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lBuqPAa3SbeZVuMa/QTeYs3WAG6DoTpRIToWXmZVpiztAic5quMS/RVaafrjAv0mXmBVpg+qjIPE/zzCmaY56jS8yzNMv0UoE5STOMpjzTQznGoGnmBE0x3TTJHKcsc4wyzFFKM0coxYTJZp6hJBOiCaaLxplOusgcpgTTQReYdjrPtNEY00qjTJBGmBaymID5ZVzp0nTUyKEplEpHjZF41LBQciJqjKOeSqRiVuyKL3JPtj6Q7vrm+tb6zvreeoO7vLm8tewtlpySxy1Id0Y609K1N+0te8fesxvc1GZqK+V105vprbT33N3kXY+9Vlxz1rzOhHRcGXGLruN6RVniZZadskeUI2WzbJeL2PjbHNPxFFdlcUU6cSn6+oQQHe3KHGw9593dDcnWR8YjT03Gzfv414dRJwqiFhRAh1AzakIKNSI/akA+5EUeJJFAf4aV/qNT6d+DSv/WovSvAaV/OaT0z81K/9Sk9I9K6b1GpXf9Sv/QoPT3PqW/8yr9rUfpb6TSXwulh7rkA3FW3heTsiykfAu+jT17D74J8zAHZyn4lzHULkexH8Z+BO/8nGbEgExjb+HzPI+Tl5/UYfLsP9ZTuD6JcQrHSWhTIx8nyb9/HMPYxHgI11jTHBR1ozdonQxYutnqUZbht074rG6PdVxYR1VYhVSn6lBtKqgCqlkp5Vc+5VFCJWqN9XSiquxCblvKcr7akRCJbKx6WMJM7Am+qP7GO/1Pca3EZHcsUT2WyZF3Y6M7lk9UB/hvIbpj2yGBfQ8GvdWN1AymkQhu9EurlInJhJ3bVrgwPHtgqM15fXtw0Cr1VEU2VzWL+fh2RDhfDIiIOOKEnZX9tbq68u/1NH/O/6xV8R/DvwGcgLLXeJzNUT1LA0EQfbOXhWAn5iDiD7AJKIJiZ6P+AVMoBC1MYZVWLSTBVgVtUiQW4VALC6srkkbQNCki+AHBP3BaRKxSysa3dwQ/EAQ14BtmdvbN7M7ujH4AdA3D1ERsDAmg+0h9smoyjNUBkwacafp3gFrg2sAA/hoNXFGK8CkRzsk1sIsKyuTfGOCUYpHFFraZUWROzy/j9j2vxmVKknIkLcyrpKTkEqDfRltuJC9pGZI5WZMU9tSkLDkzWtP3keOpZWlKM3aPHHct3roiHcY21LXsO3kUVIER+9Zj42ECNdb7NeLQ38yjBzsPCzuPvqBP8/hcRgdwaasYwSqt+zHKDri4iHoQdSGyJmMWw1PuS6nbMQH3njnRAW/7EeK9elmMxtbDrj+bKjZJHfLdPv9XwUG4eijR+7cwxa9YVbdWdtQZZvXgKyDfiVgAAAB4nGNgYNCBwgqGM4xKjGGMXYz7mKYwfWPuYCli1WK9x7aK7QeHFacUZwbnIa4e7hU8E3jjeB/wHeI3498mkCZwQvCH0DvhTSJ5omZiGeJS4h8kkiSuSf6SOibdJ5Miu0RORz5CQUhhg2KA4iOlFOUuFRtVBtVXajnqGupHNEo0i7S0tOZordPu0p6nk6fzTOeHLp+ugq6Rrotuhu4ePT49OT03MDykL4QCrWDQQAMv7KEp3ERraOhmeIUM+AsCjfTwwASjPcYOo3AUDlJYYryPEDRxM7lj6mR6zizIbIbZL3Mb8yrzIxZcFkkWiyz2Wbyz1LEMsZxmecKKxyoECDdZs1jbWRcB4RbrXzZmNgXDAHbhgdNsNqDAPXjgL1sRNKiHB3rYJpEMF9mesBOxk7PTsDOys7JzsfOxC7ObZnfEXsBeyl7FXs/ezD7NPs++wr7Bfo39F/s/DiwOPA4iDm4Ofg5hDlMcvjiaAeEkILzgJOVU4nTMmQkInZxbnJ+5qAFhAxDuc+VwzXDd5/rL9ZebBoXQiQYwZkjDWW4b3C65M7jbufe53/Pg8yjyOOBxweOBxwdPBk8BTwVPA08nzyDPdTDoxYAF8gChyvCCAMgFrJ8AAAB4nNS9eWBU1fk/fJa7z52Ze2efJGQlJBAhkBCSIJpRgQQwgIMYFsegSEGNVdQY6oYWFVzRuoDWqnUplLbWBQHR4lIEqqZfW1HsgrWWCvol/qw/v0ohc3mf59x7Q1D7vu/v/e8lZDgzc++55zzL51nOcw6EkYmEsPPl2YQTlYx6hpLaCc+q0qG+umcU+a8TnuUMmuQZjh/L+PGzqvLv/gnPUvy83i6zK8vssoms1BlK1zpL5NmHfzFR6iWEUPKqcya7UP4tCZAFT99UMydzQlOAyq2ENiltCtMv4DINtpE5ZAnhjUqr0qEsViRCu4ncrYTg/paWPquvM5ej1nsT3usbM5rkcp25woypyN1dcAHt7oKLUi01LTWjx8ylcWZbyfgweI2wC3fseONvjvzbWc5H+b/kr9h3wR0sTFuoxWrIN8Z1mRhXc5s2R1uicdKgUN5E2ggjYnTm6Rodr0xV5ikXKhJvJK2kgywm/hhJSMFBWmKUg8eJ78RIxRiLxHilgZFGG8bZFm9IRGyLvbpjxy+cvzlnXrCP3c4qafGsufl3nc+dV/P/EuO8ivyVvyylYZxXiXGa7Gau3qwQrhOmbDn6eWZoLK5MU4rsiDKtSmlUepTNyk5FJgpXjJt1+WZyo36jchNp6euDMVoTaG1nrqbmtDPnPMNv7Ct8mvfOnWBNwOGPGV2YCciGbHCiqTd2aSRVW1NfV1dfW4uULYuX2RV2WUOZXc/Ooznn8dudJ+jZt7PX7nDW0bl30A4x1l859zFO4yRMRomxBniQqiuCNjFWWMTatx2ok99h9cKjnieWZay4iNSkrO1Ij6pxDWOrhjWMHVdfl4jHlA/rf1l8Vvbkxo5LnPva7lh4wgnD2xsmLcjc9K7Lu7eOHqSHKNKkSTwnWcUbeSvv4BJf0abP0YF1JlmhBGDW8MjOXF8OH6mQFV3wWcqVFfGcinJ8Jj3v5DlzToZfmoZ/5s6Fpvuc3xDCvy+/DDoxXTynchmjKkmCDHAVnscYJ2Q6ZTFKGZ/ByAwqUY0xkAd4at/evpWjaq61tlMQC3z+c+K7VEsLPL2sgtbTc37KIo9A74xkjh7kX8rvwHwSdLZ4UrndoSpJBRnqKkWPopGVQcpWhekyZZXCOPD+y41hC1i/5einmUAwBK2UaYr3+zZGowwbH2+0LNE4tDEcFo1PNwaDovFRpiMQgJZhmgzv7OghKwljPTBtksB+SQL7JKXYJzGxQ+CZha/YFSnGfkgR3k2KsCeSrArR6jiNo1CKT+LzecjCRmi+DreSaboVDMHrlqMHNpkmNIIcrt2I32AjY+K3PIVfcZm01NTU4G9fjdVXIzSrxv+DqtV33HuhbUKGTT00vwt6js/vgk4GFM4i9XWobRXlLGqVQXPsKFpRmqFk/8f7v/jkwL92Uene28ctO9v5mOt0Ar3T2eic5zzkLKZT6av5R2iIZj/586UoE7sAJ18ArmnkAVf2RgBeKN0qI2dpRUglzUD6aFuOfgFcARppJpIA3vdnAkgtzQyHFXx/IFMQDEJLRwprc+gSyghVOVOJqUoIKnt7I82dOVrrTxN0B1AGJrmRKjzDgGSbGFOIKYClJdJc21QAd6B42XLDybSx3qZfOO8tdSZPkBZufbF517zDp7hyfSLI9S6Qtzj5i5hDWrbCwFlJvHLxysRrdMvRgxtxeKLhf7LZhGmlAjSKTCuxQFakDtWiTVabNcdaYi2zVllrLdVK4fUWXJ85AelgxZAOViypG0ZPlDZGO6KLoz1RiURvIInYvLiuzA/GzaCMM8eZog4BYydYr1vvIatzub6aMaNz1CNGYcY2dF2hJDqvi5hBZX5X0GN3vd1cWw9UqG+ggCoV5YpadTIVuKICjk2ib67ed8adpTeU77zjj5897GxhJ1Wzl/c++ObsUy4874rfPvvkkfxXG4FGF4NO/hJoVE4vETQamSqhaiKZYIv1Hn2dzsnKxJoEW0XXgk7aa23G7AitIo2gzRUFSRRxoXHQ+DLTitPXgx1JC/mdjKAWJSP4NX6Cr0iZpIXSkZQ7hih42RATLxtSipcNEZcNQXJfghcNGYrPXU/5SnuNvc7ebO+099gKWVxEF/MezpaEl4UZm6PQaoKGDI3rMqJURRojrZGOyOJIT0ShBQXG/JUwj8061/UwF7DGCJ9famuRVISRSHh+rDQYE9zo29uZ64XXXK8NQpbra07XIqZ5vzTlaWLfbk9Mt9fUWL3We7ne93rda4BtBGxhosDQ53cZRoyU8vldpcFILDy/Kya4Vg9/oe8alN4WmqgvtccOq6EN9XXIQLXKMwtqMY3HJADtixecdz+NP3aTpec/+2H73NyfX/5i5fzr7nOcA+e9tOTBLmpd8+PHPvy0Y9UPeh+96qXS4a/f/tYHU2B6aUIkGXTXIEE6RnA1KKdQZ2XTQ8XPBTyaW45+KJDTRMBEDpg+cprI0FpkQqvZYS42e0wpaVQZzJQEUEqlQpFKUUOkkNIdOEvjZxHsVwCoj8hEgHdYNNx+oXHIxQcipAHef5BpREEgmkDgVqPDWGz0GJIRDmRSBWRaIBO08NWAVxJQeXCeNo8QlbrgAcTs65tg9XYCQ0CTcnt9EOmb0OdCZy9aJVebCKqTFVCIrJnSvC54HjsGKugFCFShwgOg9XZ9XKdlfOm2/Pd4ZPK9zlPOLPorutpZSldfxrf1X/gg+2n+3wJnfgg69ArQO0kTgtoJzaSqntQBXKgUUM6iCaQK3XL0M4EtFO0UEkM0kBYUqZ1BKtBUrCMgdCaQwG8CaQQZRhZrPdpKjbPZkUWR7gifl6DcagpTpoaT4aowJ+EgSbiWkk1LIOYGQyFozddC+Amg8CuZItHSItI8HklgO5LCayLzg0GOpOwDce4DTAHJrqnZYe1FU9PrmRxhlXxT1Gdtt97rFU5qYSZOtcT8Lk1j4WAEsCnI5HldzPMAhajXCb/HRs9KiLdVVl7ViJIPjQMT2fv5j6cufWuPk+hd2b7qOpp2/vtm9mYte32D81Djl3/P/+mydZfQBbQN6MzImUf3878CVlmkgDYjpTdxC403EwLtNQAvDWXaIp1yFxY4lfDTSsDOaXGpQZokzZYWSd2SwmmiQ9Nptb5ef1/nVXqHznQUUxRcHXkl4AxEOdOIkqpL1O5oDK0MrQmtC20OySSUQIENmciskECukIC2UEL4AoUcnvt+JoBmH7ADXoUbOxxbafAtyDRTfGpq2E7PV5QoLTUtejpA/XwzSGQRFPTWAEf6PPPv+wadubzdvFvYiqV928HR7RTgQ1HCwV5ISnp+lwIGMzq/ywxSgsgDwOMzgyYVorpIwyqADYSDowAWZBj4DI+cO8fZGJl1z2uf/muTU0J/sI6SrmtvXJKX37mowrn44pmH/rTHOcyWU4ON7B/p7Hz85tt+BvJ/JuCNDvIf9GKfOimFRMFXZZpM55AmqU2aIy2RlkmydH2V1qp1aCjQMtHC8jzXsiP+ek4sOM9jRqOq6tTUFJAnN6Kodz3KcSQK/nlcVQxGf/nBVJq7Oz+dP3/DKXeuWvTfEMfY26Y7NzhvOa84n4HMcDIXdHOv8AGKyXAmuWhYInCwxER2FftomMAGAloxwqIwYe5XyjTVVVQFrzmY6URRWpaii4f0DGGsw1xpMhpPNCQmJWYnnk/IJBFNlZhlqY6n9G0647qJPYDzA7frwqfUhbDoQlh0RchWVYcvVxIJ+U8N4TiEjPliiY1MUIhX2ZCOZzjlHJUeLxYNvFg08GLug6/3lWgczozC23lZBzomjETF6KJidFEFb4sKXI5G8IboCIElU3DC69OUrQnTRYnuxH0JzleWrClhS0qWlTA6opSOGE5nD100tHso5+jP71S4ZqfAWSghZkIqHDrfLpyv2EFF9mJIO9ncOWBYxd+aY7Lt21f0fXd/66NIczNY52aBSrkaFHriO0pxk5QkSuzChGIPnd8FjysENfCcJRvvwhtRAUbRgQhMlTA8AjM8rtJVgXgsqsRjiXqhEfTc3JV7n/rN29fNotqXu52Ja+n5qy7u+O26v67quuTu83lt3bOdj2/b9sSCnbX3/uvNv9ENV3/2/etvyZ77/M3Opz1vXnzPXZeesRpxayrg1h893DpXSOA4jVIK4MOkFNJfsoRvLKGeLJMk2kAmkdlkEYHYm6XgSskmVLc7gP2HNuP1HSEa8m1syDetoiFkA3EmIwQn0bFSXyPcH6lNp0QXz9GFy6Wbg2RR2BpdAJdeqDAC4S2YjI0hxC60HUEjANYXQIohTKHX59mv3ZmgMGCIWSRoegzurUHYguj7WaLQ3Nw+sM6d8C5jXKhcpbBFZrfJcrm58MkmQkfTiZTn5g7EPcDWvGB3DgzNbhEa4E+NB3LH8M2k8ECEOJfFA8ZGrhpHGt2QN4JmhkAgVO7ylK48t4NOt7P3Ir7Rvzsr1x118S19UQX90cUzAN6okr/B+Sr/Dn+HNgt4A/6JOFw6DeLWJGkX/CvmYb0q3BhuDXeEpfCKtvicOCPxlLKCqOaKCAbkAyH5BGuCiNci5oouosCvGomiy1HzzfA8+l2huv8rneaH7P3vDQremZuLEGMrJPPd6D0YrdabdEwQSPoKHo6uqEo3psErHGIWeQNMrCgi1j5rHxiY7e4we3f35awdYqDuIM2iooSXuPhWIoF/I40xMNqJA/mMY+M9nP1GZoMRCezFRrmXqMSgZ+OYXyAawMz8MFg/M2OhDWRNRpsxx1hiLDNk2gjGvBXsM4YkUhulrYzSOeYqE+RU5wo1ZDJZ5UYsBuA3WdI0ZYQ0XmKVaoPKeEoFHbtUVlFkQyGB5J9nqmwbWqWBALxeqiTlKpmpMv7TKLfKPfI6ebO8X9aJDLj5PEq3DP7Th5lCvIsw2aB6G8uELXI6Y7KkapImYy6kBYOGmr7mZgslPXS2RnmbtkRbpnGiLRVZs8Kntfq5NRDnduaW7kWb7iXTIhBopKw+4X0JjOr0oLEzd9rMOWAFDQ0mqmlcVq0JE9QJE+a6sAe+rCbrrK1L1yUwpWIcKX8gboDMy3gFrQfylfH3FuX/1vUhm9XAqvMb/0Gfow3Om3Lv4XqpPX812Mn7gSeN8g4SJimIBXcISbpkaAYRQYbIH1nB1stb5F0yp8vilLUBZ1YZa431xhZjl/G+ccA4ZBhGfFKT2qYypC2bphYj8dQEQoUqkEcVkaFaLjgRtCYWTKQlk9RgMlgVbAxKQTRPAcSmoLBBQd9uQeN9ATjiE7w56Fs7bGTC2GtwqEqTtIpyQjGI9zxu1xRS0TPiHfjjAfHe8REMLauCjc9Fz9A4mqnHrmkFBJq0sai1qKOIM8Owo21ptZy2lneULy7vKZeS5Y3lreVryneWf12ukHKEyXQ4TE8vLy9IMqtNKigqxbdFbVSTmPCv66y++jr0sEEALqvvqxMBZidGljuOpXgG8j1g/vo8C4hvtudcAMQb0NgZ0fK2rmhUokVtXVRjUrKtS2JejOmHmMOpPXRwSEltcLwbxpaVc9uzcBWsyTmHBq7802drz37qEeefzqktOVrkHDl/xuLGl3715KvyC8EXn/re+viI19a9+rGcduYr+9/Mv5D/g3HHg6tXYewz8+h+6QfyH0mcXi1k5tn9cUpUEP4O0LzrLHpVgMZBflaRtWQ92UJ2kffJAVB81UyaVWajKRFTBJRmUplkC7tkK8gnW0iQLXwkO4Kssk1kjy1yf/gJvCYayX7C2J3wtGVh2hOjDNx+g8/jF3I+Ijw+zHjAXEPX0c10J91D91OF0P0m2F0Q8VWE4xBWmpxACPp2JiyUO2Zm8F8zxH28gMYXQkC4m+oQjc99/+pAplI4WFNiuvB1deH36lNCeszCm2IikxjjmORz4yvBTLCP8Ff4PXWdObt+wBHqHJz+w3CrM7cj5+cWvER7SJ/SBf3zKV3Q78CSgIreux2L1Nc1JpWyUgJmr6xOOum0Bb9/9ZP/9ZvfX/L9p5zPnL87myCWSv4vecUvJjsbncOHnd/96IFf0YfpLNpGnyXCniAOrJF/SzQSoWe4KxmxDHIhFQRHfhlcoYVXhVl40hJ1mcqQyStVWq1SNYYap/qeqsDZgEABkXkV75MCCYSvqTKBAW57QIdVY6KnxMLH8BTz/0CZP/N1uB+vgJYqNHnL0SOZOhFeR1Mic8c7gj1BRmab6IvweTblVTJlcZMaZhtlut0meUpr9dXVw6/rbnYen56t8RwVt43f9rkaivppUhP1UrJ9tRR8EgqJ3EFNxERtWTn9jfMnWjCD1tHv9e88beEfPndGFckvGM5tzhv9B2T5yAsGPZGmmAa6hryh8gtg6/8oOFOSYpS1GoaqJtUqtVGV1CCZKE9UtSqtEc2OTzrNJ502QDpN8rK1Luk0TKYjucU9SENNJGpECtdN3CINYyKRa9I2CQxOmy63aZrO3MUrDFOPIw44FSDB4P7sE15blEpAD6prclsX3EXAanlkQbASaRdMEbi/9By6zylia/sf5RfJsnPBhvznG+UXNvp480fAmwLqxprji4SNmg0Y0xhqDXWEFkMIdWHiqgSbnaCyElcmKZwvEYIrnFwSDpkTk+C6sbAQUSRLWLjCYdRnkZoKS0iTMMoyTh0ah0WMJa7oQDKFlUmpRFMC+8QOEgKzEgKzEgKzEgKzEhERNAq0Sgj8ShRqdAldRjmrsCivjtIUb+KMmWeE0H4UiPyBTlO4OpHWhRXUp0T5lDTmoDeLwExPA5y01GAYBSgCCAJE7/s2enQeE85cvhcMzIBPgc5DYSYWCp7RFQqlowAnUZ2kAU/SfJD58EGF2DECoGJXNJTZilThI8vts9bc/U/nKyp/+OjCN+k9M52PVjp/dH5Kb6CT/ynPevJS5yXnfxznjQW0Y0P+hxNn0R/T2fRMus7Ny78AL9eDHHPyX673J8PcawV+yLRapnxiihzL6SrIPbQfkgoGhBFSjRwA1N7tJxv3+cnGT13hJpKXWnTdB2h85q5RkFLkgXhvo2gTKnKORSL/iNG2sAJbjv4+E9B1TEZKRKPuQtdXNYP/oAHvcxOLhc+Ja9wFr3q73n5hp/zC4Vac55ijB/l4mGeI/E7I6jAEN0aMQEEAAiw+xaSTVILJ9FZ0iQXzSWsY4PDIJoGLE1EbM7bQS0sosuZp8YcbvcWXj1yQ1UQqQ3MFVTR2+1r8kTtVTUxVa7VMXf3WjECSvkKFJVZ+hx9mBQgYaZAKcT3GKyAVmMqrR88hTevFItOwMb9Orbz54l2vHVq9mVbedDnV+MP9Fzq7nf/Z4OHVjxGvaLW79kyVEDj3LBVAF1+8dhg9BmsUGV9OwbPmZHJAm9wWoAG9NahM5BNVqUpiko9kko9k0gCSSYLZko9kku8iYsMFMElMHfvIBMUqTqsJbjyTNCAD+uojqxlaMDKVAoYYlC42KKlmTayNzWESXaz2AAEY+BUaSIPG0L9OekGp+4PB6zFiIux9tQOdN9eVB2KSmhpUOZsahqYy5jrrGvPcdeGvQ/Rq42JOGeV2BQiRcNq3OQt/u2sXK/2bM5V+yR5z/tu5XH6h/x98SP6m/tdc+vL/DfSVyTov7yylJLZLel86IB2SJMInEqlVJb6PS3wqEp+KZICKAyrj+Gl6l4pkgIqEC13B90GhL60Kb/PUA5D/42PSZH2Mgc1SEKLNhLd1+epR4+lHWfz+Xew+0JEjuP4UO3pQfgzmYLISFwt0CLWEaEilQkzEaygjhsswHhpihlKh6lBTiGvQaAq1heaE1oe2hFRF0VzRrs0ttd5DGT46ldNJjJ6mXa6x041rDMarOa02aBUMaQ2layUKzsuqAKXf3SEhk015cpPZZjJcn2asGos5qsxWkymXqeZlcKMRkCStWzW6lwRAUmjgcqZeznWdde/ktIr38JV8Hd/D93OF8B4dREunmp7S2RJ9lb5WX69v0Xfp7+sH9EO6PgdiWgmEkEGsCyGuRKlACxW8oZV0sBf7NTVUKSkx1IyV0hppnbRZ2intkfZLX0uGuCdJW2kHXUx7MlO+dW/QuzcJd7dKHdJiqedbvYSJvpTRpdJSlemmpmgBJujagu7QPsFb98ezOjlo4/otfN7nhrJWPocKAG9Qtr0POsVnneK2geQfqsdckcKDaFYC/VdUrhN4psFUTz2EvolgllZQN5ytp9K+p5xXxjibN2yjkfn0bHrqPDqc/6q/hb/aP0t+4cg70kiEYNSRowelm0C+dPqS6zMZ4BUwTpjCAF+BpxO5ViAQ1vRcpQ98V+mLjZ6P9LnnCPkg6694xzyI7c/EcM1Bs9BoaAGVJ3kVx9Ssq26DM7KeunGhbtxXNxFleOHGl36U4QykczMB7J5r2L2oIIiLiMQAVGJUUnSdg+BLLot6rV5QkufAHZIQfzDJlsluUSi5T6HdCsrGZnDZKTghlEAsdDbtotdQzhfDFVyhFUq9cpoyS1moXK4oPEWraROEBnPAYRmo0cDCG4UI1i/tdF/wd2nnUoDBHcdQoCY3+J3VBwN5Wm6e6zaIGNhGuZuTbhCKuaKSCOudYNjEn44Pjsh8GVfl6inAhzQlH9g2k/19W0yqPfJPwMMA/5/D9SJ2Ad9Qjnn1JcMFt6NzbMpmBylfYlG2EDyLyCTFT4tD4y3BYcXNs4vGVxsHVkiRH4qfZ8BGRkfcU1LmJLGKORGZguvJVWQlWUM2EwVCI4RSkUYlwg0kwg0kwvUjIvlBktWpphQjYQvZHMPiBoGu6I5+kYlhOzxFj4XEt1MASjgXYQjGjsjLSEFsRGx87KqYFA9XhhvC3WEJDBAYmM6c9YFHeAgdP/Atux85CvLq4Sld0GNsShfng2tGvICxlEQxghRhCZtJW2iYjqGTnK3O22B6dv5x5/O9e5yzt77GPqEn0186VzqPOmucxfRpmu13nqLjIEgZ57ztx5DDIIY0SJSe4KK6Cb5ZUixopvAVoJJZk9TARDqRqZjd8WLGPwuGiIaIFQctwHyZCYmQsTWusioGFhnNGqoX89WLDagXE+rFfPViPjuZr1UMPfmRqEWsNTY+MjUyL8IbQpNCs0Ocy4GISUIpdylPJNanAKBHBqKDyBSZuSk/YIm7OldfB4JZj9HhgBkEdnzsSX6fW87irj6L8D0EPXA5MqVL9jI2AzFQhT3OXRrFDI1o0HN2/aOWXZd/q/yy5Sq9wrm8mo3Nv4UR4mwnwv6S/4dBK6kp5P9RoPt6eRcJQ3TkrvsnF4d6QoyGpACZHA4XJUTJRWJSAKNrJFEAfWYho4HWImuiNFHFZChmPt3aKhmBSazi+VkP2VcfaPQLrZF9r1P2qSv7i1Ky73rIYukTWSAXtoGFmhSnvCMEqhml89IXpq9Kcyut6CGbR6dQKqfFAjY+JD0FjIHsBpk+uevr6l1qd34z5vGCzq+EQzvBdcCELxsLaVEKcU5U1rA7LT2lS3OjTzdZagv7QsurgP51EKDbMUXV6UCOrJz/1vnBaXfvCtCyU5m1oZv+vP+Vtokbn3h6WzHrNvI3yC+EnbNv3VuYPweC1aHGFfdd3UW8WJWvglh1GP0MufEMFf5LWi0vCKXEQo1YZAuVq6ECqTKajGEICB/R02M2BPqVySk2l6ZU6mI1weqNNFu94ISDMcRSqd5arC/0urxZG0pVi5LK0kmli0q7S6URAcrbqtdXsyVRGlUnqeWN5YvLeXkBKZjUFKIrQ5SEqnokyhqKFxV3F/OGkkkli0q6SyTDHG9ONS80rzLl+nLK4VojUFIsVbbF5sSWxJbFpJjd6DsXwq1QiRgnDtPmbiYAg1KrNwfjzHmWXiwx5Pq2W7sxjZkTYI/fFf7/deBz5xZmwmqBXSlN6YL7k1O6bO4nM9zSnmLqyk6tv9iYVEfRClyGKqYl1KvvOXNK07pTu++c8ciV9/cc2PS/O0+sfmLy97pHTLti2f0/cL7+4LenbRneeP3CqcunNU5+ZeUT7894asi4K+Y3nX1yU3Pr62uf/Njzb/ZLD4B/Y9Nhbo2b5boJ4rWDU6pPNARwGqK0LSwaLt4aqLioZYaInFEiDQ0l0vCXFKFxVGi0uBl7NHAlJIIqbbRG6UTX/Ikc6n8OLRQvtDjshxZfeRGFGCPxnzE45vgskxIRS2ukUm6QJ8mzZUmeEgIYJgIJ+nLHha+4Ujw4mh1AWyMkY7JU3IbehDB39ba7vAsggkwY2nD/rg2337Nhl/Pfn33lfAUORfzmX62/i3/cL3/w7y/3IY2DRw8q2zFGoRe51sxA+ISwBJeVMkZgIKZ9mj4t9LFIhVBDBndW0gMMAz0zYMiKakDwFwoi4vT2WnvxLxlwcBGmxrUySto4bYXwpBrCkGWhVaFdIRnsKCgFocsk2kNoG3xpwCeqyiVlshyYbKIzcp5wQGWqmo0QnvSYUpPcJi+TubmMyMskcxntJrwbHH7ahvVKuvRDjTG9G/pyk4Ud2jqsxljCljFGp8AojDsJW62pd4I3JummmIMfAfhF4Ojw53yHvy+Xs8R6hXD10QNB9HX9f0+ZXE8kByo01/P3mQFzkI9R6Xh/X67Qqevtw1+pv8V53Nna4tS9TYfRUyeDB1Lzdox/0R+Se/spP9rPeV7oQxBs4GJ5K/iAT4gKITfNIBg1HVsjDMqrg5QgMaFpMD0AIYemBCAq50BanchVCq3WaDWhVeBfA4m1yTqZHGCTuR4IAkUJY2CQPHoAQuzAv30+XeBPGP50+jl7IYcmVTmQlx8f9AujA3PUaVJMkt/j3Os8/QZ92rn8ddpM5/7OaaYfsNPzG9kh9hrNv8dG5E/MmzDH82GODGMaslXMkYnFBtXLZypY1Br2U/DCHUp57tWBzCnYWqWuVdlKtgZ43QAYO1tdpHar8ng2lc1jF7KrYIzselm9nsi6BNpNiR4gBm+TtDbdW8nCUp0d1g6AywnWdm/encfq7GDGEQBYBXx5FeN/iR9LgrtlGG7ZKtbx0LL4+aw7fx+/Ln8Lu6NOemdj3ZGRG4nnzx/k/5BOI4Wkku4WM60SeYBKRJuAKRqfZaYIBzGajDK6uLSnFKL0cFuYkc3hneE94f1hiKkr42G5MdWa6kgtTvWkVqbWpNRUZbvRvipO4yLqi4ssbtyvHxel3TYiYVyUf8eF/y4+nYjAFRdFM/GqsulNMiWyyB7LwuuXhdcvC49KFnfJYolDFnfIw8ZzyisJllYEXYx8JVMXhB796lWJsFS6KGtooawWToWrw00wlznhteH14S3hXeH3wwfCJgnj/dGkyFC/khkjctWRqcXzihkvzhItFbbINA28ZTKNY6UVI5pmVmSZmY2kAywQUYmnxjaqJpZmAPusvS6MvgtW0NqbA/9isGd1XBn60r6+HTlru+1XZgir6Ga4CgnTirNYDRhJZeBhFdkuFghHzGwXPNXNLbcU9B5bn650CwqGgnm0sP7VrV+2Y8l4+TA+TJjL+rpG9o/LPr3uBTrkrxNO3//sgpnjXu448M6ZV1xeM2/o6k2vr77k6tWbVz3+9wIqLXjkhJbd+53r76jtPJX+LXbvonW3uHK08uhBaYT8MbHIEDrW9Ys7ApSlprcG9gRYa2ANkMVAOQj49cwBN/cvGu7Sc8C3TuIa5Ck2cEkLWhGpPdKusiQEJivZ10wmIibxgpOv3EUGJnmhyGFMyELLEDGKMLgMJc8PUDKlKGOMiTiFYf+sGPzlEYXjC6cW8ng2VOh779jIhLGDwqxGA6GApnJCXJTGwCP3Hc7xwKLAUrfGPhMjckhjgVA82wUdFAL3sBPM18GPh1KVKuYkkTskbhHgGbdjA86xQoef1rmt8L62v1Lb+ezT0+8x7qx8bf32n1Vc236ufDh/uPJk5+0DzpdObzMfkb/fmrL1L5vemiCw+hTQ7+dBv5P0JLeqZpJMf0oBn9NNaeBacE1wXZAzogaxyYO+axH0q5VFI+AWCBzInCsqBNTpTZG2CFsZWRfZHNkZ2R+RSUSswkbE2mykFK+PpPDaiIIkjwg1jYiVmogI0SOpSqPBmGRwrCOZKnFuZrFGgQVR3YSaB8M0i6vIjBCx+kQkVyhE+vlAJi0S0dm4IYJIQzzMyIYDcdUvs62p2SuUam9Nru/4VcVj5U8TvOwyMskKhkk8bGS7oBMp2xVXPTCtF0lj6vuWCbH8W1FOGnCRJsF/fc6Qe1p/vGnrk9f/cNoDH/3F+YgOp2zWa/z9m4eM/dNvXnp94aML6bAjlNBxk1FPph3t4wdBT0Ik7e3PSRS682sPps321iANlqJQB/1V3qDny0FL8yo2vvIrNva5SbKg2AYC7z/y6zW+yHxP1GvEBDLGpq9U3E1yRBHpE6VA5GTEaogigFQRHFJEBYkigFQpqBT1lnyEPd6eanM+hy/hLJFC3iaE8UtkuY2sCOFHdlZv0ykLGdxNt7BpPIAVvptF7ZsaRJ1BaQcYFHmWmuNXepElNYNWevMTcBsZ4l2YBrgOtjGR7eKBQEasKOph3c526arpKhFuVhmkSA3AHdYwlgDiAfNcjMPy20Y+auFvfneYlu782VnbtrVd+8Bv6IKR11l0xkJa+vm/6Ozp9F+HC/m4rn1PO9c2lwKvQHekQtCdNClnpuDVrW61zvfidE6S8i0qvVV9UN2gblXfUP+sKqxDpliNtEpbq63X5GqtSXN3AvofbdF2ae9rJukAE8m0cpEDFSqjCSnWxOYWzS1UFGqilUxvLaYsmULTuliY1XWpzamdKT2FCTXkWcrPpkLjr0JlU64giMZuAawpzDVgr9hAJYYWLZ5Op688ttVGsizszhKKbAkGW0XIWUskaCwhSZYQDatipbpGXQcYpmZHaOO1qRrnbrUxV7WkxrAUHjCDnI5rZJjRg5ZZPBOrHJ+LxtpE2WM4TKd5Da/+sTAUAseZynMKaEE2xmKpYIhOw1fiZkYC8FbkOIwAfpQ1AzFP10F8AIjR1IrQxHoXoRdUv3PpMQHLITD7Oxdwg9f2gebSnOdJElFVANHjzK7i4phmytkueEhBtiumDiq2F3sYY0kXB1SQtaphttWI4WciHqPlqqKWja0aJpn9+cXz73z84pknzL/s9t/d8ZOf3rX9nz+8zhl63VnZAJvZNoPJLy2a03nLCaUjbllDjlL90dU3XNPbQi/ITr/i8vYzXewGwDgKWBF31zZfIEmkF+74QXqNROZ0RyiPu4WI4DqHTDUgt6vtgfY2kxKTiX0nEW/TyWfCnpmoscLvMkvFJpQEch0+/ReujENL1B+YehbcozDLRk0jrESJ785M6Du2hQxNXR84p+Ck5nYIB4WKrVSmYajhEMCoEo+ybFeU+Jty6nD1lrouR7I+XmHDT0O9CNzZG+PrOpbKf/7ztoceeuNnszrlCbEbFxUOebR/KV/9aO+nxZ6v6pzNd0lXkNFkAv2lWzfTlp6TXpJelgYnuqaxhrFFtJsyXmoVRZTp1TVNNW01c2qW1CyrWVWj1iCi4mRrUIhELUxNevz0ohBSqQiTnzcjWYoEHhadTCqmB8dO9+2XsGsRYdfE95GTkpSuSq9Nr09vSUurUmtT61NbUlK12WQygvkPxi4cc9UYtqixu5Fxq7SxuiBZkoo3Cm1vzJZkdIglS9ZASLhZ42sC6wKbA5xUz9IqZwWEVtgx5qpHwPQadkxx9USUilCeHTVmIIU3JhsfFQoocc/trLHyO9y06O48iPZuTNXtiPh1j956kg++fbv7dohW347duLLqF0e6nsuIdCoVJ6N4tmtUSKueBW7nyVZBksdLGrNdJSXxQOWsLnjumGPmUvidyWb8B7fP1Yvtc9FG15MB1leUN4wd1zjMFmxvTKpYOBemIYpeqFvqipuyaPmxAvEFi392+w33vVS6vnbfRTM++vSXD8/tvOayKW888ZOic86r2XTCw884X7+55GPavvDaHyxedNnVzl/WXjL31B+W/rLhrOiFVFn/4SmXdZ/V+cBjf7UsXlk8vGTNzfdumipLt59/6T2rrzj/dtSzlYTw90HPonS0u3chLlBetZIWhOngN4pSAdIudi5i8BdFXxKtdBSNc1KU9IutmlFhWKPC4YTv3hPyJi4Shjoqlhzw7kxU7AnQAu1aO25jqtI50f06ON33bMWWP+HZ6pK3U+ZL17PVhWeriwfpvtuso+MrfAE9dqF0lVjTB+dVrOBnw1FDN8KqMeC8fmMb7CC/FYWhxtNoMMCmHiZ4LzhF4n7ht7bY3vZQ4Z6qtu+8QmjBC668aOJtldu2Dfv53A2vsp8uu/WMcf375I/z75w448PX8p2uLgPhX5W3kwCxyb9F3BnNCAqCiG8Sc72a+/PiftCIi3v+Lot/Z0RRI7dDZnuPTYktIcVsgXl2SNQ3+phnu1tPReNjlxO24ITt7ZQbqHYElmWEGbQ1LFOxo8EzLBFBChAl1yhijOAmGZaCixPviS3Fx0UAWBW0wyWl8GCAgiHTUMg1XUo4HDoDYBEVxdpR0/LNim9R/0OnjZk0aczoSRMb76FnyNsnjca3YyYengBAeOQPLg5GnLNZpaBdkvS5liGN1T3CkwBcitjBlN0eAwpqYuVTESRTBLkksZGlI0ZJzJeyGC4F4b0xf69czN+aFRM+JhIkJm6PYa2LWKKLzQ5TQZmS4ygTmx1aFOoO8WDWtM+ImaGY4m1HyQlaHduB3Jlz0Qe+E9v4PWGLmEEwuiFBrmg0ckZXdIBc39pq34AJRqRZTKK/dMk00Vmz/e536T1O/zHSHVq7oWcVv/XRI3/e+7ZbGwX6Lmmg7wFy0N2PW2U0GoxOMhYZ3QbHMhSdzAhoM/SqQGOA8QBX2nm7u5zPieST7fg6maTQMuGhS0JXJc2LVQ5/s1RG9UplDrmRrWSqM5gBVkvSZSIZoGoK8VN01nfU++0G0g1UvrgoHRFVLxmG9TaGZGiKTI6VveBGbq/uRT1W9zLeeeZn27bRBz5wfk4fZ6lfOPfIH/d30C+cC/JLvDV9pgKNNLLXz8e+IqZtoDHyUtuvZEaIwlMD9602Gv6+Us09b4ArrN0tNd1DpeMqxj/zi0y/cNHMKzKVvH2ab2WSosRU1PvSqLB3CVFaivVFhbingOqb5Z0ysEor0NAFlZSsGqDikI9vr1fld/h5s8LNqpLtEld61TJRW+Sq46X3b1s401lNa6XNRy44a+EGT06UIeD/l9BPhZw0lWXQ+yoTtbpqEaVa2ZIyVlXWWNZRtqZsZ5lM2htLaIkoIysRZWQlRTi9Ehx2EqdYIvz8EiEgJQKC4Ls+F4JKRIaxBLMTQ3D6JVp7o0pV0ZsqYE0t8HKOXm+q6E0Vvaka9gbf9W306n2djNj3pCoicWm1q3bSrrL32xJB2BOGxhYLCALvLF0X+AhCKnBUdGr7Im4PGB5bGB5b8+D0y8wsAaQiZrFLk0VVRY1FnKYyIuzI4ENSJ+Aw/MygRFIZEbZkQhizJMKxBM8WmtlEiaEZtlGoJtSIK/9eHnxvL251wuxXzTcYO7j+Ej35vuPeeEtJAoDTqVjMThDxhIhSCN4MPMfMdiU8p8VTFVdL7LGeQTtm2ZLorHjWTe78y6RliW095zXfULjtmpbvP/nx2aVPnf2zTexn+dnj+g+wf8+YP6eh/1Op9pq7Vp+Uff3Z/Fgfc/gekCV/DSkVdX2McDLMaE+Uknbb8ljilhXavo/h0l5wQfgYg2hvCyaJAzKOGTTBf9vd/6y411moMvZxnobH5wG/4it/T+6XbrLBczB8SXG/EE6G73Mcdose9YiUDdngHxhKSPV8i+M9i8FMAsTPDfYsQsS9E3yLkMuM7/IsgP6lacrTi3+QuXPYth9OOGc3XcAu+cUt05v790m1tz7snJm/wIvXDbFPK+7lICuTIpmdzKAbvVmmtClJ7elJUWazWJEUyTvT5AO/WqXfr1bZ51er7ParVT71q1U+9KtV9mXOEJkSczoWp6wjm8lOsp8oflGtRLxTToQ3QkTlMp6BguUrg0tW3FNRROFKIuQtKJBpUbF/GU9/QJcODzMRryH8IBKEZiirB6IpbEWzHCjfh9sfRAT8XakuTynQXojVEh0iND3Ao9kurh4rUxnrHm1CKspxRx/YV9zWdwoN/Pljx+n/8J9HyS465KY1zr4f/pgVHKJjnL84/U7eeZeOosS5+P0X6Z27RS7YOVs6AfgQJoW0281xDRHSvn8ITUxvNb42WKuxxmAGktlfHN3orYru9ldFXd/PwD2Y3vLop5lipJJh21Rqp+1JRv188H72NVP+P2SEvzyWEa7/Vka4aE5wSZB1qItVxibF6NQ0jQnfMCaSI7FsMO3XvKTFkTOimCKr0hBXgv432MCKIzYtGFDF3aq7cKSK/Srw18sje7sbvmG5looI29+ftBR1B5gXZSEiq8FYtisIvomaBovm6Q6ujaNfWYlaEx+HzIy5ueRiKg7CwFTypG3buh7Y5xwlX0z8cSJyRSM9b/0L1Vec6JTJ78zpcvY5n33pvDman5C/q3AMvevNl5rcNXDAryLgacitJ88UG+BIY7IqZVVbuyxpZ2hPiIUUvV1pXwJWyzf2qm/s1QFjrwpjr0relpXPNnqGq983XG4QhJ9kKgXFwoPdC4XIhrAgBsuamqIaphf19tbUHW8g0Fna4dYGF2aCcB04RiYDoDGRWvU1eCTFQEbCJ1iS9Z7csmjNtm1LeusX8GU1W1fkH5Rqf/FyxM2ls36gQRmNCxrUVAip1kpSJUwNJUOsuqKtYlUFJ+NN2jCE8l02teXpYgv7EH/fzBBc3J8nzmBJkuT0NpOuMdeZm839uE1LErmY8gNpWlVIsV66KkyrSylbVNBdwLiaLuAx3haZE1kSWRbZFZEj4WP1Flh9qhLKsfuYHQUfP1saS2Ejlg2XBsLqQIXb65056/WcX2A9IHW40CziFncbnJcQc/fB6UqstDAVJqVgOUsDdjiGkaCf1vE2VHqnrdQ1jK0axb1yDDfX49ZigNd+ymmPnPv0hhXzTyt75cfdz45betnEXPeqay9747mfZzYuuffC0yecPGNu/Y33Tn16XmbM4oaTm3/0/bseR9mbAXQ/Is8hcfL5QB4s04LHCGjRVJRVJ+lKi1prNNztTRSd66IYXW93YfgQArF76JQh4DjinZbi1p6KE1W8LQwHMkMEMCdcYBYFFMMEPFd72xf6MU0JrROiE6IsHGSghtkIzWpZNRJQ3VhHhDQTQPKOpcpc170Gj0fDlT9XKAVpbSsCAU8kIMu6wmi2i4lwp76uvhZeEZErGuobGsWWnYGVh2ENb15zzTZa6fxl3qIp04uuvOO6X/MH7v9wirPn/vzBlZdVriv+zV1CZ689epB/JNWSCC0W8loVE/LaE6NGu9quajSptWo92jpNWqlt1vZrXDO9/UmH/Z0NA5ubDrp4qiW8et3P/E0Qb/mXfr7R28P0ZSYuctek/UDkUISpkWSkKsJJxHdoIti/WC5CmK4QqTVxsFVEFP9GRNAakcRikQhXIwK+RSIuyrMh3QgFNMXzEr/pbBy3X2zpZX193l6ccCASMowQxxU4FW8WtSqer0FtzD41QihQ0RCiSGGbnrgn91B627bSV+c//aJUm599qKuVfX7kD/e2XPDGVvayoG/46EH5n1IdMd265/9cs/IMY1hXmvZKVgKAgAoEacpAyQoeOiAMk1e7UvOdxStuJdrz6IG1ib1jJdD4j33+35TBCKf4IYALTaJsDqe8NUS10JzQstD60PshmSgz5MCMEYSOkmmZSbl5HZGvk7AYxjDcIhdxxJPYCUGW69JyUeiS1PDUkZ3a15qsbWZ0i0E1g25RqabSZYwqLMGYi+O4H0V2d9N1qD2qTNhSzVhK1aViFqaYxfGFMDlR/750Ka39ZjHM4PJ3vM6vkxBrenMHimBUA4tgBmj0nUUwUVpPo/XSojpnh7OzzrnhzX/SIXV02Fcvxtif8lXS5Pwp7GX8dXMIpnM2/xh0K+xWgb5Agkc/fG4QryPBgJTlILMBhQfDoWDAxLVVweRg0LYEkwVfrO2i2ipyjMGgPt+617vlW3dk5pyu0aYwrQLor5IoaaWUNVLKNbvaZqQp2BZEZ8acBCZZlUIzwrY5Y1KAcilgrQ2uDzK6WKGsKtga7AguDvYEZRIM45PD8GTxDLt5oAB0hyhQwIKGnN18Uu1xm3M8WuMOREWRgpoWsDh49O4UXE0T4ZUXYsmgYw0it1slCo9YaWXfj3o2nDzG+eA1eiItfG3T91ZtuGTmnF9cxz7p384nIL2rwf94Auitky0Cy1oaA1QLVAeY2LbGVsprZJgNoXjqoH+yZg+R6RKZsiZ5CdZpUZnqROFGFVoJZAbiu3KGKk5Yi0ZFeuFAxhItkUWlZzBDgLp7kIAbf27v3buj1533Un/HqsjBSITrisrJGV0c7jqjS1W+UY1TCSjuFeRkWbb/RnZu/ue8a8OGOj5rwzhy9KgbvyjZyDACPpetkJ8UE2JsYiSV1PUpNWO9NZDbpLvBBxlBxnqofoO7lL85vTO9J70/LVFaNV0Za4wtTYcbK1orOioWV/RUrKxYU6FWxNrHtq8pRZeClI6eHm4YEaScZ4dXjPXPgZAMs7yiJhuLpLJaOpXGnnGFxV3m2JV+P30gbZJ00dSR80YyPjK7PrIFz3cT2/JDIXJ6RNTFRCKJuqyZyBZVBMxA0eBSGGEGsRBmUBlMrzibD4/z3I0uCDgfou7F2p3f7qe3SjWjPFMRiIzMdhmRiJkuSmS7ilSzDpfn+HCQMzxg1F+fa8byF0Fv2TWWYxuHVf3nGpgqUf9CBwphpOmnLch2//iktPUdBTElVuaScc4Wryhm+50Vt37/nOlDar+jOIZWTj+H/cuvj3F5y58XvD3B5e08iA4zARovaKWkIB2PA4NrMIYF/uKacxmppiXubn9kDGNkyHQ52pGguNrlLjzJPnuOfaSTDqvHYuny6a3VlCWtRqvVWmyttNZY66zN1k5Lt6LV06PTVxrUP/tDMoazbIla6C4tc1KVaEy0JjoSixMyS2VHpMenp6Y570gvTvekebqwemarOGxxXXRzVCbRaGJOJa3MAnhQNjU4L8gS2cJAUPXScN6iLPJaLMfmOpdar7+HBttdjRXLsGIB1uU28rqgOjqzq7o6mC4EJqvQWSVEOSorAdfI43L9sWVYn7/uar8Uj6llMX9dVnAz6uYQ+ALg6YOJX+6iVb//O5XC/fktax+/eMZVLwI7G055aMU1GwLOU8DMUdNqaLLXoeMPvz1q8nM7Oh+YrwMfS/isZQ89fKWL+2PAFw3KHxObPOPudXJD0EYm7RFRKGdUD6sqmJr2ZZRi1vOrjV7q8svMcJHKjKzia/l6voXv4jI17AJ7hM0lCrcwQ+csnLUCskhk1vbu7XULpYWLA8RCB3J7r9UrNv5lUgFqMFXieJcOP7IVznaJm92tpM21tVi8Ehnwz6O22oBOzrjGuOomPR+66KJtqctvczOf9Lqpd7WxX+TftaauONcpPmvhBpBbkbcSctvoym0dYhIlsWgoJDAJrhE1+Op1cE0lXKOSnxCLniCk2x4O0j282raFdHt6wPpFfye6/f3M7W8o+IF+fwLrxTUZ95oX3GtMQ9WOu0b+fOCaT/a410SD3jXAqxyLse+xKwgnI911PSZX0UY8GlWiNxKCm+mxvnKHOAaV3NhFUcLEkcpl8RwQNLZggcDcJ/hNfCvwHKCPzBA9lS6Pro6yaNBKrAjqy5XVCsNTlFdcDw8tDIPPx0jLK7tfQUHHQ4pz7lnF4uTgMAsEUlinWW9tFyfFWXJVI5rChrH1dfLgN3yr8/Vp0xrPu/vHzji/JTc4X6+bm6mdOLxr5D3PDGq743Q28q00LsY5zZXO/4dxktrvHuZz4stUbb0YY+X/0RjP/89DBL49RiS2m6+IqqSfkPwzRH+GkC10DmlpcNe2rqfn8Oulc8TZ4cMyCfkh/hPpIXQ3G7EEXn2IwltgXT7fh7XR8M+Y0VHvzPDrOclfz4hDoAuSJ9CE/j4FeUvI70BvUU9jl3rHX3ztnlJSTfghQqmbvdtD9hN5Pd1Cd9H36QEq4wJQa6AjsDjQE3BX6XcG9gT2B8yMTKbKRM5IdKpE5Qs0cfAePwQemBRYYasi8xqj2go8ay4gjqH9PSpx327M6bxu1VjwCw5t59LLll4mdoKHtBVdlEqhgET8wzJROiqYqKHng9e9ftLa/tFF/jHT19Gvt9MHncUv5x8+7syqNulkNlV+UdCxR8w706ajv+9uXOYaoXhKzCHCJRUcYk6ZqvA2Rpkmu/Q5llqASzG5Jg4nB8s9QZwB+l4vTEH84BRQZjZR2b0Mhm9tF3hTwesp/P7zptQWWgsv0sn0WmcFvRbE7xF6GMKdn8P4Gt1q0Wq+hC8DWJS4u1+f40Ecba6WvteZ63UPKyZtx2npI/SX9PCvfw1PPf/oVfIOeSSpIyfSUtHjml2j6M5qcIk959atddwc1FjlqIZRi0Z1j7pp1H2jnhz1/CiNV59EUyVtJSxYPbRg6NjGks2NtDE5CiOUVnWPKhF1QqtB2Rq2jm1mnJwdBq7Pk1jlmIYxi8Z0j7lpzH1jnhzz/BitoGZEzfiaeTUSX1+8pZgxqbhomBUzasqKCsaOj0lNY8B+xEgtTsfa+x7+9Fq7e3EBNDdQwC9mC1/k8ADQCfDrb8JyXaGhw4ZZ9ePHxxoKCspiMQvIPcYqKSqz4EeqMcZIqLS4012Af73wuu36Wtz9bns/qNCJgQNs4BUFy/OQxtUPc8/ILbXjYEjtsZgJFqdR8AY8tw8+k9aOmvsKhEivOMvpzeCt19LLnrvnkdbZV1x04/tbwosvOGl09kqaaKvb6uzen3fegKCK7H+w/renN7dcYQ9/hd5KT6GT6WPO/c4fN/RNnt698Lob72laeJLz6v9qoKP307HOY87nzv84W+l9nz6KFZMi1gKs/wp8/wC51Y211KMfZiaHxM51fNWCYAh1JeDuMSCyxsUeA22GTma4Goz6KweCENeyGW2cEm4SA6ytH2i657O9h2epwCvuLfB3t7i7CgxuHAsbj9tVgFGjTnnU+atz5AN6k/Pj9z6nwT86V9MN9GbnKjaUBZy76KX5/8n/FTDmKllmB5TsgD0ywRRxpuF42CrSguXgGOHhprPn+PXwUQpcWUQBXhFlBz66/edK1nmOtgv9BriUTLBJSVJBfiN6K8IjvlYG+Z7g/uDXQV52daGmUIjGeCFpT2IRf4k4bzOMPkgyzqPtGi5qr4EQXhKHh0tbjn6SKRJr01dZNHVNsZzVaDZhZQNJmH9CCfiVI1gG9l6fSG+hT9JnTdiNZwFb260d6PIJ3ySN69DFqWu6ilUWF2uuSjBgZbsCx6rBrO017gH2dtmgSjAvZ5gsswdjHp/mTPRKwxpEpRi7tserk+Cr/SKx20XN2JE/HFv6d3O20g+ATiVkm6BSbcjSojRqS4XtJUNEdmlIFc55iGW0x20Tl0lX2utsTuwCb/nsk0yNWFHrTtEidgKbwE5nZ7MuppRkSWEqko2Hs6aaTZGAZZhKajCNcNtGziNTHlw3UWCzI4+pQfcYwALbIODYkkDYjEWzXTGlsFBKqdmughQRCWo3C1jXIkpFZMxKeTXI36ieawALUS/94OkHCq46GWjz0kuCVPfM3HZb7EfP8PeKRw6upastPHLtC0Kv6GMgj3fIn4NeiUhyI4fwGOWQin2Pz+IbGMY3yi5Y0iO8/PkAmaGvac5tPEh+OvD/Neg6NRUe0nQDOnwPutz7Fs55Mw8t7uL4KfQsYHwgSku6RWDsDRGA9Y4/tfSScSLEeurSn5Y2jjrHxYIjbBZrlneAVTtRPCfEyAKVMllW8TyfFGnpzLVsb6a1eUFhAG3G8ex+Wfasar3tJvzUhnF4qP3ml16fPRS6fOzSpQsv7r/DfcZj8MFu+Y/gMVzunqlyyKbHDkffbyvUrXK5KfRuSObSglDU1kmb9r52QOP2AqIs0MzjhoPZKlq7o3fv7r4BIA9RYi/oIindVBZ4x2vWeylf76x5EaaWQkzDy+JbqHHW9Red3F5w80yq5TbT6WxWij5889yrrmmZuvDDZT9y/n4lnvnDprBfwbhLyAYx7uzsZHeS8Qgp0OXggqS8IFm03t5i77Lftw/Y8vGntnUU9BTsLNhTIOFx7uIY92JwOxYUhxfEZLWYqsXJYkaKxYRy7kZOS2wy6RUbXFDMt4vE90nbU7t3eLseCvQMntBezBd0FacisfCC409oL+ht9msDG77ziHZ4KSt/4cQxCx8/O2so9942u2pc04or7prR9KTzpxvY3d8bd+eUed+7reeE+VOu7ZxySXzcr/KuD7kCmHiJ/DrIdZiMyNhEUcKmXstpJ1/NQRyCW+kMYtLZoKr1tbml9bS2HkzmmNHUF3F4PMc6mUsm146ZPHlM7eR3t8kz6ydia+Lh5VKtV4d1dJ5zNr1YPCdG2jKFpQkKj4qES8xas8XkpokHEJSGOWj3Fjo/M3gI1hYYgvv0Fnh+Dlo2DiJ3/Ciou4XSkunFraPHTJw4ZnRrvu/Bn21zkvLMMZMn1Y2eNPnfKxevkWqO/MlZYArZnXf0oPK5kiTN5PuZlDF06MixY0+sqYUnD2luPrHcjAwxzZS6ld5Fqugpz5YXhE8JQ7uUziRjSBxa40gBPYuMgp7uIjXgFeIo++rEb1+kuQWc7vpadC+AfZHmeuFP1NY3C+rhSsVYD709FB+8VwJwypvVEPFfwMQGVjOknVdfveTczkvXnttz/QPP/+reu2/OPrn7Y+czWvVFYnjFW08+/zY92Xlt7ewZtUtuvncdgNjycy66YNo1l94258/bNr157q1X0qp/Q6TdJDeds/q5jfc++mh+34HKe8a8+AjS4ySgRyPQ41RyZaZw3EknTaxJGiPHNjVxeupI+JlYZA8zk8kyQZLR9JTnymyPJsOBJuNJCbRaBE0aBU3GfosmLlGQDK7XFWmuq3PDbrv+O+kCZEl6C2JVnuxXDXUXzP4TgUJXX332+ed1n99y9UWPXHXR3d0vrPvjPWf+9PuPTb/a+ftLDw+PV/z1yV//np7k/HZNR3vt95ffh0Q654YLus5Y2fzo1MszudGn3XPJXY+f//DCW5o6xt/Qu/xB+cRFN258+v7HPFJtfVTITgkh8gr5n+BRnJOJy7peYhiVyaSqhiqKgxEryEMFW+hdz8XjEYbUKqOZZ00tDB89WyxHXgSyGCSEWgUiDbQRxAHnvTbpOqB2cy3+ZxrwBmgCZLDj3n8E9E3jD7O3yuqS8jlTWzbRGufdl52R255+etf6c7OVradmF9F36NJzz5AbCp2vksKmCbv28j+G3FNww5VxuqnIxQCYi7IV5jIMIoIbMyOKiS0N5TwtSRKpGjlyGCHaWGts6djM2LvGgs01TJUTzdKYFsMphsNmGU6xiGaeHz1ihMJ0nOXQlAlq+6xEtC1imt48gcv+VHM415w4a6oeLU2tmK/djKl61835rtkOvAGS2NFB6i9/4Yz81uxf3HTuGZVAGna3MXG0gKdJLg2Oo8M7/yi6FykE3tDMukmIXJNc21Zy9KDaBnQZQW7PjFZGJA2XzyOqhg7tHHHJCHb9CDpiROgE64TSEzIn3HWCVBy0IkFOQlaIhapeAppUgy4UuGJAkUbl/y/EwMKjmgdRJ5cTZBlEHeqS4j9KBLwpc1NWtrznpZ6bvlMw/vYHevO5Zzir5Zn39HyHbLz98ZGLOhZuoKchdn+F+3ulpXg+MjkzM0Q3IMiz1FKVq6qJAD7DXG6uNuXRJpXYFvpgJnSjdi+Ih7xap3gU8IsU87oSvQ3niTOKNOdwigDj2EZ+DzoXuKHLubDrD/S/z6JvOtITtInGnIPS0iOreYuzGKKB1RDfbJVugDgnQUpB9ypU8FdsfYgNP6S8pbyznAVTqZfJf2F0bcElnJTCmDaq4XBBbBt9EDDpVuDJg8Df28RBFiiAYjQewb1MoI2Urhenn8TcQ9m5iz9gdNPU32y4+sUH6J0f0uGfvLNxbPt/d13cNu30xgd+dPdaqcdw/rGtcbjzk1+wp5RNM09WnbHODXruwq4OkKvs0c/4Tuk2EifjMtF43AJ/OFAa4IFAUm6xqMW20bUkCsPU4N8gvd09vRsMn0u7WhcTBpsMW5gMfs6yG+/d/OKP7r5qzp37P3U+pdX7nl/Bnzrxq+1bDyy89iZ6Mg1QSme1DJzNUigtJzqJkLqMrYAchkIxw6eZhWPgwDgT/vVJ5Y+h3qMMbr4sq/LOhVEf/dsCKtNG5y3ni+UjOmmPc+2oGdLSkPOXz50PnU0bNNCAGzShV/BsfovUg/833UYmG4YqNjLqwTZV1YLhIKXggQLAlGpck7bQBzLhEoicV9Nf05fhAVQjODYdxibDv9oxNgqh8tWmBnEUKDX4FM959EfO91lVvoR9wt91fvug88RjUs9jZGBM58OYdNL5LJPFf1BSrFttGkTJ4UBJoCXQGVgekHFkiqWUKlz5jpEp5CUYkQojU3BU3zGoY0OqcAd0v3PhVrbdHQ1zByPkQ6oE+UiTjkw6lVISAWAcSdBEojBTuKCQ2S0QrKbw+YHV6UfSv07zdJqHXKrcSmKCc7cfT5Wc4Bu82K4A2YqfrBjsfwCUSJUvHTzq7KZTqN57w+lX3bz5/Te3Lp/xNluSP3QZPYmaVKfTzr5vxsG3du4dR80HfNpJVYKf0zPxAPBYCpYGqco5kSypVOKICg9krBK1Vl2t/lp9WZVVVdKPx4X6b9Kqvt63A/j/HNbb/OJ839atLLqVOkgpp4z+7cgtA7yj8+D5oOqZYKlMuS/FIHK3uNKLh/DV5VBu6+1Ht0o9cCue9fcZWy7GXZuxA0ZYWg0wJxGDGoYZNF6Ce1X6AGEuLe0IbfacT6Cf97/G1IHLyZY7G19aeEH2/Hu30Euc5ZctP3MPjw/QpUT0f1qmBCvl9QFNDw6mjiFp3yJGMw5YuIw5dB8RJAeXpE92nn1461b68tvOjfRZ6jzrbJR68k+wsx0r/4MBeb4Qni2T+kySyJZcKnMI/ErUQdTBGfJj+i3kBB/okqks/uhWZkk9/TWPQX9Djn4uL4X+TDIxU0p1iRPTMkvRcw+VhOjo0MzQghBXqKRzxVB/IyaDSiAEUcwIjwlyIT8pEF8cnhfFJe2otOEW56Xhzvof7PjkdNpNzzu9n/1XvoztzdfD0//OSwb4fPRzqVbo6LiMrakqkBKzQhYv5ZyrW+gtG/G8Nr4VnkvEc5FwLudt4XcfO7WNH8x/79lT2IMbLW7kFaCdxPqP/ABwEXVvIuheANC5LmPpJEzD4eSMJI21cMojqGQKKJkLi8egOefhouyBMb5WuTYC0JFN/8Tpo5FP+6jufHXwRz99/C7ndxE6nkZpnJ7ovOn80/nY6X3kT+/u/rOTdbI+PvMNgM84jimZIerTNrVtmgwna5MtMBxJRDAWLaWcgsP1wHOhEI0i+khAejqAPoMVCodXVnHsPz1qcI0YIDedt/XDMz762qkpXDBixt03OQfrpgBwb3rMuUV5zDin+yXNsxemtAL3YoPVHRakhnRJaDk4OiHDWBC7NMZiMbmwpZCGQYE8aQtSHJhty8nfCKC+FYYsuwIuxlZ33OBQMmxP0MXBVwPnXg3s7Fd5rfO6detWKrfSp25dQs/PT59a8ePu7uV1HfRvmpOWekxny4W/KM/3sxu0eV0d7ZorN1NBzx3pFhD6TCZtFRUhhDNFKa8Ff2FGOU+QgJII8W2g6yXA0ij8G4LBuvjZjBFvzhvhmNEt/mj8MMRHTz9MmXrapT+ac+73Fzt/37720eUnX9c5c87FN9zR8/snX2l5aOZZk8+cV/vD92745WkPnjqj5dTzG095ePmtvxJjtIDf/wWyrZIZmRHoXmXQvaKUhQFCEJWYxRie9FKrU0sfrWf0S3WJSMhyGVjOXJbX0ZxHTsQpV5fd/z+sLM5Of9FZzl/m7/bX8HcfQ51eDX7IYXhmGCQ9qiuKPcNebjPmh+ISss0EiqgwwFtIS90xUQdK4LlFAv9s1wtf/eKh/Isfv73776BMyudfsq/ybOsf3tyGcyOAHYcFdrRmCg2GWeIB8KgN0QyAx6UhDkaX3rJJnMETEHBIQZhvJx54tAw4jAgfx5chLWgAHdpb7yzo/YoOq6TDD71pcdbvSCvzJvsSf6Er8Gz4FwKL2zPVJcHa4IwgHw1SrFIJTNH/1dq1QEV1pOn71739uN1Av2iaR1Be6jGMp1WCj7jRK4EsSRARERFF1CBhzTD46uAM4yLxSVwEQSXqGI1PdBENEoNEEWfi6xgm6ziOZjzGZJ0ZM2fU2T0xiat0sX/V7W4aJDnO43g8Td/uqv7r//76/kfVvYX/JhtBMA43EuRmUScZQBK9pCx6SZlRGBMhj+eujrGsOuUpbasPzImkN+nNTiijuy/h3DR30lqogKs0nmSSQTQFPnJfczczfWCfF1EWvZCqPDvQ4DSQ4QbFUMOOgFUwbtaCHpU/WUVdQdC1oiASndTmw9nDpiORS/F/ngdkdX9Q0glaehmCwXaZLe8RgZTSoXCN21gO/m4x58/UExjWf3Hc4kjFeSCzYMeC4ZcsG3VReI3pBMR2D5voekWACaiBeDW+SohHR+F7ak4O+mUD6cK5Zx8iNu0e0pW5m61hcj5l69Nkobo+XSgIYc3E4WiFDYo8mIS+ERoiyoPiLYkC+8/WPbu/peul16RF2GYe+iqdcA/TKE9f4nneV4HaVxbrC7x9QWh9aIjZ2KsvYRddL74rlWKbQrUvYSPXRYLHPwYiBnHomAPNGLOIgYGmgSbQGYlk9LlJPTuyRdAwZ2nsUYWKgGOkRXWZLKhK8GwZYDsG0HkWF7edOkXMUPzSthSyiEqubS56huuE+zE+jhJ1HJl8HEajZxwBzwcYpN46UTmMt1mqtjnG28TEeNpE50fHCs/0bsPx5m3K1Db3+vxOboAB5H7asL0CnjZ/PicIEc1gNmOb5sHs7NHHLbZA/1ZESO2+K/4ZfaYsBAvDFRNhyiSBgSG2DB3oDO1QjxQ1QzDjqwDr+mYSwPwjc5JWm/cBLnYziYRP/nKDDvr6D1Wu5VVvL5fWuz+iN+glMhs95o+6jJfv3Tj98W+povL7RRSiTSrB+RSjGEvQTesF0Iqitg3W4sc5OGFYCMVsl01Yi1aXGMcPaZ1yHeCDcWLa9OkX5h14rNpFGo7/Fs/NJp0Q7OyeTTkg1W53mMqlI9JpjNYkg8OGjinVJggZGCnq2PACcFg22KL+mGd4OD0s3qBbnSgeJzZkVLRashWj7bPg7Mo52ftda6th0IFfT1v2gMQPhYe1G9Nm7//J1ZbVr//nKvqwheNSTFeKjdICq449UYzW82th9LCkkdizjILw2mF+7S26Vezg10y+a55zCq1a5mXYe2wn8+9YfN/xnEuH37Gq9kY3ib+RVljZXgD+HR4b3RUf/HNxHgKdd3tw/vkP41yMQszmOI84IYiITbAhMBXB5hNVYYeD94c6QhHvD/uW7Csq7DOmeWHHvjErFq88Je4l/zDuGfDxqjnT97nWVcPgA51TylTc62pemcNxLzi0zot7BcdzBcc92IPV34U74zzaiPO0APFztsgCP8e840M5KFWrNYoYNW9Bul97zMQclDOPDQaJLV4tWNusnOZ1gth0AGrc6eLxAlpXRRtJEPm2ZdIZt0JDnsaG8JrnzG38jqEHU007YjpccZhEiBKHiwqG83pFqEGT8yD6Ul9E83rN5C25n4JtzzhpXu6PL2w++ygJ+01me7E0nYhniopnqA9P8MfSC+S/9gHy6XDMgrP1C+c2Fa6tBGvHf8/fSknmULL3y0O5i7aUXD63r/T2l7TKM3/Vc41x3IEqhuqZuPg+SMVPPbMV35v6xS6NP2OvFbEb6cNOMargZbCDF09y/LyKYqbYA1+CD77zPvjqN3Lw0jvcr1Kj0D8HqOcE4nub4K0D7lfPScMs0CgbJDPbKx3A8vtNikXSwwp9Ta/CXzLPaTP9Cn95ql09Wfe7PMf9y4LPSGYiGepueQBXwEz/h58Hlu6eh16Y5R9JmvOoLQdO9iwlXA7Vam02Y5hRiITISCHGFBbGiICwct+mFtliEeztUIfBW7IQAZtQLZm9yn1qiY+98oVOb7XPcwgjexKn6C1ssXJfFMN+1+M11/66phjS6d27vx9TAJH0kWt8egm8sq9D02q6f7nys+gQ+pdtHeSMDKkQbXBLtEp/bm62txZgQPyMwhTFQTRGI4vxCSov0FPtIqzWVafI+VANRK1y1QoyvIicWovJU2bfKpcnzH+iyFXkO6pmgUZylx+iN1o0rS3chmZ135Fuaa7wulLEkdDTocRbXCrnxSVnRH4EsbDKEpMjrDqMqHUlJkeyEIyvIkz1l6N3WYmHob7DnhzqaS0sGR6dGJ0o3bpEr9Lf0p2wFpLuVufW1N+mX4Pu87qF9DZZ6e56B7bCdMiChrL9xfQU/bpboJ0vPjrkq6Ps57pLUgYYwFNHIT1VFCIRHsiziP3FHpPzhsl9yiii3VdGOUQr2IkW0TcxRrdDO/0WdfX4vmTtanDvEnx10hGaX7FnuKPNM5fJ8vBQT/pNWPJdq8jOoAksFYbgk6gkCWUAJkE/ePEUPI6XTntScMYqUHQBQhUwwbPuS2Nnjhv/5a5TB1Mma1qN9O7/uc/qW82Xm4+8H9QjU4PmIs6FUCFHiWS5uBBkwARcXXoICvck4YSn4HXHucyakFPckJJ5Fp7pzcLzvGm4OimdqqTfl4Wz6SAep6sn1l4AZw48fLcCGro6ssac3ko7M+ZCp4EO1bRaqLSzO5Fqyeqg/e2QEMQxzEYuWYK2x3LwUMzBd7InVaLpx5TH7IwhmIKHaFgKXosp+FSk4jpMwZOfSMH9cnCWgvseZdwnB1+UWbH509cOttQ+bL9enbqpcsHqBU2/cv3XL2+lHZ3z3sul84tv1B27nd2QtbxwYWWRq3nZzg41BmCWs5Lb2XjlGaMGqZeVAjFXLAkkGYEgaTVGPSZlspZZGfS2sgQ1O01QdRdr9GaFIN7//NyZGzCIDrsF8yHnDh0Lv6AF5AWxzD2GXOiq8OQilzm3ZyghOuRy1bTAKLPSs9MoqmwfEGBDtpcVoy1V1nvZgeCrxsMOwLKyeG9BxckLlSw143dSiJfdN+FddzoZ4l6saR3xeFjLCOlKyxO8/soTvO7o4fV8uVreKR+Rpb+d3Y/SeS1edt8FTnhEtSq70zSWDvfi92i06nA5zMvvA2DAACHWx+/RKNSHspPZ9PdSfN5TcbzAOZ6XwHqWdDjJVy5Akv/Tn36vzGIkPz99Qv6pxoMnkeT3bJ5aG5xN669SiuFi8y4tDXGX6vc2H9zSi+PTf4jjjzsB/lkET68ccq9VCd6f36cqIb2pfUXEUR+1G5xhUBMGP8TtT5L793I7WzO4dZve64fb1y97IF7rauiP2lNI2tNzOyYXT8vtfiXyi7TwPHK75R59DW6Khxq6qKaVmuB/6ZLHV/tyux3t3svtDn9ur1OCghSMFIMUQ1CqWmOt60Pw8fH9MrzUt8jah+Bv76bbxsxBgj/dRF36Bv3S1y/Kfbh9vhL1JLcr4dCb3pUgC5PQwiT8XppHIX3l1qch+uf6EP2OtxjR5w9jRD/uTXLR4B7GiH6t6+RQt0Es0xeWovQMz2HI83vRBqPRW0ZYHBiZaXexYmusMxYcAqv7kQAtBvrM8qLQ4oJRnyZ/qs/zlVuZ5ffUW/sleyE2alh2bdvyjUsam3Zcf//jDclr3sovKjp2ZCd1f0IfZx0tqlr+s41TMxsr69/PaMrKSk2Zn531xZEO6u7N988rYYLWaGbzEukekOzZRm9ZlDQGHTM74tWlanYjPWTP1Mfrf4zsIyCBnITzd2gD3X4LrtAbN86c+1ws76ogF92jxTLyAp0P27mOxiHhfcb5frgSgLrR6wWjqBMFrhRmXDp8FXyknpDgVAkswb/eNo6Y6DzS7L5PqhiRM0JnMTv3s7rl1sHiDPX+km43xHsrRSms6hNbFBttNPvqN9iGY8bbFPZuExvraRNXEBcjRPrXfNLJS6QdfYYec4MExSGyHQCEFXVJQIDdqugykPjYEt9cls9APqseJ3irAbwcwFchMMCGnmoAVL63iX5Kz8C4vInJs6dN0nRe/yMdBb+GE1339rUdrt1ygPJ9SpUkkxg0Z/G3BWA5IN+duCR5/503nPhJ/fhJFYtc3v2JOXilEeXEDKZns6DqA0zsWd8QVuIqzJu1+NjPapu3QQnJjIWldfNLi3JXLp+95VprGccLx7oN+xiIfXja6kJ6NiVhp74NeU1ZhYfXrNt95tTqj+Ylzy5Nzz3zwthDK+dqhBxXaeH2Uc/tdG18uSRpysRq10YX5yAzyncex2LAvFBRIvVogDvJEVbqNwVIiik4VRKQ+4zssWSYB+ejv58j8M2Z6pYy5vL5bFH3CtljMdQG/NsuQzRJq6FZhDxfRr+h98EqDuzszCVp7k8WQzPtYOPKwnE1oh2GCZOVQRpBsJtMLJM0GMz2KDux2yOGmxRThkk0OcI0gTodWAMZnhJy32zvki1OWQar/woOrxcwZ2X3uNoeNaHu18N9uv25nKXvfFB9bO5Lry1Nydlb8qJ4Fz4puxpdV17zXsaPU/Nz9qRw3WSTF8hJfk79M6ibARKASZbNwVFssWlAuE84KUCrtQS0oWjc0CYkcOX4Sk9MJOZDHUGg80k0ONHP8IJD4E5m0xpT2rKlG3atqD8C45IyMpJSp03VXCnO/Y+5mZtcKxs+2AHL3AdnvDopf8ar6Z79tWmI3UXPPA6WBS0xkyh2EpBA1JRcakNFCRwwVUljneqyTE9BhYi/yAMbVcjypM8XkEywwmdlzsW0grZhTJSN+BzltvuMMEjIVoZGkEjDQGSL4BCC/6wB5rioOBIXN2TgcKtizbCK1mDBEClpok0MpzDkrHw/V5ngced8393YkYz81f1l3nPTdb6Ny4NUzdiDHfzWQHwHpHLL0tK6lfv3VlXugqyM5IQleeX1KVOl0WmlM5ctnvnzydM2vVmztnRf2ajc4WOKst6dsHzDpIkLVD+bTkYTdr46w/FflAgASTaZw6PCSXj4gGBFzpCJ7AMxHxU290kQmdgo65DxMLpnzxcyht+zLyGWYfjqT5dU7y6vb6JnGYYvT5tGRhfPqJqXWedadeCDHXQdmZ6TNil/5suT89SaR3r3d6Rd/HebTrLye6yMzZiXtMIMYUIi58bHgkTGiqU2Hf71xD1Y+PmJ7kfkML9Hy+39fIDaXP3cLIjkvPgm9h/i65+oHSSqdZ7vSKP4b/i5w9s+0L99dvd9clJchZ+H+toH+MmXhv1f5O3D+pUvG/s/yscXzj8PPEZAMHk6SPTq4CvSwr8T4fsNwfsbiF8unSVSKRkj8xghTbGYrDGixuEwaDRx5XEQaSBsq5sdZgpmmHzMpNGFt+N7dKLo32vQlWV7fTuvSnHnzmJKB9qeg5VY/B5BPVpdTBzit7/p4Y5VMPj1Y7/7BvQ3Dy4c4Xpw8+xRsnbSO5t379/604LGHEiIngex33WBMjft8aPr38yRNuT+8cPmS7lM7u67UgHKbRUiMbo0E71VjIwcWD4QQgOteoN9YgDKZ0Y5I/DVgHJiVMVWmtimVRY2eXNPJjGTFnmVnwTA7v8hFi6w394ZsXJJ0SpX2BsXfvM1mL/YXho55e3NjXtq3s6XnF1f7Qn9iTKlDn4kdH8Ho0rW5/6ure3TCq77XLpe+kpKtg6WnvWsdd1g3EKTum+SKuQ+UbCx26iASGDj21j4RlkN5lX0ap3YWherwezt/wFHeLlpAAB4nM1XzY8cRxWv8Ywd73rX3s2XglCS0ipCazOZ9SaxpY0VRVEOECXmQIylCHGo6a6Zrri/UlW9k7HEEcSNMwj+gAguwAkQggMHbnCDC0hcEEhISJy4IPF7r6p7ZnZnjIU4ZFvT+6uqV++73qsWQrx24VT0RPh7RUwi7okd8ZOIL4gnxO8i7ouneiLigdjpjSK+CPyViC+JK72HEV8Wz/R+HPGWuNb7a8TbF04v/SXiK+LGVitrR7y0fRjxbu/Xu7+P+Kq4ce2fkN4b9KHPzt7zjC8C7+19nvElnn+D8RM8/y7jy4y/xngLnFK2gnBPPCe+E/EFSPhVxH3xOfGHiAfiud7TEV8EvhPxJfFsbxzxZXGj982It8QLvd9EvD34e+9fEV8R97ZaHXbEF7f+FPFu/1vbdyO+Ku5d+x7jbbalYnyF9f864x2e/zbjq4y/z3iP9N/7AeOngJ/c+znjp5nmt4yfYT5/ZPwsz/+D8Wd4778Zf5Zo9ncZP080+y8yfpHxy4xfIvr94IeXGbOfL7PO+19lzPz3DeGdMD9jzPrvf0N8IiRy7aY4FreB7gojEmFFJRx+E+Ex9zaQFTW/FWYMUClGWHlL5Hgk5o2Yigxrjkca/zX+n+KdglJ8Il+5eXxb3jWJrVw18fLtytaVVd5U5Ui+lefSmmnmnbTaaXuqU+y5x4zGooFCGZBn9d7HgtXjJsm0l3cx+jKWpiDKoZvFUE+bXAGss+Q8S7FQqWP72KLvs5EuOkSKWzD1GG9xX1sHy+St0fGtddxWeRGrx/e7WOtEUsZgNQH/sttd4lEsXdw3ZaJL2lOWyup1Wg2xK+XYUTRLjp0ExRzvR3OXvCph/Ame28zJcC4o/DLIKIBKnqPdjkeOkebsmayVPWHbJUYKK3OmT1iiZnmWV1L8xtiX4+dBNVobaYmfEg9YhmRKF/V28LFZ8TFJplgUvCtjC9fpTKOKdW+pyAOv4jTRygxzhuWTDxRbFLJ0yrQf87xeOTskI2XLKuheRi9o1q2JJyto7dkHafSUB72EHUHrilc3+UdGG1tfu+ixYAFR1EAT7Ep4hqJcxCiT9BCBlLktS1esQSMe4smZPmP5lmlUPEVn83wYPaVjJrWe/AicNOdLG5MZZ4Hk9wOWTHsPwK/i809S5owlR97EObUhHw55JeRY0UWyiLZpVC/F1S1h3RXblgNd7yymaDZ8LrLO/lASNmURnYNwVhL2KvF0Hb+WKuH9js+N5hOwTD1cypMMlDPxJrywiOA6WyfMsc2xxZldl0XjlThQDQ95nHfzKvI0XUYGv9voP8enZRrXVBdxt8T3nSjd8mn3nIMH4r0Vj27iSrlgmNPm6NaR9oD6T1drhzLVzkxLncrxXJ4pitKU8vjk5PZQGieVzJpClcZ56VTpJPqSmSx2TyortXJz6RKrdYnGpVI1Nrnx89GilUivHmgnDTqbKV1tQrGWE1sV0md6ibOT1YSnjk9evenkLDNJJjOVSjSzqZYfy0yHDqnKVNqqwXuilW8ssS+9LlMo5StZg3Xl9bI+EhJJawfFIMDPaz1RiZalKjRZCgNS48N2Jevm4cNcQ5yyqVR+0bOHUErDSaTkR412bMlMQSP3QKdDeZBUTZ7KedXIcWOA1JIfDhV5rCAjC0jTpyqXifKqbnJ/nQTnqilhMeSjdy67qFCISqKKunFER1NJVbqm0DZOD9knWTV784ANXEidVCV5jCO7cNE42HCq4eOcMKycGHIkdLfQzzk1xUiR4Y5p38F2W2o/kgfvBUWXSeXM+GzF3BqzB8g7Kuseqfi6OMIz42eEZD5bBEd85AvQhPJbIXUtl5wM46Ol43sEpt7Xrx8dzWazUdEGZ5RUxREiW02tqrP5EVt+9P9T4LGErr/GUBmr8eRcVNOlYkRH/oNYsKkwUmtquL2GMhHaTUvdlqcktjUqHuHKYriF58xhuTjW3KbD3iRyaS8woZWEcl1wMWmbWbjwtGUqZ4s0l+OgV9gRWr89NzPpbBieuxys805o2SmXrtAM26tzkDvs5Jy1wMSmuLhkrPNZ2zTD9S2HnDReys/7nvbkjA5BT21OY23cNYfz3NtW9r/5dsE9ZU5T0X48eI5c0jX/dRa00s/rdWcpB8gSE1u25hYartOWrwdzzh9qoWR5FS9pm3NPrWRVaM1VfPt4iZHsVc/N2otwrW2j2fIhyhwUj8rR8IFVxsgsuLcnxEQvU/6QvuPuQjZa/khwTV3nhjtWifr1AcpzoeaycVT5UP1pmqoiuoDyGv3RuDpX81BUa4vCSfXWU5tErUd1Loz3oX1SZcwNOijxwgJ6mG3BhCQM26a2UAf9KW0SNBP6zsPeIe1pBaDSh8a30IwaDLp03qB4L7SvynwuD811qYsxFfWOnHrFI7Rl8tSUU/rQ9NYk1MQWAmh7x+sOe+DQQIrXBX1oWQOpaTUr80qlq95TwVXoSTCngii8G183HjcGMpNoMp3Xqx7Fp285j+QUEDCEfzIzpnb8aWgfX4qXY7oIC2Cc394ucuxDsPsbZsqV9ff5mlzyBwdd+kX/u/0f9X/R/yV+P+3/rP9DcZbjYqS40m5a//MZarqKrsqLEjfyz/kknVkfvDA4Hrw7+MLgDbxPzsgrWcZmfjRS/JGQsh8ETqvF07Cr1X/du3H0HwQFTpoAAHicbdZltJVVu8bx544HJARRDFCwFQv37DnFFgsFFVRsRcQWDDCwu7u7u7u7u7u7u/uc8b6Hdc0PZ39g32PstZ//Xoxx/cZquPnP19//Nvs2/8+XnvO//1DDjTS9mt5Nn6Zv06+ZsZmp6d/M3MzSzNrM1gxoBjazN3M0g5rBzXzN/M0CzYLNkGbhZtFmsWZos3jT1ZjGNq4JTWxys0QzrFmqGd6s2KzUrNys0qzajGhWa1ZvRjajmjWaNZu1mtHNmGadZt1mbLNes0GzUbNxswdx8w9J8yEptdSNutN0zQ3Nzc3D1IN6Ui/qTdNTH+pLM1A/mpFmov40M81Cs9JsNIAG0uw0Bw2iwTQnzUVz0zw0L81H89MCtCANoYVoYVqEFqXFaCgtTl1kyJIjT4EiJcpUaAkaRkvSUrQ0LUPL0nK0PK1Aw2lFWolWplVoVRpBq9HqNJJG0Rq0Jq1Fo2kMrU3r0Lo0ltaj9WkD2pA2oo1pE9qUNqNxtDmNpy1oAm1JW9HWtA1tS9vR9rQDTaRJtCPtRDvTLjSZptCutBvtTnvQVNqT9qK9aR/al/aj/ekAOpAOooPpEDqUDqPD6Qg6ko6io+kYOpaOo+PpBDqRTqKT6RQ6lU6j0+kMOpPOorPpHDqXzqPz6QK6kC6ii+kSupQuo8vpCrqSrqKr6Rq6lq6j6+kGupFuopvpFrqVbqPb6Q66k+6iu+keupfuo/vpAXqQHqKH6RF6lB6jx+kJepKeoqfpGXqWnqPn6QV6kV6il+kVepVeo9fpDXqT3qK36R16l96j9+kD+pA+oo/pE/qUPqPP6Qv6kr6ir+kb+pa+o+/pB/qRfqKf6Rf6lX6j3+kP+pP+or/pH/qXGyZmFlZuuRt35+m4B/fkXtybp+c+3Jdn4H48I8/E/XlmnoVn5dl4AA/k2XkOHsSDeU6ei+fmeXheno/n5wV4QR7CC/HCvAgvyovxUF6cu9iwZceeA0dOnLnwEjyMl+SleGlehpfl5Xh5XoGH84q8Eq/Mq/CqPIJX49V5JI/iNXhNXotH8xhem9fhdXksr8fr8wa8IW/EG/MmvClvxuN4cx7PW/AE3pK34q15G96Wt+PteQeeyJN4R96Jd+ZdeDJP4V15N96d9+CpvCfvxXvzPrwv78f78wF8IB/EB/MhfCgfxofzEXwkH8VH8zF8LB/Hx/MJfCKfxCfzKXwqn8an8xl8Jp/FZ/M5fC6fx+fzBXwhX8QX8yV8KV/Gl/MVfCVfxVfzNXwtX8fX8w18I9/EN/MtfCvfxrfzHXwn38V38z18L9/H9/MD/CA/xA/zI/woP8aP8xP8JD/FT/Mz/Cw/x8/zC/wiv8Qv8yv8Kr/Gr/Mb/Ca/xW/zO/wuv8fv8wf8IX/EH/Mn/Cl/xp/zF/wlf8Vf8zf8LX/H3/MP/CP/xD/zL/wr/8a/8x/8J//Ff/M//K80QsIiotJKN+ku00kP6Sm9pLdML32kr8wg/WRGmUn6y8wyi8wqs8kAGSizyxwySAbLnDKXzC3zyLwyn8wvC8iCMkQWkoVlEVlUFpOhsrh0iRErTrwEiZIkS5ElZJgsKUvJ0rKMLCvLyfKyggyXFWUlWVlWkVVlhKwmq8tIGSVryJqyloyWMbK2rCPrylhZT9aXDWRD2Ug2lk1kU9lMxsnmMl62kAmypWwlW8s2sq1sJ9vLDjJRJsmOspPsLLvIZJkiu8pusrvsIVNlT9lL9pZ9ZF/ZT/aXA+RAOUgOlkPkUDlMDpcj5Eg5So6WY+RYOU6OlxPkRDlJTpZT5FQ5TU6XM+RMOUvOlnPkXDlPzpcL5EK5SC6WS+RSuUwulyvkSrlKrpZr5Fq5Tq6XG+RGuUlullvkVrlNbpc75E65S+6We+ReuU/ulwfkQXlIHpZH5FF5TB6XJ+RJeUqelmfkWXlOnpcX5EV5SV6WV+RVeU1elzfkTXlL3pZ35F15T96XD+RD+Ug+lk/kU/lMPpcv5Ev5Sr6Wb+Rb+U6+lx/kR/lJfpZf5Ff5TX6XP+RP+Uv+ln/kX22UlFVUtdVu2l2n0x7aU3tpb51e+2hfnUH76Yw6k/bXmXUWnVVn0wE6UGfXOXSQDtY5dS6dW+fReXU+nV8X0AV1iC6kC+siuqgupkN1ce1So1adeg0aNWnWokvoMF1Sl9KldRldVpfT5XUFHa4r6kq6sq6iq+oIXU1X15E6StfQNXUtHa1jdG1dR9fVsbqerq8b6Ia6kW6sm+imupmO0811vG6hE3RL3Uq31m10W91Ot9cddKJO0h11J91Zd9HJOkV31d10d91Dp+qeupfurfvovrqf7q8H6IF6kB6sh+ihepgerkfokXqUHq3H6LF6nB6vJ+iJepKerKfoqXqanq5n6Jl6lp6t5+i5ep6erxfohXqRXqyX6KV6mV6uV+iVepVerdfotXqdXq836I16k96st+itepvernfonXqX3q336L16n96vD+iD+pA+rI/oo/qYPq5P6JP6lD6tz+iz+pw+ry/oi/qSvqyv6Kv6mr6ub+ib+pa+re/ou/qevq8f6If6kX6sn+in+pl+rl/ol/qVfq3f6Lf6nX6vP+iP+pP+rL/or/qb/q5/6J/6l/6t/+i/bdNSy6202rZtt7Z7O13bo+3Z9mp7t9O3fdq+7Qxtv3bGdqa2fztzO0s7aztbO6Ad2M7eztEOage3c7ZztXO387TztvO187cLtAu2Q9qF2oXbRdpF28Xaoe3ibVdrWtu61rehjW1qc1vaJdph7ZLtUu3S7TLtsu1y7fLtCu3wdsV2pXbldpV21XZEu1q7ejuyHdWu0a7ZrtWObse0a7frtOu2Y9v1uo+btNWkiRO26z7hv9+7TRw3fsrkCd3G/PfbLv/9NvU/33pO3WLS5HHjx0+YOLn7lInb2K5spxs1bocJIycM7Zp2mGlH50d+2hGmHXHakaYdedpRekx7Tlfncp0rTruc6Vy2c3Ve53znCtMu3/kN33ld6Pxu6LwupGlX7PwFsfO62Pnd2GnEzu/Gzt8XO0/Jndflznsrnb+ldH5aOk8pnaeUzlNK7lylZ+d/qAunwWlxOpweZ8AZcSacGSdqBjWDmkHNoGZQM6gZ1AxqBjWDmkXNImGRsEhYJCwSFgmLhEXCIeHwhhxqDjWHmkPNoeZQc6g51DxqHjWPmkfNo+ZR86h51DxqHrWAWkAtoBZQC6gF1AJqAbWAWkAtohZRi6hF1CJqEbWIWkQtohZRS6gl1BJqCbWEWkItoZZQS0hkJDKem/HcjOdmPDfjuRnPzXgXGYmCRMG7KKgV1ApqBbWCWkECPlj4YOGDhQ8WPlj4YOGDhQ8WPlj4YOGDhQ8WPlj4YOGDhQ8WPlj4YOGDhQ8WPlj4YC1qoMKCCgsqLKiwoMLCBwsfLHyw8MHCBwsfLHyw8MHCBwsfLHyw8MHCBwsfLHyw8MHCBwsfLHyw8MHCBwsfLHyw8MHCBwsfLHyw8MHCBwsfLHyw8MECBQsULFCwQMECBQsULFCwQMECBQsJLCSwkMBCAov5W8zfJjwXElhIYDMSQMECBQsULCSwkMBCAgsJLCSwkMBCAgsJLDZvC56L+VvM32H+DvN3mL/D/B3m77B5h6E7DN1h6A5Ddxi6w9Adhu4wdIehOwzdYegOQ3cYusPQHYbuMH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wxwxlyOh+ZZZo7OnEK5HnDXjq4CBYuc5xW5ffSTRstZBjiCq0Gs0HRad5xkCbucZ197FekyZ4MJmQVOcpZzpMmY6ImSkKa19S49AVL6hExO+min0H20EwyyL7PT/6Y9abG1toUW7TpBIsmy22uSTdzyTvkZUsF88lrsJ30qdukjdldjNmcjVVVEylzWk9SPNa7jBv/99tenjr/Wyr8Z4vupusszbsxVW1bSfkc/xX31eUqQjeQ0A62qv8PV3TF8C9q3Httk+SZUH9g4ALDQjQlZOfEx1uec1dItAmHBOeE/KA46TUbecUXxeLKfS38Fjii1gmxMMlpodfHKKeU/5LvJqL4knCr45je0zw1VvykGeEW4xyQ1yF0fRTbNWuKD+zWe1IzT3CVR8Q05TCPxU6zenYrdkPbzor1Gd0H6OGJ9n5IY3jTKhxWkut4nGNgYNCBwjAwXMDwhRaQkSTI9As3ZN4yCkfhKByFtIIsDBgwCQ7PjMLBCAGsNIghAAAAeJx1VVts29YZPocXyeJFFkmJtC1ZlkzdHNqiTUq2Zdkm7Ti10aZ2Lk6TtHG6obs0i/owtGuHDe2yBkGXFdseNmQusD5kzuBhN8SOlzorkAWdse3FC5C0Wx7WIQGMokjjhxVp1iUWvf/QTreXUSL5nSP+h9/5v+//hSg0hhD1BfYAolEQFRcwMgcXg8xP1q2FAPv3wUWaAogWaDLNkunFYODNjcFFTOZtKS1l01J6jEp5GTzrPcseuP/LMWYVwZIYLkEUQP66hfOnjENvBSgGkdNcfX/Vv/R0x5cYJAcxajJtx+7uOZzeXhFD5P0TLHpA7ggAOSh0dfMOvsWeRwJqQsNkTVfmGIZRr0ZU9PtgULzytIIVc2bdNteRU7dMB97ghtQIw3ARhWNQk+PIFVMib8JRitY5XC712paqRAN6e24L4xujzZPqyER//0Rob3//XnKyHVZ9xfsE89SgVZl8/EGkf2qK/EQ4vUj/iXqP/TdwakZTPqeCpHHdDIaXJlNxIBCn0WUgd7kxilE0Ek1Fu6NudDMaiJozXyVUZ5BjmzNypQJsL0gco0E6VmzLJxkI6jlqixhLBsVtxtR7pdSwVumv9A14r5ZSQ/Fyf6V3gD1dWLv4Iyy0F0dHiwB/8c88IJI7jLpBjzD7OqriMZ9lz0H+y/yXCnSho5DveJXjoxzHF/KFjvy3RSEqioIo8BwMg2F8PfRK11l0try8eXOJ56kqgE+XFMUHG0uRiA9uLwmCDzw3IoqALg6p18Mncte168nlzbsuTyKTAgmDseeHAfjQDwNww02SsORvBwVE8RwvdjJaMTuXp2NVTDFNcxoy17UKiCprFXPnNCjfyLfxJk9v3Rx+imdnZg7bOHLPIMfaWn3tfyBEvVY0Gl6OrLwWLjb5oKcbzcTddCEnwBvmalgWYlrTXE2TO4tzNa6TzmXnamE3R4NrWlYNB76GVYHTlCogTQcuD+O+YVyWdAwfKapqSazF0g9nS7l8EefL6RCGiXQsjCGRse2nguH699qPR9taG72E5dliW0r9bqz+h65n4npLMtH2ZCdew2fwU0oc46uJg9H2pqZ2+Uh8HAu80pNlGh6MM9c2Fr55IhHL4fFxRlUTL3yH+quzpzneQo0/uEF/o+e4PI4jQaE/vYH1bpmTMPh0YnONOREQUB4N4ceJAy4hZ/OKmyKKOC4PKnRYA1YJXH8odCz0QuzrQw2t88lrbcubV5YaG6kqAW6msTFQbUOMGjRnlUh+Hl3D1TNBNemGY33JpEoVTqF308ubd3x7ALi/pXtaICvA+LbLE+HTKaJ6essHAQI+dCVRBPQ7x3SmnM85dPmkSGY7SLjIkXBRIEFihCywjQViGVEga8DT3kWyhPj28LbucKzPfIbX6pZlmQZy1s276846lJtjGHfXe7pnsGHEXT3ZOl9LJtuQqpizNSVCMwW6Cl0sP1+D6glWz9SCKjjBMG3TkGxJsx2jAmVrgBWybL6cD2PoIHm/PEF/qFDtoQWy2rbsWQmGRXguQLzgz9lWL3PC+3ljQ+mNvdNvDlR3PToytHBk16nuRHPi6T78w8Z4izKR9H7ckIm3TpYGv5jPGqmc/txje47JavgINfDoY2O73vna8SsTO/focXxwxy5ZkZhhrfH+X/QeSQjgGjXSMtjcnB4e6P/1senT1f6xR0gvGIK2XKU/Rl3og62ORfFMh9KR4ZkUjWmXh2zTdOiMkI8ZEX0+cy0bUdT5WOAkAg9cCEX64H7TVUm2ETJNNyT2RX+TF09lzsV+loBi92uaAFci8iVUIl+igQiXIOYgqiVI7yBuAnDTFy5xqfhfsUCtNcizCRIis245IBkoBt3SmAHFoKfmCwJN00boTM2IZPT5WiaXAZYxdb4Wg/ZpWI4NzzqGbWrbjXSrwfdB8v9frWa1mO1LR1ehDqpB2nylM97aPNVa/1TrkRPx1hallMQTYXZ41nGm6KfsqQFdzci7H6m/o3fyHEeNjlJMINSVoT7fNigLPDWihl/fO71v679rN0LMr5gOFEFxNHAJiXj6gtaA5GW8/4LLhFpGOPwEOoxCGPo0ivkYYQs5BjEdbjJb1lcsE9xql61en3E5nUKxKErTsB07JZUovX33Ezv3jVBhLOMBb9Z78MbkUXzyg5VjTqGH+mgwy7re2r1PvH/Q72+s7ezFf3wXbRIv5BFiV4FXAY1cQgI+4HKqpEpss5xGWSDnhjAb4BO83NayjLsXQ1hGpg1/1qCGZGNzpQ60yMAk5Pym+FlHBHv7OQa6fiPs9fug3wTZ1fq953aJ3stVb5ZPfF/yyi+OLuJZPIRblSg+dWj06LAT7CxStzZ+QD9fP//SwZzj8PtnKfFswN24S31rxzNusGDWY1WdJrmdhNwuwR7SsIvpBaQt4+m3mnMyF9ZDLOzhohtuZhSdWcYHLx7WdU5R2i/7GVYg2xhxJM9Qz5KMKmAdciMJr6/YEdgc7JBsLJf3ezxsqO9h/i01FmVVTW3D4CYs2alySWeWvNVzK88PH/WEoSe7vkKl5697d3a0pxOnx/b3bnz8LEa3/nXbe7uUYR0n2DBJfWRlBPe1l/42Uers0s/ty2H6p97uO3/+D7YzUCoAeJydVk1vG0UYnrWd2IYkqvguhTJCqCTI2EmlVEojkKpIVFUJh1AV5TjeHa+nXe+uZmez2l8A/AAOwJFTJC45AkIIiQP8As5cQPwGhMQz787ateMERFbZfead9/tjxoyx7cZ7zGPV3002cthjbXbqcAP4R4eb7Cr72+EWa3tvOrzC1rx7Dq+CXutps33vd4c7bL3xrsNdttF45PC699Nq0+EN9lbnOqx4rSbsrnXuEV4BvtL5iPAq0RXhNtELwh3CnxLuQlNA3lrsQevnDjeAzxxuIt5fHG6xDe9Fh1fYS97A4VXQHzrcZide7HCHvdx43eEue6XxvsPrzU8apcMb7EH7Z8JPkc9fEn6a/DwlvEb07whvEK78uWL97PxK+FngZzp/EH6OeP4i/LzV0+0SfsHSu9cIX7Wy3S3C14hnj/CrxHOf8GuEjwm/Qfwh4bcJUz475HP3Y8KV/s8sXqvoXxEm/7tn6BSOXG6zHXYL6JAp5jPNEpbhf8QMaAdAmqX0FqAooJj1sXOHRXg4OwItZGPsZbSS+Epwn+AdgJOd8pvbO7f4ofJ1kiUjww8SnSZaGJXEfX4niviRCscm40cyk/pEBpC5C2FrMoRygaVMdKgArPqQ5TAssMuOZJhHAmCZ6/M6+KLszB+nnU+1XWT9IQWWuSRwtovwdtkeNqTOEA3f7e/uXSy+6JCijFlkKLsB9ifk3GPQbBh2Zwzq8tqEtM5RnZrbx3eCtYB7iirRn9rnKuOCGy0CORH6MU9G3IzlE2UJdZKnluwnk1TESmYQPiB/DAXO2Q3XETHW7EBoIzW/gXrG0pbA9kflb0F8M0l2KAyMFbySWV6vjEJJUR9FrcNBt6YMtdsxhcopQSW+ObVZlaAqkTW3pSWUDA0OQS70sA6IL6X6l0SxabJ2UnAqJ+s7LdKtBelOKYwJuAztWakh+VEXKKKIrFTtVyWRUXH0OcpoGkPvPxU7pXUAGR/rHuWrGrPKbm9qZzECRb1aUJ58vJfnrHCRWm4f0eTUjsHS3FuZiNAm+LfwtY07dHlZpr3y4f/mdqY9IE0haJra21Dl/OnBtCyC2vp5v/af6AEbSRWLIXv1kWf1V7EGoBQUeULDelnvibmuqoYnce8qqgrnWKX05uRtXc1aj+WMaMAv7tHqMI5dZWba6wlRLsu2f6y/Q8q0O5xn45/laRopGfBREps+P05yPhElzzOJcwJnhyVzk3BfS2FkjwcqSyNR9riIA55qhV0fLBJfkfFU6okyBuqGJZ0zkfJlbHVhI+OJrsHIWuidP41SnQS5b3rc3gmQ7VmZ2oCKeTFW/vgJzwoYVbEf5QEukKn3SRyVfFNtcTkZwpcZOzRc5i2xByoOuZaZ0cq3l9XMgBWf6tqnDGwqWDFyYm82rWA1SIo4SkQwnz1RpQrnJsJJYArv3KS54YG0YVqesYzS+YzimoxLx24LAoXIz1gNlaHrckyjk7LbbICnoKdPIzV/jPTdDTEALqnFQ2ryFBpKUOs2zoDZ2Jj09mBQFEV/Upelj7thYMo0CbVIx+XAhpWB9wPqbns+RPj5ltj59dbRY4+g7k9Q4rn9D2Gimjs7X/jB1/yiedb8vvkD/r9pftv8mi1qnK0EnbQX7f+2wB3Zi2rOnrN4of6IJmlhv3W9tdO637rbegfvvQV7dBleos+uBCbbnhk2DwzTqvHklGrxr7IXrv4B5blhoAAAeJxt1EPUZcm2huGcc0ZVZWbZtpX171ihXbYzyzaybNu2bdu2bdu2jXPGHeeN6NzVWCNa39t65iAd9H/fPwcOGjno//lso//+ZJAOMlExcTKKjCqjyWAZIkNldBlDxpSxZGwZR8aV8WR8mUAmlIlkYplEJpXJZHKZQqaUqWRqmU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" class="bi x0 y0 w1 h1" alt="" /><div class="c x0 y1 w2 h2"><div class="t m0 x1 h3 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y1 w3 h2"><div class="t m0 x3 h4 y3 ff1 fs1 fc1 sc0 ls0 ws0">t<span class="ls1">el</span>.: +48 22 <span class="ls2">543 16 00</span> </div><div class="t m0 x3 h4 y4 ff1 fs1 fc1 sc0 ls0 ws0">fax: +48 22 <span class="ls2">543 16 01</span> </div><div class="t m0 x3 h4 y5 ff1 fs1 fc1 sc0 ls0 ws0">e-mail: office@b<span class="_ _0"></span>do.pl </div><div class="t m0 x3 h4 y6 ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x3 h4 y7 ff1 fs1 fc1 sc0 ls0 ws0">www.bdo.pl<span class="ff2"> </span></div></div><div class="c x4 y1 w4 h2"><div class="t m0 x3 h5 y3 ff2 fs1 fc1 sc0 ls0 ws0">BDO s<span class="ff3">półka</span> <span class="ls3">z </span><span class="ff3">ogranicz<span class="_ _0"></span>oną </span></div><div class="t m0 x3 h5 y4 ff3 fs1 fc1 sc0 ls0 ws0">odpowiedzialno<span class="_ _0"></span>ścią </div><div class="t m0 x3 h5 y5 ff3 fs1 fc1 sc0 ls0 ws0">Spółka<span class="ff2"> komandyt<span class="_ _0"></span>owa </span></div><div class="t m0 x3 h4 y6 ff4 fs1 fc1 sc0 ls0 ws0">ul. Postępu 12<span class="ff1"> </span></div><div class="t m0 x3 h4 y7 ff1 fs1 fc1 sc0 ls2 ws0">02<span class="ls0">-</span>676 Warszawa<span class="ls0"> </span></div><div class="t m0 x3 h4 y8 ff1 fs1 fc1 sc0 ls0 ws0">Polska </div></div><div class="c x3 y9 w5 h0"><div class="t m0 x0 h6 ya ff5 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h6 yb ff5 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h6 yc ff5 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 yd w6 h7"><div class="t m0 x3 h8 ye ff1 fs2 fc0 sc0 ls0 ws0">BDO <span class="ff4">spółka</span> <span class="ff4">z<span class="_ _1"></span> ograniczoną <span class="_ _1"></span>odpowiedzialnością<span class="_ _1"></span> <span class="_ _1"></span>Spółka</span> komandytowa<span class="ff4">, S<span class="_ _0"></span>ą<span class="_ _0"></span>d<span class="_ _0"></span> R<span class="_ _0"></span>ej<span class="_ _0"></span>o<span class="_ _0"></span>no<span class="_ _0"></span>w<span class="_ _0"></span>y<span class="_ _0"></span> d<span class="_ _0"></span>l<span class="_ _0"></span>a<span class="_ _0"></span> m<span class="_ _0"></span>.<span class="_ _0"></span> <span class="_ _0"></span>st<span class="_ _0"></span>.<span class="_ _0"></span> W<span class="_ _0"></span>a<span class="_ _0"></span>r<span class="_ _0"></span>sz<span class="_ _0"></span>aw<span class="_ _0"></span>y<span class="_ _0"></span>,<span class="_ _0"></span> X<span class="_ _0"></span>I<span class="_ _0"></span>I<span class="_ _0"></span>I<span class="_ _0"></span> W<span class="_ _0"></span>yd<span class="_ _0"></span>z<span class="_ _0"></span>i<span class="_ _0"></span>ał<span class="_ _0"></span> G<span class="_ _0"></span>o<span class="_ _0"></span>s<span class="_ _0"></span>po<span class="_ _0"></span>d<span class="_ _0"></span>a<span class="_ _0"></span>rc<span class="_ _0"></span>z<span class="_ _0"></span>y,<span class="_ _0"></span> K<span class="_ _2"></span>RS<span class="_ _2"></span>: 0<span class="_ _2"></span>000<span class="_ _0"></span>72<span class="_ _2"></span>96<span class="_ _2"></span>84,<span class="_ _2"></span> <span class="ff1">REGON: </span></span></div><div class="t m0 x3 h8 yf ff1 fs2 fc0 sc0 ls0 ws0">141222257, N<span class="_ _2"></span>IP:<span class="_ _2"></span> 10<span class="_ _2"></span>8-<span class="ls4">000</span>-<span class="_ _2"></span><span class="ls4">42<span class="ls0">-1<span class="_ _2"></span>2. <span class="_ _0"></span><span class="ff4">Wartość wkładu kapita<span class="_ _1"></span>łowego wynosi<span class="_ _1"></span> 10.037.500 zł<span class="_ _1"></span><span class="ff1 ls5">. <span class="_ _1"></span><span class="ls0">Biura<span class="_ _1"></span> BDO w Polsce: <span class="_ _1"></span>Katowice 40-007, u<span class="_ _1"></span>l. Uniwersy<span class="_ _1"></span>tecka 13, tel.:<span class="_ _1"></span> </span></span></span></span></span></div><div class="t m0 x3 h8 y10 ff1 fs2 fc0 sc0 ls0 ws0">+48 32 661 06 00, <span class="_ _1"></span><span class="fc2">katowice@b<span class="_ _1"></span>do.pl</span><span class="ff4">; Kraków 3<span class="_ _1"></span>1</span>-548, al. Poko<span class="_ _1"></span>ju 1, tel.: +48 1<span class="_ _1"></span>2 378 69 00, <span class="_ _1"></span><span class="fc2">krakow@b<span class="_ _1"></span>do.pl</span><span class="ff4">; Pozna<span class="_ _1"></span>ń 60</span>-<span class="ff4">650, ul. Pi<span class="_ _1"></span>ątkowska 165, te<span class="_ _1"></span>l.:</span> </div><div class="t m0 x3 h3 y11 ff1 fs2 fc0 sc0 ls0 ws0">+48 61 622 57 00, <span class="_ _1"></span><span class="fc2">poznan@bd<span class="_ _1"></span>o.pl</span><span class="ff4">; Wrocław 53<span class="_ _1"></span></span>-<span class="ff4">332, ul. Pows<span class="_ _1"></span>tańców Śląski<span class="_ _1"></span>ch 7a, tel.: +48 71 73<span class="_ _1"></span>4 28 00, <span class="_ _1"></span></span><span class="fc2">wroclaw@b<span class="_ _1"></span>do.pl</span><span class="fs0"> </span></div><div class="t m0 x6 h8 y12 ff1 fs2 fc0 sc0 ls0 ws0">BDO <span class="ff4">spółka</span> <span class="ff4">z <span class="_ _1"></span>ograniczoną <span class="_ _1"></span>odpowiedzialnością<span class="_ _1"></span> Spółka</span> <span class="_ _1"></span>komandytowa <span class="ff4">jest<span class="_ _0"></span> czło<span class="_ _2"></span>nkiem<span class="_ _0"></span> BDO<span class="_ _2"></span> Inter<span class="_ _0"></span>nat<span class="_ _0"></span>ion<span class="_ _2"></span>al Lim<span class="_ _0"></span>ited<span class="_ _2"></span>, bryt<span class="_ _2"></span>yjskiej<span class="_ _2"></span> spółki<span class="_ _2"></span><span class="ff1"> <span class="ff4">i częśc<span class="_ _2"></span>ią<span class="ff1"> </span></span></span></span></div><div class="t m0 x7 h8 y13 ff4 fs2 fc0 sc0 ls0 ws0">mię<span class="_ _2"></span>dzynar<span class="_ _0"></span>odow<span class="_ _2"></span>ej sie<span class="_ _2"></span>ci BDO<span class="_ _0"></span>, z<span class="_ _2"></span>łożonej<span class="_ _2"></span> z niez<span class="_ _0"></span>ale<span class="_ _2"></span>żnych s<span class="_ _0"></span>pó<span class="_ _2"></span>łek czł<span class="_ _2"></span>onkow<span class="_ _0"></span>ski<span class="_ _2"></span>ch.