbz6t5N8HbSlywOKkAUzpgBx7kavv1rz34Dkl31cvaol739J3Tkre7rl9fbmWeDxc1h5ZSpH7vrK5WPaa89SSfy+0o8gBi5MGsATlOItc/Y7I2wyeVDYneIj30ZP6ccp/VPrPScnbPqffH7xeGSnxuLhIWUaR+40y4u9owaknCfnOkn8/tKHIAYuTBjClA9JbkasX9N019QLA9eyOr182X/7/xME3DK6UfLs9qt/Te8eyjJyUvP1z+pflXOLxcFl7pPciV78/9cgi11P/cqee7CP+nhifIgcsThrAEpT+ilz98n69hlpVLw1Qr3H0Odc8sWwuWFv/3bcO/vvgBYM/Offnl6KepONBZTk5KflnmEs9bXq9gPFoicfFRUr/Re7ji8Tcc/CTJf+uGJciByxOGsCUDkhvRW4Nnj64R1lWTkr+OebwV2XLu5jxeLisPdJzkXtakRvl3sU7c60pcsDipAEsQVHkplR/z/Xjn/USCEvLSck/zxzqO7KjJx4XFyn9Frn/Vfq7mHxvuevgO0r+3TGOx8TjBaB3aQBTOiCK3DT+5+ARZbk5Kflnmlr9TmG90HFKPB4ua4/0WOT+YPBmRXbJncrm4trxd8j+zgbfNLh3PL4AepcGsARFkWvtTwePH9y5LDsnJf9sU/tnpVHicXGR0meR6/0SFj3mU8txXzR8CvXi4188eHA8TgCWIg1gSgdEkWunfhfuWN4hOSn555vSc8vmLKVbE4+Hy9ojvRW5ejIg2S+PKZtLNcTfKTf3C2VzUp37xuMJYGnSAJagKHIt/ODgXctx5aTkn3Mq9VT6b10aJh4XFyl9FbnvLiOfxXOFqZcweWbJv1tuqz5XPGfw3mVzfb6XJx4fAEuTBjClA6LIjed5g/coyzyZyUU5KfnnncqXlgsSj4fL2iO9FLlfH7x2kYNybR+ox+1Hlc13MePvee3qO5b145MPj8cOwDFIA1iCosgd6g/L5iLk71SOOycl/+xT+NXB3UrjxOPiIqWPIvfng7crMnZet2zOjlrfCY6/8zWp1+f8zsEHlwuOwXh8ACxNGsCUDogid3n1WmY/NfjkwQPLOnJS8u9hCvVF5IWJx8Nl7ZEeitzHFhklcX+4tk+81eC/lPUVunoJi39XnLwEWJE0gCWoT9ZFkdtF/dvpnxx8Rtl8X+sYPz55s5yU/Dtp7fvKTU5wMmbicXGRMn+Re2qRqXK90P1xyY/DsagnLvm8wTsMbi2XTDw+AJYmDWBKB0SR2+6PBlcGTxt8WNn8ntack5J/Ry3VyzY8pOyYeDxc1h6Zs8j9eFn+5Sy6StwfthnypoPPHryg/pGFq38xVa9t+emDvze4Q/x5AdYkDWAJSn9F7ncGPzD4xcHVwe8P/mzLfzeW+oLmNwc/O/jmwacN3nPwJoPbF7meJ5b8u2vpc8uEicfFRcrmxDZxm6dQj483LjJnXm3w6MFXDl5Y8mPUo/rx0F8tm+/zfni5xF+S7JJ4fAAsTRrAlA5Ib0Wuntr6el59cP/BW5TNyUQeO/igsjmzXP0OR/3b5K8ePPnaP79p8D1lczr26+o7J08dfG3ZvPCqH42s3y16v8G7lM113m76RX55eep31Z5bbvu7beF7y6ZQv0a5ROLxcFl7pBbb7y95+1u5vl/XY0BGTtwfdlU2p+B/x7K5sHh9jOrZHV9ab3JG9QLn9cyb/6Ns1rxa3OrHQ//2cgEx8ecCWJs0gCUo/RW5WrxEJk08Li5L1p1z+8FdB29TNn/x8aTBtw5+vmze9a/fsaslK655+6gfPa7vzr5o8CODbxx8Ztncbz2T6T3LhInHA8DSpAFM6YAocrL4xOPhsmTdifvD2Ia8Ztl8XPv/G7zr4AMH/6Rs3smrny64kfpR708qm4JW/8w/KJt3AOsnCe5XRroQfNxegLVJA1iCosiJpOMCAFiPNIApHRBFThafeDwAAOwqDWAJiiInko4LAGA90gCmdEAUOVl84vEAALCrNIAlKIqcSDouAID1SAOY0gFR5GTxiccDAMCu0gCWoChyIum4AADWIw1gSgdEkZPFJx4PAAC7SgNYgqLIiaTjAgBYjzSAKR0QRU4Wn3g8AADsKg1gCYoiJ5KOCwBgPdIApnRAFDlZfOLxAACwqzSAJSiKnEg6L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        • div (class="awdiv", style="clip:rect(0pt,230.14pt,252.98pt,0.31pt);")
        • div (class="awdiv", style="left:5pt; top:5pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): hipotecznych w CHF, jak i na znaczącą wartość
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): portfela stanowiącego podstawę do oszacowania
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): potencjalnych ugód, a także aktualnych i
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:34.82pt;"): potencjalnych przyszłych roszczeń wobec Banku,
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:46.32pt;"): uznaliśmy ten obszar za kluczową sprawę
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:57.82pt;"): badania.
        • div (class="awdiv", style="left:5pt; top:73.99pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:6.33pt;"): Nota 25
          • span (class="awspan awtext005", style="font-size:10pt; left:35.02pt; top:6.33pt;"): Koszt ryzyka prawnego kredytów
          • span (class="awspan awtext005", style="font-size:10pt; left:0pt; top:17.83pt;"): hipotecznych w walutach wymienialnych,
          • span (class="awspan awtext003", style="font-size:10pt; left:183.97pt; top:17.83pt;"): Nota 34
          • span (class="awspan awtext005", style="font-size:10pt; left:219pt; top:17.83pt;")
          • span (class="awspan awtext005", style="font-size:10pt; left:0pt; top:29.33pt;"): Kredyty i pożyczki udzielone klientom,
          • span (class="awspan awtext003", style="font-size:10pt; left:171.18pt; top:29.33pt;"): Nota 46
          • span (class="awspan awtext005", style="font-size:10pt; left:206.21pt; top:29.33pt;")
          • span (class="awspan awtext005", style="font-size:10pt; left:0pt; top:40.82pt;"): Sprawy sporne,
          • span (class="awspan awtext003", style="font-size:10pt; left:72.25pt; top:40.82pt;"): Nota 60
          • span (class="awspan awtext005", style="font-size:10pt; left:107.28pt; top:40.82pt;"): Zarządzanie ryzykiem
          • span (class="awspan awtext005", style="font-size:10pt; left:0pt; top:52.32pt;"): walutowych kredytów hipotecznych dla osób
          • span (class="awspan awtext005", style="font-size:10pt; left:0pt; top:63.82pt;"): prywatnych
          • span (class="awspan awtext003", style="font-size:10pt; left:53.35pt; top:63.82pt;"): w jednostkowym sprawozdaniu
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:75.32pt;"): finansowym zawierają szczegółowe informacje
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:86.82pt;"): na temat założeń przyjętych do wyliczenia
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:98.32pt;"): korekty wartości bilansowej brutto portfela
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:109.82pt;"): kredytów hipotecznych w CHF oraz utworzonych
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:121.32pt;"): rezerw, jak i możliwych alternatywnych wyników
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:132.82pt;"): przedstawionych w ramach analizy wrażliwości
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:144.32pt;"): szacunku.
        • div (class="awdiv", style="top:251.98pt;")
        • div (class="awdiv", style="clip:rect(0pt,230.14pt,386.89pt,0.31pt);")
          • div (class="awdiv", style="left:5pt; top:5pt;")
          • span (class="awspan awtext003", style="font-size:10pt; color:#d04a02; left:0pt; top:6.33pt;"): Szacowanie wartości oczekiwanych strat
          • span (class="awspan awtext003", style="font-size:10pt; color:#d04a02; left:0pt; top:17.83pt;"): kredytowych w portfelu kredytów i pożyczek
          • span (class="awspan awtext003", style="font-size:10pt; color:#d04a02; left:0pt; top:29.33pt;"): udzielonych klientom
          • div (class="awdiv", style="left:5pt; top:51.5pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Zgodnie z MSSF 9 Zarząd jest zobligowany do
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): określenia wartości oczekiwanych strat
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): kredytowych (“ECL”), które mogą wystąpić w
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:34.82pt;"): okresie 12 miesięcy lub pozostałym okresie życia
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:46.32pt;"): składnika aktywów finansowych, w zależności od
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:57.82pt;"): klasyfikacji poszczególnych aktywów do kategorii
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:69.32pt;"): (“faz”) ryzyka z uwzględnieniem wpływu
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:80.82pt;"): przyszłych warunków makroekonomicznych na
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:92.32pt;"): poziom odpisów z tytułu ryzyka kredytowego.
          • div (class="awdiv", style="left:5pt; top:157.99pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Portfel kredytowy Banku zawiera ekspozycje, dla
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): których poziom oczekiwanych strat kredytowych
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): jest szacowany:
          • div (class="awdiv", style="left:1.2pt; top:195.49pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:3pt;"): ●
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:3.47pt;"): w podejściu indywidualnym dla jednostkowo
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:14.97pt;"): istotnych ekspozycji kredytowych; oraz
          • div (class="awdiv", style="left:1.2pt; top:221.62pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:6pt;"): ●
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:6.47pt;"): metodą portfelową z wykorzystaniem modeli
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:17.97pt;"): statystycznych, dla każdego ze
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:29.47pt;"): zidentyfikowanych przez Bank
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:40.97pt;"): homogenicznych portfeli.
          • div (class="awdiv", style="left:5pt; top:273.76pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:6.33pt;"): Szacowanie poziomu odpisów na oczekiwane
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:17.83pt;"): straty kredytowe wymaga zastosowania znacznej
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:29.33pt;"): dozy osądu w odniesieniu do identyfikacji
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:40.82pt;"): kredytów z utratą wartości i istotnego wzrostu
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:52.32pt;"): ryzyka kredytowego (“SICR”), oceny jakości
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:63.82pt;"): kredytowej klienta, wartości zabezpieczenia oraz
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:75.32pt;"): oczekiwanych odzysków.
        • div (class="awdiv", style="left:230.45pt; clip:rect(0pt,236.49pt,386.89pt,0.31pt);")
          • div (class="awdiv", style="left:5pt; top:40pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:6.33pt;"): W ramach naszych procedur dokonaliśmy
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:17.83pt;"): uaktualnienia naszego zrozumienia polityk i
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:29.33pt;"): procedur kontroli wewnętrznej w zakresie
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:40.82pt;"): rozpoznawania i kalkulacji oczekiwanych strat
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:52.32pt;"): kredytowych, a także sprawdziliśmy skuteczność
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:63.82pt;"): wybranych kluczowych mechanizmów kontrolnych
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:75.32pt;"): wdrożonych przez Bank, w szczególności:
          • div (class="awdiv", style="left:1.2pt; top:126.49pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:6pt;"): ●
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:6.47pt;"): procedury w obszarze wprowadzania danych o
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:17.97pt;"): klientach wykorzystywanych na potrzeby
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:29.47pt;"): kalkulacji oczekiwanych strat kredytowych;
          • div (class="awdiv", style="left:1.2pt; top:167.13pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:6pt;"): ●
          • span (class="awspan awtext006", style="font-size:7pt; color:#dc6900; left:18pt; top:9.28pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:19.75pt; top:6.47pt;"): proces przepływu danych pomiędzy
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:17.97pt;"): kluczowymi systemami informatycznymi Banku
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:29.47pt;"): a narzędziem do kalkulacji ECL;
          • div (class="awdiv", style="left:1.2pt; top:207.77pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:6pt;"): ●
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:6.47pt;"): procedury w zakresie terminowej i kompletnej
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:17.97pt;"): identyfikacji istotnego wzrostu ryzyka
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:29.47pt;"): kredytowego (faza 2) i utraty wartości (faza 3).
          • div (class="awdiv", style="left:5pt; top:248.4pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:6.33pt;"): Oceniliśmy także, czy stosowana przez Bank
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:17.83pt;"): metodologia szacowania odpisów na oczekiwane
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:29.33pt;"): straty jest zgodna z wymogami MSSF 9. W
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:40.82pt;"): szczególności oceniliśmy podejście Banku w
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:52.32pt;"): zakresie stosowania kryteriów SICR, definicji
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:63.82pt;"): niewykonania zobowiązania, parametrów
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:75.32pt;"): prawdopodobieństwa wystąpienia straty (“PD”),
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:86.82pt;"): współczynnika straty w przypadku zaistnienia
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:98.32pt;"): niewypłacalności (“LGD”) i uwzględniania
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:109.82pt;"): prognozowanych informacji makroekonomicznych
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:121.32pt;"): przy obliczaniu oczekiwanych strat kredytowych.
        • div (class="awdiv", style="left:-0.31pt; top:0pt; width:0pt; height:637.87pt; border-left:solid 0.75pt #ffffff;")
        • div (class="awdiv", style="left:230.14pt; top:0pt; width:0pt; height:251.98pt; border-left:solid 0.75pt #ffffff;")
        • div (class="awdiv", style="left:230.14pt; top:252.6pt; width:0pt; height:385.27pt; border-left:solid 0.75pt #ffffff;")
        • div (class="awdiv", style="left:466.94pt; top:0pt; width:0pt; height:637.87pt; border-left:solid 0.75pt #ffffff;")
        • div (class="awdiv", style="left:0.31pt; top:251.98pt; width:466.62pt; height:0pt; border-top:solid 0.75pt #e36c09;")
        • div (class="awdiv", style="left:-0.31pt; top:637.87pt; width:467.88pt; height:0pt; border-top:solid 0.75pt #e36c09;")
      • div (class="awdiv awpage", style="width:595.3pt; height:841.9pt;")
      • div (class="awdiv", style="left:68.05pt; top:791.25pt; clip:rect(0pt,527.25pt,23.3pt,-68.05pt);")
        • span (class="awspan awtext003", style="font-size:9.5pt; left:470.92pt; top:0.31pt;"): 7
      • div (class="awdiv", style="left:34.05pt; top:28.35pt;")
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      • div (class="awdiv", style="left:68.05pt; top:123.3pt;")
        • div (class="awdiv", style="clip:rect(0pt,230.14pt,637.37pt,0.31pt);")
        • div (class="awdiv", style="left:5pt; top:5pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:6.33pt;"): Zarząd monitoruje poprawność funkcjonowania
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:17.83pt;"): modeli poprzez porównanie wyników
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:29.33pt;"): oszacowanych przez modele do rzeczywistych
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:40.82pt;"): strat kredytowych (procedury weryfikacji
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:52.32pt;"): historycznej), aby zapewnić, że poziom odpisów
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:63.82pt;"): na oczekiwane straty kredytowe od kredytów i
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:75.32pt;"): pożyczek udzielonych klientom jest odpowiedni.
        • div (class="awdiv", style="left:5pt; top:91.49pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:6.33pt;"): W modelach oczekiwanych strat kredytowych
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:17.83pt;"): Bank wykorzystuje duże ilości danych, w związku
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:29.33pt;"): z czym kompletność i wiarygodność danych
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:40.82pt;"): może istotnie wpływać na dokładność kalkulacji
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:52.32pt;"): odpisów na straty kredytowe.
        • div (class="awdiv", style="left:5pt; top:154.99pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:6.33pt;"): Zarząd, jak opisano w Nocie 23
          • span (class="awspan awtext005", style="font-size:10pt; left:142.29pt; top:6.33pt;"): Wynik z tytułu
          • span (class="awspan awtext005", style="font-size:10pt; left:0pt; top:17.83pt;"): odpisów na oczekiwane straty kredytowe
          • span (class="awspan awtext003", style="font-size:10pt; left:181.2pt; top:17.83pt;"): ujął
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:29.33pt;"): dodatkowe odpisy eksperckie na prognozowane
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:40.82pt;"): pogorszenie jakości portfela kredytowego w
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:52.32pt;"): wybranych branżach, które w ocenie Zarządu nie
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:63.82pt;"): są uwzględnione w modelu.
        • div (class="awdiv", style="left:5pt; top:229.98pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:6.33pt;"): Poziom odpisów z tytułu oczekiwanych strat
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:17.83pt;"): kredytowych portfela kredytów i pożyczek
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:29.33pt;"): uznaliśmy za kluczową sprawę badania ze
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:40.82pt;"): względu na:
        • div (class="awdiv", style="left:1.2pt; top:281.98pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:6pt;"): ●
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:6.47pt;"): znaczący osąd zastosowany przez Zarząd
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:17.97pt;"): przy modelowaniu przyszłych scenariuszy i
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:29.47pt;"): prognozowaniu zmiennych
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:40.97pt;"): makroekonomicznych, przy przyjmowaniu
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:52.46pt;"): prawdopodobieństwa wystąpienia
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:63.96pt;"): poszczególnych scenariuszy oraz przy
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:75.46pt;"): zastosowaniu korekt eksperckich w celu
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:86.96pt;"): odzwierciedlenia charakterystyk, które nie
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:98.46pt;"): zostały jeszcze uwzględnione w modelach;
        • div (class="awdiv", style="left:1.2pt; top:391.61pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:6pt;"): ●
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:6.47pt;"): wysoki stopień niepewności związany z
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:17.97pt;"): szacowaniem odpisu na oczekiwane straty
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:29.47pt;"): kredytowe;
        • div (class="awdiv", style="left:1.2pt; top:432.25pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:6pt;"): ●
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:6.47pt;"): kompleksowość procedur audytowych oraz
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:17.97pt;"): uzyskiwanych dowodów badania ze względu
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:29.47pt;"): na poziom złożoności obliczeń oraz ilość
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:40.97pt;"): danych wykorzystanych do oszacowania
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:52.46pt;"): odpisów na oczekiwane straty kredytowe.