<span class="ff5"> </span></div></div><div class="c x3 y9 w5 h0"><div class="t m0 x0 h6 y14 ff5 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h9 y15 ff2 fs3 fc0 sc0 ls0 ws0">Sprawozdanie <span class="ff3">niezależnego biegłego rewidenta z atestacji sprawozdawczości </span></div><div class="t m0 x9 h9 y16 ff3 fs3 fc0 sc0 ls0 ws0">zrównoważonego rozwoju dającej ograniczoną pewność<span class="ff2"> </span></div><div class="t m0 xa h9 y17 ff2 fs3 fc0 sc0 ls0 ws0">dla Walnego Zgromadzenia oraz Rady Nadzorczej<span class="ff6 fs0">  </span></div><div class="t m0 xb h9 y18 ff2 fs3 fc0 sc0 ls0 ws0">Asseco Business Solutions S.A. </div><div class="t m0 x0 h9 y19 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 ha y1a ff2 fs0 fc0 sc0 ls0 ws0">Opinia<span class="ff7"> </span></div><div class="t m0 x0 h3 y1b ff4 fs0 fc0 sc0 ls0 ws0">Przeprowadziliśmy <span class="_ _3"> </span>atestację <span class="_ _3"> </span>sprawozdawczości<span class="_ _1"></span> <span class="_ _3"> </span>zrównoważonego <span class="_ _3"> </span>rozwoju <span class="_ _3"> </span>dającą <span class="_ _4"> </span>ograniczoną </div><div class="t m0 x0 h3 y1c ff4 fs0 fc0 sc0 ls0 ws0">pewność <span class="_ _1"></span>w <span class="_ _5"></span>zakresie <span class="_ _1"></span>spraw<span class="_ _1"></span>ozdawczości <span class="_ _1"></span>z<span class="_ _1"></span>równoważonego <span class="_ _5"></span>rozwoju <span class="_ _5"></span>Grupy <span class="_ _5"></span>Kapitało<span class="_ _1"></span>wej<span class="ff1"> <span class="_ _1"></span>Asseco <span class="_ _5"></span>Business </span></div><div class="t m0 x0 h3 y1d ff1 fs0 fc0 sc0 ls0 ws0">Solutions <span class="_ _6"> </span>S.A. <span class="_ _6"> </span>(dalej <span class="_ _7"> </span><span class="ff4">„</span>Grupa<span class="ff4">”,<span class="_ _1"></span> <span class="_ _7"> </span>„Grupa <span class="_ _7"> </span>Kapita<span class="_ _1"></span>łowa”<span class="_ _1"></span></span>)<span class="ff4">, <span class="_ _7"> </span>w <span class="_ _6"> </span>której <span class="_ _7"> </span>jednostką <span class="_ _6"> </span>dominującą <span class="_ _7"> </span>jest <span class="_ _6"> </span></span>As<span class="_ _1"></span>seco </div><div class="t m0 x0 h3 y1e ff1 fs0 fc0 sc0 ls0 ws0">Business <span class="_ _7"> </span>Solutions<span class="_ _1"></span> <span class="_ _7"> </span><span class="ff4">S.A. <span class="_ _7"> </span>(„Jednostka <span class="_ _7"> </span>domin<span class="_ _1"></span>ująca”)<span class="_ _1"></span></span> <span class="_ _7"> </span><span class="ff4">sporządzonej <span class="_ _7"> </span>na <span class="_ _7"> </span>dzień <span class="_ _7"> </span>31 <span class="_ _7"> </span>grudnia<span class="_ _1"></span> <span class="_ _7"> </span>202<span class="_ _1"></span></span>5 <span class="_ _7"> </span>r. <span class="_ _7"> </span>i <span class="_ _7"> </span>za </div><div class="t m0 x0 h3 y1f ff1 fs0 fc0 sc0 ls0 ws0">okres <span class="_ _5"></span>od <span class="_ _5"></span>1 <span class="_ _5"></span>stycz<span class="_ _1"></span>nia <span class="_ _5"></span><span class="ls6">2025 <span class="_ _5"></span></span>r. <span class="_ _5"></span>do <span class="_ _8"></span>31 <span class="_ _5"></span>grudnia <span class="_ _5"></span><span class="ls6">2025 <span class="_ _5"></span></span>r.,<span class="_ _1"></span> <span class="_ _5"></span>zawartej <span class="_ _5"></span><span class="ff4">w <span class="_ _5"></span>wy<span class="_ _1"></span>odrębnionej <span class="_ _5"></span>części <span class="_ _8"></span>„Sprawozdania<span class="_ _1"></span> </span></div><div class="t m0 x0 h3 y20 ff4 fs0 fc0 sc0 ls0 ws0">Zarządu <span class="_ _8"></span>z <span class="_ _8"></span>działalności <span class="_ _9"></span>Grupy <span class="_ _8"></span>Kapitałowej <span class="_ _8"></span>Asseco <span class="_ _9"></span><span class="ff1">Business <span class="_ _8"></span>Solutions<span class="_ _1"></span> <span class="_ _8"></span>i <span class="_ _8"></span>Asseco <span class="_ _8"></span>Business <span class="_ _8"></span>Sol<span class="_ _1"></span>utions <span class="_ _8"></span>S.A. </span></div><div class="t m0 x0 h3 y21 ff4 fs0 fc0 sc0 ls0 ws0">za <span class="_ _7"> </span>rok <span class="_ _6"> </span>zakończony <span class="_ _6"> </span>dnia <span class="_ _7"> </span>3<span class="_ _1"></span>1 <span class="_ _7"> </span>grudnia<span class="_ _1"></span><span class="ff1"> <span class="_ _6"> </span>2025 <span class="_ _6"> </span>roku</span><span class="ls6">” <span class="_ _7"> </span></span>–<span class="ff1"> <span class="_ _6"> </span>punkcie <span class="_ _6"> </span>30 <span class="_ _6"> </span></span>Sprawozdawczo<span class="_ _1"></span>ś<span class="ff1 ls7">ci<span class="_ _1"></span><span class="ls0"> <span class="_ _7"> </span></span></span>zrównowa<span class="_ _1"></span>żonego </div><div class="t m0 x0 h3 y22 ff1 fs0 fc0 sc0 ls0 ws0">rozwoju <span class="ff4">(„Sprawozdawc<span class="_ _1"></span>zość zrównoważonego ro<span class="_ _1"></span>zwoju”).<span class="_ _1"></span></span> </div><div class="t m0 x0 h3 y23 ff4 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _1"></span>podstawi<span class="_ _1"></span>e <span class="_ _1"></span>wykonanych <span class="_ _5"></span>przez <span class="_ _1"></span>nas <span class="_ _5"></span>procedur <span class="_ _1"></span>at<span class="_ _1"></span>estacyjnych <span class="_ _1"></span>i <span class="_ _5"></span>uzyskanych <span class="_ _5"></span>dowod<span class="_ _1"></span>ów <span class="_ _1"></span>nic <span class="_ _1"></span>nie <span class="_ _5"></span>zwróciło </div><div class="t m0 x0 h3 y24 ff4 fs0 fc0 sc0 ls0 ws0">naszej uwagi, co pozwal<span class="_ _1"></span>ałoby nam sąd<span class="_ _1"></span>zić, że: <span class="_ _1"></span><span class="ff8"> </span></div><div class="t m0 x0 h3 y25 ff1 fs0 fc0 sc0 ls0 ws0">-<span class="ff9"> <span class="_ _a"> </span><span class="ff4">załączona <span class="_ _8"></span>S<span class="_ _1"></span>prawozdawczoś<span class="_ _1"></span>ć <span class="_ _8"></span>zrównowa<span class="_ _1"></span>żonego <span class="_ _9"></span>rozwoju <span class="_ _9"></span>nie <span class="_ _8"></span>jest <span class="_ _9"></span>zgodna, <span class="_ _9"></span>we <span class="_ _8"></span>ws<span class="_ _1"></span>zystkich <span class="_ _8"></span>i<span class="_ _1"></span>stotnych </span></span></div><div class="t m0 xc h3 y26 ff4 fs0 fc0 sc0 ls0 ws0">aspektach, <span class="_ _1"></span>z wy<span class="_ _1"></span>mogami <span class="_ _1"></span>Rozdziału <span class="_ _1"></span>6c <span class="_ _5"></span><span class="ff1">u</span>stawy <span class="_ _1"></span>z <span class="_ _1"></span>dnia 2<span class="_ _1"></span>9 <span class="_ _1"></span>września 1<span class="_ _1"></span>994 <span class="_ _1"></span>r.<span class="_ _1"></span><span class="ff1"> </span>o <span class="_ _1"></span>rachunkowo<span class="_ _1"></span>ści <span class="_ _1"></span>(t.j. <span class="_ _1"></span>Dz. </div><div class="t m0 xc h3 y27 ff1 fs0 fc0 sc0 ls0 ws0">U.  z  2<span class="_ _1"></span>023  r.<span class="_ _1"></span>,  poz.  1<span class="_ _1"></span>20,  <span class="ff4">z  póź<span class="_ _1"></span>n.  zm.) <span class="_ _b"> </span>(„Ustawa <span class="_ _b"> </span>o  rachunkowości”<span class="_ _1"></span>),  w <span class="_ _b"> </span>tym  z  Europejskimi<span class="_ _1"></span> </span></div><div class="t m0 xc h3 y28 ff4 fs0 fc0 sc0 ls0 ws0">Standardami Sprawoz<span class="_ _1"></span>dawczości w zakresi<span class="_ _1"></span>e Zrównowa<span class="_ _1"></span>żonego Rozwoju (<span class="_ _1"></span>„ESRS”)<span class="_ _1"></span><span class="ff1">; </span></div><div class="t m0 x0 h3 y29 ff1 fs0 fc0 sc0 ls0 ws0">-<span class="ff9"> <span class="_ _a"> </span><span class="ff4">proces <span class="_ _7"> </span>oceny <span class="_ _7"> </span>isto<span class="_ _1"></span>tności <span class="_ _7"> </span>przeprowadzo<span class="_ _1"></span>ny <span class="_ _7"> </span>przez <span class="_ _6"> </span>Grupę, <span class="_ _7"> </span>w <span class="_ _7"> </span>celu <span class="_ _7"> </span>ide<span class="_ _1"></span>ntyfikacji <span class="_ _7"> </span>in<span class="_ _1"></span>formacji <span class="_ _7"> </span>ujętych <span class="_ _5"></span></span></span> </div><div class="t m0 xc h3 y2a ff4 fs0 fc0 sc0 ls0 ws0">w <span class="_ _8"></span>Sprawozdawczości <span class="_ _9"></span>zrównoważonego <span class="_ _9"></span>rozwoju <span class="_ _8"></span>(„Proces <span class="_ _8"></span>o<span class="_ _1"></span>ceny <span class="_ _8"></span>istotności”<span class="_ _1"></span>), <span class="_ _8"></span>nie <span class="_ _8"></span>jest<span class="_ _1"></span> <span class="_ _8"></span>zgodny, <span class="_ _8"></span>we </div><div class="t m0 xc h3 y2b ff1 fs0 fc0 sc0 ls0 ws0">wszystkich istotnyc<span class="_ _1"></span>h aspektach, z <span class="_ _1"></span>ESRS; </div><div class="t m0 x0 h3 y2c ff1 fs0 fc0 sc0 ls0 ws0">-<span class="ff9"> <span class="_ _a"> </span><span class="ff4">załączona <span class="_ _8"></span>S<span class="_ _1"></span>prawozdawczoś<span class="_ _1"></span>ć <span class="_ _8"></span>zrównowa<span class="_ _1"></span>żonego <span class="_ _9"></span>rozwoju <span class="_ _9"></span>nie <span class="_ _8"></span>jest <span class="_ _9"></span>zgodna, <span class="_ _9"></span>we <span class="_ _8"></span>ws<span class="_ _1"></span>zystkich <span class="_ _8"></span>i<span class="_ _1"></span>stotnych </span></span></div><div class="t m0 xc h3 y2d ff4 fs0 fc0 sc0 ls0 ws0">aspektach, <span class="_ _c"> </span>z <span class="_ _c"> </span>wymogami <span class="_ _c"> </span>sprawozdawczymi <span class="_ _c"> </span>zawartymi<span class="_ _1"></span> <span class="_ _c"> </span>w <span class="_ _c"> </span>art. <span class="_ _d"> </span>8 <span class="_ _c"> </span>rozporządzenia <span class="_ _d"> </span>Parl<span class="_ _1"></span>amentu </div><div class="t m0 xc h3 y2e ff1 fs0 fc0 sc0 ls0 ws0">Europejskiego <span class="_ _6"> </span>i <span class="_ _6"> </span>Rady <span class="_ _e"> </span>(UE) <span class="_ _6"> </span>2020/8<span class="_ _1"></span>52 <span class="_ _6"> </span>z <span class="_ _6"> </span>dnia <span class="_ _6"> </span>18 <span class="_ _6"> </span>czerwca <span class="_ _6"> </span>20<span class="_ _1"></span>20 <span class="_ _6"> </span>r. <span class="_ _6"> </span>w <span class="_ _6"> </span>sprawie <span class="_ _6"> </span>ustanowienia <span class="_ _6"> </span>ram </div><div class="t m0 xc h3 y2f ff4 fs0 fc0 sc0 ls0 ws0">ułatwiających  zrównoważ<span class="_ _1"></span>one  inwestycje,  zmieniającego  rozporządzenie  (UE<span class="_ _1"></span>)  2019/2088<span class="_ _5"></span><span class="ff1">  (Dz. </span></div><div class="t m0 xc h3 y30 ff1 fs0 fc0 sc0 ls0 ws0">Urz. UE L 198 z 22<span class="_ _1"></span>.06.2020<span class="_ _1"></span> <span class="ls8">r.</span><span class="ff4">, s<span class="_ _1"></span>tr. 13, z późn. zm.)<span class="_ _1"></span></span> <span class="ff4 ls9">(„</span>R<span class="ff4">ozporządzenie</span> w<span class="_ _1"></span> sprawie <span class="_ _1"></span>taksonomii<span class="_ _1"></span><span class="ff4">”).</span> </div><div class="t m0 x0 h3 y31 ff4 fs0 fc0 sc0 ls0 ws0">Nasza <span class="_ _d"> </span>opinia <span class="_ _d"> </span>dotycząca <span class="_ _b"> </span>S<span class="_ _1"></span>prawozdawczoś<span class="_ _1"></span>ci <span class="_ _d"> </span>zrównoważonego <span class="_ _d"> </span>rozwoju <span class="_ _d"> </span>nie <span class="_ _b"> </span>o<span class="_ _1"></span>dnosi <span class="_ _d"> </span>się <span class="_ _d"> </span>do <span class="_ _b"> </span>innych<span class="_ _1"></span> </div><div class="t m0 x0 h3 y32 ff4 fs0 fc0 sc0 ls0 ws0">informacji  towarzyszących  Sprawozdawczości  z<span class="_ _2"></span>równ<span class="_ _1"></span>oważonego  rozwoju <span class="_ _e"> </span>i  naszemu  sprawozdaniu<span class="_ _5"></span><span class="ff1">  </span></div><div class="t m0 x0 h3 y33 ff4 fs0 fc0 sc0 ls0 ws0">z <span class="_ _f"> </span>atestacji, <span class="_ _10"> </span>bądź <span class="_ _f"> </span>je <span class="_ _10"> </span>zawierających, <span class="_ _f"> </span>a<span class="_ _1"></span>ni <span class="_ _f"> </span>do <span class="_ _10"> </span>informacji <span class="_ _f"> </span>zawa<span class="_ _1"></span>rtych <span class="_ _f"> </span>w <span class="_ _10"> </span>Sprawozdawczości<span class="_ _1"></span> </div><div class="t m0 x0 h3 y34 ff4 fs0 fc0 sc0 ls0 ws0">zrównoważonego <span class="_ _8"></span>rozwoju <span class="_ _8"></span>niebędących <span class="_ _8"></span>przedmi<span class="_ _1"></span>otem <span class="_ _8"></span>atestacji. <span class="_ _8"></span>Inne <span class="_ _5"></span>i<span class="_ _1"></span>nformacje <span class="_ _8"></span>obejmują <span class="_ _8"></span>elementy<span class="_ _1"></span> </div><div class="t m0 x0 h3 y35 ff1 fs0 fc0 sc0 ls0 ws0">raportu <span class="_ _7"> </span>rocznego <span class="_ _7"> </span>Grupy<span class="ff4">, <span class="_ _7"> </span>za <span class="_ _7"> </span>wyjątkiem <span class="_ _7"> </span>Sprawozdaw<span class="_ _1"></span>czości <span class="_ _7"> </span>zrównoważonego <span class="_ _7"> </span>rozwoju<span class="_ _1"></span></span> <span class="_ _7"> </span>oraz <span class="_ _7"> </span>naszego </div><div class="t m0 x0 h3 y36 ff4 fs0 fc0 sc0 ls0 ws0">sprawozdania <span class="_ _11"> </span>z <span class="_ _12"> </span>atestacji<span class="_ _1"></span> <span class="_ _12"> </span>Sprawozdawc<span class="_ _1"></span>zości <span class="_ _12"> </span>zrów<span class="_ _1"></span>noważonego <span class="_ _12"> </span>rozwo<span class="_ _1"></span>ju<span class="_ _1"></span>, <span class="_ _12"> </span>a <span class="_ _11"> </span>także <span class="_ _12"> </span>s<span class="_ _1"></span>prawozdania <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x0 h3 y37 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="_ _d"> </span>badania <span class="_ _d"> </span>skonsolidowanego<span class="_ _1"></span> <span class="_ _d"> </span>sprawozdania <span class="_ _d"> </span>finansowego<span class="_ _1"></span> <span class="_ _d"> </span>Grupy <span class="_ _b"> </span><span class="ff4">(„<span class="_ _1"></span>Inne <span class="_ _d"> </span>informacje”). <span class="_ _d"> </span>W <span class="_ _d"> </span>ramach </span></div><div class="t m0 x0 h3 y38 ff4 fs0 fc0 sc0 ls0 ws0">niniejszego <span class="_ _e"> </span>zlecenia <span class="_ _e"> </span>nie <span class="_ _e"> </span>przep<span class="_ _1"></span>rowadziliśmy <span class="_ _e"> </span>żadnych <span class="_ _e"> </span>procedu<span class="_ _1"></span>r <span class="_ _6"> </span>atestac<span class="_ _1"></span>ji <span class="_ _6"> </span>w<span class="_ _1"></span> <span class="_ _6"> </span>odniesie<span class="_ _1"></span>niu <span class="_ _e"> </span>do <span class="_ _6"> </span>I<span class="_ _1"></span>nnych </div><div class="t m0 x0 h3 y39 ff4 fs0 fc0 sc0 ls0 ws0">informacji. <span class="_ _13"> </span>Jednakże <span class="_ _13"> </span><span class="ff1">t<span class="_ _1"></span>en <span class="_ _13"> </span>sam <span class="_ _13"> </span></span>biegły <span class="_ _13"> </span>rewident <span class="_ _13"> </span>w<span class="_ _1"></span> <span class="_ _13"> </span>imieniu <span class="_ _13"> </span><span class="ff1">nas<span class="_ _1"></span>zej <span class="_ _13"> </span></span>firmy <span class="_ _13"> </span>audytors<span class="_ _1"></span>kiej <span class="_ _13"> </span>przeprowadził </div><div class="t m0 x0 h3 y3a ff1 fs0 fc0 sc0 ls0 ws0">badanie skonsolidow<span class="_ _1"></span>anego <span class="_ _1"></span>sprawozdania finansoweg<span class="_ _1"></span>o <span class="_ _1"></span>Grupy <span class="ff4">stanowiącego<span class="_ _1"></span></span> <span class="ff4">część Innych i<span class="_ _1"></span>nformacji.<span class="_ _1"></span></span> </div></div></div></div>
<div id="pf2" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc2 w0 h0"><img 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" class="bi xd y9 w7 hb" alt="" /><div class="c x3 y9 w5 h0"><div class="t m0 x0 h6 y3b ff5 fs0 fc0 sc0 ls0 ws0"> <span class="_ _14"> </span> <span class="_ _14"> </span> </div><div class="t m0 xe h3 y3c ff1 fs0 fc0 sc0 ls0 ws0">2 </div><div class="t m0 x0 ha y3d ff2 fs0 fc0 sc0 ls0 ws0">Podstawa opinii <span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x0 h3 y3e ff4 fs0 fc0 sc0 ls0 ws0">Atestację <span class="_ _15"> </span>Sprawozdawc<span class="_ _1"></span>zości <span class="_ _15"> </span>zrównoważonego <span class="_ _15"> </span>rozwoju <span class="_ _15"> </span>dającą <span class="_ _15"> </span>ograniczoną <span class="_ _15"> </span>pew<span class="_ _1"></span>ność </div><div class="t m0 x0 h3 y3f ff4 fs0 fc0 sc0 ls0 ws0">przeprowadziliśmy <span class="_ _16"> </span>zgodnie <span class="_ _16"> </span>z <span class="_ _17"> </span>Krajowym <span class="_ _16"> </span>Standardem <span class="_ _17"> </span>Us<span class="_ _1"></span>ług <span class="_ _17"> </span>At<span class="_ _1"></span>estacji <span class="_ _16"> </span>Sprawozdawczości </div><div class="t m0 x0 h3 y40 ff4 fs0 fc0 sc0 ls0 ws0">Zrównoważonego <span class="_ _7"> </span>Ro<span class="_ _1"></span>zwoju <span class="_ _6"> </span>3002PL <span class="_ _6"> </span>–<span class="_ _1"></span><span class="ff1"> <span class="_ _7"> </span></span>„Usługa <span class="_ _6"> </span>atestacyjna <span class="_ _7"> </span>dająca <span class="_ _6"> </span>ograniczoną<span class="_ _1"></span> <span class="_ _7"> </span>pewność <span class="_ _7"> </span>w <span class="_ _6"> </span>zakr<span class="_ _1"></span>esie </div><div class="t m0 x0 h3 y41 ff4 fs0 fc0 sc0 ls0 ws0">sprawozdawczości <span class="_ _f"> </span>zrówn<span class="_ _1"></span>oważonego <span class="_ _f"> </span>rozwoju” <span class="_ _f"> </span>us<span class="_ _1"></span>tanowionym <span class="_ _f"> </span>prz<span class="_ _1"></span>ez <span class="_ _f"> </span>Krajową <span class="_ _f"> </span>Radę <span class="_ _f"> </span>Biegłych </div><div class="t m0 x0 h3 y42 ff4 fs0 fc0 sc0 ls0 ws0">Rewidentów <span class="_ _1"></span>uchwałą <span class="_ _1"></span>nr <span class="_ _1"></span>854<span class="_ _1"></span>/20a/2025 <span class="_ _1"></span>z <span class="_ _1"></span>dnia <span class="_ _1"></span>23 <span class="_ _1"></span>stycznia <span class="_ _1"></span>2025<span class="_ _1"></span> r. <span class="_ _1"></span>(„KSUA <span class="_ _1"></span>3002<span class="_ _1"></span>PL”) oraz <span class="_ _1"></span>odpowiednio </div><div class="t m0 x0 h3 y43 ff4 fs0 fc0 sc0 ls0 ws0">Krajowym <span class="_ _6"> </span>Standard<span class="_ _1"></span>em <span class="_ _6"> </span>Usług <span class="_ _e"> </span>Atestacyjnych <span class="_ _e"> </span>Innych <span class="_ _e"> </span>niż <span class="_ _6"> </span>Badanie <span class="_ _6"> </span>i <span class="_ _e"> </span>Przegląd <span class="_ _6"> </span>3<span class="_ _1"></span>000 <span class="_ _6"> </span>(Z)<span class="_ _1"></span> <span class="_ _6"> </span>w <span class="_ _6"> </span>brzmieniu </div><div class="t m0 x0 h3 y44 ff4 fs0 fc0 sc0 ls0 ws0">Międzynarodowego <span class="_ _1"></span>Standardu <span class="_ _1"></span>Usług At<span class="_ _1"></span>estacyjnych <span class="_ _1"></span>3000 <span class="_ _1"></span>(zmienionego) <span class="_ _5"></span>–<span class="ff1"> <span class="_ _1"></span></span>„Usługi <span class="_ _1"></span>atestacyjne i<span class="_ _1"></span>nne niż<span class="_ _1"></span> </div><div class="t m0 x0 h3 y45 ff4 fs0 fc0 sc0 ls0 ws0">badania <span class="_ _6"> </span>lub <span class="_ _7"> </span>p<span class="_ _1"></span>rzeglądy <span class="_ _6"> </span>historycznyc<span class="_ _1"></span>h <span class="_ _7"> </span>info<span class="_ _1"></span>rmacji <span class="_ _7"> </span>fina<span class="_ _1"></span>nsowych” <span class="_ _6"> </span>ustanowionym <span class="_ _6"> </span>p<span class="_ _1"></span>rzez <span class="_ _7"> </span>Kra<span class="_ _1"></span>jową <span class="_ _6"> </span>Radę </div><div class="t m0 x0 h3 y46 ff4 fs0 fc0 sc0 ls0 ws0">Biegłych <span class="_ _13"> </span>Rewidentów <span class="_ _7"> </span>uchwałą<span class="_ _1"></span> <span class="_ _13"> </span>nr <span class="_ _13"> </span>3436/52e/2<span class="_ _1"></span>019 <span class="_ _13"> </span>z <span class="_ _13"> </span>dnia <span class="_ _13"> </span>8 <span class="_ _13"> </span>kwietnia <span class="_ _13"> </span>2<span class="_ _1"></span>019 <span class="_ _13"> </span>r., <span class="_ _13"> </span>z <span class="_ _13"> </span>póź<span class="_ _5"></span><span class="ff1">n</span>. <span class="_ _13"> </span>zm.,<span class="_ _1"></span> <span class="_ _13"> </span>(„KSUA </div><div class="t m0 x0 h3 y47 ff4 fs0 fc0 sc0 ls0 ws0">3000 (Z)”).<span class="ff1"> </span></div><div class="t m0 x0 h3 y48 ff4 fs0 fc0 sc0 ls0 ws0">Poziom <span class="_ _9"></span>pewności <span class="_ _9"></span>uzyskany<span class="_ _1"></span> <span class="_ _9"></span>w <span class="_ _8"></span>rama<span class="_ _1"></span>ch <span class="_ _9"></span>zlecenia <span class="_ _9"></span>dając<span class="_ _1"></span>ego <span class="_ _9"></span>ograniczoną <span class="_ _9"></span>pewność <span class="_ _9"></span>jest<span class="_ _5"></span><span class="ff1"> <span class="_ _9"></span></span>znacząco<span class="ff1"> <span class="_ _9"></span></span>niższy<span class="_ _1"></span> </div><div class="t m0 x0 h3 y49 ff4 fs0 fc0 sc0 ls0 ws0">niż <span class="_ _7"> </span>w <span class="_ _6"> </span>przypadku <span class="_ _6"> </span>zlece<span class="_ _1"></span>nia <span class="_ _7"> </span>dającego<span class="_ _1"></span> <span class="_ _7"> </span>racjo<span class="_ _1"></span>nalną <span class="_ _6"> </span>pewność, <span class="_ _6"> </span>ponieważ <span class="_ _6"> </span>procedury <span class="_ _6"> </span>wykonywane <span class="_ _6"> </span>przez<span class="_ _1"></span> </div><div class="t m0 x0 h3 y4a ff4 fs0 fc0 sc0 ls0 ws0">biegłego <span class="_ _12"> </span>rewidenta <span class="_ _11"> </span>atestacji <span class="_ _11"> </span><span class="ff1">s</span>prawozdaw<span class="_ _1"></span>czości <span class="_ _12"> </span>zr<span class="_ _1"></span>ównoważonego <span class="_ _12"> </span>rozwo<span class="_ _1"></span>ju <span class="_ _12"> </span>w <span class="_ _12"> </span>rama<span class="_ _1"></span>ch <span class="_ _12"> </span>zlecenia </div><div class="t m0 x0 h3 y4b ff4 fs0 fc0 sc0 ls0 ws0">dającego <span class="_ _1"></span>ograniczo<span class="_ _1"></span>ną <span class="_ _1"></span>pewność <span class="_ _5"></span>różnią <span class="_ _1"></span>się <span class="_ _1"></span>charakt<span class="_ _1"></span>erem <span class="_ _1"></span>i <span class="_ _1"></span>czas<span class="_ _1"></span>em <span class="_ _1"></span>wykonania<span class="_ _5"></span><span class="ff1"> <span class="_ _1"></span></span>oraz <span class="_ _1"></span>mają <span class="_ _5"></span>węższy <span class="_ _1"></span>zakres<span class="_ _1"></span> </div><div class="t m0 x0 h3 y4c ff4 fs0 fc0 sc0 ls0 ws0">niż w przypadku zlece<span class="_ _1"></span>nia dającego rac<span class="_ _1"></span>jonalną pewność.<span class="_ _5"></span><span class="ff1"> </span></div><div class="t m0 x0 h3 y4d ff4 fs0 fc0 sc0 ls0 ws0">Nasze <span class="_ _5"></span>obowi<span class="_ _1"></span>ązki <span class="_ _5"></span>wynikając<span class="_ _1"></span>e <span class="_ _5"></span>z <span class="_ _8"></span>tych <span class="_ _5"></span>s<span class="_ _1"></span>tandardów <span class="_ _8"></span>zostały <span class="_ _8"></span>szerzej <span class="_ _5"></span>opis<span class="_ _1"></span>ane <span class="_ _5"></span>w <span class="_ _8"></span>sekcji <span class="_ _8"></span>„Odpowiedzia<span class="_ _1"></span>lność </div><div class="t m0 x0 h3 y4e ff4 fs0 fc0 sc0 ls0 ws0">biegłego rewidenta<span class="_ _1"></span> atestacji sprawo<span class="_ _1"></span>zdawczości zrówn<span class="_ _1"></span>oważonego rozwoju”.<span class="_ _5"></span><span class="ff1"> </span></div><div class="t m0 x0 h3 y4f ff4 fs0 fc0 sc0 ls0 ws0">Jesteśmy <span class="_ _1"></span>niezal<span class="_ _1"></span>eżni <span class="_ _1"></span>od <span class="_ _5"></span><span class="ff1">Grupy <span class="_ _5"></span></span>zgodnie <span class="_ _5"></span>z <span class="_ _1"></span>Między<span class="_ _1"></span>narodowym <span class="_ _5"></span>Kodeksem <span class="_ _1"></span>etyki <span class="_ _5"></span>zaw<span class="_ _1"></span>odowych <span class="_ _1"></span>księgowy<span class="_ _1"></span>ch </div><div class="t m0 x0 h3 y50 ff4 fs0 fc0 sc0 ls0 ws0">(w <span class="_ _18"> </span>tym <span class="_ _18"> </span>Międzynarodowymi <span class="_ _18"> </span>standardami <span class="_ _18"> </span>niezależnoś<span class="_ _1"></span>ci) <span class="_ _18"> </span>wprowadzonym <span class="_ _18"> </span>przez <span class="_ _18"> </span>Radę </div><div class="t m0 x0 h3 y51 ff4 fs0 fc0 sc0 ls0 ws0">Międzynarodowych <span class="_ _d"> </span>Standa<span class="_ _1"></span>rdów <span class="_ _d"> </span>Etyki <span class="_ _d"> </span>dla <span class="_ _b"> </span>Ks<span class="_ _1"></span>ięgowych <span class="_ _d"> </span>(„Kodeks <span class="_ _d"> </span>IESBA”), <span class="_ _d"> </span>przyjętym <span class="_ _d"> </span>uchwałą <span class="_ _d"> </span>Nr </div><div class="t m0 x0 h3 y52 ff4 fs0 fc0 sc0 ls0 ws0">207/7a/202<span class="_ _1"></span>3 <span class="_ _d"> </span>Krajowej <span class="_ _d"> </span>Rady <span class="_ _d"> </span>Biegłych <span class="_ _d"> </span>Rewid<span class="_ _1"></span>entów <span class="_ _d"> </span>z <span class="_ _d"> </span>dnia <span class="_ _d"> </span>17 <span class="_ _d"> </span>gr<span class="_ _1"></span>udnia <span class="_ _d"> </span>2023 <span class="_ _d"> </span>r.<span class="_ _5"></span><span class="ff1"> <span class="_ _d"> </span></span>(z <span class="_ _d"> </span>późn. <span class="_ _d"> </span>zm.)<span class="_ _1"></span><span class="ff1">, </span></div><div class="t m0 x0 h3 y53 ff4 fs0 fc0 sc0 ls0 ws0">odnoszącym <span class="_ _5"></span>się <span class="_ _8"></span>do <span class="_ _5"></span>usług <span class="_ _5"></span>ates<span class="_ _1"></span>tacyjnych <span class="_ _5"></span>oraz <span class="_ _5"></span>wy<span class="_ _1"></span>mogami <span class="_ _5"></span>określ<span class="_ _1"></span>onymi <span class="_ _5"></span>w <span class="_ _5"></span>ustawi<span class="_ _1"></span>e <span class="_ _5"></span>z <span class="_ _5"></span>dnia <span class="_ _5"></span>11<span class="_ _1"></span> <span class="_ _5"></span>maja <span class="_ _5"></span>2017<span class="_ _1"></span> </div><div class="t m0 x0 h3 y54 ff4 fs0 fc0 sc0 ls0 ws0">r. <span class="_ _13"> </span>o <span class="_ _9"></span>biegłych <span class="_ _13"> </span>rewidentach, <span class="_ _13"> </span>firmach <span class="_ _13"> </span>audytorskich <span class="_ _9"></span>ora<span class="_ _1"></span>z <span class="_ _13"> </span>nadzorze <span class="_ _9"></span>publicz<span class="_ _1"></span>nym <span class="_ _9"></span>(<span class="_ _1"></span>t.j. <span class="_ _13"> </span>Dz. <span class="_ _9"></span>U. <span class="_ _13"> </span>z <span class="_ _7"> </span><span class="ff1 ls6">2025<span class="ls0"> <span class="_ _13"> </span><span class="ls8">r.</span>,<span class="_ _0"></span> </span></span></div><div class="t m0 x0 h3 y55 ff1 fs0 fc0 sc0 ls0 ws0">poz. <span class="_ _1"></span><span class="ls6">1891</span><span class="ff4">) <span class="_ _1"></span>oraz <span class="_ _1"></span>rozporzą<span class="_ _1"></span>dzeniu <span class="_ _1"></span>UE <span class="_ _1"></span>nr <span class="_ _5"></span>537/2014<span class="_ _1"></span> <span class="_ _1"></span>z <span class="_ _1"></span>dnia <span class="_ _1"></span>16<span class="_ _1"></span> <span class="_ _1"></span>kwietnia <span class="_ _1"></span>2014<span class="_ _1"></span> <span class="_ _1"></span>r. <span class="_ _1"></span>w <span class="_ _1"></span>sprawie <span class="_ _5"></span>szczegółowych </span></div><div class="t m0 x0 h3 y56 ff4 fs0 fc0 sc0 ls0 ws0">wymogów <span class="_ _5"></span>dotyczących <span class="_ _5"></span>ustawo<span class="_ _1"></span>wych <span class="_ _1"></span>badań <span class="_ _5"></span>sprawo<span class="_ _1"></span>zdań <span class="_ _5"></span>finansowych <span class="_ _5"></span>jednostek <span class="_ _5"></span>interesu <span class="_ _5"></span>publi<span class="_ _1"></span>cznego, </div><div class="t m0 x0 h3 y57 ff4 fs0 fc0 sc0 ls0 ws0">uchylającym <span class="_ _8"></span>decy<span class="_ _1"></span>zję <span class="_ _5"></span>Ko<span class="_ _1"></span>misji <span class="_ _8"></span>2<span class="_ _1"></span>005/909/<span class="_ _1"></span>WE <span class="_ _5"></span>(<span class="_ _1"></span>Dz. <span class="_ _8"></span>Urz. <span class="_ _8"></span>UE <span class="_ _5"></span>L<span class="_ _1"></span> <span class="_ _8"></span>158 <span class="_ _8"></span>z <span class="_ _8"></span>27<span class="_ _1"></span>.05.2014, <span class="_ _8"></span>s<span class="_ _1"></span>tr. <span class="_ _5"></span>77<span class="_ _1"></span>, <span class="_ _8"></span>z <span class="_ _8"></span>późn. <span class="_ _8"></span>zm.), </div><div class="t m0 x0 h3 y58 ff4 fs0 fc0 sc0 ls0 ws0">które  są <span class="_ _b"> </span>stosowne<span class="_ _1"></span>  dla <span class="_ _b"> </span>zlecenia <span class="_ _b"> </span>atestacji <span class="_ _b"> </span>sprawozdawczoś<span class="_ _1"></span>ci  zrównowa<span class="_ _1"></span>żonego<span class="_ _1"></span>  rozwoju, <span class="_ _b"> </span>a  tak<span class="_ _1"></span>że </div><div class="t m0 x0 h3 y59 ff4 fs0 fc0 sc0 ls0 ws0">wypełniliśmy inne obowi<span class="_ _1"></span>ązki etyczne <span class="_ _1"></span>zgodnie z tymi <span class="_ _1"></span>wymogami i Ko<span class="_ _1"></span>deksem <span class="_ _1"></span><span class="ff1">IES<span class="_ _1"></span>BA.  </span></div><div class="t m0 x0 h3 y5a ff1 fs0 fc0 sc0 ls0 ws0">Nasza <span class="_ _1"></span>firma <span class="_ _5"></span>audytorska <span class="_ _5"></span>stosuje <span class="_ _1"></span>K<span class="_ _1"></span>rajowy <span class="_ _1"></span><span class="ff4">Stan<span class="_ _1"></span>dard <span class="_ _1"></span>Ko<span class="_ _1"></span>ntroli <span class="_ _1"></span>J<span class="_ _1"></span>akości <span class="_ _1"></span>1 <span class="_ _1"></span>w <span class="_ _5"></span>brzmieniu <span class="_ _1"></span>Międzynarodow<span class="_ _1"></span>ego </span></div><div class="t m0 x0 h3 y5b ff4 fs0 fc0 sc0 ls0 ws0">Standardu  Zarządzania  Jakością  (PL) <span class="_ _e"> </span>1  <span class="ff1">-<span class="_ _1"></span>  </span>„Zarządzanie <span class="_ _e"> </span>jakością<span class="_ _1"></span> <span class="_ _e"> </span>dl<span class="_ _1"></span>a  firm <span class="_ _e"> </span>wyko<span class="_ _1"></span>nujących  badania <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x0 h3 y5c ff4 fs0 fc0 sc0 ls0 ws0">lub <span class="_ _13"> </span>przeglądy <span class="_ _13"> </span>sprawoz<span class="_ _1"></span>dań <span class="_ _13"> </span>finansowy<span class="_ _1"></span>ch <span class="_ _13"> </span>lub <span class="_ _13"> </span>zlecenia <span class="_ _13"> </span>i<span class="_ _1"></span>nnych <span class="_ _13"> </span>usług <span class="_ _13"> </span>atestacy<span class="_ _1"></span>jnych <span class="_ _13"> </span>lub <span class="_ _13"> </span>pokrew<span class="_ _1"></span>nych”, </div><div class="t m0 x0 h3 y5d ff1 fs0 fc0 sc0 ls0 ws0">wprowadzony <span class="_ _8"></span><span class="ff4">uchwa<span class="_ _1"></span>łą <span class="_ _5"></span>Rad<span class="_ _1"></span>y <span class="_ _5"></span>Polski<span class="_ _1"></span>ej <span class="_ _5"></span>Agen<span class="_ _1"></span>cji <span class="_ _5"></span>Nadzo<span class="_ _1"></span>ru <span class="_ _5"></span>Au<span class="_ _1"></span>dytowego <span class="_ _8"></span>nr <span class="_ _5"></span>3<span class="_ _1"></span>8/I/202<span class="_ _1"></span>2 <span class="_ _5"></span>z <span class="_ _8"></span>dnia <span class="_ _8"></span>15 <span class="_ _5"></span>l<span class="_ _1"></span>istopada </span></div><div class="t m0 x0 h3 y5e ff4 fs0 fc0 sc0 ls0 ws0">2022 <span class="_ _d"> </span>r.,  kt<span class="_ _1"></span>óry <span class="_ _b"> </span>wymaga <span class="_ _d"> </span>od  fi<span class="_ _1"></span>rmy <span class="_ _b"> </span>za<span class="_ _1"></span>projektowania, <span class="_ _d"> </span>wdrożenia <span class="_ _b"> </span>i <span class="_ _d"> </span>działania <span class="_ _b"> </span>systemu<span class="_ _1"></span> <span class="_ _b"> </span>zarządzania </div><div class="t m0 x0 h3 y5f ff4 fs0 fc0 sc0 ls0 ws0">jakością, <span class="_ _e"> </span>w <span class="_ _e"> </span>tym <span class="_ _6"> </span>pol<span class="_ _1"></span>ityk <span class="_ _6"> </span>i <span class="_ _e"> </span>procedur <span class="_ _e"> </span>dotyczący<span class="_ _1"></span>ch <span class="_ _e"> </span>zgodności <span class="_ _e"> </span>z <span class="_ _6"> </span>wymo<span class="_ _1"></span>gami <span class="_ _e"> </span>etycznymi, <span class="_ _e"> </span>standa<span class="_ _1"></span>rdami </div><div class="t m0 x0 h3 y60 ff4 fs0 fc0 sc0 ls0 ws0">zawodowymi oraz obowi<span class="_ _1"></span>ązującymi wymo<span class="_ _1"></span>gami prawnymi i regula<span class="_ _1"></span>cyjnymi.