        • div (class="awdiv", style="left:5pt; top:495.88pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:6.33pt;"): Nota 23
          • span (class="awspan awtext005", style="font-size:10pt; left:37.8pt; top:6.33pt;"): Wynik z tytułu odpisów na oczekiwane
          • span (class="awspan awtext005", style="font-size:10pt; left:0pt; top:17.83pt;"): straty kredytowe
          • span (class="awspan awtext003", style="font-size:10pt; left:72.8pt; top:17.83pt;"): , Nota 34
          • span (class="awspan awtext005", style="font-size:10pt; left:116.16pt; top:17.83pt;"): Kredyty i pożyczki
          • span (class="awspan awtext005", style="font-size:10pt; left:0pt; top:29.33pt;"): udzielone klientom,
          • span (class="awspan awtext003", style="font-size:10pt; left:88.38pt; top:29.33pt;"): Nota 52
          • span (class="awspan awtext005", style="font-size:10pt; left:123.41pt; top:29.33pt;"): Zarządzanie
          • span (class="awspan awtext005", style="font-size:10pt; left:0pt; top:40.82pt;"): ryzykiem kredytowym
          • span (class="awspan awtext003", style="font-size:10pt; left:98.34pt; top:40.82pt;"): oraz Nota 53
          • span (class="awspan awtext005", style="font-size:10pt; left:155.6pt; top:40.82pt;"): Ryzyko
          • span (class="awspan awtext005", style="font-size:10pt; left:0pt; top:52.32pt;"): kredytowe – informacje finansowe
          • span (class="awspan awtext003", style="font-size:10pt; left:153.41pt; top:52.32pt;"): w
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:63.82pt;"): jednostkowym sprawozdaniu finansowym
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:75.32pt;"): zawierają szczegółowe informacje na temat
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:86.82pt;"): zastosowanych metod i modeli oraz poziomu
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:98.32pt;"): oczekiwanych strat kredytowych w portfelu
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:109.82pt;"): kredytów i pożyczek udzielonych klientom.
        • div (class="awdiv", style="left:230.45pt; clip:rect(0pt,236.49pt,637.37pt,0.31pt);")
        • div (class="awdiv", style="left:5pt; top:5pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:6.33pt;"): W przypadku indywidualnie nieistotnych kredytów i
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:17.83pt;"): pożyczek, które oceniane są pod kątem utraty
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:29.33pt;"): wartości w ujęciu portfelowym, wykonaliśmy w
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:40.82pt;"): szczególności następujące procedury:
        • div (class="awdiv", style="left:1.2pt; top:57pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:6pt;"): ●
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:6.47pt;"): ocena założeń Banku i korekt eksperckich
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:17.97pt;"): zastosowanych w modelu;
        • div (class="awdiv", style="left:1.2pt; top:86.14pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:6pt;"): ●
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:6.47pt;"): krytyczna analiza kluczowych osądów i
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:17.97pt;"): założeń, w tym scenariuszy
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:29.47pt;"): makroekonomicznych oraz przyjętych
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:40.97pt;"): prawdopodobieństw wystąpienia
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:52.46pt;"): poszczególnych scenariuszy;
        • div (class="awdiv", style="left:1.2pt; top:149.77pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:6pt;"): ●
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:6.47pt;"): analiza stabilności modelu i jego dostosowania
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:17.97pt;"): do obecnych warunków;
        • div (class="awdiv", style="left:1.2pt; top:178.91pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:6pt;"): ●
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:6.47pt;"): niezależne testy parametrów ryzyka
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:17.97pt;"): kredytowego;
        • div (class="awdiv", style="left:1.2pt; top:208.05pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:6pt;"): ●
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:6.47pt;"): na bazie próby weryfikacja przypisania
          • span (class="awspan awtext003", style="font-size:10pt; left:18pt; top:17.97pt;"): ekspozycji do odpowiednich faz.
        • div (class="awdiv", style="left:5pt; top:237.19pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:6.33pt;"): Do przeprowadzenia powyższych procedur
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:17.83pt;"): zaangażowaliśmy naszych wewnętrznych
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:29.33pt;"): specjalistów w zakresie modelowania ryzyka
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:40.82pt;"): kredytowego.
        • div (class="awdiv", style="left:5pt; top:289.18pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:6.33pt;"): W ramach prac dotyczących ekspozycji
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:17.83pt;"): analizowanych indywidualnie wykonaliśmy
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:29.33pt;"): poniższe procedury:
          • span (class="awspan awtext006", style="font-size:7pt; color:#dc6900; left:89.49pt; top:32.14pt;")
        • div (class="awdiv", style="left:5pt; top:329.68pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:6pt;"): ●
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:6.47pt;"): zastosowaliśmy nasz profesjonalny osąd w
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:17.97pt;"): zakresie wyboru próby uwzględniając różne
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:29.47pt;"): kryteria ryzyka;
        • div (class="awdiv", style="left:5pt; top:370.32pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:6pt;"): ●
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:6.47pt;"): dla wybranych kredytów i pożyczek
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:17.97pt;"): sprawdziliśmy klasyfikację do faz na dzień
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:29.47pt;"): bilansowy;
        • div (class="awdiv", style="left:5pt; top:410.96pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:6pt;"): ●
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:6.47pt;"): dla wybranych kredytów i pożyczek z utratą
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:17.97pt;"): wartości (faza 3), przetestowaliśmy założenia
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:29.47pt;"): stosowane przy obliczaniu odpisów z tytułu
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:40.97pt;"): utraty wartości, w szczególności przewidywane
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:52.46pt;"): scenariusze i przypisane im
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:63.96pt;"): prawdopodobieństwa oraz terminy i kwoty
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:75.46pt;"): oczekiwanych przepływów pieniężnych, w tym
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:86.96pt;"): przepływów pieniężnych ze spłat i realizacji
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:98.46pt;"): zabezpieczeń.
        • div (class="awdiv", style="left:5pt; top:520.59pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:6.33pt;"): Ponadto wykonaliśmy następujące procedury:
        • div (class="awdiv", style="left:5pt; top:538.09pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:6pt;"): ●
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:6.47pt;"): uzgodniliśmy wybrane dane wejściowe
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:17.97pt;"): wykorzystane do wyznaczenia parametrów
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:29.47pt;"): niewykonania zobowiązania i oszacowania
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:40.97pt;"): oczekiwanych strat kredytowych;
        • div (class="awdiv", style="left:5pt; top:590.22pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:6pt;"): ●
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:6.47pt;"): zweryfikowaliśmy założenia przyjęte do
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:17.97pt;"): kalkulacji dodatkowych korekt
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:29.47pt;"): nieuwzględnionych w modelu, utworzonych w
        • div (class="awdiv", style="left:-0.31pt; top:0pt; width:0pt; height:636.37pt; border-left:solid 0.75pt #ffffff;")
        • div (class="awdiv", style="left:230.14pt; top:0pt; width:0pt; height:636.37pt; border-left:solid 0.75pt #ffffff;")
        • div (class="awdiv", style="left:466.94pt; top:0pt; width:0pt; height:636.37pt; border-left:solid 0.75pt #ffffff;")
        • div (class="awdiv", style="left:-0.31pt; top:636.37pt; width:467.88pt; height:0pt; border-top:solid 0.75pt #e36c09;")
      • div (class="awdiv awpage", style="width:595.3pt; height:841.9pt;")
      • div (class="awdiv", style="left:68.05pt; top:791.25pt; clip:rect(0pt,527.25pt,23.3pt,-68.05pt);")
        • span (class="awspan awtext003", style="font-size:9.5pt; left:470.92pt; top:0.31pt;"): 8
      • div (class="awdiv", style="left:34.05pt; top:28.35pt;")
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MLGsKUEHYNU4sYQ1zaYQxoAQCuxwClzXUqlgf7EEjaGs1yCjkEqYVVcm2CJ0gAAWonlLVLmupBKA/2JJWwMW0rQMUglbgxxbYM5pAEAtBKL2zbK3OxSaaA/sYSN4SyXoGOQSlgV1yZYojQAgFZiabuRWuaep8zNJZUG+hNL2Bi2lKBjkErcGOLaBnNIAwBoJRa2m1HmZpNKA/2JJWwMZ7kEHYNUwqq4NsESpQEAtBLL2kWUuVmk0kB/Ygkbw5YSdAxSiRtDXNtgDmkAAK3EorYLZW5yqTTQn1jCxnCWS9AxSCWsimsTLFEaAEArsaTtSpmbVCoN9CeWsDFsKUHHIJW4McS1DeaQBgDQSixol6HMTSaVBvoTS9gYznIJOgaphFVxbYIlSgMAaCWWs8t6eZn7O8pcY6k00J9YwsawpQQdg1TixhDXNphDGgBAK7GY7UOZay6VBvoTS9gYznIJOgaphFVxbYIlSgMAaCWWsn0pc02l0kB/Ygkbw5YSdAxSiRtDXNtgDmkAAK3EQnYIZa6ZVBroTyxhYzjLJegYpBJWxbUJligNAKCVWMYOpcw1kUoD/YklbAxbStAxSCVuDHFtgzmkAQC0EovYGJS50aXSQH9iCRvDWS5BxyCVsCquTbBEaQAArcQSNhZlblSpNNCfWMLGsKUEHYNU4sYQ1zaYQxoAQCuxgI1JmRtNKg30J5awMZzlEnQMUgmr4toES5QGANBKLF9ji2XuBe/LZcXCQJ9iCRvDlhJ0DFKJG0Nc22AOaQAArcTi1cLThzL33W9+a/mRf3Br+eG/P3jUtX+ykx9851tfxq2pOPUmlrAxnOUSdAxSCavi2gRLlAYA0EosXa3UMvcdDx5KySNvLc9758E7satYaNYqFqfexBI2hi0l6BikEjeGuLbBHNIAAFqJhaulZ9zrlvKcocw9/1FDOXmXlxcUdpNKzRrF4tSbWMLGcJZL0DFIJayKaxMsURoAQCuxbLWmzO0llZo1isWpN7GEjWFLCToGqcQd6k9+6HXT2gZzSAMAaCUWrSkoc5eWSs0axeLUm1jCxnCWS9AxSEWsimsTLFEaAEArsWRNRZm7lFRq1igWp97EEjaGLSXoGKQSt6/6TtwfPesR5bc+7mvT2gZzSAMAaCUWrCkpcztLpWaNYnHqTSxhYzjLJegYpEJWxbUJligNAKCVWK6mpsztJJWaNYrFqTexhI1hSwk6BqnEXdb5d+L+z0f81/Lij35aWttgDmkAAK3EYjWHl5e5hyhzN5FKzRrF4tSbWMLGcJZL0DFIxayKaxMsURoAQCuxVM1FmbupVGrWKBan3sQSNoYtJegYpBK3q1e8E/c1f/tO3HVxbYM5pAEAtBIL1ZyUuRtKpWaNYnHqTSxhY7hWfI5NKmhVXJtgidIAAFqJZWpuytxWqdSsUSxOvYklbAxbStAxSCXuIjd7J847cvQkDQCglVikeqDMJanUrFEsTr2JJWwMoQAdi1TUqrg2wRKlAQC0EktUL5S520ilZo1icepNLGFj2FKCjkEqcTeyyztx3pGjJ2kAAK3EAtUTZe5vpVKzRrE49SaWsDFsKUHHIBW2Kq5NsERpAACtxPLUG2Xu5VKpWaNYnHoTS9gYtpSgY5BKXPTyd+K+bbd34rwjR0/SAABaicWpR8pcLjVrFItTb2IJG8OWEnQMUnGr4toES5QGANBKLE29WnmZS6VmjWJx6k0sYWPYUoKOQSpx1+3zTpx35OhJGgBAK7Ew9WzFZS6VmjWKxak3sYSNYUsJOgapwFVxbYIlSgMAaCWWpd6ttMylUrNGsTj1JpawMWwpQccglbhD3onzjhw9SQMAaCUWpSVYYZlLpWaNYnHqTSxhY9hSgo7BlhL31mltgiVKAwBoJZakpVhZmUulZo1icepNLGFj2FKCjkEqcYe8E+cdOXqSBgDQSixIS7KiMpdKzRrF4tSbWMLGsKUEHYOtJS6uTbBEaQAArcRytDQrKXOp1KxRLE69iSVsDFtK0DFIJS6+u7aPuLbBHNIAAFqJxWiJVlDmUqlZo1icehNL2Bi2lKDFu1GJi2sTLFEaAEArsRQt1fky9/xHHpdYaNYqFqfexBI2hliCjsGmxH31aO/EXRfXNphDGgBAK7EQLdnLy9yDby3f+4jBWx2P4Wd7Gbe87PkPuLVrP/OIO4/ulx97r6MzlK7JxPUOWksDAGjldEshWrJn3Pv4nG4pNWsUi1NvYgkbQyxBxyCWrZbiegetpQEAtHK6pQzRnVRq1igWp97EEjaGWIKOQSxbLcX1DlpLAwBo5TSXBvqTSs0axeLUm1jCxhBL0DGIZauluN5Ba2kAAK2c5tJAf1KpWaNYnHoTS9gYYgk6BrFstRTXO2gtDQCgldNcGuhPKjVrFItTb2IJG0MsQccglq2W4noHraUBALRymksD/UmlZo1icepNLGFjiCXoGMSy1VJc76C1NACAVk5zaaA/qdSsUSxOvYklbAyxBB2DWLZaiusdtJYGANDKaS4N9CeVmjWKxak3sYSNIZagYxDLVktxvYPW0gAAWjnNpYH+pFKzRrE49SaWsDHEEnQMYtlqKa530FoaAEArp7k00J9UatYoFqfexBI2hliCjkEsWy3F9Q5aSwMAaOU0lwb6k0rNGsXi1JtYwsYQS9AxiGWrpbjeQWtpAACtnObSQH9SqVmjWJx6E0vYGGIJOgaxbLUU1ztoLQ0AoJXTXBroTyo1axSLU29iCRtDLEHHIJatluJ6B62lAQC0cppLA/1JpWaNYnHqTSxhY4gl6BjEstVSXO+gtTQAgFZOc2mgP6nUrFEsTr2JJWwMsQQdg1i2WorrHbSWBgDQymkuDfQnlZo1isWpN7GEjSGWoGMQy1ZLcb2D1tIAAFo5zaWB/qRSs0axOPUmlrAxxBJ0DGLZaimud9BaGgBAK6e5NNCfVGrWKBan3sQSNoZYgo5BLFstxfUOWksDAGjlNJcG+pNKzRrF4tSbWMLGEEvQMYhlq6W43kFraQAArZzm0kB/UqlZo1icehNL2BhiCToGsWy1FNc7aC0NAKCV01wa6E8qNWsUi1NvYgkbQyxBxyCWrZbiegetpQEAtHKaSwP9SaVmjWJx6k0sYWOIJegYxLLVUlzvoLU0AIBWTnNpoD+p1KxRLE69iSVsDLEEHYNYtlqK6x20lgYA0MppLg30J5WaNYrFqTexhI0hlqBjEMtWS3G9g9bSAABaOc2lgf6kUrNGsTj1JpawMcQSdAxi2WoprnfQWhoAQCunuTTQn1Rq1igWp97EEjaGWIKOQSxbLcX1DlpLAwBo5TSXBvqTSs0axeLUm1jCxhBL0DGIZauluN5Ba2kAAK2c5tJAf1KpWaNYnHoTS9gYYgk6BrFstRTXO2gtDQCgldNcGuhPKjVrFItTb2IJG0MsQccglq2W4noHraUBALRymksD/UmlZo1icepNLGFjiCXoGMSy1VJc76C1NACAVk5zaaA/qdSsUSxOvYklbAyxBB2DWLZaiusdtJYGANDKaS4N9CeVmjWKxak3sYSNIZagYxDLVktxvYPW0gAAWjnNpYH+pFKzRrE49SaWsDHEEnQMYtlqKa530FoaAEArp7k00J9UatYoFqfexBI2hliCjkEsWy3F9Q5aSwMAaOU0lwb6k0rNGsXi1JtYwsYQS9AxiGWrpbjeQWtpAACtnObSQH9SqVmjWJx6E0vYGGIJOgaxbLUU1ztoLQ0AoJXTXBroTyo1axSLU29iCRtDLEHHIJatluJ6B62lAQC0cppLA/1JpWaNYnHqTSxhY4gl6BjEstVSXO+gtTQAgFZOc2mgP6nUrFEsTr2JJWwMsQQdg1i2WorrHbSWBgDQymkuDfQnlZo1isWpN7GEjSGWoGMQy1ZLcb2D1tIAAFo5zaWB/qRSs0axOPUmlrAxxBJ0DGLZaimud9BaGgBAK6e5NNCfVGrWKBan3sQSNoZYgo5BLFstxfUOWksDAGjlNJcG+pNKzRrF4tSbWMLGEEvQMYhlq6W43kFraQAArZzm0kB/UqlZo1icehNL2BhiCToGsWy1FNc7aC0NAKCV01wa6E8qNWsUi1NvYgkbQyxBxyCWrZbiegetpQEAtHKaSwP9SaVmjWJx6k0sYWOIJegYxLLVUlzvoLU0AADWKxaatYrFqTexhI0hlqBjEMtWS/FYgtbSAABYr1ho1ioWp97EEjaGWIKOQSxbLcVjCVpLAwBgvWKhWatYnHoTS9gYYgk6BrFstRSPJWgtDQCA9YqFZq1icepNLGFjiCXoGMSy1VI8lqC1NAAA1isWmrWKxak3sYSNIZagYxDLVkvxWILW0gAAWK9YaNYqFqfexBI2hliCjkEsWy3FYwlaSwMAYL1ioVmrWJx6E0vYGGIJOgaxbLUUjyVoLQ0AoJX4Ypn+xMesldN8/bpufMvgufe/tfzQA24tz+/MD97/lvJjD75j+dm3uXMZytc43vrO5Rcfdffywne/dxnKz1H4pce8ZvmV932H8uKP/vprnnYbcX+EJUoDAGjldEtxoC/xMdvH6ZZytCSK3PJdVOQOFfd5mEMaAEArp1uKA32Jj1krp1sKVC8UueW7qMjF/RGWKA0AoJXTLcWBvsTHbB+nW8rRkihyy3dRkTtU3OdhDmkAAK2cbikO9CU+Zq2cbilQvVDklu+iIhf3R1iiNACAVk63FAf6Eh+zfZxuKUdLosgt30VF7lBxn4c5pAEAtHK6pTjQl/iYtXK6pUD1QpFbvouKXNwfYYnSAABaOd1SHOhLfMz2cbqlHC2JIrd8FxW5Q8V9HuaQBgDQyumW4kBf4mPWyumWAtULRW75LipycX+EJUoDAGjldEtxoC/xMdvH6ZZytCSK3PJdVOQOFfd5mEMaAEArp1uKA32Jj1krp1sKVC8UueW7qMjF/RGWKA0AoJXTLcWBvsTHbB+nW8rRkihyy3dRkTtU3OdhDmkAAK2cbikO9CU+Zq2cbilQvVDklu+iIhf3R1iiNACAVk63FAf6Eh+zfZxuKUdLosgt30VF7lBxn4c5pAEAtHK6pTjQl/iYtXK6pUD1QpFbvouKXNwfYYnSAABaOd1SHOhLfMz2cbqlHC2JIrd8FxW5Q8V9HuaQBgDQyumW4kBf4mPWyumWAtULRW75LipycX+EJUoDAGjldEtxoC/xMdvH6ZZytCSK3PJdVOQOFfd5mEMaAEArp1uKA32Jj1krp1sKVC8UueW7qMjF/RGWKA0AoJXTLcWBvsTHbB+nW8rRkihyy3dRkTtU3OdhDmkAAK2cbikO9CU+Zq2cbilQvVDklu+iIhf3R1iiNACAVk63FAf6Eh+zfZxuKUdLosgt30VF7lBxn4c5pAEAtHK6pTjQl/iYtXK6pUD1QpFbvouKXNwfYYnSAIBliC8+exC3MTrdUhzoS3zM9nG6Zd8YW7xPgLVJAwCWIb6w7UHcxuh0S3GgL/Exa+V0y/4zpbg9AEuTBgAsQ3xh2oO4jdHw3/zl4P8N/pzu1MflL+Njto/TLfvG2OJ9AqxNGgCwDPGFbQ/iNsKNxH1nanF7AJYmDQBYhvjCtAdxG1mnuF+0EO8TYG3SAIBliC9sexC3EW4k7jtTi9sDsDRpAMAyxBemPYjbyDrF/aKFeJ8Aa5MGACxDfGHbg7iNcCNx35la3B6ApUkDAJYhvjDtQdxG1inuFy3E+wRYmzQAYBniC9sexG2EG4n7ztTi9gAsTRoAsAzxhWkP4jayTnG/aCHeJ8DapAEAyxBf2PYgbiPcSNx3pha3B2Bp0gCAZYgvTHsQt5F1ivtFC/E+AdYmDQBYhvjCtgdxG+FG4r4ztbg9AEuTBgAsQ3xh2oO4jaxT3C9aiPcJsDZpAMAyxBe2PYjbCDcS952pxe0BWJo0AGAZ4gvTHsRtZJ3iftFCvE+AtUkDAJYhvrDtQdxGuJG470wtbg/A0qQBAMsQX5jCGOJ+to94my3E+wRYmzQAYBniC1toLe6Dh/iO+95yQ/F+W4jbA7A0aQDAMsQXv4eIL3Jhm/P7X/x3F3nG4FnDvvbd97ulfN29bymfffftPucet5RvH/6752zZT8/vq/F4AFibNABgGeIL4H1df+Gs0HGRuA8e4mZ5kzvcrjzkjhtveafblc+42y3lCef21Vjy4nbuIm4PwNKkAQDLMGbefHjB/FnDC+VnH/DCmON3fv+L/y46/w7c19/nlvJBd71dudutcc+7fN50KHlvNuyv8XgAWJs0AGAZWkSh42biPniIMVPL3cPudLvy+GHffcq9N+Wx7sNx+1v9LABzSAMAlqFlFDq2Ob//xX/X6h24GyUeDwBrkwYALMMUUeg4L+6Dh5gi9Z26D7jL7V5eLGvBrEWzFs6xfxaAOaQBAMswZRQ6qvP739TvwMXE4wFgbdIAgGWYI29xp9u9/EyXCt06xX3wEHOkFs0PvuvmHbq4PQBLkwYALMOcUejW6fz+96ETvwMXE48HgLVJAwCWoYcodOtQP0b5bfcd912suRO3B2Bp0gCAZegpCt1xuv49uO+53y3la+512yI3d+LxALA2aQDAMvQYhe64fNe1E5nU75XVj1HGffAQcyduD8DSpAEAy9Bzei90199pqtu2q4suMH1M6s9bz0YZvwfX0/4XjweAtUkDAJZhCamF7gl3f0UZioVhCrG0PedaSXnKvW8pT7zH7p40+Pbhz37nuds6f12yJbteuOvvpv7v+pjVxy4m7oOHmDtxewCWJg0AWIYlZepCd768XS9tX/Bat7z84tBvdsfblbcctufue5xx8UHDn63X1Ku3U2+v3m69/aW8W3e9sF0vbbWU1nJaS2otq184/EyPu0sucNfT0/4XjweAtUkDAJZhiWld6M5fpPqpQ8k6Ge7rrV55v9K2S+rt1tuvHyNt9TPtI74Leb6wfc49Nr+Xh91pU0prOd01cR88xNyJ2wOwNGkAwDIsOWMXuvMF7hvuc0v5x3dtV95ulLF/pn1cf8ft+ruQ10vbw+90ucJ2o/S0/8XjAWBt0gCAZTiGHFp+eihwMYf+TJdVy1v9mGR9x+2Lr318dN+Pjl6UuA8eYu7E7QFYmjQAYBmOKZctPz0WuJjL/kyXEcvbB95lnHfcLkpP+188HgDWJg0AWIZjzEMvKD9LKHAxF/1Mu7j+c8fy9uAJytv5xH3wEHMnbg/A0qQBAMtwzNlWfpZW4GK2/UwXicV1jvJ2Pj3tf/F4AFibNABgGdaQ6+Xnu4Yy840LLXAxuxS6WOB6+bnjPniIuRO3B2Bp0gCAZVhT3uKOtyv36KDIjJltha7XAnc9Pe1/8XgAWJs0AGAZ5DhyvtB9T6cF7nriPniIuRO3B2Bp0gCAZZDjSr2weL10QI8F7np62v/i8QCwNmkAwDKITJ24Dx5i7sTtAViaNABgGUSmTk/7XzweANYmDQBYBpGpE/fBQ8yduD0AS5MGACyDyNTpaf+LxwPA2qQBAMsgMnXiPniIuRO3B2Bp0gCAZRCZOj3tf/F4AFibNABgGUSmTtwHDzF34vYALE0aALAMIlOnp/0vHg8Aa5MGACyDyNSJ++Ah5k7cHoClSQMAlkFk6vS0/8XjAWBt0gCAZRCZOnEfPMTcidsDsDRpAMAyiEydnva/eDwArE0aALAMIlMn7oOHmDtxewCWJg0AWAaRqdPT/hePB4C1SQMAlkFk6sR98BBzJ24PwNKkAQDLIDJ1etr/4vEAsDZpAMAyiEyduA8eYu7E7QFYmjQAYBlEpk5P+188HgDWJg0AWAaRqRP3wUPMnbg9AEuTBtDaQvK6g8cO3m/wuAvU/+btN3+si9x+cOs19X+LyI1z78HbDj5i8HmDrx581TVfOfi0wXsNHlQcTzV3KZv18aGDdx68/+DjB58y+Iryit/dNtd/n584+IBrf/7NB/cd3KlcMvG5BWBt0gBa6zS3G7zp4F8MvmPwe4O6sbt6bpk2rzd4u7J58fm5g/88eM7gBwY/Pvif1/zE4Hll8zM9efCpZfOitL54umsRWWdeZ/DPyuaY+T8lH8/b/EXZHE9PHDy4HH9uKZt1ppatjxs8pWzWuSvl8uvjRX578DNls059QdmUw7pGvUppmPjcBLA0aQCtdZQ7D95m8NmDHy2bF2rxBcauvqu0zT0Hjxl8edls6++XvA2XVV+QfcvgowdvXORGuePgHoO7X9JrlWWV5buV/X7OXdXfx6uVeVPfRfqawe+WfDxcxv8bPH3wd8rxpBa3+pdZHzx46uB/DF5S8s8+lb8Z/O/Bfxn8k7JljYrPLQBrkwbQ2sypH6OqH5n82sEvlvziYV8tityrD95j8A2D3yj5Psf052Xzzt2HD+5V1p36LkB9N6C+2/n1g58e/NrgVy/p18vmndIl5FGDF5X9fs5d1d/Hk8o8qUXy3w/+rOR9/xD19urP9KplmanbXT8WXt8Fq+/gH/KXWa3VNeq5g08YPLCMkPjcBLA0aQCtzZA3LJu/0X3m4DdLfoEwhjGLXN3e+vGtF5R8P1O4Wjb3f/+yjtR3zd6ybIrbNw1+tmzeDYi/l318f+k/r1w2ZTVuewv/qUyf+k72r5S8LWP6ocEDyjJSP0b+1oMvGfxcyT/LEvzp4Fll89jeIT7HAKxFGkBrE6R+FK6+MK9fvn/u4E9KfiEwtjGKXP3O2zcO/rjk259D/VjVE8rmI3HHlPoRwocN/vngGWXzEdP4s49ljP2idT655O1u5evKdKmFpZ6EY6p3mX558Cal39R32j9m8CMlb/uS/dTgI8se36eLz00AS5MG0Fqj1I9O1S/l149P1Sf2+GTf2iEv2P9h2fz5vy75dntQPxL3oWW5qfvGIwafNPj2svkIYfwZWzlkv5gir1/G+b7lrqYscvUEHfH+W3th6e+duTcom49/1nfa4/Yek/qu8uPi8w3AMUsDaG3E1Beh71c23yFr/dGpi+zzgv3dyuYsk/G2elXfvXrd0n/q9yDfYfD4wXeXzfez4s8ylX32iylTP0oat7mlKYvc00q+/ynUd7x6+M5c/Yj2lw3+oORtPGbfWnZ8ZzQ+NwEsTRpAaweknlWtXsvpX5XNacPnPKNadJkX7PUjlPXFRryNJainan/30lfuN3hk2VyGoRa3Vt+D3Mdl9oup8+iSt7e1KYtcva94/1P54jJf6keh6/Xw1lbgzquXR/jY+NwDcGzSAFq7ZOqJKOrFeuuL9Ho67L8q+Um7B7u8YK/XnqpnMXxpyX9+Ser21+vRzZX6TmwtIXWfeO7gd0rexl7ssl/MkSlPcHLeWorcX5bNx3mnzCuVzaVE6keh4/asVf20Rr3MzNbE5yaApUkDaG2H3Kds3vWp13tqeSKKMd3sBXu9BtwXDv6o5D+3ZF9VNu+Stky9/fqdo/o9wvouRz07YE/vxF7kZvvFnPm3JW/rFNZS5Kp6ceupUq+P930lbwObNeN14/MQwDFIA2jtBqnXBfqwsrlA9YtLfjLu3bYX7Hca/IvS/hpwc6rfsarv7oyVW8vmuz3vXTZF8cfKsgvwtv1i7rzR4A9L3tYprKnI1XeuH17aph4vn1iWfYxMoZ5R1AXFgaOTBtDatdSS83fL5iN6P1jGv1Dv1OIL9vqO4k9c+3fH7tsGty+Hp16Uul6U+Kzk+1iquF/0kKeXvJ1TWVORq+qFtlvldcrmXb94n72pZ0X90cGXD95n8Owt/80Uapl7/fh8BLBkaQCtDTkZ/K8tT7RLdv1jVPVkLN+85d8fuyeXzXW7DslHlXy7S9dbkasfUY3bOKW1FbmfL5vrWo6d+pcePb/TXz9VUd+t/0eD+4f1/z9s+e+nUgvlXcq1xOcmgKVJA2itbD4uF59gl66+q/j4Mt9H1npQTz5ySOpHa+NtLl1PRa6eEr8Wi7iNU1pbkasnZ6p/uTNm6oXse/0EQy1K9eLc9XvON8rcj8t/js9JAEuVBtBa2ZxpMD65chw+pOwfRa5t/l3J2ze1tRW56v3KOKkn/qmXFYi334N6QpH3HNwa1/uo9PG4fGCp/2PL9gEsSRpAa0WRO2b1pAtvWfaLItcuc57g5Lw1FrlPLoenlrj68eV423Or15X8iHK578j28LjU7b5XfG4CWJo0gNaKInfsfmrwauXyUeTaZc4TnJy3xiJ36EeOey1x/21wv7i+X6T087h8Sdw2gKVJA2itKHJrUK+bd9kocm1Sz6Aat2suayxyTyn7p8cSVy92/q+ureX7pJfH5Y8HrxOfnwCWJA2gtaLIrUF9sfeO5XJR5MZPPUPflZK3ay5rLHJfUvbP15R8e3P608F7xTX9Mko/j0t1ErcPYEnSAForitxa1I9YXuZi4Yrc+PmskrdpTmsscp9Z9stnlHxbc6rXd3xUWMv3SS+PS/ULgzvG5yiApUgDaK0ocmvy8WX3fHTJf37p5ixyb1w2Hx+L2zSnNRa5f1kunw8Y/HXJtzWXermDx5T6f7as6ZdR+nlcqr8ZvG3cRoClSANobcgPb3lC5TjVs8Pdo+yWembFjxt8weDry+bafD87+LXB75fNxzXj7fduziL3rSVvz9zWWOQeWy6Xh5fN2V/j7czpQ8u1hLV8n/TyuFz36fE5CmAp0gBaG/KNg18ZvHBPvzz4jbL529T4pNyrWkJeMnhxue3P8qLBb5fNx5binzkWTyqH5TUHDyibF7iPHLz/4F8PvnjwzWVzDav/XTb7RP0dv7TkbZjLXEWuXtMrbksPvq5Ml3pf8f6n9hdl8xcUu+Y1Bj9T8u3M6cvKucT1/LJKH4/Lec8e3C5uJ8ASpAG0NuRVBnctmxMx7KOe2v6tBv+v5CfludSi9quDnxx82+ArB59UNhcDruWjlpA3HNxncOey+Tmu//N1Bg8avP3ggwafXzbvRtWCF+9nieq7afctbVPP7lff+XuDstk3/n7ZfDytFqm4PVOao8jV/aqnE5yct7Yi94LBHcru6WGbz6ul8lXLuYS1fJ/09jPWv1C7U3yeAliCNIDWRsqblL6KXC1er17Gzf0G71M21wDr7aNWl7XvCR8OzaeWvC1TmqPI1d913I5erK3I1UsH7Jr3KPnPz+mvBm9XQuJ6flmlj8flvD8Z3DtuJ8ASpAG0NlIeXPoqcs8pbVNPXPHEsnl3K973EtSPPdZ3iqbOScnbMqWpi1z9C47eTnBy3tqK3OPKbrl72byjH//8nP5D2ZIR1vIeHpfz6vPIQ+LzFMASpAG0NlJ6K3JTvWCv3xWr15bq6Yx2u/qnZfqclLwdU5pqv7ie+n2fuA09WVOR+82y+7v0X1Hyn5/T75XNx8BT4np+WWX+xyWqzyMPjtsJsARpAK2NlLUWueuppwK/WvJ29Ox5ZfNdtilzUvJ2TGnK/eJ9S77/3qypyH152S31O531pCjxz8/pc8sNMsJaPvfjEilywGKlAbQ2UtZe5Gpeb/D8krelV/U7Nw8t0+ak5O2Y0lT7RX3np57NNd5/b9ZS5Ora9BZlt3xnyX9+TvWjufX7uVsT1/PLKvM+LtvUx+rN4nYCLEEaQGsjRZHbpJ7981klb0+v6vf8psxJydswpan2i88p+b57tJYi98yyW96t5D87t6eUm2SEtXzOx2WbPy1OdgIsVBpAayNFkXtF6uUcfqDkberRzw9eqUyXk5K3YUpT7BcPKZsXo/G+e7SGIlcvRZLO9rgl9WPG9Wy38c/P7R3KTRLX88sq8z0uN1Lfyb5j3E6AJUgDaG2kKHK3zb0Gv1TydvXmpYOHlelyUvI2TGmK/aL3E5yct4Yi901lt/yDkv/s3H66XPAXLSOs5XM9LjfyLfE5CmAp0gBaGymKXM4jBn9W8rb15tPKdDkp+f6n1Hq/WMIJTs479iJXr0lWLwGxS3r8SPRJuSBxPb+sMs/jcjP/Jm4jwFKkAbQ2UhS57aklKW5bb76vTJeTku9/Si33i6Wc4OS8Yy9yNzzbY8ibl77Wr+pvBm9bLsgIa/kcj8uN1I/BPig+RwEsRRpAayNFkdueVy6bj0fF7evJSwb3KNPkpOT7n1LL/eLzSr6/3h1zkauletfrxn1+yX9+br9aNuvHTRPX88sq0z8uN/O9cfsAliQNoLWRosjdOI8teft6865lmpyUfN9TarVfvGVZxsdoo2Mucu9ZdsurDX6l5D8/t6eVHTLCWj7143Izj4nPTwBLkgbQ2khR5G6c25U+z4Z33uPLNDkp+b6n1GK/qI/v95R8X0twrEVu1xOc1Lx7yX++Bx9bdkhczy+rTPu43Mx3DG6J2wewJGkArY0URe7m+Uclb2NPvqVMk5OS73tKLfaLDyj5fpbiGIvciwevXXbPVNt1GX9ddvh+XM0Ia3kPP//vDR4Yn5sAliYNoLWRosjdPPW7Lj1fjuAFgzuU9jkp+b6nNPZ+8ZqDXyv5fpbiGIvc+5Td86qDqyXfxtx+f3C3skPien5ZQ55ab2ZG9aQu71fq/9myfQBLkgbQ2khR5C7OZ5W8nb2oj90blPY5Kfm+pzT2ftHjSTIu49iK3FPK5fLIsikS8Xbm9mNlc4HyCzPCWv7vS77/qdTf/UfG5ySApUoDaG2kKHIXp154+69K3tZePLq0z0nJ9zulMfeLhw7+tOT7WJJjKnK/WDbvkF4mn13y7fTgG8qOiev5ZQ255+AzB39Qb25Cfz74sHIucdsAliYNoLWRoshdnNsPfqbkbe3FR5b2OSn5fqc01n5RT3Dy3SXf/tIcS5Gra8/blculPobPLfm2evDEsmNGXMvfcPAlZZpC91ODt43PRQBLlwbQ2khR5HbLl5a8rb3Y+cXjATkp+X6nNNZ+8YEl3/YSHUuR++Ry+dRrJ9ZrKMbb6sHHlB0T1/NDXEstdCeDF9WbH9lvDf7d4C5lS+L2ACxNGkBrI0WR2y3vXfK29mKn61YdmJOS73dKY+wX9SQUv1HybV/W75bNxwHjfErHUOSeXTbvdl82jyr5tnqx6zXwWqzl13PXsjlxzNPLYfv7Xwx+YvAJg9eOzz8AxyQNoLWRosjtlvuXzXdD4vb2oH5UsHVOSr7fKY2xX3xZybe7j38++OYt8yktvcj92uB+Zb/8m5JvrwcvHbxN2TFxPT/ETXL3sim+9Z3PWux+umwuol7/MuIPy+bjmPWf9f/X+U+WzV8M1Y9rP7xsPsZ6YeL2ACxNGkBrI0WR2y31FP+/UPL29uDHB69U2uak5Pud0qH7xd8p4+zn9ayEdV+o7ybFfzelJRe5euKgv1/2z38s+TZ7UPevh5Qd02At3zX145GvN3jg4I2u/bP+/7vE5xiAtUgDaG2kKHK75xklb28P6nXu6vXuWuak5Pud0iH7xa2D7y/5Ni+rFpC3LZvU7Yn/fkpTFrmvLfn+D/HpZf/UU/v/UMm32YOzwb3Kjonr+SHmTtwegKVJA2htpChyu+dJJW9vD/6obL4X0zInJd/vlA7ZLz605NvbRy0017OmIveNJd//vp5Z9vte3PW8yuA3S77dHtSPKG49Gci2NFjL9058bgFYmzSA1kaKIrd7Pqrk7e1BfQF559I2JyXf75T23S/qCU5+veTbu6x61r77lFdkLUXunct419x7Ydlc++yQ1O+q/lnJt92Dehzu/BcqcT0/xNyJ2wOwNGkArY0URW73vHvJ29uD+kL7AaVtTkq+3yntu1+MdYKTjyi3zRqKXC2uv1ryfe+j7qM7nwjkJqkfbf3rkm+/B5f6iHODtXzvxOcWgLVJA2htpChyu6eeMKN+Typu89zq4/dmpW1OSr7fKe2zX9Sz7o2xb/9g2XzP7nyOvcjVsxU+q+T73Vd9N3uM1NP7x9vuxc8O7lh2TFzPDzF34vYALE0aQGsjRZHbPfVjXWN9zGxM9fGrj2PLnJR8v1O67H5Ri9fzSr6dy6rX0nqrknPsRe5TS77PfT25jJcPL/n2e/G/y55Fbu7E5xaAtUkDaG2kKHK7p57IoJ5YJG7z3BS5nPpRyHgb+/jysj3HXOTeafCXJd/nPn60jPv9zU8p+T56sXeRO9TcidsDsDRpAK2NFEVu99Qi93slb/PcFLnb5l6D/1PybVxWPUlKvaDythxrkbt32VwYOt7fPn578AZl3JyUfD+9qD/vzqW1wVq+d+JzC8DapAG0NlIUud1zp8HPl7zNc/vjwWuVtjkp+X6ndJn94itL/vP7+MflxjnGIjfm9+JeOnjXMn4+u+T76kV9t36vyw8cau7E7QFYmjSA1kaKIrd76sem6sen4jbP7VIvIPfMScn3O6Vd94t6ZsQxTkjzPWVTbG6UYyxyY34vrn4EskXGvjj5mOpxeKN3cFMarOV7Jz63AKxNGkBrI0WR2z29FrnfLYpcTT3ByfNL/rOXVU9oc9FZQI+tyNXvxdUTu8T72cd/G9xS2qT+3PH+elHX0QeVHRPX80PMnbg9AEuTBtDaSFHkdk+vRe7nyiVOsrBnTkq+3yntsl+MdUbDzysX55iK3Jjfi6un4H+N0i5PKfk+e1Gvb/d2Zcc0WMv3TnxuAVibNIDWRooit3tqWaovVOM2z62+C9XqHZDrOSn5fqd00X5xz8FvlvznLqte1HmXInIsRa5+fPRbS779ffzB4KGlbb6o5PvtyePKjonr+SHmTtwegKVJA2htpChyu+eVBy8seZvn9szSPicl3++ULtovxjrByXuV3XIsRW7M78V9YGmfx5d8vz35hLJjGqzleyc+twCsTRpAayNFkds9dy19XkfuK0r7nJR8v1O62X7x9mWcE5x8W7n5CU7O5xiK3Jjfi/vCMk1OSr7vnnxp2TFxPT/E3InbA7A0aQCtjRRFbvfUj9z1WOQ+ubTPScn3O6Ub7Rd3KJuLTsf//rLq4/omZfcsvcjV78W9qOTb3cf3lc3jMEU+tuT778mzy45psJbvnfjcArA2aQCtjRRFbve80eDPSt7mub1/aZ+Tku93SjfaLz6m5P92H59eLpclF7kxvxf3a4PXKdOlXtsvbkNP6klj6kewL0xczw8xd+L2ACxNGkBrI0WR2z0PH/xlyds8p/qRwoeV9jkp+b6ntG2/uM/gt0r+by+rXuT91crlsuQiV6/xFm9vH3XdqB/PnDKPHPxNydvSi/pR1TcuO6TBWr534nMLwNqkAbQ2UhS53fNuJW/v3F5SdjvL4qE5Kfm+p7Rtv3hyyf/dPurjetkstcj9vTLe9+L+VZk+DynjbX8rO71DHtfzQ8yduD0AS5MG0NpIUeR2z4eVvL1z+6HS/tIDNScl3/eU4n5Rr9c1xglO/mvZL0sscmN+L+5pZZ7crWwucxC3pydfUnZIg7V878TnFoC1SQNobaQocrvns0re3rl9dZkmJyXf95TO7xevVMY5wUl9N/P1y35ZWpEb83txPzm4S5kn9bHv8VqO5/3U4NZyQeJ6foi5E7cHYGnSAFobKYrc7vmGkrd3bvVdwilyUvJ9T+n8fjHWmQs/qeyfpRW5f1vybezj98tmzZgzzyh5u3pSv0f7puWCNFjL9058bgFYmzSA1kaKIrdb6t+wj/Eu0JjqRwvfvEyTk5Lvf0rX94vXHvzOln9/WT8xuGPZP0sqcmN+L+59y/x5Qsnb1Zt/XS5IXM8PMXfi9gAsTRpAayNFkdstrz743ZK3d04/VzYfNZsiJyXf/5S+s2zyH7f8u8v667I5++EhWUqRu1cZ73txn1P6yPuUvG29+cFyQRqs5XsnPrcArE0aQGsjRZHbLfXkGr2d9vyrynQ5Kfn+p/T0snlnqZaw+O8u66nl8CyhyNXvxT2z5D+7j+8o0/2lwUV5YBnvHcZW6va9WblJ4np+iLkTtwdgadIAWhspitxu+Zclb+vc3qtMl5OS739Kzxv82Jb5Zf3fwX3L4VlCkRvre3H1Itf1jJe9pBbK+m503M7ePKncJA3W8r0Tn1sA1iYNoLWRosjtlt5OdPLiwV3LdDkpeRum9NIts33UE6WMkd6L3Fjfi/uzsnk3urd8Tcnb2purZfOR7K2J6/kh5k7cHoClSQNobaQochfnVQa/XvK2zumpZdqclLwNS/MjZbyPB/Zc5Or34l5Y8p/Zx0eVPlMvuh23tUc3/P01WMv3TnxuAVibNIDWRooid3HeofT3/bj3KNPmpORtWJJ6Svi3LuOl1yI35vfibnQfPaSevfSPS97m3vxi2fxFUEpczw8xd+L2ACxNGkBrI0WRuzj1uy5xO+dU32151TJtTkrejiX5D2Xc9FrkPrnk/3Yf9fuIr1b6zreVvN09+oSyJQ3W8r0Tn1sA1iYNoLWRosjdPPVaYy8oeTvn9Nll+pyUvB1LUb+rVD9uOGZ6LHLvWMb5Xly9zMYblf7zESVve4/q91nTyWLien6IuRO3B2Bp0gBaGymK3M3z6JK3cU5/UuZ5kX1S8rYsxYeW8dNbkRvre3H1pDKPKctI/XjlS0r+GXr05BLSYC3fO/G5BWBt0gBaGymK3M3zzSVv45zq2TPnyEnJ27IEP1A23xsbOz0VuTG/F/f4sqx8U8k/Q4/q9Q8fW84lrueHmDtxewCWJg2gtZGiyN049YK+f17yNs6lnrDj75Z5clLy9vSuPnatfl89Fbmxvhf3rMGtZVl5ZMk/R69+o5y7hmGDtXzvxOeWfZXNR9HvHOcAvUsDaG2kKHI3ztNK3r45/bcyX05K3p7efWFpl16K3NuXcb4X90uD1yrLSy2e/7Pkn6dX3102ZSet54foIHcYfPDgJwbvFrcPoHdpAK2NFEVue96i9PV7qS/WH17my0nJ29SzFw1es7TL3EXuy8vm5/vlLf/usv6otHvncop8SMk/U8++ttT/Mf5avnfic8uuhty5bH7/P15v5ppHx/8OoHdpAK2NFEVue7695G2bUzy5xdQ5KXmbevYBpW3mLnL15Bn1+5Jxvo8PL8tOvUzCGCd6mdK/j+v5IWbI3QcfM/iFkn82RQ5YnDSA1kaKIpfzQSVv15zqmfler8ybk5K3q1fPLm1OcHI+cxe5P9wy28dXlePIPyv5Z+vd35a5uROfW26kbM4U+imDX6t/7AYUOWBx0gBaGymK3G3zuoP/W/J2zenjyvw5KXm7evSnZbNPt87cRW4M/33wyuU4Ur939jMl/4y9+0+DV4lr+2VNkDcZfFnZbW1U5IDFSQNobaQocq/IKw2+t+RtmlM9ff7ty/w5KXnbejTVxdKXXuTqRdIfUI4r71Xyz7kEzy+bojRb4nPLteeXeiKZdx48vWyuXxm3+0YUOWBx0gBaGymK3CvylSVvz5z+ePCg0kdOSt6+3tTv69STL0yRJRe5vxq8Wzm+3FL6+27rrn5n8NGDW+I6v4uRc8+y2ZYfLnk7d6HIAYuTBtDaSFHkNqnf+4jbMrd/XvrJScnb15v3LNNlyUWu7uvHmjcum7Nwxp95KZ47eKcyferlA9528DWDF5e8XZehyAGLkwbQ2khR5Er51JK3Y27fWPrKScnb2JPTMm2WWuSeUdqfCGbufELJP/fS1IuzP2pwh7jub7Nn6kfJHzZ4Qhn3WnyKHLA4aQCtjZQ1F7n6Qqa3j1NWPzV49dJXTkrezl78weD+ZdosscjVk4G0vLZeL6nfKa0X3o4//xLVglXfQX1IGefENPcZPHrwRYP/UfL9jUGRAxYnDaC1kbLWIvfA0ueLvd8cvGHpLyclb2sv5vio4NKKXL1cQX33ZS15g7LbGRaX4m8GPz14yuBfDN6ubNaJe5XN90LPu0vZFLb67+vHJT9i8BWD7y+b7+LF2x6bIgcsThpAayNlbUWufqysXgD5t0q+77nVF9vvUPrMScnb24P64vZVy/RZWpH7kLK+PHbw1yX/Lo7FX5bN99l+fvBz59ST/vz24C+2/JkpKHLA4qQBLEFZV5F7l7I5mUC8zx7UF11TnqzjsjkpeZvnVl+k1+8RHZx4XFykLKvIfWlZbz6t5N8HbSlywOKkAUzpgBx7kavv1rz34Dkl31cvaol739J3Tkre7rl9fbmWeDxc1h5ZSpH7vrK5WPaa89SSfy+0o8gBi5MGsATlOItc/Y7I2wyeVDYneIj30ZP6ccp/VPrPScnbPqffH7xeGSnxuLhIWUaR+40y4u9owaknCfnOkn8/tKHIAYuTBjClA9JbkasX9N019QLA9eyOr182X/7/xME3DK6UfLs9qt/Te8eyjJyUvP1z+pflXOLxcFl7pPciV78/9cgi11P/cqee7CP+nhifIgcsThrAEpT+ilz98n69hlpVLw1Qr3H0Odc8sWwuWFv/3bcO/vvgBYM/Offnl6KepONBZTk5KflnmEs9bXq9gPFoicfFRUr/Re7ji8Tcc/CTJf+uGJciByxOGsCUDkhvRW4Nnj64R1lWTkr+OebwV2XLu5jxeLisPdJzkXtakRvl3sU7c60pcsDipAEsQVHkplR/z/Xjn/USCEvLSck/zxzqO7KjJx4XFyn9Frn/Vfq7mHxvuevgO0r+3TGOx8TjBaB3aQBTOiCK3DT+5+ARZbk5Kflnmlr9TmG90HFKPB4ua4/0WOT+YPBmRXbJncrm4trxd8j+zgbfNLh3PL4AepcGsARFkWvtTwePH9y5LDsnJf9sU/tnpVHicXGR0meR6/0SFj3mU8txXzR8CvXi4188eHA8TgCWIg1gSgdEkWunfhfuWN4hOSn555vSc8vmLKVbE4+Hy9ojvRW5ejIg2S+PKZtLNcTfKTf3C2VzUp37xuMJYGnSAJagKHIt/ODgXctx5aTkn3Mq9VT6b10aJh4XFyl9FbnvLiOfxXOFqZcweWbJv1tuqz5XPGfw3mVzfb6XJx4fAEuTBjClA6LIjed5g/coyzyZyUU5KfnnncqXlgsSj4fL2iO9FLlfH7x2kYNybR+ox+1Hlc13MePvee3qO5b145MPj8cOwDFIA1iCosgd6g/L5iLk71SOOycl/+xT+NXB3UrjxOPiIqWPIvfng7crMnZet2zOjlrfCY6/8zWp1+f8zsEHlwuOwXh8ACxNGsCUDogid3n1WmY/NfjkwQPLOnJS8u9hCvVF5IWJx8Nl7ZEeitzHFhklcX+4tk+81eC/lPUVunoJi39XnLwEWJE0gCWoT9ZFkdtF/dvpnxx8Rtl8X+sYPz55s5yU/Dtp7fvKTU5wMmbicXGRMn+Re2qRqXK90P1xyY/DsagnLvm8wTsMbi2XTDw+AJYmDWBKB0SR2+6PBlcGTxt8WNn8ntack5J/Ry3VyzY8pOyYeDxc1h6Zs8j9eFn+5Sy6StwfthnypoPPHryg/pGFq38xVa9t+emDvze4Q/x5AdYkDWAJSn9F7ncGPzD4xcHVwe8P/mzLfzeW+oLmNwc/O/jmwacN3nPwJoPbF7meJ5b8u2vpc8uEicfFRcrmxDZxm6dQj483LjJnXm3w6MFXDl5Y8mPUo/rx0F8tm+/zfni5xF+S7JJ4fAAsTRrAlA5Ib0Wuntr6el59cP/BW5TNyUQeO/igsjmzXP0OR/3b5K8ePPnaP79p8D1lczr26+o7J08dfG3ZvPCqH42s3y16v8G7lM113m76RX55eep31Z5bbvu7beF7y6ZQv0a5ROLxcFl7pBbb7y95+1u5vl/XY0BGTtwfdlU2p+B/x7K5sHh9jOrZHV9ab3JG9QLn9cyb/6Ns1rxa3OrHQ//2cgEx8ecCWJs0gCUo/RW5WrxEJk08Li5L1p1z+8FdB29TNn/x8aTBtw5+vmze9a/fsaslK655+6gfPa7vzr5o8CODbxx8Ztncbz2T6T3LhInHA8DSpAFM6YAocrL4xOPhsmTdifvD2Ia8Ztl8XPv/G7zr4AMH/6Rs3smrny64kfpR708qm4JW/8w/KJt3AOsnCe5XRroQfNxegLVJA1iCosiJpOMCAFiPNIApHRBFThafeDwAAOwqDWAJiiInko4LAGA90gCmdEAUOVl84vEAALCrNIAlKIqcSDouAID1SAOY0gFR5GTxiccDAMCu0gCWoChyIum4AADWIw1gSgdEkZPFJx4PAAC7SgNYgqLIiaTjAgBYjzSAKR0QRU4Wn3g8AADsKg1gCYoiJ5KOCwBgPdIApnRAFDlZfOLxAACwqzSAJSiKnEg6L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      • div (class="awdiv", style="left:68.05pt; top:123.3pt;")
        • div (class="awdiv", style="left:230.45pt; clip:rect(0pt,236.49pt,329.04pt,0.31pt);")
        • div (class="awdiv", style="left:19.2pt; top:5pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): celu odzwierciedlenia wpływu czynników
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): makroekonomicznych na prognozowane
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): pogorszenie jakości portfela kredytowego w
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:34.82pt;"): wybranych branżach;
        • div (class="awdiv", style="left:5pt; top:51pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:6pt;"): ●
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:6.47pt;"): przeprowadziliśmy rekalkulację oczekiwanych
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:17.97pt;"): strat kredytowych na próbie ekspozycji
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:29.47pt;"): kredytowych;
        • div (class="awdiv", style="left:5pt; top:91.63pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:6pt;"): ●
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:6.47pt;"): wykonaliśmy procedury analityczne w zakresie
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:17.97pt;"): pokrycia portfela kredytowego oczekiwanymi
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:29.47pt;"): stratami kredytowymi i ich zmian w trakcie
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:40.97pt;"): badanego roku oraz przeniesienia ekspozycji
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:52.46pt;"): pomiędzy fazami;
        • div (class="awdiv", style="left:5pt; top:155.27pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:6pt;"): ●
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:6.47pt;"): wykonaliśmy analizę zdarzeń po dacie bilansu
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:17.97pt;"): pod kątem ewentualnej potrzeby dokonania
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:29.47pt;"): korekty szacunków oczekiwanych strat na datę
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:40.97pt;"): bilansową;
        • div (class="awdiv", style="left:5pt; top:207.41pt;")
          • span (class="awspan awtext001", style="font-size:10pt; color:#dc6900; left:0pt; top:6pt;"): ●
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:6.47pt;"): przeanalizowaliśmy wyniki przeprowadzonej
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:17.97pt;"): przez Zarząd analizy wrażliwości poziomu
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:29.47pt;"): odpisów z tytułu oczekiwanych strat
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:40.97pt;"): kredytowych na skutek pogorszenia bądź
          • span (class="awspan awtext003", style="font-size:10pt; left:14.2pt; top:52.46pt;"): poprawy parametrów ryzyka.
        • div (class="awdiv", style="left:5pt; top:271.04pt;")
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:6.33pt;"): Oceniliśmy również adekwatność i kompletność
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:17.83pt;"): ujawnień w jednostkowym sprawozdaniu
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:29.33pt;"): finansowym zgodnie z obowiązującymi
          • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:40.82pt;"): standardami rachunkowości.
        • div (class="awdiv", style="left:-0.31pt; top:0pt; width:0pt; height:328.04pt; border-left:solid 0.75pt #ffffff;")
        • div (class="awdiv", style="left:230.14pt; top:0pt; width:0pt; height:328.04pt; border-left:solid 0.75pt #ffffff;")
        • div (class="awdiv", style="left:466.94pt; top:0pt; width:0pt; height:328.04pt; border-left:solid 0.75pt #ffffff;")
        • div (class="awdiv", style="left:-0.31pt; top:328.04pt; width:467.88pt; height:0pt; border-top:solid 0.75pt #e36c09;")
        • div (class="awdiv", style="top:346.16pt;")
        • span (class="awspan awtext003", style="color:#d04a02; left:0pt; top:10.89pt;"): Odpowiedzialność Zarządu i Rady Nadzorczej za jednostkowe sprawozdanie finansowe
        • div (class="awdiv", style="left:-1.45pt; top:352.16pt; width:479.1pt; height:0pt; border-top:solid 0.75pt #d04a02;")
        • div (class="awdiv", style="top:376.46pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Zarząd Banku jest odpowiedzialny za sporządzenie, na podstawie prawidłowo prowadzonych ksiąg
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): rachunkowych, rocznego jednostkowego sprawozdania finansowego, które przedstawia rzetelny i jasny
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): obraz sytuacji majątkowej i finansowej i wyniku finansowego Banku zgodnie z Międzynarodowymi
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:34.82pt;"): Standardami Sprawozdawczości Finansowej zatwierdzonymi przez Unię Europejską, przyjętymi zasadami
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:46.32pt;"): (polityką) rachunkowości oraz z obowiązującymi Bank przepisami prawa i statutem, a także za kontrolę
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:57.82pt;"): wewnętrzną, którą Zarząd Ba
        • span (class="awspan awtext003", style="font-size:10pt; left:130.06pt; top:57.82pt;"): nku
        • span (class="awspan awtext003", style="font-size:10pt; left:148.96pt; top:57.82pt;"): uważa za niezbędną, aby umożliwić sporządzenie jednostkowego
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:69.32pt;"): sprawozdania finansowego niezawierającego istotnego zniekształcenia spowodowanego oszustwem lub
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:80.82pt;"): błędem.