<span class="_ _5"></span><span class="ff1"> </span></div><div class="t m0 x0 h3 y61 ff4 fs0 fc0 sc0 ls0 ws0">Uważamy, <span class="_ _8"></span>że <span class="_ _8"></span>u<span class="_ _1"></span>zyskane <span class="_ _8"></span>przez <span class="_ _9"></span>nas <span class="_ _5"></span>dow<span class="_ _1"></span>ody <span class="_ _8"></span>są <span class="_ _8"></span>wys<span class="_ _1"></span>tarczające <span class="_ _8"></span>i <span class="_ _8"></span>o<span class="_ _1"></span>dpowiednie, <span class="_ _8"></span>a<span class="_ _1"></span>by <span class="_ _8"></span>zapewnić <span class="_ _8"></span>pods<span class="_ _1"></span>tawę </div><div class="t m0 x0 h3 y62 ff4 fs0 fc0 sc0 ls0 ws0">dla naszej opinii z pr<span class="_ _1"></span>zeprowadzonej usł<span class="_ _1"></span>ugi atestacyjnej <span class="_ _1"></span>dającej ograniczoną <span class="_ _1"></span>pewność.<span class="_ _5"></span><span class="ff1"> </span></div><div class="t m0 x0 ha y63 ff3 fs0 fc0 sc0 ls0 ws0">Odpowiedzialność za<span class="_ _1"></span> Sprawozdawczoś<span class="_ _1"></span>ć zrównoważone<span class="_ _1"></span>go rozwoju <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x0 h3 y64 ff4 fs0 fc0 sc0 ls0 ws0">Zarząd Jednostki domi<span class="_ _1"></span>nującej<span class="ff1"> <span class="_ _1"></span>jest odpowiedzial<span class="_ _1"></span>ny za:<span class="_ _1"></span> </span></div><div class="t m0 xf h3 y65 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _19"> </span><span class="ff4">sporządzenie <span class="_ _8"></span>S<span class="_ _1"></span>prawozdawc<span class="_ _1"></span>zości <span class="_ _8"></span>zrównowa<span class="_ _1"></span>żonego <span class="_ _8"></span>ro<span class="_ _1"></span>zwoju <span class="_ _9"></span>zgodnie <span class="_ _8"></span>z <span class="_ _9"></span>Rozdziałem <span class="_ _9"></span>6c <span class="_ _8"></span>Usta<span class="_ _1"></span>wy <span class="_ _1"></span><span class="ff1"> </span></span></span></div><div class="t m0 x10 h3 y66 ff4 fs0 fc0 sc0 ls0 ws0">o rachunkowości,<span class="_ _1"></span> w tym ESRS<span class="ff1">;<span class="_ _1"></span>  </span></div><div class="t m0 xf h3 y67 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _19"> </span><span class="ff4">przeprowadzenie <span class="_ _13"> </span>Procesu <span class="_ _13"> </span>oceny <span class="_ _9"></span>is<span class="_ _1"></span>totności <span class="_ _13"> </span>zgodnie <span class="_ _13"> </span>z <span class="_ _9"></span>ESRS<span class="_ _1"></span><span class="ff1">, <span class="_ _13"> </span>w <span class="_ _9"></span>celu <span class="_ _13"> </span>identyfikac<span class="_ _1"></span>ji <span class="_ _13"> </span>informacji </span></span></span></div><div class="t m0 x10 h3 y68 ff4 fs0 fc0 sc0 ls0 ws0">ujętych w Sprawo<span class="_ _1"></span>zdawczości zrównoważo<span class="_ _1"></span>nego rozwoju Grupy<span class="_ _1"></span><span class="ff1">;<span class="_ _1"></span> </span></div><div class="t m0 xf h3 y69 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _19"> </span><span class="ff4">sporządzenie <span class="_ _9"></span>Sprawozdaw<span class="_ _1"></span>czości <span class="_ _9"></span>zrównoważon<span class="_ _1"></span>ego <span class="_ _9"></span>rozwoju <span class="_ _9"></span>zgodnie <span class="_ _9"></span>z <span class="_ _9"></span>art. <span class="_ _9"></span>8 <span class="_ _13"> </span><span class="ff1">R</span>ozpor<span class="_ _1"></span>ządzenia <span class="ff1"> </span></span></span></div><div class="t m0 x10 h3 y6a ff1 fs0 fc0 sc0 ls0 ws0">w sprawie taksonomi<span class="_ _1"></span>i; </div><div class="t m0 xf h3 y6b ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _19"> </span><span class="ff4">zaprojektowanie, <span class="_ _1"></span>w<span class="_ _1"></span>drożenie <span class="_ _1"></span>i <span class="_ _1"></span>utrzymywanie <span class="_ _1"></span>takie<span class="_ _1"></span>j ko<span class="_ _1"></span>ntroli <span class="_ _1"></span>wewnętr<span class="_ _1"></span>znej, któ<span class="_ _1"></span>rą <span class="_ _1"></span>Zarząd <span class="_ _1"></span>uzna <span class="_ _8"></span><span class="ff1"> </span></span></span></div><div class="t m0 x10 h3 y6c ff4 fs0 fc0 sc0 ls0 ws0">za <span class="_ _1a"> </span>niezbędną <span class="_ _1b"> </span>do <span class="_ _1a"> </span>sporzą<span class="_ _1"></span>dzenia <span class="_ _1a"> </span>Sprawozdawc<span class="_ _1"></span>zości <span class="_ _1a"> </span>zrównoważon<span class="_ _1"></span>ego <span class="_ _1a"> </span>rozwoju <span class="_ _1b"> </span>zgodnie <span class="_ _5"></span><span class="ff1"> </span></div><div class="t m0 x10 h3 y6d ff4 fs0 fc0 sc0 ls0 ws0">z Ro<span class="_ _1"></span>zdziałem <span class="_ _1"></span>6c <span class="_ _1"></span>Ustawy<span class="_ _1"></span> o<span class="_ _1"></span> <span class="_ _1"></span>rachunkowości<span class="_ _1"></span>,<span class="_ _1"></span><span class="ff1"> <span class="_ _1"></span>w <span class="_ _1"></span>tym <span class="_ _1"></span>ESR<span class="_ _1"></span>S <span class="_ _1"></span>oraz a<span class="_ _1"></span>rt. <span class="_ _1"></span>8 <span class="_ _1"></span></span>Rozporzą<span class="_ _1"></span>dzenia <span class="_ _1"></span>w <span class="_ _1"></span>sprawie </div><div class="t m0 x10 h3 y6e ff1 fs0 fc0 sc0 ls0 ws0">taksonomii<span class="_ _1"></span>, <span class="_ _e"> </span><span class="ff4">kt<span class="_ _1"></span>óra <span class="_ _e"> </span>nie  zawiera <span class="_ _e"> </span>isto<span class="_ _1"></span>tnych  zn<span class="_ _0"></span>iekształceń,  niezależnie <span class="_ _e"> </span>od<span class="_ _1"></span> <span class="_ _e"> </span>t<span class="_ _1"></span>ego, <span class="_ _e"> </span>czy<span class="_ _1"></span> <span class="_ _1c"> </span>zostały </span></div><div class="t m0 x10 h3 y6f ff4 fs0 fc0 sc0 ls0 ws0">spowodowane oszustwe<span class="_ _1"></span>m, czy błędem<span class="_ _1"></span><span class="ff1">; </span></div></div></div></div>
<div id="pf3" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc3 w0 h0"><img 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" class="bi xd y9 w7 hb" alt="" /><div class="c x3 y9 w5 h0"><div class="t m0 x0 h6 y3b ff5 fs0 fc0 sc0 ls0 ws0"> <span class="_ _14"> </span> <span class="_ _14"> </span> </div><div class="t m0 xe h3 y3c ff1 fs0 fc0 sc0 ls0 ws0">3 </div><div class="t m0 x0 h3 y3d ff4 fs0 fc0 sc0 ls0 ws0">w tym Zarząd<span class="_ _1"></span> Jednostki<span class="_ _1"></span> dominującej<span class="_ _1"></span><span class="ff1"> </span>jest o<span class="_ _1"></span>dpowiedzia<span class="_ _1"></span>lny za opracowanie<span class="_ _1"></span> i wdro<span class="_ _1"></span>żenie Procesu oc<span class="_ _1"></span>eny </div><div class="t m0 x0 h3 y70 ff4 fs0 fc0 sc0 ls0 ws0">istotności o<span class="_ _1"></span>raz za <span class="ff1">ujawnieni<span class="_ _1"></span>e </span>tego procesu w S<span class="_ _1"></span>prawozdawczości z<span class="_ _1"></span>równoważonego ro<span class="_ _1"></span>zwoju. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x0 h3 y71 ff4 fs0 fc0 sc0 ls0 ws0">Odpowiedzialność ta<span class="_ _1"></span> obejmuje:<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 xf h3 y72 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _19"> </span><span class="ff4">zrozumienie  ko<span class="_ _1"></span>ntekstu, <span class="_ _b"> </span>w <span class="_ _b"> </span>którym <span class="_ _b"> </span>prowadzone <span class="_ _b"> </span>są <span class="_ _b"> </span>działania <span class="_ _b"> </span>i  relacje<span class="_ _1"></span>  biznes<span class="_ _1"></span>owe <span class="_ _d"> </span><span class="ff1">Grupy<span class="ls9">, </span> </span></span></span></div><div class="t m0 x10 h3 y73 ff4 fs0 fc0 sc0 ls0 ws0">a także zrozumienie int<span class="_ _1"></span>eresa<span class="_ _1"></span>riuszy, na których <span class="_ _1"></span><span class="ff1">Grupa<span class="_ _1"></span> </span>ma wpływ;<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 xf h3 y74 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _19"> </span><span class="ff4">identyfikację <span class="_ _16"> </span>faktycznego <span class="_ _17"> </span>i <span class="_ _16"> </span>potencjalnego <span class="_ _17"> </span>w<span class="_ _1"></span>pływu <span class="_ _17"> </span>(<span class="_ _1"></span>zarówno <span class="_ _16"> </span>negatywnego, <span class="_ _16"> </span>jak <span class="_ _1"></span><span class="ff1"> </span></span></span></div><div class="t m0 x10 h3 y75 ff4 fs0 fc0 sc0 ls0 ws0">i <span class="_ _13"> </span>pozytywnego)<span class="_ _1"></span> <span class="_ _13"> </span>związaneg<span class="_ _1"></span>o <span class="_ _13"> </span>z <span class="_ _13"> </span>kwestiami <span class="_ _7"> </span>zrównoważonego<span class="_ _1"></span> <span class="_ _13"> </span>rozwoju, <span class="_ _13"> </span>a <span class="_ _13"> </span>ta<span class="_ _1"></span>kże <span class="_ _13"> </span>r<span class="_ _1"></span>yzyk <span class="_ _13"> </span>i <span class="_ _13"> </span>sza<span class="_ _1"></span>ns, </div><div class="t m0 x10 h3 y76 ff4 fs0 fc0 sc0 ls0 ws0">które <span class="_ _c"> </span>w<span class="_ _1"></span>pływają <span class="_ _c"> </span>l<span class="_ _1"></span>ub <span class="_ _12"> </span>można <span class="_ _c"> </span>rac<span class="_ _1"></span>jonalnie <span class="_ _12"> </span>oczekiwać,<span class="_ _1"></span> <span class="_ _c"> </span>że <span class="_ _12"> </span>wpłyną <span class="_ _12"> </span>na <span class="_ _c"> </span>s<span class="_ _1"></span>ytuację <span class="_ _12"> </span>finansową </div><div class="t m0 x10 h3 y77 ff4 fs0 fc0 sc0 ls0 ws0">jednostki, <span class="_ _12"> </span>wyniki <span class="_ _12"> </span>finansowe, <span class="_ _12"> </span>przepływ<span class="_ _1"></span>y <span class="_ _12"> </span>pieniężne, <span class="_ _12"> </span>dostęp <span class="_ _12"> </span>do <span class="_ _12"> </span>finanso<span class="_ _1"></span>wania <span class="_ _12"> </span>lub <span class="_ _12"> </span>koszt </div><div class="t m0 x10 h3 y78 ff4 fs0 fc0 sc0 ls0 ws0">kapitału w perspekt<span class="_ _1"></span>ywie krótko<span class="_ _1"></span><span class="ff1">-</span>, ś<span class="_ _1"></span>rednio<span class="ff1">- </span>lub długoterminowe<span class="_ _1"></span>j;<span class="ff1"> </span></div><div class="t m0 xf h3 y79 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _19"> </span><span class="ff4">ocenę <span class="_ _12"> </span>is<span class="_ _1"></span>totności <span class="_ _11"> </span>zidentyf<span class="_ _1"></span>ikowanych <span class="_ _11"> </span>wpływów,<span class="_ _1"></span> <span class="_ _12"> </span>ry<span class="_ _1"></span>zyk <span class="_ _11"> </span>i <span class="_ _12"> </span>sza<span class="_ _1"></span>ns <span class="_ _12"> </span>zwią<span class="_ _1"></span>zanych <span class="_ _11"> </span>z <span class="_ _11"> </span>kwestiami </span></span></div><div class="t m0 x10 h3 y7a ff4 fs0 fc0 sc0 ls0 ws0">zrównoważonego rozwo<span class="_ _1"></span>ju poprzez wybór i <span class="_ _1"></span>zastosowanie odpowie<span class="_ _1"></span>dnich progów;<span class="_ _5"></span><span class="ff1"> </span></div><div class="t m0 xf h3 y7b ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _19"> </span><span class="ff4">przyjęcie założeń, któ<span class="_ _1"></span>re są racjonalne w da<span class="_ _1"></span>nych okolicznościa<span class="_ _1"></span>ch.<span class="_ _1"></span><span class="ff1"> </span></span></span></div><div class="t m0 x0 h3 y7c ff4 fs0 fc0 sc0 ls0 ws0">Zarząd <span class="_ _6"> </span>Jednostki<span class="_ _1"></span> <span class="_ _6"> </span>dominującej<span class="_ _1"></span><span class="ff1"> <span class="_ _6"> </span></span>jest <span class="_ _6"> </span>odpowied<span class="_ _1"></span>zialny <span class="_ _6"> </span>także <span class="_ _6"> </span>za <span class="_ _6"> </span>wybór <span class="_ _6"> </span>i <span class="_ _e"> </span><span class="ff1 lsa">za<span class="_ _1"></span><span class="ls0">stosowa<span class="_ _1"></span>nie <span class="_ _6"> </span>odpowiednich </span></span></div><div class="t m0 x0 h3 y7d ff4 fs0 fc0 sc0 ls0 ws0">metod <span class="_ _13"> </span>raportowania <span class="_ _13"> </span>kw<span class="_ _1"></span>estii <span class="_ _7"> </span>zrównoważonego <span class="_ _13"> </span>rozwoju <span class="_ _13"> </span>oraz <span class="_ _13"> </span>ustal<span class="_ _1"></span>ania <span class="_ _13"> </span>szacunk<span class="_ _1"></span>ów <span class="_ _13"> </span>lub <span class="_ _13"> </span>sporządza<span class="_ _1"></span>nia </div><div class="t m0 x0 h3 y7e ff4 fs0 fc0 sc0 ls0 ws0">informacji <span class="_ _1d"> </span>dotyczących<span class="_ _1"></span> <span class="_ _1d"> </span>przyszłości <span class="_ _1d"> </span>w <span class="_ _1d"> </span>poszcz<span class="_ _1"></span>ególnych <span class="_ _1d"> </span>ujawnieniac<span class="_ _1"></span>h <span class="_ _1d"> </span>w <span class="_ _1d"> </span>Sprawozdawczości </div><div class="t m0 x0 h3 y7f ff4 fs0 fc0 sc0 ls0 ws0">zrównoważonego rozwo<span class="_ _1"></span>ju, które są racjo<span class="_ _1"></span>nalne w dany<span class="_ _1"></span>ch okolicznościach.<span class="_ _5"></span><span class="ff1"> </span></div><div class="t m0 x0 h3 y80 ff1 fs0 fc0 sc0 ls0 ws0">Rada <span class="_ _5"></span>Nad<span class="_ _1"></span>zorcza <span class="_ _8"></span><span class="ff4">Jednostki <span class="_ _8"></span>dominującej<span class="_ _1"></span></span> <span class="_ _8"></span>jest <span class="_ _5"></span>odpowi<span class="_ _1"></span>edzialna <span class="_ _5"></span>za <span class="_ _8"></span>nadzorowa<span class="_ _1"></span>nie <span class="_ _5"></span>p<span class="_ _1"></span>rocesu <span class="_ _9"></span>raportowania </div><div class="t m0 x0 h3 y81 ff4 fs0 fc0 sc0 ls0 ws0">Sprawozdawczości z<span class="_ _1"></span>równoważonego rozwo<span class="_ _1"></span>ju <span class="_ _1"></span><span class="ff1">Grupy. </span></div><div class="t m0 x0 ha y82 ff3 fs0 fc0 sc0 ls0 ws0">Nieodłączne ogranicze<span class="_ _1"></span>nia przy sporzą<span class="_ _1"></span>dzaniu Sprawozdawczoś<span class="_ _1"></span>ci zrównow<span class="_ _1"></span>ażonego <span class="_ _1"></span><span class="ff2">r<span class="_ _1"></span>ozwoju </span></div><div class="t m0 x0 h3 y83 ff4 fs0 fc0 sc0 ls0 ws0">Raportując <span class="_ _d"> </span>informacje <span class="_ _d"> </span>do<span class="_ _1"></span>tyczące <span class="_ _d"> </span>przyszłości <span class="_ _c"> </span>zgodnie <span class="_ _d"> </span>z <span class="_ _d"> </span>ESRS, <span class="_ _d"> </span>Zarząd <span class="_ _12"> </span><span class="ff1">Grupy <span class="_ _d"> </span></span>jest <span class="_ _d"> </span>zobowiązany<span class="_ _1"></span> <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x0 h3 y84 ff4 fs0 fc0 sc0 ls0 ws0">do <span class="_ _f"> </span>przygotowa<span class="_ _1"></span>nia <span class="_ _f"> </span>info<span class="_ _1"></span>rmacji <span class="_ _f"> </span>dot<span class="_ _1"></span>yczących <span class="_ _10"> </span>przyszłoś<span class="_ _1"></span>ci <span class="_ _f"> </span>na <span class="_ _10"> </span>podstawie <span class="_ _10"> </span>ujawnionych <span class="_ _f"> </span>zał<span class="_ _1"></span>ożeń </div><div class="t m0 x0 h3 y85 ff4 fs0 fc0 sc0 ls0 ws0">dotyczących <span class="_ _6"> </span>z<span class="_ _1"></span>darzeń, <span class="_ _6"> </span>któ<span class="_ _1"></span>re <span class="_ _6"> </span>mogą <span class="_ _6"> </span>wy<span class="_ _1"></span>stąpić <span class="_ _6"> </span>w<span class="_ _1"></span> <span class="_ _6"> </span>przyszłości <span class="_ _e"> </span>i <span class="_ _6"> </span>możliwych <span class="_ _e"> </span>przyszłych <span class="_ _e"> </span>działań  <span class="ff1">Grupy<span class="lsb">. </span></span></div><div class="t m0 x0 h3 y86 ff1 fs0 fc0 sc0 ls0 ws0">Rzeczywisty <span class="_ _8"></span>wynik <span class="_ _8"></span><span class="ff4">moż<span class="_ _1"></span>e <span class="_ _5"></span>b<span class="_ _1"></span>yć</span> <span class="_ _8"></span><span class="ff4">inny, <span class="_ _8"></span>poniewa<span class="_ _1"></span>ż <span class="_ _8"></span>przewidywane <span class="_ _8"></span>zdarzenia <span class="_ _9"></span>często <span class="_ _8"></span>nie <span class="_ _8"></span>następują <span class="_ _8"></span>zgodnie <span class="_ _5"></span></span> </div><div class="t m0 x0 h3 y87 ff1 fs0 fc0 sc0 ls0 ws0">z oczekiwaniami.<span class="_ _1"></span><span class="ffb fs4">  </span></div><div class="t m0 x0 h3 y88 ff4 fs0 fc0 sc0 ls0 ws0">Przy <span class="_ _1a"> </span>określa<span class="_ _1"></span>niu <span class="_ _1a"> </span>ujawnień <span class="_ _1b"> </span>w <span class="_ _1a"> </span>Sprawoz<span class="_ _1"></span>dawczości <span class="_ _1a"> </span>zrównowa<span class="_ _1"></span>żonego <span class="_ _1b"> </span>rozwoju <span class="_ _1e"> </span><span class="ff1">Z</span>arząd <span class="_ _1a"> </span><span class="ff1">Jed<span class="_ _1"></span>nostki </span></div><div class="t m0 x0 h3 y89 ff4 fs0 fc0 sc0 ls0 ws0">dominującej<span class="ff1"> <span class="_ _9"></span></span>interpret<span class="_ _1"></span>uje <span class="_ _9"></span>niezdefiniowane <span class="_ _9"></span>pojęcia <span class="_ _9"></span>prawne <span class="_ _9"></span>i <span class="_ _9"></span>inne <span class="_ _8"></span>poj<span class="_ _1"></span>ęcia. <span class="_ _9"></span>Niezdefiniowane <span class="_ _9"></span>pojęcia </div><div class="t m0 x0 h3 y8a ff4 fs0 fc0 sc0 ls0 ws0">prawne <span class="_ _9"></span>i <span class="_ _13"> </span>inne <span class="_ _9"></span>poj<span class="_ _1"></span>ęcia <span class="_ _9"></span>mo<span class="_ _1"></span>gą <span class="_ _13"> </span>być <span class="_ _9"></span>interpretowane <span class="_ _13"> </span>w <span class="_ _13"> </span>różn<span class="_ _2"></span>y<span class="_ _1"></span> <span class="_ _9"></span>s<span class="_ _1"></span>posób, <span class="_ _13"> </span>w <span class="_ _9"></span>tym <span class="_ _9"></span>w<span class="_ _1"></span> <span class="_ _9"></span>za<span class="_ _1"></span>kresie <span class="_ _9"></span>zgo<span class="_ _1"></span>dności <span class="_ _9"></span>ic<span class="_ _1"></span>h </div><div class="t m0 x0 h3 y8b ff4 fs0 fc0 sc0 ls0 ws0">interpretacji z praw<span class="_ _1"></span>em, a zatem są<span class="_ _1"></span> poddane niepew<span class="_ _1"></span>ności.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x0 h3 y5f ff4 fs0 fc0 sc0 ls0 ws0">Kwantyfikacja <span class="_ _e"> </span>emisji <span class="_ _6"> </span>g<span class="_ _1"></span>azów <span class="_ _6"> </span>cieplarniany<span class="_ _1"></span>ch <span class="_ _6"> </span>jest <span class="_ _e"> </span>obarczona <span class="_ _e"> </span>nieodłączną <span class="_ _e"> </span>niepe<span class="_ _1"></span>wnością <span class="_ _e"> </span>wynikającą <span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x0 h3 y60 ff4 fs0 fc0 sc0 ls0 ws0">z <span class="_ _8"></span>niepełnej <span class="_ _8"></span>wi<span class="_ _1"></span>edzy <span class="_ _9"></span>naukowej <span class="_ _8"></span>stanowi<span class="_ _1"></span>ącej <span class="_ _8"></span>podsta<span class="_ _1"></span>wę <span class="_ _8"></span>usta<span class="_ _1"></span>lania <span class="_ _9"></span>współczynników <span class="_ _9"></span>emisji <span class="_ _8"></span>oraz <span class="_ _8"></span>wa<span class="_ _1"></span>rtości </div><div class="t m0 x0 h3 y8c ff4 fs0 fc0 sc0 ls0 ws0">potencjału <span class="_ _9"></span>glo<span class="_ _1"></span>balnego <span class="_ _9"></span>o<span class="_ _1"></span>cieplenia <span class="_ _13"> </span>(GWP <span class="_ _13"> </span>–<span class="ff1"> <span class="_ _9"></span><span class="ff8">Global <span class="_ _13"> </span>Warming <span class="_ _9"> </span>Potent<span class="_ _1"></span>ial</span>),<span class="_ _1"></span> <span class="_ _9"></span>sto<span class="_ _1"></span>sowanych <span class="_ _9"></span>do <span class="_ _9"></span>p<span class="_ _1"></span>rzeliczania </span></div><div class="t m0 x0 h3 y8d ff4 fs0 fc0 sc0 ls0 ws0">emisji różnych gazów na <span class="_ _1"></span>ekwiwa<span class="_ _1"></span>lent CO₂.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x0 ha y8e ff3 fs0 fc0 sc0 ls0 ws0">Odpowiedzialność<span class="ff2"> </span>biegł<span class="_ _1"></span>ego rewidenta atest<span class="_ _1"></span>acji sprawozdawczoś<span class="_ _1"></span>ci zrównoważ<span class="_ _1"></span>onego rozwoju <span class="_ _5"></span><span class="ff2"> </span></div><div class="t m0 x0 h3 y8f ff4 fs0 fc0 sc0 ls0 ws0">Naszymi <span class="_ _13"> </span>cel<span class="_ _1"></span>ami <span class="_ _13"> </span>s<span class="_ _1"></span>ą <span class="_ _7"> </span>zaplanowanie <span class="_ _7"> </span>i <span class="_ _13"> </span>wy<span class="_ _1"></span>konanie <span class="_ _7"> </span>usługi <span class="_ _7"> </span>atestacji <span class="_ _7"> </span>sprawozdawczoś<span class="_ _1"></span>ci <span class="_ _13"> </span>zrów<span class="_ _1"></span>noważonego </div><div class="t m0 x0 h3 y90 ff4 fs0 fc0 sc0 ls0 ws0">rozwoju <span class="_ _13"> </span>w <span class="_ _7"> </span>taki <span class="_ _7"> </span>sposób, <span class="_ _7"> </span>aby <span class="_ _13"> </span>uzyskać <span class="_ _13"> </span>o<span class="_ _1"></span>graniczoną <span class="_ _7"> </span>pewność, <span class="_ _7"> </span>że <span class="_ _13"> </span>Sprawozdawc<span class="_ _1"></span>zość <span class="_ _7"> </span>zrównoważonego </div><div class="t m0 x0 h3 y91 ff4 fs0 fc0 sc0 ls0 ws0">rozwoju <span class="_ _d"> </span>nie <span class="_ _c"> </span>zawiera <span class="_ _d"> </span>is<span class="_ _1"></span>totnych <span class="_ _d"> </span>z<span class="_ _1"></span>niekształceń <span class="_ _c"> </span>niezależenie <span class="_ _c"> </span>od <span class="_ _d"> </span>tego,<span class="_ _1"></span> <span class="_ _d"> </span>czy <span class="_ _c"> </span>zostały <span class="_ _c"> </span>spowodowane </div><div class="t m0 x0 h3 y92 ff4 fs0 fc0 sc0 ls0 ws0">oszustwem, <span class="_ _e"> </span>czy  błędem <span class="_ _e"> </span>i  wydanie <span class="_ _6"> </span>sprawo<span class="_ _1"></span>zdania  z <span class="_ _6"> </span>a<span class="_ _1"></span>testacji <span class="_ _e"> </span>sprawozdawc<span class="_ _1"></span>zości <span class="_ _e"> </span>zrównowa<span class="_ _1"></span>żonego </div><div class="t m0 x0 h3 y93 ff4 fs0 fc0 sc0 ls0 ws0">rozwoju <span class="_ _13"> </span>dającej <span class="_ _9"></span>ogra<span class="_ _1"></span>niczoną <span class="_ _13"> </span>pewność, <span class="_ _13"> </span>które <span class="_ _9"></span>zawie<span class="_ _1"></span>ra <span class="_ _13"> </span>naszą <span class="_ _9"></span>o<span class="_ _1"></span>pinię. <span class="_ _13"> </span>Zniekształcenia <span class="_ _13"> </span>mogą <span class="_ _9"></span>wynika<span class="_ _1"></span>ć <span class="_ _5"></span><span class="ff1"> </span></div><div class="t m0 x0 h3 y94 ff4 fs0 fc0 sc0 ls0 ws0">z <span class="_ _9"></span>oszustwa <span class="_ _9"></span>lub <span class="_ _9"></span>błędu <span class="_ _9"></span>i <span class="_ _9"></span>są<span class="_ _1"></span> <span class="_ _8"></span>uz<span class="_ _1"></span>nawane <span class="_ _9"></span>za <span class="_ _9"></span>istotne, <span class="_ _9"></span>jeśli<span class="_ _1"></span> <span class="_ _9"></span>można <span class="_ _9"></span>racjonalnie <span class="_ _9"></span>oc<span class="_ _1"></span>zekiwać, <span class="_ _9"></span>że <span class="_ _9"></span>pojedynczo </div><div class="t m0 x0 h3 y95 ff4 fs0 fc0 sc0 ls0 ws0">lub <span class="_ _1"></span>łącz<span class="_ _1"></span>nie <span class="_ _5"></span>mogłyby <span class="_ _5"></span>wpłynąć <span class="_ _5"></span>na <span class="_ _5"></span>decyz<span class="_ _1"></span>je <span class="_ _1"></span>u<span class="_ _1"></span>żytkowników <span class="_ _5"></span>pod<span class="_ _1"></span>jęte <span class="_ _5"></span>na <span class="_ _1"></span>podsta<span class="_ _1"></span>wie <span class="_ _5"></span>tej <span class="_ _5"></span>Sprawozdawc<span class="_ _1"></span>zości </div><div class="t m0 x0 h3 y96 ff4 fs0 fc0 sc0 ls0 ws0">zrównoważonego <span class="_ _13"> </span>rozwoju.<span class="_ _1"></span><span class="ff1"> <span class="_ _13"> </span></span>W <span class="_ _13"> </span>ramach <span class="_ _13"> </span>usługi <span class="_ _13"> </span>atesta<span class="_ _1"></span>cji <span class="_ _13"> </span>sprawozdawczości <span class="_ _13"> </span>zrówn<span class="_ _1"></span>oważonego <span class="_ _13"> </span>rozwoju </div><div class="t m0 x0 h3 y97 ff4 fs0 fc0 sc0 ls0 ws0">dającej <span class="_ _5"></span>ogranic<span class="_ _1"></span>zoną <span class="_ _8"></span>pewnoś<span class="_ _1"></span>ć, <span class="_ _5"></span>przeprowad<span class="_ _1"></span>zonej <span class="_ _5"></span>zgo<span class="_ _1"></span>dnie <span class="_ _8"></span>z <span class="_ _5"></span>KSU<span class="_ _1"></span>A <span class="_ _5"></span>300<span class="_ _1"></span>2PL, <span class="_ _5"></span>s<span class="_ _1"></span>tosujemy <span class="_ _5"></span>zawo<span class="_ _1"></span>dowy <span class="_ _5"></span>os<span class="_ _1"></span>ąd <span class="_ _5"></span><span class="ff1"> </span></div><div class="t m0 x0 h3 y98 ff4 fs0 fc0 sc0 ls0 ws0">i zachowujemy zawodow<span class="_ _1"></span>y sceptycyzm <span class="_ _1"></span>przez cały czas trwa<span class="_ _1"></span>nia usługi. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x0 h3 y99 ff4 fs0 fc0 sc0 ls0 ws0">Nasza <span class="_ _13"> </span>odpowiedzia<span class="_ _1"></span>lność <span class="_ _13"> </span>w <span class="_ _13"> </span>odniesieni<span class="_ _1"></span>u <span class="_ _13"> </span>do <span class="_ _13"> </span>Sprawo<span class="_ _1"></span>zdawczości <span class="_ _7"> </span>zrównoważonego<span class="_ _1"></span> <span class="_ _13"> </span>rozwoju <span class="_ _13"> </span>w <span class="_ _13"> </span>związk<span class="_ _1"></span>u <span class="_ _5"></span><span class="ff1"> </span></div><div class="t m0 x0 h3 y9a ff4 fs0 fc0 sc0 ls0 ws0">z Procesem oceny is<span class="_ _1"></span>totności obejmu<span class="_ _1"></span>je:<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 xf h3 y9b ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _19"> </span><span class="ff4">uzyskanie <span class="_ _e"> </span>z<span class="_ _1"></span>rozumienia  Procesu <span class="_ _e"> </span>oceny <span class="_ _e"> </span>i<span class="_ _1"></span>stotności  wyłącznie <span class="_ _e"> </span>w  celu <span class="_ _e"> </span>oceny  jego <span class="_ _e"> </span>zgodności <span class="_ _5"></span><span class="ff1"> </span></span></span></div><div class="t m0 x10 h3 y9c ff4 fs0 fc0 sc0 ls0 ws0">z ESRS, a nie w celu w<span class="_ _1"></span>yrażenia opinii na t<span class="_ _1"></span>emat skutec<span class="_ _1"></span>zności Procesu, w tym<span class="_ _1"></span> jego wyniku<span class="_ _5"></span><span class="ff1">; </span></div></div></div></div>
<div id="pf4" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc4 w0 h0"><img src="data:image/png;base64,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" class="bi xd y9 w7 hb" alt="" /><div class="c x3 y9 w5 h0"><div class="t m0 x0 h6 y3b ff5 fs0 fc0 sc0 ls0 ws0"> <span class="_ _14"> </span> <span class="_ _14"> </span> </div><div class="t m0 xe h3 y3c ff1 fs0 fc0 sc0 ls0 ws0">4 </div><div class="t m0 xf h3 y9d ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _19"> </span><span class="ff4">zaprojektowanie  i  w<span class="_ _1"></span>ykonanie  procedur<span class="_ _1"></span>  w  celu  oceny,  c<span class="_ _1"></span>zy  Proces  oceny  i<span class="_ _1"></span>stotności  jest </span></span></div><div class="t m0 x10 h3 y9e ff4 fs0 fc0 sc0 ls0 ws0">zgodny <span class="_ _c"> </span>z <span class="_ _c"> </span>opisem <span class="_ _c"> </span>tego<span class="_ _1"></span> <span class="_ _c"> </span>procesu <span class="_ _c"> </span>przedstawi<span class="_ _1"></span>onym <span class="_ _c"> </span>w <span class="_ _12"> </span>Sprawozdawczości <span class="_ _c"> </span>zrówno<span class="_ _1"></span>ważonego </div><div class="t m0 x10 h3 y9f ff1 fs0 fc0 sc0 ls0 ws0">rozwoju.  </div><div class="t m0 x0 h3 ya0 ff4 fs0 fc0 sc0 ls0 ws0">Nasze pozostał<span class="_ _1"></span>e obowiązki w odniesie<span class="_ _1"></span>niu do Sprawozd<span class="_ _1"></span>awczości zrównowa<span class="_ _1"></span>żonego rozwoju obe<span class="_ _1"></span>jmują:<span class="_ _5"></span><span class="ff1"> </span></div><div class="t m0 xf h3 ya1 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _19"> </span><span class="ff4">uzyskanie <span class="_ _5"></span>zrozumienia<span class="_ _1"></span> <span class="_ _1"></span>środow<span class="_ _1"></span>iska <span class="_ _5"></span>kontroli <span class="_ _5"></span>jednostki, <span class="_ _5"></span>procesów <span class="_ _5"></span>i <span class="_ _5"></span>systemów <span class="_ _5"></span>i<span class="_ _1"></span>nformatycznych </span></span></div><div class="t m0 x10 h3 ya2 ff4 fs0 fc0 sc0 ls0 ws0">mających <span class="_ _9"></span>znaczenie <span class="_ _9"></span>dla <span class="_ _9"></span>sporządzenia <span class="_ _9"></span>Sprawozdawcz<span class="_ _1"></span>ości <span class="_ _9"></span>zrównoważonego <span class="_ _9"></span>rozwoju, <span class="_ _9"></span>ale <span class="_ _9"></span>nie </div><div class="t m0 x10 h3 ya3 ff4 fs0 fc0 sc0 ls0 ws0">obejmują <span class="_ _7"> </span>oceny <span class="_ _7"> </span>zaprojektowa<span class="_ _1"></span>nia <span class="_ _13"> </span>poszczegó<span class="_ _1"></span>lnych <span class="_ _7"> </span>kontroli, <span class="_ _7"> </span>ani <span class="_ _7"> </span>uzyskania <span class="_ _7"> </span>dowodów<span class="_ _1"></span> <span class="_ _13"> </span>na <span class="_ _7"> </span>ich </div><div class="t m0 x10 h3 ya4 ff4 fs0 fc0 sc0 ls0 ws0">wdrożenie lub test<span class="_ _1"></span>owania skuteczności i<span class="_ _1"></span>ch działania,<span class="_ _5"></span><span class="ff1"> </span></div><div class="t m0 xf h3 ya5 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _19"> </span><span class="ff4">identyfikację <span class="_ _7"> </span>ujaw<span class="_ _1"></span>nień, <span class="_ _7"> </span>w <span class="_ _7"> </span>których<span class="_ _1"></span> <span class="_ _7"> </span>mogą <span class="_ _7"> </span>wystąpić <span class="_ _7"> </span>i<span class="_ _1"></span>stotne <span class="_ _7"> </span>znieks<span class="_ _1"></span>ztałcenia<span class="_ _1"></span><span class="ff1">,<span class="_ _1"></span> <span class="_ _7"> </span></span>niezależnie <span class="_ _7"> </span>od </span></span></div><div class="t m0 x10 h3 ya6 ff4 fs0 fc0 sc0 ls0 ws0">tego, czy zostały spow<span class="_ _1"></span>odowane oszustwem,<span class="_ _1"></span> czy błędem<span class="_ _1"></span><span class="ff1">; </span></div><div class="t m0 xf h3 ya7 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _19"> </span><span class="ff1">zaprojektowanie <span class="_ _1e"> </span>i <span class="_ _1e"> </span>wykona<span class="ff4">nie <span class="_ _1e"> </span>procedur <span class="_ _1e"> </span>dotyczących <span class="_ _1e"> </span>ujawnie<span class="_ _1"></span>ń <span class="_ _1b"> </span>w <span class="_ _1e"> </span>Spra<span class="_ _1"></span>wozdawczości </span></span></span></div><div class="t m0 x10 h3 ya8 ff4 fs0 fc0 sc0 ls0 ws0">zrównoważonego <span class="_ _4"> </span>r<span class="_ _0"></span>ozwoju, <span class="_ _4"> </span>w <span class="_ _11"> </span>których <span class="_ _1f"> </span>mogą <span class="_ _1f"> </span>wystąpić <span class="_ _1f"> </span>istotne <span class="_ _1f"> </span>zniekształce<span class="_ _1"></span>nia. <span class="_ _1f"> </span>Ryzyko </div><div class="t m0 x10 h3 ya9 ff4 fs0 fc0 sc0 ls0 ws0">niewykrycia <span class="_ _1"></span>i<span class="_ _1"></span>stotnego <span class="_ _1"></span>znieks<span class="_ _1"></span>ztałcenia <span class="_ _1"></span>wynika<span class="_ _1"></span>jącego <span class="_ _1"></span>z <span class="_ _1"></span>os<span class="_ _1"></span>zustwa <span class="_ _1"></span>jest <span class="_ _1"></span>wy<span class="_ _1"></span>ższe <span class="_ _1"></span>niż <span class="_ _5"></span>w <span class="_ _1"></span>przypadku<span class="_ _1"></span> </div><div class="t m0 x10 h3 yaa ff4 fs0 fc0 sc0 ls0 ws0">zniekształcenia <span class="_ _11"> </span>wy<span class="_ _1"></span>nikającego<span class="_ _1"></span> <span class="_ _11"> </span>z <span class="_ _11"> </span>błędu,<span class="_ _1"></span> <span class="_ _11"> </span>ponieważ <span class="_ _1f"> </span>oszustwo <span class="_ _11"> </span>może <span class="_ _11"> </span>ob<span class="_ _1"></span>ejmować <span class="_ _11"> </span>zmow<span class="_ _1"></span>ę, </div><div class="t m0 x10 h3 yab ff4 fs0 fc0 sc0 ls0 ws0">fałszerstwo, celowe pom<span class="_ _1"></span>inięcia, wprowa<span class="_ _1"></span>dzenie w błąd l<span class="_ _1"></span>ub obejście kontroli<span class="_ _1"></span> wewnętrznej.