        • div (class="awdiv", style="top:474.45pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Sporządzając jednostkowe sprawozdanie finansowe Zarząd Banku jest odpowiedzialny za ocenę zdolności
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): Banku do kontynuowania działalności, ujawnienie, jeżeli ma to zastosowanie, spraw związanych z
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): kontynuacją działalności oraz za przyjęcie zasady kontynuacji działalności jako podstawy rachunkowości, z
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:34.82pt;"): wyjątkiem sytuacji kiedy Zarząd Banku albo zamierza dokonać likwidacji Banku, albo zaniechać
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:46.32pt;"): prowadzenia działalności albo nie ma żadnej realnej alternatywy dla likwidacji lub zaniechania działalności.
        • div (class="awdiv", style="top:537.95pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Zarząd Banku oraz członkowie Rady Nadzorczej są zobowiązani do zapewnienia, aby jednostkowe
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): sprawozdanie finansowe spełniało wymagania przewidziane w Ustawie o rachunkowości. Członkowie Rady
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): Nadzorczej są odpowiedzialni za nadzorowanie procesu sprawozdawczości finansowej.
      • div (class="awdiv awpage", style="width:595.3pt; height:841.9pt;")
      • div (class="awdiv", style="left:68.05pt; top:791.25pt; clip:rect(0pt,527.25pt,23.3pt,-68.05pt);")
        • span (class="awspan awtext003", style="font-size:9.5pt; left:470.92pt; top:0.31pt;"): 9
      • div (class="awdiv", style="left:34.05pt; top:28.35pt;")
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", style="left:0pt; top:0pt; width:111.12pt; height:93.83pt;")
      • div (class="awdiv", style="left:68.05pt; top:123.3pt;")
        • span (class="awspan awtext003", style="color:#d04a02; left:0pt; top:4.89pt;"): Odpowiedzialność biegłego rewidenta za badanie jednostkowego sprawozdania
        • span (class="awspan awtext003", style="color:#d04a02; left:0pt; top:18.69pt;"): finansowego
        • div (class="awdiv", style="left:-1.45pt; top:0pt; width:479.1pt; height:0pt; border-top:solid 0.75pt #d04a02;")
        • div (class="awdiv", style="top:38.1pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Naszymi celami są uzyskanie racjonalnej pewności czy jednostkowe sprawozdanie finansowe jako całość
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): nie zawiera istotnego zniekształcenia spowodowanego oszustwem lub błędem oraz wydanie sprawozdania
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): z badania zawierającego naszą opinię. Racjonalna pewność jest wysokim poziomem pewności, ale nie
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:34.82pt;"): gwarantuje, że badanie przeprowadzone zgodnie z KSB zawsze wykryje istniejące istotne zniekształcenie.
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:46.32pt;"): Zniekształcenia mogą powstawać na skutek oszustwa lub błędu i są uważane za istotne, jeżeli można
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:57.82pt;"): racjonalnie oczekiwać, że pojedynczo lub łącznie mogłyby wpłynąć na decyzje ekonomiczne użytkowników
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:69.32pt;"): podjęte na podstawie jednostkowego sprawozdania finansowego.
        • div (class="awdiv", style="top:124.59pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Zakres badania nie obejmuje zapewnienia co do przyszłej rentowności Banku ani efektywności lub
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): skuteczności prowadzenia jego spraw przez Zarząd Banku obecnie lub w przyszłości.
        • div (class="awdiv", style="top:153.59pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Podczas badania zgodnego z KSB stosujemy zawodowy osąd i zachowujemy zawodowy sceptycyzm, a
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): także:
        • div (class="awdiv", style="top:182.59pt;")
        • div (style="left:0pt; top:0pt;")
        • span (class="awspan awtext001", style="font-size:10pt; color:#d04a02; left:0pt; top:0pt;"): ●
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:0.47pt;"): identyfikujemy i szacujemy ryzyka istotnego zniekształcenia jednostkowego sprawozdania finansowego
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:11.97pt;"): spowodowanego oszustwem lub błędem, projektujemy i przeprowadzamy procedury badania
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:23.47pt;"): odpowiadające tym ryzykom i uzyskujemy dowody badania, które są wystarczające i odpowiednie, aby
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:34.97pt;"): stanowić podstawę dla naszej opinii. Ryzyko niewykrycia istotnego zniekształcenia wynikającego z
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:46.46pt;"): oszustwa jest większe niż tego wynikającego z błędu, ponieważ oszustwo może dotyczyć zmowy,
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:57.96pt;"): fałszerstwa, celowych pominięć, wprowadzenia w błąd lub obejścia kontroli wewnętrznej;
        • div (class="awdiv", style="top:257.72pt;")
        • div (style="left:0pt; top:0pt;")
        • span (class="awspan awtext001", style="font-size:10pt; color:#d04a02; left:0pt; top:0pt;"): ●
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:0.47pt;"): uzyskujemy zrozumienie kontroli wewnętrznej stosownej dla badania w celu zaprojektowania procedur
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:11.97pt;"): badania, które są odpowiednie w danych okolicznościach, ale nie w celu wyrażenia opinii na temat
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:23.47pt;"): skuteczności kontroli wewnętrznej Banku;
        • div (class="awdiv", style="top:298.36pt;")
        • div (style="left:0pt; top:0pt;")
        • span (class="awspan awtext001", style="font-size:10pt; color:#d04a02; left:0pt; top:0pt;"): ●
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:0.47pt;"): oceniamy odpowiedniość zastosowanych zasad (polityki) rachunkowości oraz zasadność szacunków
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:11.97pt;"): księgowych oraz powiązanych ujawnień dokonanych przez Zarząd Banku;
        • div (class="awdiv", style="top:327.5pt;")
        • div (style="left:0pt; top:0pt;")
        • span (class="awspan awtext001", style="font-size:10pt; color:#d04a02; left:0pt; top:0pt;"): ●
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:0.47pt;"): wyciągamy wniosek na temat odpowiedniości zastosowania przez Zarząd Banku zasady kontynuacji
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:11.97pt;"): działalności jako podstawy rachunkowości oraz, na podstawie uzyskanych dowodów badania, czy
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:23.47pt;"): istnieje istotna niepewność związana ze zdarzeniami lub warunkami, które mogą poddawać w
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:34.97pt;"): znaczącą wątpliwość zdolność Banku do kontynuacji działalności. Jeżeli dochodzimy do wniosku, że
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:46.46pt;"): istnieje istotna niepewność, wymagane jest od nas zwrócenie uwagi w sprawozdaniu biegłego
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:57.96pt;"): rewidenta na powiązane ujawnienia w jednostkowym sprawozdaniu finansowym lub, jeżeli takie
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:69.46pt;"): ujawnienia są nieadekwatne, modyfikujemy naszą opinię. Nasze wnioski są oparte na dowodach
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:80.96pt;"): badania uzyskanych do dnia sporządzenia sprawozdania biegłego rewidenta, jednakże przyszłe
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:92.46pt;"): zdarzenia lub warunki mogą spowodować, że Bank zaprzestanie kontynuacji działalności;
        • div (class="awdiv", style="top:437.13pt;")
        • div (style="left:0pt; top:0pt;")
        • span (class="awspan awtext001", style="font-size:10pt; color:#d04a02; left:0pt; top:0pt;"): ●
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:0.47pt;"): oceniamy ogólną prezentację, strukturę i zawartość jednostkowego sprawozdania finansowego, w tym
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:11.97pt;"): ujawnienia, oraz czy jednostkowe sprawozdanie finansowe przedstawia będące ich podstawą
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:23.47pt;"): transakcje i zdarzenia w sposób zapewniający rzetelną prezentację.
        • div (class="awdiv", style="top:477.77pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Komunikujemy się z Komitetem Audytu Banku odnośnie, między innymi, do planowanego zakresu i czasu
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): przeprowadzenia badania oraz znaczących ustaleń badania, w tym wszelkich znaczących słabości kontroli
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): wewnętrznej, które zidentyfikujemy podczas badania.
        • div (class="awdiv", style="top:518.27pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Składamy Komitetowi Audytu Banku oświadczenie, że przestrzegaliśmy stosownych wymogów etycznych
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): dotyczących niezależności oraz komunikujemy wszystkie powiązania i inne sprawy, które mogłyby być
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): racjonalnie uznane za stanowiące zagrożenie dla naszej niezależności, a tam gdzie ma to zastosowanie,
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:34.82pt;"): informujemy o działaniach podjętych w celu wyeliminowania tych zagrożeń oraz zastosowanych
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:46.32pt;"): zabezpieczeniach.
        • div (class="awdiv", style="top:581.76pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Spośród spraw komunikowanych Komitetowi Audytu Banku ustaliliśmy te sprawy, które były najbardziej
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): znaczące podczas badania jednostkowego sprawozdania finansowego za bieżący okres i dlatego
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): uznaliśmy je za kluczowe sprawy badania. Opisujemy te sprawy w naszym sprawozdaniu biegłego
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:34.82pt;"): rewidenta, chyba że przepisy prawa lub regulacje zabraniają publicznego ujawnienia na ich temat lub gdy,
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:46.32pt;"): w wyjątkowych okolicznościach, ustalimy, że kwestia nie powinna być komunikowana w naszym
      • div (class="awdiv awpage", style="width:595.3pt; height:841.9pt;")
      • div (class="awdiv", style="left:68.05pt; top:791.25pt; clip:rect(0pt,527.25pt,23.3pt,-68.05pt);")
        • span (class="awspan awtext003", style="font-size:9.5pt; left:465.63pt; top:0.31pt;"): 10
      • div (class="awdiv", style="left:34.05pt; top:28.35pt;")
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", style="left:0pt; top:0pt; width:111.12pt; height:93.83pt;")
      • div (class="awdiv", style="left:68.05pt; top:123.3pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): sprawozdaniu, ponieważ można byłoby racjonalnie oczekiwać, że negatywne konsekwencje przeważyłyby
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): korzyści dla interesu publicznego takiego ujawnienia.
        • div (class="awdiv", style="top:29pt;")
        • span (class="awspan awtext003", style="color:#d04a02; left:0pt; top:10.89pt;"): Inne informacje, w tym sprawozdanie z działalności
        • div (class="awdiv", style="left:-1.45pt; top:35pt; width:479.1pt; height:0pt; border-top:solid 0.75pt #d04a02;")
        • div (class="awdiv", style="top:59.3pt;")
        • span (class="awspan awtext004", style="font-size:10pt; left:0pt; top:0.33pt;"): Inne informacje
        • div (class="awdiv", style="top:76.8pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Na inne informacje składają się:
        • div (class="awdiv", style="top:94.29pt;")
        • div (style="left:0pt; top:0pt;")
        • span (class="awspan awtext001", style="font-size:10pt; color:#d04a02; left:0pt; top:0pt;"): ●
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:0.47pt;"): Sprawozdanie Zarządu z działalności Grupy Kapitałowej PKO Banku Polskiego S.A. za 2023 rok
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:11.97pt;"): sporządzone łącznie ze sprawozdaniem Zarządu z działalności PKO Banku Polskiego S.A.
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:23.47pt;"): („Sprawozdanie z działalności”) wraz z oświadczeniem o stosowaniu ładu korporacyjnego i
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:34.97pt;"): oświadczeniem na temat informacji niefinansowych, o którym mowa w art. 49b ust. 1 Ustawy
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:46.46pt;"): o rachunkowości, które są wyodrębnionymi częściami tego Sprawozdania z działalności,
        • div (class="awdiv", style="top:157.93pt;")
        • div (style="left:0pt; top:0pt;")
        • span (class="awspan awtext001", style="font-size:10pt; color:#d04a02; left:0pt; top:0pt;"): ●
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:0.47pt;"): inne dokumenty składające się na Raport Roczny za rok obrotowy zakończony 31 grudnia 2023 r.
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:11.97pt;"): („Raport roczny”),
        • div (class="awdiv", style="top:187.07pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): (razem „Inne informacje”).
        • div (class="awdiv", style="top:204.57pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Inne informacje nie obejmują jednostkowego sprawozdania finansowego i sprawozdania biegłego
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): rewidenta na jego temat.
        • div (class="awdiv", style="top:233.57pt;")
        • span (class="awspan awtext004", style="font-size:10pt; left:0pt; top:0.33pt;"): Odpowiedzialność Zarządu i Rady Nadzorczej
        • div (class="awdiv", style="top:251.07pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Zarząd Banku jest odpowiedzialny za sporządzenie Innych informacji zgodnie z przepisami prawa.
        • div (class="awdiv", style="top:268.57pt;")
        • div (style="left:0pt; top:0pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Zarząd Banku oraz członkowie Rady Nadzorczej są zobowiązani do zapewnienia, aby Sprawozdanie z
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): działalności wraz z wyodrębnionymi częściami spełniało wymagania przewidziane w Ustawie o
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): rachunkowości.
        • div (class="awdiv", style="top:309.06pt;")
        • span (class="awspan awtext004", style="font-size:10pt; left:0pt; top:0.33pt;"): Odpowiedzialność biegłego rewidenta
        • div (class="awdiv", style="top:326.56pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Nasza opinia z badania jednostkowego sprawozdania finansowego nie obejmuje Innych informacji.
        • div (class="awdiv", style="top:344.06pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): W związku z badaniem jednostkowego sprawozdania finansowego naszym obowiązkiem wynikającym z
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): KSB jest przeczytanie Innych informacji, i czyniąc to, rozważenie czy są one istotnie niespójne z
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): jednostkowym sprawozdaniem finansowym, z naszą wiedzą uzyskaną w trakcie badania, lub w inny
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:34.82pt;"): sposób wydają się być istotnie zniekształcone. Jeżeli, na podstawie wykonanej pracy stwierdzimy istotne
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:46.32pt;"): zniekształcenie Innych informacji, jesteśmy zobowiązani poinformować o tym w naszym sprawozdaniu z
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:57.82pt;"): badania. Naszym obowiązkiem zgodnie z wymogami Ustawy o biegłych rewidentach jest również wydanie
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:69.32pt;"): opinii, czy Sprawozdanie z działalności zostało sporządzone zgodnie z przepisami oraz czy jest zgodne z
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:80.82pt;"): informacjami zawartymi w rocznym jednostkowym sprawozdaniu finansowym.
        • div (class="awdiv", style="top:442.05pt;")
        • div (style="left:0pt; top:0pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Ponadto jesteśmy zobowiązani do wydania opinii, czy Bank w oświadczeniu o stosowaniu ładu
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): korporacyjnego zawarł wymagane informacje oraz do poinformowania czy Bank sporządził oświadczenie
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): na temat informacji niefinansowych.
        • div (class="awdiv", style="top:482.55pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Ponadto jesteśmy zobowiązani do zbadania informacji finansowych zawartych w punkcie 5. Sprawozdania
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): z działalności zgodnie z zakresem opisanym w niniejszym sprawozdaniu z badania oraz wymogami ustawy
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): z dnia 29 sierpnia 1997 r. prawo bankowe („Prawo bankowe”).
        • div (class="awdiv", style="top:523.05pt;")
        • span (class="awspan awtext004", style="font-size:10pt; left:0pt; top:0.33pt;"): Oświadczenie na temat Innych informacji
        • div (class="awdiv", style="top:540.54pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Oświadczamy, że w świetle wiedzy o Banku i jego otoczeniu uzyskanej podczas naszego badania nie
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): stwierdziliśmy w Sprawozdaniu z działalności oraz pozostałych Innych informacjach istotnych
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): zniekształceń.
      • div (class="awdiv awpage", style="width:595.3pt; height:841.9pt;")
      • div (class="awdiv", style="left:68.05pt; top:791.25pt; clip:rect(0pt,527.25pt,23.3pt,-68.05pt);")
        • span (class="awspan awtext003", style="font-size:9.5pt; left:465.63pt; top:0.31pt;"): 11
      • div (class="awdiv", style="left:34.05pt; top:28.35pt;")
        • img (alt="Image should be here", class="awimg", 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", style="left:0pt; top:0pt; width:111.12pt; height:93.83pt;")
      • div (class="awdiv", style="left:68.05pt; top:123.3pt;")
        • span (class="awspan awtext004", style="font-size:10pt; left:0pt; top:0.33pt;"): Opinia o Sprawozdaniu z działalności
        • div (class="awdiv", style="top:17.5pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:6.33pt;"): Na podstawie wykonanej pracy w trakcie badania, naszym zdaniem, Sprawozdanie z działalności:
        • div (class="awdiv", style="top:46.17pt;")
        • div (style="left:0pt; top:0pt;")
        • span (class="awspan awtext001", style="font-size:10pt; color:#d04a02; left:0pt; top:0pt;"): ●
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:0.47pt;"): zostało sporządzone zgodnie z wymogami art. 49 Ustawy o rachunkowości oraz paragrafu 70
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:11.97pt;"): Rozporządzenia Ministra Finansów z dnia 29 marca 2018 r. w sprawie informacji bieżących
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:23.47pt;"): i okresowych przekazywanych przez emitentów papierów wartościowych oraz warunków uznawania za
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:34.97pt;"): równoważne informacji wymaganych przepisami prawa państwa niebędącego państwem członkowskim
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:46.46pt;"): („Rozporządzenie o informacjach bieżących”) oraz art. 111a ust. 1-2 Prawa bankowego;
        • div (class="awdiv", style="top:109.81pt;")
        • div (style="left:0pt; top:0pt;")
        • span (class="awspan awtext001", style="font-size:10pt; color:#d04a02; left:0pt; top:0pt;"): ●
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:0.47pt;"): jest zgodne z informacjami zawartymi w jednostkowym sprawozdaniu finansowym.
        • div (class="awdiv", style="top:127.45pt;")
        • span (class="awspan awtext004", style="font-size:10pt; left:0pt; top:0.33pt;"): Opinia o oświadczeniu o stosowaniu ładu korporacyjnego
        • div (class="awdiv", style="top:144.95pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Naszym zdaniem w oświadczeniu o stosowaniu ładu korporacyjnego Bank zawarł informacje określone w
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): paragrafie 70 ust. 6 punkt 5 Rozporządzenia o informacjach bieżących. Ponadto, naszym zdaniem,
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): informacje wskazane w paragrafie 70 ust. 6 punkt 5 lit. c-f, h oraz i tego Rozporządzenia zawarte w
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:34.82pt;"): oświadczeniu o stosowaniu ładu korporacyjnego są zgodne z mającymi zastosowanie przepisami oraz
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:46.32pt;"): informacjami zawartymi w jednostkowym sprawozdaniu finansowym.
        • div (class="awdiv", style="top:208.44pt;")
        • span (class="awspan awtext004", style="font-size:10pt; left:0pt; top:0.33pt;"): Informacja na temat informacji niefinansowych
        • div (class="awdiv", style="top:225.94pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Zgodnie z wymogami Ustawy o biegłych rewidentach potwierdzamy, że Bank sporządził oświadczenie na
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): temat informacji niefinansowych, o którym mowa w art. 49b ust. 1 Ustawy o rachunkowości jako
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): wyodrębnioną część Sprawozdania z działalności.
        • div (class="awdiv", style="top:260.44pt;")
        • div (style="left:0pt; top:0pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:6.33pt;"): Nie wykonaliśmy żadnych prac atestacyjnych dotyczących oświadczenia na temat informacji
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:17.83pt;"): niefinansowych i nie wyrażamy jakiegokolwiek zapewnienia na jego temat.
        • div (class="awdiv", style="top:289.44pt;")
        • span (class="awspan awtext004", style="color:#d04a02; left:0pt; top:16.89pt;"): Sprawozdanie na temat innych wymogów prawa i regulacji
        • div (class="awdiv", style="left:-1.45pt; top:301.44pt; width:479.1pt; height:0pt; border-top:solid 0.75pt #d04a02;")
        • div (class="awdiv", style="top:325.73pt;")
        • span (class="awspan awtext004", style="font-size:10pt; left:0pt; top:0.33pt;"): Informacja o przestrzeganiu regulacji ostrożnościowych
        • div (class="awdiv", style="top:343.23pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Zarząd Banku jest odpowiedzialny za przestrzeganie obowiązujących regulacji ostrożnościowych
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): określonych w odrębnych przepisach, w szczególności za prawidłowe ustalenie współczynników
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): kapitałowych.
        • div (class="awdiv", style="top:383.73pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Współczynniki kapitałowe na dzień 31 grudnia 2023 r. zostały przedstawione w nocie
        • span (class="awspan awtext003", style="font-size:10pt; left:378.54pt; top:0.33pt;"): 66
        • span (class="awspan awtext003", style="font-size:10pt; left:389.66pt; top:0.33pt;"): jednostkowego
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): sprawozdania finansowego i obejmują współczynnik kapitału podstawowego Tier I, współczynnik kapitału
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): Tier I oraz łączny współczynnik kapitałowy.
        • div (class="awdiv", style="top:424.23pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Naszym obowiązkiem jest poinformowanie w sprawozdaniu z badania jednostkowego sprawozdania
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): finansowego, czy Bank przestrzega obowiązujących regulacji ostrożnościowych określonych w odrębnych
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): przepisach, w szczególności czy Bank ustalił prawidłowo współczynniki kapitałowe. Dla potrzeb niniejszej
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:34.82pt;"): informacji za odrębne przepisy rozumiemy Rozporządzenie Parlamentu Europejskiego i Rady (UE) nr
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:46.32pt;"): 575/2013 z dnia 26 czerwca 2013 r. w sprawie wymogów ostrożnościowych dla instytucji kredytowych i firm
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:57.82pt;"): inwestycyjnych, zmieniające rozporządzenie (UE) nr 648/2012, z późn. zm. ("CRR"), Prawo bankowe oraz
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:69.32pt;"): ustawę z dnia 5 sierpnia 2015 r. o nadzorze makroostrożnościowym nad systemem finansowym i
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:80.82pt;"): zarządzaniu kryzysowym w systemie finansowym („Ustawa o nadzorze makroostrożnościowym”).
        • div (class="awdiv", style="top:522.22pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Celem badania jednostkowego sprawozdania finansowego nie jest przedstawienie opinii o przestrzeganiu
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): obowiązujących regulacji ostrożnościowych określonych w odrębnych przepisach wymienionych powyżej,
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): w szczególności o prawidłowym ustaleniu współczynników kapitałowych i opinii takiej nie formułujemy.
        • div (class="awdiv", style="top:562.72pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): W oparciu o wykonaną przez nas pracę informujemy, że nie stwierdziliśmy:
      • div (class="awdiv awpage", style="width:595.3pt; height:841.9pt;")
      • div (class="awdiv", style="left:68.05pt; top:791.25pt; clip:rect(0pt,527.25pt,23.3pt,-68.05pt);")
        • span (class="awspan awtext003", style="font-size:9.5pt; left:465.63pt; top:0.31pt;"): 12
      • div (class="awdiv", style="left:34.05pt; top:28.35pt;")
        • img (alt="Image should be here", class="awimg", 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MLGsKUEHYNU4sYQ1zaYQxoAQCuxwClzXUqlgf7EEjaGs1yCjkEqYVVcm2CJ0gAAWonlLVLmupBKA/2JJWwMW0rQMUglbgxxbYM5pAEAtBKL2zbK3OxSaaA/sYSN4SyXoGOQSlgV1yZYojQAgFZiabuRWuaep8zNJZUG+hNL2Bi2lKBjkErcGOLaBnNIAwBoJRa2m1HmZpNKA/2JJWwMZ7kEHYNUwqq4NsESpQEAtBLL2kWUuVmk0kB/Ygkbw5YSdAxSiRtDXNtgDmkAAK3EorYLZW5yqTTQn1jCxnCWS9AxSCWsimsTLFEaAEArsaTtSpmbVCoN9CeWsDFsKUHHIJW4McS1DeaQBgDQSixol6HMTSaVBvoTS9gYznIJOgaphFVxbYIlSgMAaCWWs8t6eZn7O8pcY6k00J9YwsawpQQdg1TixhDXNphDGgBAK7GY7UOZay6VBvoTS9gYznIJOgaphFVxbYIlSgMAaCWWsn0pc02l0kB/Ygkbw5YSdAxSiRtDXNtgDmkAAK3EQnYIZa6ZVBroTyxhYzjLJegYpBJWxbUJligNAKCVWMYOpcw1kUoD/YklbAxbStAxSCVuDHFtgzmkAQC0EovYGJS50aXSQH9iCRvDWS5BxyCVsCquTbBEaQAArcQSNhZlblSpNNCfWMLGsKUEHYNU4sYQ1zaYQxoAQCuxgI1JmRtNKg30J5awMZzlEnQMUgmr4toES5QGANBKLF9ji2XuBe/LZcXCQJ9iCRvDlhJ0DFKJG0Nc22AOaQAArcTi1cLThzL33W9+a/mRf3Br+eG/P3jUtX+ykx9851tfxq2pOPUmlrAxnOUSdAxSCavi2gRLlAYA0EosXa3UMvcdDx5KySNvLc9758E7satYaNYqFqfexBI2hi0l6BikEjeGuLbBHNIAAFqJhaulZ9zrlvKcocw9/1FDOXmXlxcUdpNKzRrF4tSbWMLGcJZL0DFIJayKaxMsURoAQCuxbLWmzO0llZo1isWpN7GEjWFLCToGqcQd6k9+6HXT2gZzSAMAaCUWrSkoc5eWSs0axeLUm1jCxnCWS9AxSEWsimsTLFEaAEArsWRNRZm7lFRq1igWp97EEjaGLSXoGKQSt6/6TtwfPesR5bc+7mvT2gZzSAMAaCUWrCkpcztLpWaNYnHqTSxhYzjLJegYpEJWxbUJligNAKCVWK6mpsztJJWaNYrFqTexhI1hSwk6BqnEXdb5d+L+z0f81/Lij35aWttgDmkAAK3EYjWHl5e5hyhzN5FKzRrF4tSbWMLGcJZL0DFIxayKaxMsURoAQCuxVM1FmbupVGrWKBan3sQSNoYtJegYpBK3q1e8E/c1f/tO3HVxbYM5pAEAtBIL1ZyUuRtKpWaNYnHqTSxhY7hWfI5NKmhVXJtgidIAAFqJZWpuytxWqdSsUSxOvYklbAxbStAxSCXuIjd7J847cvQkDQCglVikeqDMJanUrFEsTr2JJWwMoQAdi1TUqrg2wRKlAQC0EktUL5S520ilZo1icepNLGFj2FKCjkEqcTeyyztx3pGjJ2kAAK3EAtUTZe5vpVKzRrE49SaWsDFsKUHHIBW2Kq5NsERpAACtxPLUG2Xu5VKpWaNYnHoTS9gYtpSgY5BKXPTyd+K+bbd34rwjR0/SAABaicWpR8pcLjVrFItTb2IJG8OWEnQMUnGr4toES5QGANBKLE29WnmZS6VmjWJx6k0sYWPYUoKOQSpx1+3zTpx35OhJGgBAK7Ew9WzFZS6VmjWKxak3sYSNYUsJOgapwFVxbYIlSgMAaCWWpd6ttMylUrNGsTj1JpawMWwpQccglbhD3onzjhw9SQMAaCUWpSVYYZlLpWaNYnHqTSxhY9hSgo7BlhL31mltgiVKAwBoJZakpVhZmUulZo1icepNLGFj2FKCjkEqcYe8E+cdOXqSBgDQSixIS7KiMpdKzRrF4tSbWMLGsKUEHYOtJS6uTbBEaQAArcRytDQrKXOp1KxRLE69iSVsDFtK0DFIJS6+u7aPuLbBHNIAAFqJxWiJVlDmUqlZo1icehNL2Bi2lKDFu1GJi2sTLFEaAEArsRQt1fky9/xHHpdYaNYqFqfexBI2hliCjsGmxH31aO/EXRfXNphDGgBAK7EQLdnLy9yDby3f+4jBWx2P4Wd7Gbe87PkPuLVrP/OIO4/ulx97r6MzlK7JxPUOWksDAGjldEshWrJn3Pv4nG4pNWsUi1NvYgkbQyxBxyCWrZbiegetpQEAtHK6pQzRnVRq1igWp97EEjaGWIKOQSxbLcX1DlpLAwBo5TSXBvqTSs0axeLUm1jCxhBL0DGIZauluN5Ba2kAAK2c5tJAf1KpWaNYnHoTS9gYYgk6BrFstRTXO2gtDQCgldNcGuhPKjVrFItTb2IJG0MsQccglq2W4noHraUBALRymksD/UmlZo1icepNLGFjiCXoGMSy1VJc76C1NACAVk5zaaA/qdSsUSxOvYklbAyxBB2DWLZaiusdtJYGANDKaS4N9CeVmjWKxak3sYSNIZagYxDLVktxvYPW0gAAWjnNpYH+pFKzRrE49SaWsDHEEnQMYtlqKa530FoaAEArp7k00J9UatYoFqfexBI2hliCjkEsWy3F9Q5aSwMAaOU0lwb6k0rNGsXi1JtYwsYQS9AxiGWrpbjeQWtpAACtnObSQH9SqVmjWJx6E0vYGGIJOgaxbLUU1ztoLQ0AoJXTXBroTyo1axSLU29iCRtDLEHHIJatluJ6B62lAQC0cppLA/1JpWaNYnHqTSxhY4gl6BjEstVSXO+gtTQAgFZOc2mgP6nUrFEsTr2JJWwMsQQdg1i2WorrHbSWBgDQymkuDfQnlZo1isWpN7GEjSGWoGMQy1ZLcb2D1tIAAFo5zaWB/qRSs0axOPUmlrAxxBJ0DGLZaimud9BaGgBAK6e5NNCfVGrWKBan3sQSNoZYgo5BLFstxfUOWksDAGjlNJcG+pNKzRrF4tSbWMLGEEvQMYhlq6W43kFraQAArZzm0kB/UqlZo1icehNL2BhiCToGsWy1FNc7aC0NAKCV01wa6E8qNWsUi1NvYgkbQyxBxyCWrZbiegetpQEAtHKaSwP9SaVmjWJx6k0sYWOIJegYxLLVUlzvoLU0AIBWTnNpoD+p1KxRLE69iSVsDLEEHYNYtlqK6x20lgYA0MppLg30J5WaNYrFqTexhI0hlqBjEMtWS3G9g9bSAABaOc2lgf6kUrNGsTj1JpawMcQSdAxi2WoprnfQWhoAQCunuTTQn1Rq1igWp97EEjaGWIKOQSxbLcX1DlpLAwBo5TSXBvqTSs0axeLUm1jCxhBL0DGIZauluN5Ba2kAAK2c5tJAf1KpWaNYnHoTS9gYYgk6BrFstRTXO2gtDQCgldNcGuhPKjVrFItTb2IJG0MsQccglq2W4noHraUBALRymksD/UmlZo1icepNLGFjiCXoGMSy1VJc76C1NACAVk5zaaA/qdSsUSxOvYklbAyxBB2DWLZaiusdtJYGANDKaS4N9CeVmjWKxak3sYSNIZagYxDLVktxvYPW0gAAWjnNpYH+pFKzRrE49SaWsDHEEnQMYtlqKa530FoaAEArp7k00J9UatYoFqfexBI2hliCjkEsWy3F9Q5aSwMAaOU0lwb6k0rNGsXi1JtYwsYQS9AxiGWrpbjeQWtpAACtnObSQH9SqVmjWJx6E0vYGGIJOgaxbLUU1ztoLQ0AoJXTXBroTyo1axSLU29iCRtDLEHHIJatluJ6B62lAQC0cppLA/1JpWaNYnHqTSxhY4gl6BjEstVSXO+gtTQAgFZOc2mgP6nUrFEsTr2JJWwMsQQdg1i2WorrHbSWBgDQymkuDfQnlZo1isWpN7GEjSGWoGMQy1ZLcb2D1tIAAFo5zaWB/qRSs0axOPUmlrAxxBJ0DGLZaimud9BaGgBAK6e5NNCfVGrWKBan3sQSNoZYgo5BLFstxfUOWksDAGjlNJcG+pNKzRrF4tSbWMLGEEvQMYhlq6W43kFraQAArZzm0kB/UqlZo1icehNL2BhiCToGsWy1FNc7aC0NAKCV01wa6E8qNWsUi1NvYgkbQyxBxyCWrZbiegetpQEAtHKaSwP9SaVmjWJx6k0sYWOIJegYxLLVUlzvoLU0AADWKxaatYrFqTexhI0hlqBjEMtWS/FYgtbSAABYr1ho1ioWp97EEjaGWIKOQSxbLcVjCVpLAwBgvWKhWatYnHoTS9gYYgk6BrFstRSPJWgtDQCA9YqFZq1icepNLGFjiCXoGMSy1VI8lqC1NAAA1isWmrWKxak3sYSNIZagYxDLVkvxWILW0gAAWK9YaNYqFqfexBI2hliCjkEsWy3FYwlaSwMAYL1ioVmrWJx6E0vYGGIJOgaxbLUUjyVoLQ0AoJX4Ypn+xMesldN8/bpufMvgufe/tfzQA24tz+/MD97/lvJjD75j+dm3uXMZytc43vrO5Rcfdffywne/dxnKz1H4pce8ZvmV932H8uKP/vprnnYbcX+EJUoDAGjldEtxoC/xMdvH6ZZytCSK3PJdVOQOFfd5mEMaAEArp1uKA32Jj1krp1sKVC8UueW7qMjF/RGWKA0AoJXTLcWBvsTHbB+nW8rRkihyy3dRkTtU3OdhDmkAAK2cbikO9CU+Zq2cbilQvVDklu+iIhf3R1iiNACAVk63FAf6Eh+zfZxuKUdLosgt30VF7lBxn4c5pAEAtHK6pTjQl/iYtXK6pUD1QpFbvouKXNwfYYnSAABaOd1SHOhLfMz2cbqlHC2JIrd8FxW5Q8V9HuaQBgDQyumW4kBf4mPWyumWAtULRW75LipycX+EJUoDAGjldEtxoC/xMdvH6ZZytCSK3PJdVOQOFfd5mEMaAEArp1uKA32Jj1krp1sKVC8UueW7qMjF/RGWKA0AoJXTLcWBvsTHbB+nW8rRkihyy3dRkTtU3OdhDmkAAK2cbikO9CU+Zq2cbilQvVDklu+iIhf3R1iiNACAVk63FAf6Eh+zfZxuKUdLosgt30VF7lBxn4c5pAEAtHK6pTjQl/iYtXK6pUD1QpFbvouKXNwfYYnSAABaOd1SHOhLfMz2cbqlHC2JIrd8FxW5Q8V9HuaQBgDQyumW4kBf4mPWyumWAtULRW75LipycX+EJUoDAGjldEtxoC/xMdvH6ZZytCSK3PJdVOQOFfd5mEMaAEArp1uKA32Jj1krp1sKVC8UueW7qMjF/RGWKA0AoJXTLcWBvsTHbB+nW8rRkihyy3dRkTtU3OdhDmkAAK2cbikO9CU+Zq2cbilQvVDklu+iIhf3R1iiNACAVk63FAf6Eh+zfZxuKUdLosgt30VF7lBxn4c5pAEAtHK6pTjQl/iYtXK6pUD1QpFbvouKXNwfYYnSAIBliC8+exC3MTrdUhzoS3zM9nG6Zd8YW7xPgLVJAwCWIb6w7UHcxuh0S3GgL/Exa+V0y/4zpbg9AEuTBgAsQ3xh2oO4jdHw3/zl4P8N/pzu1MflL+Njto/TLfvG2OJ9AqxNGgCwDPGFbQ/iNsKNxH1nanF7AJYmDQBYhvjCtAdxG1mnuF+0EO8TYG3SAIBliC9sexC3EW4k7jtTi9sDsDRpAMAyxBemPYjbyDrF/aKFeJ8Aa5MGACxDfGHbg7iNcCNx35la3B6ApUkDAJYhvjDtQdxG1inuFy3E+wRYmzQAYBniC9sexG2EG4n7ztTi9gAsTRoAsAzxhWkP4jayTnG/aCHeJ8DapAEAyxBf2PYgbiPcSNx3pha3B2Bp0gCAZYgvTHsQt5F1ivtFC/E+AdYmDQBYhvjCtgdxG+FG4r4ztbg9AEuTBgAsQ3xh2oO4jaxT3C9aiPcJsDZpAMAyxBe2PYjbCDcS952pxe0BWJo0AGAZ4gvTHsRtZJ3iftFCvE+AtUkDAJYhvrDtQdxGuJG470wtbg/A0qQBAMsQX5jCGOJ+to94my3E+wRYmzQAYBniC1toLe6Dh/iO+95yQ/F+W4jbA7A0aQDAMsQXv4eIL3Jhm/P7X/x3F3nG4FnDvvbd97ulfN29bymfffftPucet5RvH/6752zZT8/vq/F4AFibNABgGeIL4H1df+Gs0HGRuA8e4mZ5kzvcrjzkjhtveafblc+42y3lCef21Vjy4nbuIm4PwNKkAQDLMGbefHjB/FnDC+VnH/DCmON3fv+L/y46/w7c19/nlvJBd71dudutcc+7fN50KHlvNuyv8XgAWJs0AGAZWkSh42biPniIMVPL3cPudLvy+GHffcq9N+Wx7sNx+1v9LABzSAMAlqFlFDq2Ob//xX/X6h24GyUeDwBrkwYALMMUUeg4L+6Dh5gi9Z26D7jL7V5eLGvBrEWzFs6xfxaAOaQBAMswZRQ6qvP739TvwMXE4wFgbdIAgGWYI29xp9u9/EyXCt06xX3wEHOkFs0PvuvmHbq4PQBLkwYALMOcUejW6fz+96ETvwMXE48HgLVJAwCWoYcodOtQP0b5bfcd912suRO3B2Bp0gCAZegpCt1xuv49uO+53y3la+512yI3d+LxALA2aQDAMvQYhe64fNe1E5nU75XVj1HGffAQcyduD8DSpAEAy9Bzei90199pqtu2q4suMH1M6s9bz0YZvwfX0/4XjweAtUkDAJZhCamF7gl3f0UZioVhCrG0PedaSXnKvW8pT7zH7p40+Pbhz37nuds6f12yJbteuOvvpv7v+pjVxy4m7oOHmDtxewCWJg0AWIYlZepCd768XS9tX/Bat7z84tBvdsfblbcctufue5xx8UHDn63X1Ku3U2+v3m69/aW8W3e9sF0vbbWU1nJaS2otq184/EyPu0sucNfT0/4XjweAtUkDAJZhiWld6M5fpPqpQ8k6Ge7rrV55v9K2S+rt1tuvHyNt9TPtI74Leb6wfc49Nr+Xh91pU0prOd01cR88xNyJ2wOwNGkAwDIsOWMXuvMF7hvuc0v5x3dtV95ulLF/pn1cf8ft+ruQ10vbw+90ucJ2o/S0/8XjAWBt0gCAZTiGHFp+eihwMYf+TJdVy1v9mGR9x+2Lr318dN+Pjl6UuA8eYu7E7QFYmjQAYBmOKZctPz0WuJjL/kyXEcvbB95lnHfcLkpP+188HgDWJg0AWIZjzEMvKD9LKHAxF/1Mu7j+c8fy9uAJytv5xH3wEHMnbg/A0qQBAMtwzNlWfpZW4GK2/UwXicV1jvJ2Pj3tf/F4AFibNABgGdaQ6+Xnu4Yy840LLXAxuxS6WOB6+bnjPniIuRO3B2Bp0gCAZVhT3uKOtyv36KDIjJltha7XAnc9Pe1/8XgAWJs0AGAZ5DhyvtB9T6cF7nriPniIuRO3B2Bp0gCAZZDjSr2weL10QI8F7np62v/i8QCwNmkAwDKITJ24Dx5i7sTtAViaNABgGUSmTk/7XzweANYmDQBYBpGpE/fBQ8yduD0AS5MGACyDyNTpaf+LxwPA2qQBAMsgMnXiPniIuRO3B2Bp0gCAZRCZOj3tf/F4AFibNABgGUSmTtwHDzF34vYALE0aALAMIlOnp/0vHg8Aa5MGACyDyNSJ++Ah5k7cHoClSQMAlkFk6vS0/8XjAWBt0gCAZRCZOnEfPMTcidsDsDRpAMAyiEydnva/eDwArE0aALAMIlMn7oOHmDtxewCWJg0AWAaRqdPT/hePB4C1SQMAlkFk6sR98BBzJ24PwNKkAQDLIDJ1etr/4vEAsDZpAMAyiEyduA8eYu7E7QFYmjQAYBlEpk5P+188HgDWJg0AWAaRqRP3wUPMnbg9AEuTBtDaQvK6g8cO3m/wuAvU/+btN3+si9x+cOs19X+LyI1z78HbDj5i8HmDrx581TVfOfi0wXsNHlQcTzV3KZv18aGDdx68/+DjB58y+Iryit/dNtd/n584+IBrf/7NB/cd3KlcMvG5BWBt0gBa6zS3G7zp4F8MvmPwe4O6sbt6bpk2rzd4u7J58fm5g/88eM7gBwY/Pvif1/zE4Hll8zM9efCpZfOitL54umsRWWdeZ/DPyuaY+T8lH8/b/EXZHE9PHDy4HH9uKZt1ppatjxs8pWzWuSvl8uvjRX578DNls059QdmUw7pGvUppmPjcBLA0aQCtdZQ7D95m8NmDHy2bF2rxBcauvqu0zT0Hjxl8edls6++XvA2XVV+QfcvgowdvXORGuePgHoO7X9JrlWWV5buV/X7OXdXfx6uVeVPfRfqawe+WfDxcxv8bPH3wd8rxpBa3+pdZHzx46uB/DF5S8s8+lb8Z/O/Bfxn8k7JljYrPLQBrkwbQ2sypH6OqH5n82sEvlvziYV8tityrD95j8A2D3yj5Psf052Xzzt2HD+5V1p36LkB9N6C+2/n1g58e/NrgVy/p18vmndIl5FGDF5X9fs5d1d/Hk8o8qUXy3w/+rOR9/xD19urP9KplmanbXT8WXt8Fq+/gH/KXWa3VNeq5g08YPLCMkPjcBLA0aQCtzZA3LJu/0X3m4DdLfoEwhjGLXN3e+vGtF5R8P1O4Wjb3f/+yjtR3zd6ybIrbNw1+tmzeDYi/l318f+k/r1w2ZTVuewv/qUyf+k72r5S8LWP6ocEDyjJSP0b+1oMvGfxcyT/LEvzp4Fll89jeIT7HAKxFGkBrE6R+FK6+MK9fvn/u4E9KfiEwtjGKXP3O2zcO/rjk259D/VjVE8rmI3HHlPoRwocN/vngGWXzEdP4s49ljP2idT655O1u5evKdKmFpZ6EY6p3mX558Cal39R32j9m8CMlb/uS/dTgI8se36eLz00AS5MG0Fqj1I9O1S/l149P1Sf2+GTf2iEv2P9h2fz5vy75dntQPxL3oWW5qfvGIwafNPj2svkIYfwZWzlkv5gir1/G+b7lrqYscvUEHfH+W3th6e+duTcom49/1nfa4/Yek/qu8uPi8w3AMUsDaG3E1Beh71c23yFr/dGpi+zzgv3dyuYsk/G2elXfvXrd0n/q9yDfYfD4wXeXzfez4s8ylX32iylTP0oat7mlKYvc00q+/ynUd7x6+M5c/Yj2lw3+oORtPGbfWnZ8ZzQ+NwEsTRpAaweknlWtXsvpX5XNacPnPKNadJkX7PUjlPXFRryNJainan/30lfuN3hk2VyGoRa3Vt+D3Mdl9oup8+iSt7e1KYtcva94/1P54jJf6keh6/Xw1lbgzquXR/jY+NwDcGzSAFq7ZOqJKOrFeuuL9Ho67L8q+Um7B7u8YK/XnqpnMXxpyX9+Ser21+vRzZX6TmwtIXWfeO7gd0rexl7ssl/MkSlPcHLeWorcX5bNx3mnzCuVzaVE6keh4/asVf20Rr3MzNbE5yaApUkDaG2H3Kds3vWp13tqeSKKMd3sBXu9BtwXDv6o5D+3ZF9VNu+Stky9/fqdo/o9wvouRz07YE/vxF7kZvvFnPm3JW/rFNZS5Kp6ceupUq+P930lbwObNeN14/MQwDFIA2jtBqnXBfqwsrlA9YtLfjLu3bYX7Hca/IvS/hpwc6rfsarv7oyVW8vmuz3vXTZF8cfKsgvwtv1i7rzR4A9L3tYprKnI1XeuH17aph4vn1iWfYxMoZ5R1AXFgaOTBtDatdSS83fL5iN6P1jGv1Dv1OIL9vqO4k9c+3fH7tsGty+Hp16Uul6U+Kzk+1iquF/0kKeXvJ1TWVORq+qFtlvldcrmXb94n72pZ0X90cGXD95n8Owt/80Uapl7/fh8BLBkaQCtDTkZ/K8tT7RLdv1jVPVkLN+85d8fuyeXzXW7DslHlXy7S9dbkasfUY3bOKW1FbmfL5vrWo6d+pcePb/TXz9VUd+t/0eD+4f1/z9s+e+nUgvlXcq1xOcmgKVJA2itbD4uF59gl66+q/j4Mt9H1npQTz5ySOpHa+NtLl1PRa6eEr8Wi7iNU1pbkasnZ6p/uTNm6oXse/0EQy1K9eLc9XvON8rcj8t/js9JAEuVBtBa2ZxpMD65chw+pOwfRa5t/l3J2ze1tRW56v3KOKkn/qmXFYi334N6QpH3HNwa1/uo9PG4fGCp/2PL9gEsSRpAa0WRO2b1pAtvWfaLItcuc57g5Lw1FrlPLoenlrj68eV423Or15X8iHK578j28LjU7b5XfG4CWJo0gNaKInfsfmrwauXyUeTaZc4TnJy3xiJ36EeOey1x/21wv7i+X6T087h8Sdw2gKVJA2itKHJrUK+bd9kocm1Sz6Aat2suayxyTyn7p8cSVy92/q+ureX7pJfH5Y8HrxOfnwCWJA2gtaLIrUF9sfeO5XJR5MZPPUPflZK3ay5rLHJfUvbP15R8e3P608F7xTX9Mko/j0t1ErcPYEnSAForitxa1I9YXuZi4Yrc+PmskrdpTmsscp9Z9stnlHxbc6rXd3xUWMv3SS+PS/ULgzvG5yiApUgDaK0ocmvy8WX3fHTJf37p5ixyb1w2Hx+L2zSnNRa5f1kunw8Y/HXJtzWXermDx5T6f7as6ZdR+nlcqr8ZvG3cRoClSANobcgPb3lC5TjVs8Pdo+yWembFjxt8weDry+bafD87+LXB75fNxzXj7fduziL3rSVvz9zWWOQeWy6Xh5fN2V/j7czpQ8u1hLV8n/TyuFz36fE5CmAp0gBaG/KNg18ZvHBPvzz4jbL529T4pNyrWkJeMnhxue3P8qLBb5fNx5binzkWTyqH5TUHDyibF7iPHLz/4F8PvnjwzWVzDav/XTb7RP0dv7TkbZjLXEWuXtMrbksPvq5Ml3pf8f6n9hdl8xcUu+Y1Bj9T8u3M6cvKucT1/LJKH4/Lec8e3C5uJ8ASpAG0NuRVBnctmxMx7KOe2v6tBv+v5CfludSi9quDnxx82+ArB59UNhcDruWjlpA3HNxncOey+Tmu//N1Bg8avP3ggwafXzbvRtWCF+9nieq7afctbVPP7lff+XuDstk3/n7ZfDytFqm4PVOao8jV/aqnE5yct7Yi94LBHcru6WGbz6ul8lXLuYS1fJ/09jPWv1C7U3yeAliCNIDWRsqblL6KXC1er17Gzf0G71M21wDr7aNWl7XvCR8OzaeWvC1TmqPI1d913I5erK3I1UsH7Jr3KPnPz+mvBm9XQuJ6flmlj8flvD8Z3DtuJ8ASpAG0NlIeXPoqcs8pbVNPXPHEsnl3K973EtSPPdZ3iqbOScnbMqWpi1z9C47eTnBy3tqK3OPKbrl72byjH//8nP5D2ZIR1vIeHpfz6vPIQ+LzFMASpAG0NlJ6K3JTvWCv3xWr15bq6Yx2u/qnZfqclLwdU5pqv7ie+n2fuA09WVOR+82y+7v0X1Hyn5/T75XNx8BT4np+WWX+xyWqzyMPjtsJsARpAK2NlLUWueuppwK/WvJ29Ox5ZfNdtilzUvJ2TGnK/eJ9S77/3qypyH152S31O531pCjxz8/pc8sNMsJaPvfjEilywGKlAbQ2UtZe5Gpeb/D8krelV/U7Nw8t0+ak5O2Y0lT7RX3np57NNd5/b9ZS5Ora9BZlt3xnyX9+TvWjufX7uVsT1/PLKvM+LtvUx+rN4nYCLEEaQGsjRZHbpJ7981klb0+v6vf8psxJydswpan2i88p+b57tJYi98yyW96t5D87t6eUm2SEtXzOx2WbPy1OdgIsVBpAayNFkXtF6uUcfqDkberRzw9eqUyXk5K3YUpT7BcPKZsXo/G+e7SGIlcvRZLO9rgl9WPG9Wy38c/P7R3KTRLX88sq8z0uN1Lfyb5j3E6AJUgDaG2kKHK3zb0Gv1TydvXmpYOHlelyUvI2TGmK/aL3E5yct4Yi901lt/yDkv/s3H66XPAXLSOs5XM9LjfyLfE5CmAp0gBaGymKXM4jBn9W8rb15tPKdDkp+f6n1Hq/WMIJTs479iJXr0lWLwGxS3r8SPRJuSBxPb+sMs/jcjP/Jm4jwFKkAbQ2UhS57aklKW5bb76vTJeTku9/Si33i6Wc4OS8Yy9yNzzbY8ibl77Wr+pvBm9bLsgIa/kcj8uN1I/BPig+RwEsRRpAayNFkdueVy6bj0fF7evJSwb3KNPkpOT7n1LL/eLzSr6/3h1zkauletfrxn1+yX9+br9aNuvHTRPX88sq0z8uN/O9cfsAliQNoLWRosjdOI8teft6865lmpyUfN9TarVfvGVZxsdoo2Mucu9ZdsurDX6l5D8/t6eVHTLCWj7143Izj4nPTwBLkgbQ2khR5G6c25U+z4Z33uPLNDkp+b6n1GK/qI/v95R8X0twrEVu1xOc1Lx7yX++Bx9bdkhczy+rTPu43Mx3DG6J2wewJGkArY0URe7m+Uclb2NPvqVMk5OS73tKLfaLDyj5fpbiGIvciwevXXbPVNt1GX9ddvh+XM0Ia3kPP//vDR4Yn5sAliYNoLWRosjdPPW7Lj1fjuAFgzuU9jkp+b6nNPZ+8ZqDXyv5fpbiGIvc+5Td86qDqyXfxtx+f3C3skPien5ZQ55ab2ZG9aQu71fq/9myfQBLkgbQ2khR5C7OZ5W8nb2oj90blPY5Kfm+pzT2ftHjSTIu49iK3FPK5fLIsikS8Xbm9mNlc4HyCzPCWv7vS77/qdTf/UfG5ySApUoDaG2kKHIXp154+69K3tZePLq0z0nJ9zulMfeLhw7+tOT7WJJjKnK/WDbvkF4mn13y7fTgG8qOiev5ZQ255+AzB39Qb25Cfz74sHIucdsAliYNoLWRoshdnNsPfqbkbe3FR5b2OSn5fqc01n5RT3Dy3SXf/tIcS5Gra8/blculPobPLfm2evDEsmNGXMvfcPAlZZpC91ODt43PRQBLlwbQ2khR5HbLl5a8rb3Y+cXjATkp+X6nNNZ+8YEl3/YSHUuR++Ry+dRrJ9ZrKMbb6sHHlB0T1/NDXEstdCeDF9WbH9lvDf7d4C5lS+L2ACxNGkBrI0WR2y3vXfK29mKn61YdmJOS73dKY+wX9SQUv1HybV/W75bNxwHjfErHUOSeXTbvdl82jyr5tnqx6zXwWqzl13PXsjlxzNPLYfv7Xwx+YvAJg9eOzz8AxyQNoLWRosjtlvuXzXdD4vb2oH5UsHVOSr7fKY2xX3xZybe7j38++OYt8yktvcj92uB+Zb/8m5JvrwcvHbxN2TFxPT/ETXL3sim+9Z3PWux+umwuol7/MuIPy+bjmPWf9f/X+U+WzV8M1Y9rP7xsPsZ6YeL2ACxNGkBrI0WR2y31FP+/UPL29uDHB69U2uak5Pud0qH7xd8p4+zn9ayEdV+o7ybFfzelJRe5euKgv1/2z38s+TZ7UPevh5Qd02At3zX145GvN3jg4I2u/bP+/7vE5xiAtUgDaG2kKHK75xklb28P6nXu6vXuWuak5Pud0iH7xa2D7y/5Ni+rFpC3LZvU7Yn/fkpTFrmvLfn+D/HpZf/UU/v/UMm32YOzwb3Kjonr+SHmTtwegKVJA2htpChyu+dJJW9vD/6obL4X0zInJd/vlA7ZLz605NvbRy0017OmIveNJd//vp5Z9vte3PW8yuA3S77dHtSPKG49Gci2NFjL9058bgFYmzSA1kaKIrd7Pqrk7e1BfQF559I2JyXf75T23S/qCU5+veTbu6x61r77lFdkLUXunct419x7Ydlc++yQ1O+q/lnJt92Dehzu/BcqcT0/xNyJ2wOwNGkArY0URW73vHvJ29uD+kL7AaVtTkq+3yntu1+MdYKTjyi3zRqKXC2uv1ryfe+j7qM7nwjkJqkfbf3rkm+/B5f6iHODtXzvxOcWgLVJA2htpChyu6eeMKN+Typu89zq4/dmpW1OSr7fKe2zX9Sz7o2xb/9g2XzP7nyOvcjVsxU+q+T73Vd9N3uM1NP7x9vuxc8O7lh2TFzPDzF34vYALE0aQGsjRZHbPfVjXWN9zGxM9fGrj2PLnJR8v1O67H5Ri9fzSr6dy6rX0nqrknPsRe5TS77PfT25jJcPL/n2e/G/y55Fbu7E5xaAtUkDaG2kKHK7p57IoJ5YJG7z3BS5nPpRyHgb+/jysj3HXOTeafCXJd/nPn60jPv9zU8p+T56sXeRO9TcidsDsDRpAK2NFEVu99Qi93slb/PcFLnb5l6D/1PybVxWPUlKvaDythxrkbt32VwYOt7fPn578AZl3JyUfD+9qD/vzqW1wVq+d+JzC8DapAG0NlIUud1zp8HPl7zNc/vjwWuVtjkp+X6ndJn94itL/vP7+MflxjnGIjfm9+JeOnjXMn4+u+T76kV9t36vyw8cau7E7QFYmjSA1kaKIrd76sem6sen4jbP7VIvIPfMScn3O6Vd94t6ZsQxTkjzPWVTbG6UYyxyY34vrn4EskXGvjj5mOpxeKN3cFMarOV7Jz63AKxNGkBrI0WR2z29FrnfLYpcTT3ByfNL/rOXVU9oc9FZQI+tyNXvxdUTu8T72cd/G9xS2qT+3PH+elHX0QeVHRPX80PMnbg9AEuTBtDaSFHkdk+vRe7nyiVOsrBnTkq+3yntsl+MdUbDzysX55iK3Jjfi6un4H+N0i5PKfk+e1Gvb/d2Zcc0WMv3TnxuAVibNIDWRooit3tqWaovVOM2z62+C9XqHZDrOSn5fqd00X5xz8FvlvznLqte1HmXInIsRa5+fPRbS779ffzB4KGlbb6o5PvtyePKjonr+SHmTtwegKVJA2htpChyu+eVBy8seZvn9szSPicl3++ULtovxjrByXuV3XIsRW7M78V9YGmfx5d8vz35hLJjGqzleyc+twCsTRpAayNFkds9dy19XkfuK0r7nJR8v1O62X7x9mWcE5x8W7n5CU7O5xiK3Jjfi/vCMk1OSr7vnnxp2TFxPT/E3InbA7A0aQCtjRRFbvfUj9z1WOQ+ubTPScn3O6Ub7Rd3KJuLTsf//rLq4/omZfcsvcjV78W9qOTb3cf3lc3jMEU+tuT778mzy45psJbvnfjcArA2aQCtjRRFbve80eDPSt7mub1/aZ+Tku93SjfaLz6m5P92H59eLpclF7kxvxf3a4PXKdOlXtsvbkNP6klj6kewL0xczw8xd+L2ACxNGkBrI0WR2z0PH/xlyds8p/qRwoeV9jkp+b6ntG2/uM/gt0r+by+rXuT91crlsuQiV6/xFm9vH3XdqB/PnDKPHPxNydvSi/pR1TcuO6TBWr534nMLwNqkAbQ2UhS53fNuJW/v3F5SdjvL4qE5Kfm+p7Rtv3hyyf/dPurjetkstcj9vTLe9+L+VZk+DynjbX8rO71DHtfzQ8yduD0AS5MG0NpIUeR2z4eVvL1z+6HS/tIDNScl3/eU4n5Rr9c1xglO/mvZL0sscmN+L+5pZZ7crWwucxC3pydfUnZIg7V878TnFoC1SQNobaQocrvns0re3rl9dZkmJyXf95TO7xevVMY5wUl9N/P1y35ZWpEb83txPzm4S5kn9bHv8VqO5/3U4NZyQeJ6foi5E7cHYGnSAFobKYrc7vmGkrd3bvVdwilyUvJ9T+n8fjHWmQs/qeyfpRW5f1vybezj98tmzZgzzyh5u3pSv0f7puWCNFjL9058bgFYmzSA1kaKIrdb6t+wj/Eu0JjqRwvfvEyTk5Lvf0rX94vXHvzOln9/WT8xuGPZP0sqcmN+L+59y/x5Qsnb1Zt/XS5IXM8PMXfi9gAsTRpAayNFkdstrz743ZK3d04/VzYfNZsiJyXf/5S+s2zyH7f8u8v667I5++EhWUqRu1cZ73txn1P6yPuUvG29+cFyQRqs5XsnPrcArE0aQGsjRZHbLfXkGr2d9vyrynQ5Kfn+p/T0snlnqZaw+O8u66nl8CyhyNXvxT2z5D+7j+8o0/2lwUV5YBnvHcZW6va9WblJ4np+iLkTtwdgadIAWhspitxu+Zclb+vc3qtMl5OS739Kzxv82Jb5Zf3fwX3L4VlCkRvre3H1Itf1jJe9pBbK+m503M7ePKncJA3W8r0Tn1sA1iYNoLWRosjtlt5OdPLiwV3LdDkpeRum9NIts33UE6WMkd6L3Fjfi/uzsnk3urd8Tcnb2purZfOR7K2J6/kh5k7cHoClSQNobaQochfnVQa/XvK2zumpZdqclLwNS/MjZbyPB/Zc5Or34l5Y8p/Zx0eVPlMvuh23tUc3/P01WMv3TnxuAVibNIDWRooid3HeofT3/bj3KNPmpORtWJJ6Svi3LuOl1yI35vfibnQfPaSevfSPS97m3vxi2fxFUEpczw8xd+L2ACxNGkBrI0WRuzj1uy5xO+dU32151TJtTkrejiX5D2Xc9FrkPrnk/3Yf9fuIr1b6zreVvN09+oSyJQ3W8r0Tn1sA1iYNoLWRosjdPPVaYy8oeTvn9Nll+pyUvB1LUb+rVD9uOGZ6LHLvWMb5Xly9zMYblf7zESVve4/q91nTyWLien6IuRO3B2Bp0gBaGymK3M3z6JK3cU5/UuZ5kX1S8rYsxYeW8dNbkRvre3H1pDKPKctI/XjlS0r+GXr05BLSYC3fO/G5BWBt0gBaGymK3M3zzSVv45zq2TPnyEnJ27IEP1A23xsbOz0VuTG/F/f4sqx8U8k/Q4/q9Q8fW84lrueHmDtxewCWJg2gtZGiyN049YK+f17yNs6lnrDj75Z5clLy9vSuPnatfl89Fbmxvhf3rMGtZVl5ZMk/R69+o5y7hmGDtXzvxOeWfZXNR9HvHOcAvUsDaG2kKHI3ztNK3r45/bcyX05K3p7efWFpl16K3NuXcb4X90uD1yrLSy2e/7Pkn6dX3102ZSet54foIHcYfPDgJwbvFrcPoHdpAK2NFEVue96i9PV7qS/WH17my0nJ29SzFw1es7TL3EXuy8vm5/vlLf/usv6otHvncop8SMk/U8++ttT/Mf5avnfic8uuhty5bH7/P15v5ppHx/8OoHdpAK2NFEVue7695G2bUzy5xdQ5KXmbevYBpW3mLnL15Bn1+5Jxvo8PL8tOvUzCGCd6mdK/j+v5IWbI3QcfM/iFkn82RQ5YnDSA1kaKIpfzQSVv15zqmfler8ybk5K3q1fPLm1OcHI+cxe5P9wy28dXlePIPyv5Z+vd35a5uROfW26kbM4U+imDX6t/7AYUOWBx0gBaGymK3G3zuoP/W/J2zenjyvw5KXm7evSnZbNPt87cRW4M/33wyuU4Ur939jMl/4y9+0+DV4lr+2VNkDcZfFnZbW1U5IDFSQNobaQocq/IKw2+t+RtmlM9ff7ty/w5KXnbejTVxdKXXuTqRdIfUI4r71Xyz7kEzy+bojRb4nPLteeXeiKZdx48vWyuXxm3+0YUOWBx0gBaGymK3CvylSVvz5z+ePCg0kdOSt6+3tTv69STL0yRJRe5vxq8Wzm+3FL6+27rrn5n8NGDW+I6v4uRc8+y2ZYfLnk7d6HIAYuTBtDaSFHkNqnf+4jbMrd/XvrJScnb15v3LNNlyUWu7uvHmjcum7Nwxp95KZ47eKcyferlA9528DWDF5e8XZehyAGLkwbQ2khR5Er51JK3Y27fWPrKScnb2JPTMm2WWuSeUdqfCGbufELJP/fS1IuzP2pwh7jub7Nn6kfJHzZ4Qhn3WnyKHLA4aQCtjZQ1F7n6Qqa3j1NWPzV49dJXTkrezl78weD+ZdosscjVk4G0vLZeL6nfKa0X3o4//xLVglXfQX1IGefENPcZPHrwRYP/UfL9jUGRAxYnDaC1kbLWIvfA0ueLvd8cvGHpLyclb2sv5vio4NKKXL1cQX33ZS15g7LbGRaX4m8GPz14yuBfDN6ubNaJe5XN90LPu0vZFLb67+vHJT9i8BWD7y+b7+LF2x6bIgcsThpAayNlbUWufqysXgD5t0q+77nVF9vvUPrMScnb24P64vZVy/RZWpH7kLK+PHbw1yX/Lo7FX5bN99l+fvBz59ST/vz24C+2/JkpKHLA4qQBLEFZV5F7l7I5mUC8zx7UF11TnqzjsjkpeZvnVl+k1+8RHZx4XFykLKvIfWlZbz6t5N8HbSlywOKkAUzpgBx7kavv1rz34Dkl31cvaol739J3Tkre7rl9fbmWeDxc1h5ZSpH7vrK5WPaa89SSfy+0o8gBi5MGsATlOItc/Y7I2wyeVDYneIj30ZP6ccp/VPrPScnbPqffH7xeGSnxuLhIWUaR+40y4u9owaknCfnOkn8/tKHIAYuTBjClA9JbkasX9N019QLA9eyOr182X/7/xME3DK6UfLs9qt/Te8eyjJyUvP1z+pflXOLxcFl7pPciV78/9cgi11P/cqee7CP+nhifIgcsThrAEpT+ilz98n69hlpVLw1Qr3H0Odc8sWwuWFv/3bcO/vvgBYM/Offnl6KepONBZTk5KflnmEs9bXq9gPFoicfFRUr/Re7ji8Tcc/CTJf+uGJciByxOGsCUDkhvRW4Nnj64R1lWTkr+OebwV2XLu5jxeLisPdJzkXtakRvl3sU7c60pcsDipAEsQVHkplR/z/Xjn/USCEvLSck/zxzqO7KjJx4XFyn9Frn/Vfq7mHxvuevgO0r+3TGOx8TjBaB3aQBTOiCK3DT+5+ARZbk5Kflnmlr9TmG90HFKPB4ua4/0WOT+YPBmRXbJncrm4trxd8j+zgbfNLh3PL4AepcGsARFkWvtTwePH9y5LDsnJf9sU/tnpVHicXGR0meR6/0SFj3mU8txXzR8CvXi4188eHA8TgCWIg1gSgdEkWunfhfuWN4hOSn555vSc8vmLKVbE4+Hy9ojvRW5ejIg2S+PKZtLNcTfKTf3C2VzUp37xuMJYGnSAJagKHIt/ODgXctx5aTkn3Mq9VT6b10aJh4XFyl9FbnvLiOfxXOFqZcweWbJv1tuqz5XPGfw3mVzfb6XJx4fAEuTBjClA6LIjed5g/coyzyZyUU5KfnnncqXlgsSj4fL2iO9FLlfH7x2kYNybR+ox+1Hlc13MePvee3qO5b145MPj8cOwDFIA1iCosgd6g/L5iLk71SOOycl/+xT+NXB3UrjxOPiIqWPIvfng7crMnZet2zOjlrfCY6/8zWp1+f8zsEHlwuOwXh8ACxNGsCUDogid3n1WmY/NfjkwQPLOnJS8u9hCvVF5IWJx8Nl7ZEeitzHFhklcX+4tk+81eC/lPUVunoJi39XnLwEWJE0gCWoT9ZFkdtF/dvpnxx8Rtl8X+sYPz55s5yU/Dtp7fvKTU5wMmbicXGRMn+Re2qRqXK90P1xyY/DsagnLvm8wTsMbi2XTDw+AJYmDWBKB0SR2+6PBlcGTxt8WNn8ntack5J/Ry3VyzY8pOyYeDxc1h6Zs8j9eFn+5Sy6StwfthnypoPPHryg/pGFq38xVa9t+emDvze4Q/x5AdYkDWAJSn9F7ncGPzD4xcHVwe8P/mzLfzeW+oLmNwc/O/jmwacN3nPwJoPbF7meJ5b8u2vpc8uEicfFRcrmxDZxm6dQj483LjJnXm3w6MFXDl5Y8mPUo/rx0F8tm+/zfni5xF+S7JJ4fAAsTRrAlA5Ib0Wuntr6el59cP/BW5TNyUQeO/igsjmzXP0OR/3b5K8ePPnaP79p8D1lczr26+o7J08dfG3ZvPCqH42s3y16v8G7lM113m76RX55eep31Z5bbvu7beF7y6ZQv0a5ROLxcFl7pBbb7y95+1u5vl/XY0BGTtwfdlU2p+B/x7K5sHh9jOrZHV9ab3JG9QLn9cyb/6Ns1rxa3OrHQ//2cgEx8ecCWJs0gCUo/RW5WrxEJk08Li5L1p1z+8FdB29TNn/x8aTBtw5+vmze9a/fsaslK655+6gfPa7vzr5o8CODbxx8Ztncbz2T6T3LhInHA8DSpAFM6YAocrL4xOPhsmTdifvD2Ia8Ztl8XPv/G7zr4AMH/6Rs3smrny64kfpR708qm4JW/8w/KJt3AOsnCe5XRroQfNxegLVJA1iCosiJpOMCAFiPNIApHRBFThafeDwAAOwqDWAJiiInko4LAGA90gCmdEAUOVl84vEAALCrNIAlKIqcSDouAID1SAOY0gFR5GTxiccDAMCu0gCWoChyIum4AADWIw1gSgdEkZPFJx4PAAC7SgNYgqLIiaTjAgBYjzSAKR0QRU4Wn3g8AADsKg1gCYoiJ5KOCwBgPdIApnRAFDlZfOLxAACwqzSAJSiKnEg6LgCA9UgDmNIBUeRk8YnHAwDArtIAlqAociLpuAAA1iMNYEoHRJGTxSceDwAAu0oDWIKiyImk4wIAWI80gCkdEEVOFp94PAAA7CoNYAmKIieSjgsAYD3SAKZ0QBQ5WXzi8QAAsKs0gCUoipxIOi4AgPVIA5jSAVHkZPGJxwMAwK7SAJagKHIi6bgAANYjDWBKB0SRk8UnHg8AALtKA1iCosiJpOMCAFiPNIApHRBFThafeDwAAOwqDWAJiiInko4LAGA90gCmdEAUOVl84vEAALCrNIAlKIqcSDouAID1SAOY0gFR5GTxiccDAMCu0gCWYMjrDf68vhbuxLOLyMSJxwUAsB5pAFPaI3cbPGLweYOXllyo5vKiwUcPHjp4jSKyQ+LxAACwqzSAngx5rbIpbp8yeObg1+vr3879yuBZgycM3m1w38ErFZGRE48XAGA90gCmtCW1uL3j4KRsPq74WyUXpaU5G/zo4OuKd+3kXOLxAACwqzSAKZXjLG678K6dHJx4PAEA65EGMJWy+Z7bWorbRa6/a/eWRVaTeEwAAOwqDWAqQ55XX8tyG/+wiOyYeEwBAOuRBjCVsrn2Wiwya/foIqtJPCYAAHaVBjCVoshto8jJzonHFACwHmkAUymK3DaK3IoSjwkAgF2lAUylKHLbKHKyc+IxBQCsRxrAVIoit40it6LEYwIAYFdpAFMpitw2ipzsnHhMAQDrkQYwlaLIbaPIrSjxmAAA2FUawFSG/HB9LcttPKaI7Jh4TAEA65EGMJUhnz94Lrfxd4usJvGYAADYVRoAAADQtzQAAACgb2kAAABA39IAAACAvqUBAAAAfUsDAAAA+pYGAAAA9C0NAAAA6FsaAAAA0Lc0AAAAoG9pAAAAQN/SAAAAgL6lAQAAAH37/9uRQwIAAACGQf1bP8AKXCAwJAAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+JQAAAPiWAAAA4FsCAACAbwkAAAC+DWGwW0beOOuuAAAAAElFTkSuQmCC", style="left:0pt; top:0pt; width:111.12pt; height:93.83pt;")
      • div (class="awdiv", style="left:68.05pt; top:123.3pt;")
        • div (style="left:0pt; top:0pt;")
        • div (style="left:0pt; top:0pt;")
        • span (class="awspan awtext001", style="font-size:10pt; color:#d04a02; left:0pt; top:0pt;"): ●
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:0.47pt;"): przypadków nieprzestrzegania przez Bank w okresie od dnia 1 stycznia 2023 r. do 31 grudnia 2023 r.
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:11.97pt;"): obowiązujących regulacji ostrożnościowych, określonych w odrębnych przepisach wymienionych
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:23.47pt;"): powyżej;
        • div (class="awdiv", style="top:40.64pt;")
        • div (style="left:0pt; top:0pt;")
        • span (class="awspan awtext001", style="font-size:10pt; color:#d04a02; left:0pt; top:0pt;"): ●
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:0.47pt;"): nieprawidłowości w zakresie ustalenia przez Bank na dzień 31 grudnia 2023 r. współczynników
        • span (class="awspan awtext003", style="font-size:10pt; left:17.85pt; top:11.97pt;"): kapitałowych zgodnie z odrębnymi przepisami wymienionymi powyżej,
        • div (class="awdiv", style="top:69.78pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): które miałyby istotny wpływ na jednostkowe sprawozdanie finansowe.
        • div (class="awdiv", style="top:87.28pt;")
        • span (class="awspan awtext004", style="font-size:10pt; left:0pt; top:0.33pt;"): Oświadczenie na temat świadczenia usług niebędących badaniem sprawozdania finansowego
        • div (class="awdiv", style="top:104.78pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Zgodnie z naszą najlepszą wiedzą i przekonaniem oświadczamy, że usługi niebędące badaniem
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): sprawozdań finansowych, które świadczyliśmy na rzecz Banku
        • span (class="awspan awtext003", style="font-size:10pt; left:280.11pt; top:11.83pt;"): i jego spółek zależnych
        • span (class="awspan awtext003", style="font-size:10pt; left:385.73pt; top:11.83pt;"): są zgodne z
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): prawem i przepisami obowiązującymi w Polsce oraz że nie świadczyliśmy usług niebędących badaniem,
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:34.82pt;"): które są zakazane na mocy art. 5 ust.1 Rozporządzenia UE oraz art. 136 Ustawy o biegłych rewidentach.
        • div (class="awdiv", style="top:156.77pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Usługi niebędące badaniem sprawozdań finansowych, które świadczyliśmy na rzecz Banku i
        • span (class="awspan awtext003", style="font-size:10pt; left:411.31pt; top:0.33pt;"): jednostek
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): przez niego kontrolowanych
        • span (class="awspan awtext003", style="font-size:10pt; left:123.96pt; top:11.83pt;"): w badanym okresie zostały wymienione w nocie 74 jednostkowego
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): sprawozdania finansowego.
        • div (class="awdiv", style="top:197.27pt;")
        • span (class="awspan awtext004", style="font-size:10pt; left:0pt; top:0.33pt;"): Wybór firmy audytorskiej
        • div (class="awdiv", style="top:214.77pt;")
        • div (style="left:0pt; top:0pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Zostaliśmy wybrani po raz pierwszy do badania rocznego sprawozdania finansowego Banku uchwałą
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): Rady Nadzorczej z dnia 3 grudnia 2018 r. oraz ponownie uchwałą z dnia 23 września 2021 r. Jednostkowe
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): sprawozdanie finansowe Banku badamy nieprzerwanie począwszy od roku obrotowego zakończonego 31
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:34.82pt;"): grudnia 2020 r., to jest przez 4 kolejne lata.
        • div (class="awdiv", style="top:295.76pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Kluczowym biegłym rewidentem odpowiedzialnym za badanie w imieniu PricewaterhouseCoopers Polska
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:11.83pt;"): spółka z ograniczoną odpowiedzialnością Audyt sp.k., spółki wpisanej na listę firm audytorskich pod
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:23.33pt;"): numerem 144, którego rezultatem jest niniejsze sprawozdanie niezależnego biegłego rewidenta, jest
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:34.82pt;"): Agnieszka Accordi.
        • div (class="awdiv", style="top:347.76pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;")
        • div (class="awdiv", style="top:365.26pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;")
        • div (class="awdiv", style="top:382.76pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;")
        • div (class="awdiv", style="top:400.25pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;")
        • div (class="awdiv", style="top:417.75pt;")
        • div (style="left:0pt; top:0pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Agnieszka Accordi
        • div (class="awdiv", style="top:435.25pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Kluczowy Biegły Rewident
        • div (class="awdiv", style="top:452.75pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Numer w rejestrze:
        • span (class="awspan awtext003", style="font-size:10pt; left:86.68pt; top:0.33pt;"): 11665
        • div (class="awdiv", style="top:470.25pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;")
        • div (class="awdiv", style="top:487.75pt;")
        • span (class="awspan awtext003", style="font-size:10pt; left:0pt; top:0.33pt;"): Warszawa,
        • span (class="awspan awtext003", style="font-size:10pt; left:52.23pt; top:0.33pt;"): 6 marca 2024
        • span (class="awspan awtext003", style="font-size:10pt; left:113.38pt; top:0.33pt;"): r.

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