<span class="_ _5"></span><span class="ff1"> </span></div><div class="t m0 x0 ha yac ff2 fs0 fc0 sc0 ls0 ws0">Podsumowanie wykona<span class="_ _1"></span>nych prac<span class="_ _1"></span>  </div><div class="t m0 x0 h3 yad ff4 fs0 fc0 sc0 ls0 ws0">Usługa <span class="_ _7"> </span>atesta<span class="_ _1"></span>cji <span class="_ _13"> </span>s<span class="_ _1"></span>prawozdawczoś<span class="_ _1"></span>ci <span class="_ _7"> </span>zrównoważonego<span class="_ _1"></span> <span class="_ _7"> </span>rozwoju<span class="_ _1"></span><span class="ff1"> <span class="_ _7"> </span></span>dająca <span class="_ _7"> </span>ogranic<span class="_ _1"></span>zoną <span class="_ _7"> </span>pewnoś<span class="_ _1"></span>ć <span class="_ _13"> </span>pol<span class="_ _1"></span>ega <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x0 h3 y80 ff4 fs0 fc0 sc0 ls0 ws0">na <span class="_ _1"></span>wykonaniu <span class="_ _5"></span>procedur <span class="_ _1"></span>w <span class="_ _5"></span>celu <span class="_ _1"></span>uzyskania<span class="_ _1"></span> <span class="_ _1"></span>dowodów <span class="_ _5"></span>dotyczących <span class="_ _1"></span>Sprawo<span class="_ _1"></span>zdawcz<span class="_ _1"></span>ości <span class="_ _1"></span>zrównoważonego </div><div class="t m0 x0 h3 y81 ff1 fs0 fc0 sc0 ls0 ws0">rozwoju.  </div><div class="t m0 x0 h3 yae ff4 fs0 fc0 sc0 ls0 ws0">Zaprojektowaliśmy<span class="_ _1"></span><span class="ff1"> <span class="_ _1f"> </span></span>i <span class="_ _1f"> </span>wyk<span class="_ _1"></span>onaliśmy <span class="_ _1f"> </span>nas<span class="_ _1"></span>ze <span class="_ _1f"> </span>procedury <span class="_ _1f"> </span>w <span class="_ _4"> </span>celu <span class="_ _1f"> </span>uzyskania <span class="_ _4"> </span>dowodów <span class="_ _1f"> </span>dotyczący<span class="_ _1"></span>ch </div><div class="t m0 x0 h3 yaf ff4 fs0 fc0 sc0 ls0 ws0">Sprawozdawczości <span class="_ _13"> </span>zrównoważonego <span class="_ _13"> </span>rozwoju, <span class="_ _13"> </span>które <span class="_ _13"></span>są <span class="_ _9"></span>wysta<span class="_ _1"></span>rczające <span class="_ _9"></span>i <span class="_ _13"> </span>odpowiednie, <span class="_ _13"> </span>aby <span class="_ _13"> </span>stanowić </div><div class="t m0 x0 h3 yb0 ff4 fs0 fc0 sc0 ls0 ws0">podstawę dla<span class="_ _1"></span> naszej o<span class="_ _1"></span>pinii. <span class="_ _1"></span>Rodzaj, rozłożenie <span class="_ _1"></span>w c<span class="_ _1"></span>zasie i <span class="_ _1"></span>zakres naszych <span class="_ _1"></span>proced<span class="_ _1"></span>ur zależą o<span class="_ _1"></span>d naszego </div><div class="t m0 x0 h3 yb1 ff4 fs0 fc0 sc0 ls0 ws0">zrozumienia <span class="_ _12"> </span>Sprawozdawczości <span class="_ _12"> </span>zrównoważonego <span class="_ _12"> </span>rozwoju <span class="_ _c"> </span>i <span class="_ _c"> </span>inny<span class="_ _1"></span>ch <span class="_ _c"> </span>okoli<span class="_ _1"></span>czności <span class="_ _12"> </span>usługi, <span class="_ _c"> </span>w <span class="_ _12"> </span>tym </div><div class="t m0 x0 h3 yb2 ff4 fs0 fc0 sc0 ls0 ws0">identyfikacji <span class="_ _6"> </span>ujaw<span class="_ _1"></span>nień, <span class="_ _6"> </span>w <span class="_ _6"> </span>przypadk<span class="_ _1"></span>u <span class="_ _6"> </span>których <span class="_ _6"> </span>istnie<span class="_ _1"></span>je <span class="_ _6"> </span>prawdopodobi<span class="_ _1"></span>eństwo <span class="_ _6"> </span>wys<span class="_ _1"></span>tąpienia <span class="_ _6"> </span>istotnych </div><div class="t m0 x0 h3 yb3 ff4 fs0 fc0 sc0 ls0 ws0">zniekształceń <span class="_ _b"> </span>w <span class="_ _b"> </span>Sprawoz<span class="_ _1"></span>dawczości <span class="_ _b"> </span>zrównoważon<span class="_ _1"></span>ego <span class="_ _b"> </span>rozwoju, <span class="_ _d"> </span>niezależnie <span class="_ _b"> </span>o<span class="_ _1"></span>d  tego<span class="_ _1"></span>, <span class="_ _b"> </span>czy <span class="_ _b"> </span>zostały </div><div class="t m0 x0 h3 yb4 ff4 fs0 fc0 sc0 ls0 ws0">spowodowane <span class="_ _d"> </span>o<span class="_ _1"></span>szustwem, <span class="_ _c"> </span>czy <span class="_ _d"> </span>błędem.<span class="_ _1"></span><span class="ff1"> <span class="_ _d"> </span></span>Ko<span class="_ _1"></span>rzystaliśmy<span class="ff1"> <span class="_ _c"> </span></span>z <span class="_ _d"> </span>zawodow<span class="_ _1"></span>ego <span class="_ _d"> </span>osą<span class="_ _1"></span>du <span class="_ _d"> </span>i <span class="_ _d"> </span>zachowywa<span class="_ _1"></span>liśmy </div><div class="t m0 x0 h3 yb5 ff4 fs0 fc0 sc0 ls0 ws0">profesjonalny sceptycyz<span class="_ _1"></span>m przez cały czas<span class="_ _1"></span> trwania usł<span class="_ _1"></span>ugi.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x0 h3 yb6 ff4 fs0 fc0 sc0 ls0 ws0">Podczas <span class="_ _11"> </span>przeprowadzania <span class="_ _11"> </span>naszej <span class="_ _11"> </span>usługi <span class="_ _11"> </span>atestac<span class="_ _1"></span>ji <span class="_ _12"> </span>Sprawoz<span class="_ _1"></span>dawczości <span class="_ _11"> </span>zrównowa<span class="_ _1"></span>żonego <span class="_ _11"> </span>rozwoju </div><div class="t m0 x0 h3 yb7 ff4 fs0 fc0 sc0 ls0 ws0">dającej ograniczoną p<span class="_ _1"></span>ewność<span class="_ _1"></span><span class="ff1"> </span>wykonaliśmy na<span class="_ _1"></span>stępujące procedury<span class="_ _1"></span><span class="ff1">:<span class="_ _1"></span> </span></div><div class="t m0 x0 h3 yb8 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _20"> </span><span class="ff4">w odniesieniu do Proces<span class="_ _1"></span>u oceny istotnoś<span class="_ _1"></span>ci:<span class="_ _1"></span><span class="ff1"> </span></span></span></div><div class="t m0 xf h3 yb9 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _19"> </span><span class="ff1">u<span class="ff4">zyskaliśmy <span class="_ _b"> </span>zrozumieni<span class="_ _1"></span></span>e <span class="_ _b"> </span><span class="ff4">Proces<span class="_ _1"></span>u <span class="_ _b"> </span>oceny <span class="_ _b"> </span>istotnoś<span class="_ _1"></span>ci <span class="_ _b"> </span>poprzez <span class="_ _b"> </span></span>ski<span class="_ _1"></span>erowanie <span class="_ _d"> </span><span class="ff4">zapytań  w <span class="_ _d"> </span>celu </span></span></span></div><div class="t m0 x10 h3 yba ff4 fs0 fc0 sc0 ls0 ws0">zrozumienia <span class="_ _1b"> </span>źródeł <span class="_ _1b"> </span>info<span class="_ _1"></span>rmacji <span class="_ _1b"> </span>wykorzysta<span class="_ _1"></span>nych <span class="_ _1b"> </span>przez <span class="_ _1e"> </span><span class="ff1">Z</span>arząd<span class="ff1"> <span class="_ _1e"> </span></span>Jednostki <span class="_ _1b"> </span>dominu<span class="_ _1"></span>jącej<span class="_ _1"></span><span class="ff1">  </span></div><div class="t m0 x10 h3 ybb ff1 fs0 fc0 sc0 ls0 ws0">oraz  <span class="ff4">z<span class="_ _0"></span>apoznaliśmy  się  z<span class="ff1">  dokumentacj</span>ą<span class="ff1">  </span>wewnętrzną<span class="_ _1"></span><span class="ff1">  Gr<span class="_ _0"></span>upy  <span class="ff4">dotyczącą</span>  jej  Procesu <span class="_ _e"> </span>oc<span class="_ _1"></span>eny </span></span></div><div class="t m0 x10 h3 ybc ff4 fs0 fc0 sc0 ls0 ws0">istotności<span class="_ _1"></span><span class="ff1 ls9">; <span class="ls0"> </span></span></div><div class="t m0 xf h3 ybd ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _19"> </span><span class="ff1">o<span class="ff4">ceniliśmy, <span class="_ _8"></span>czy <span class="_ _9"></span>dowody <span class="_ _8"></span>uzyskane <span class="_ _8"></span>z <span class="_ _8"></span>nas<span class="_ _1"></span>zych <span class="_ _8"></span>proced<span class="_ _1"></span>ur <span class="_ _8"></span>dotyczących <span class="_ _8"></span>P<span class="_ _1"></span>rocesu<span class="_ _5"></span></span> <span class="_ _5"></span><span class="ff4">o<span class="_ _1"></span>ceny <span class="_ _8"></span>istotności<span class="_ _1"></span></span> </span></span></div><div class="t m0 x10 h3 ybe ff4 fs0 fc0 sc0 ls0 ws0">były <span class="_ _12"> </span>spójne<span class="ff1"> <span class="_ _12"> </span>z <span class="_ _12"> </span>o<span class="_ _1"></span>pisem <span class="_ _12"> </span>P<span class="_ _1"></span>rocesu <span class="_ _12"> </span></span>oceny <span class="_ _12"> </span>i<span class="_ _1"></span>stotności<span class="_ _1"></span><span class="ff1"> <span class="_ _12"> </span>przedstawionym <span class="_ _11"> </span></span>w <span class="_ _12"> </span>Spraw<span class="_ _1"></span>ozdawczości </div><div class="t m0 x10 h3 ybf ff4 fs0 fc0 sc0 ls0 ws0">zrównoważonego rozwo<span class="_ _1"></span>ju<span class="ff1">. </span></div><div class="t m0 x0 h3 yc0 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _20"> </span><span class="ff4">w odniesieniu do Sprawo<span class="_ _1"></span>zdawczoś<span class="_ _1"></span>ci<span class="ff1"> </span>zrównowa<span class="_ _1"></span>żonego rozwoj<span class="_ _1"></span>u: <span class="ff1"> </span></span></span></div><div class="t m0 xf h3 yc1 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _19"> </span><span class="ff1">u<span class="ff4">zyskaliśmy <span class="_ _5"></span>zrozumieni<span class="_ _1"></span></span>e <span class="_ _1"></span><span class="ff4">p<span class="_ _1"></span>rocesów <span class="_ _5"></span>sprawozdawczości<span class="_ _1"></span> <span class="_ _5"></span></span>Grupy <span class="_ _1"></span>istotnyc<span class="_ _1"></span>h <span class="_ _1"></span>dla <span class="_ _8"></span>przygotowani<span class="_ _1"></span>a <span class="_ _1"></span>jej </span></span></div><div class="t m0 x10 h3 yc2 ff4 fs0 fc0 sc0 ls0 ws0">Sprawozdawczości <span class="_ _b"> </span>zrów<span class="_ _1"></span>noważonego <span class="_ _b"> </span>rozwoju<span class="_ _1"></span>, <span class="_ _b"> </span>poprzez <span class="_ _b"> </span>uzyskanie <span class="_ _b"> </span>zro<span class="_ _1"></span>zumienia <span class="_ _b"> </span>środowi<span class="_ _1"></span>ska </div><div class="t m0 x10 h3 yc3 ff1 fs0 fc0 sc0 ls0 ws0">kontrolnego <span class="_ _16"> </span>Grupy<span class="ff4">,<span class="_ _1"></span> <span class="_ _16"> </span>procesów <span class="_ _16"> </span>i <span class="_ _16"> </span>systemów <span class="_ _16"> </span>informacyjnych, <span class="_ _16"> </span>jednak <span class="_ _16"> </span>bez <span class="_ _16"> </span>oceny<span class="_ _1"></span> </span></div><div class="t m0 x10 h3 yc4 ff1 fs0 fc0 sc0 ls0 ws0">zaprojektowania <span class="_ _11"> </span><span class="ff4">poszc<span class="_ _1"></span>zególnych <span class="_ _11"> </span>działań <span class="_ _11"> </span>kontrolnych,<span class="_ _1"></span></span> <span class="_ _11"> </span>bez <span class="_ _12"> </span>u<span class="_ _1"></span>zyskania <span class="_ _11"> </span><span class="ff4">dowodów <span class="_ _11"> </span>na <span class="_ _12"> </span>i<span class="_ _1"></span>ch </span></div><div class="t m0 x10 h3 yc5 ff4 fs0 fc0 sc0 ls0 ws0">wdrożenie lub test<span class="_ _1"></span>owania skuteczności <span class="_ _1"></span>ic<span class="_ _1"></span>h działania<span class="_ _1"></span><span class="ff1 ls9">; <span class="ls0"> </span></span></div><div class="t m0 xf h3 yc6 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _19"> </span><span class="ff1">o<span class="ff4">ceniliśmy,  czy  isto<span class="_ _1"></span>tne  informacje  zide<span class="_ _1"></span>ntyfikowane  w<span class="_ _1"></span></span>  ramac<span class="_ _1"></span>h  Procesu  <span class="ff4">oc<span class="_ _1"></span>eny  istotnoś<span class="_ _1"></span>ci </span></span></span></div><div class="t m0 x10 h3 yc7 ff4 fs0 fc0 sc0 ls0 ws0">zostały uwzględnione w<span class="_ _1"></span> Spra<span class="_ _1"></span>wozdawczości zrównowa<span class="_ _1"></span>żonego rozwoju<span class="_ _1"></span><span class="ff1 ls9">; <span class="ls0"> </span></span></div><div class="t m0 xf h3 yc8 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _19"> </span><span class="ff1">o<span class="ff4">ceniliśmy, <span class="_ _e"> </span>czy <span class="_ _6"> </span>struktu<span class="_ _1"></span>ra <span class="_ _6"> </span>i <span class="_ _e"> </span>prezentacja  Spr<span class="_ _2"></span>a<span class="_ _1"></span>wozdawczości <span class="_ _e"> </span>zrównoważonego<span class="_ _1"></span> <span class="_ _6"> </span>rozwoju<span class="_ _1"></span><span class="ff1"> <span class="_ _6"> </span>jest<span class="_ _1"></span> </span></span></span></span></div><div class="t m0 x10 h3 yc9 ff1 fs0 fc0 sc0 ls0 ws0">zgodna z ESRS;<span class="_ _1"></span> </div></div></div></div>
<div id="pf5" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc5 w0 h0"><img 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" class="bi xd y9 w7 hb" alt="" /><div class="c x3 y9 w5 h0"><div class="t m0 x0 h6 y3b ff5 fs0 fc0 sc0 ls0 ws0"> <span class="_ _14"> </span> <span class="_ _14"> </span> </div><div class="t m0 xe h3 y3c ff1 fs0 fc0 sc0 ls0 ws0">5 </div><div class="t m0 xf h3 y9d ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _19"> </span><span class="ff4">skierowaliś<span class="_ _1"></span>my <span class="_ _21"> </span>zapytania<span class="ff1"> <span class="_ _21"> </span><span class="lsc">do<span class="_ _1"></span></span> <span class="_ _21"> </span></span>pracowników <span class="_ _21"> </span>Jednos<span class="_ _1"></span>tki <span class="_ _21"> </span>dominującej <span class="_ _21"> </span>zaa<span class="_ _1"></span>ngażowanych <span class="_ _5"></span><span class="ff1"> </span></span></span></div><div class="t m0 x10 h3 y9e ff4 fs0 fc0 sc0 ls0 ws0">w <span class="_ _d"> </span>przygotowanie <span class="_ _c"> </span>Sprawozdawczoś<span class="_ _1"></span>ci <span class="_ _d"> </span>zrównoważone<span class="_ _1"></span>go <span class="_ _d"> </span>rozwoju <span class="_ _d"> </span>Grupy<span class="_ _5"></span><span class="ff1"> <span class="_ _d"> </span></span>ora<span class="_ _1"></span>z <span class="_ _d"> </span>wykonal<span class="_ _1"></span>iśmy </div><div class="t m0 x10 h3 y9f ff1 fs0 fc0 sc0 ls0 ws0">procedury <span class="_ _12"> </span>analityczne <span class="_ _11"> </span><span class="ff4">dotyczące<span class="_ _1"></span></span> <span class="_ _12"> </span>wybranych <span class="_ _12"> </span><span class="ff4">ujaw<span class="_ _1"></span>nień</span> <span class="_ _12"> </span>zawartych <span class="_ _12"> </span><span class="lsd">w <span class="_ _12"> </span></span><span class="ff4">Spraw<span class="_ _1"></span>ozdawczości </span></div><div class="t m0 x10 h3 yca ff4 fs0 fc0 sc0 ls0 ws0">zrównoważonego rozwo<span class="_ _1"></span>ju<span class="ff1 ls9">; <span class="ls0"> </span></span></div><div class="t m0 xf h3 ycb ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _19"> </span><span class="ff4">w <span class="_ _1f"> </span>oparciu <span class="_ _4"> </span>o <span class="_ _1f"> </span>próbę<span class="ff1"> <span class="_ _4"> </span>p</span>rzeprowad<span class="_ _1"></span>ziliśmy <span class="_ _4"> </span>procedury <span class="_ _4"> </span>wiarygodności <span class="_ _4"> </span>wybranych <span class="_ _1f"> </span>ujaw<span class="_ _1"></span>nień<span class="_ _1"></span><span class="ff1"> </span></span></span></div><div class="t m0 x10 h3 ycc ff1 fs0 fc0 sc0 ls0 ws0">zawartych <span class="lsd">w </span><span class="ff4">Sprawo<span class="_ _1"></span>zdawczości zrównoważo<span class="_ _1"></span>nego rozwoju<span class="_ _1"></span></span><span class="ls9">; </span> </div><div class="t m0 xf h3 ycd ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _19"> </span><span class="ff1">tam, <span class="_ _a"> </span><span class="ff4">gdzie <span class="_ _a"> </span>ma<span class="_ _1"></span> <span class="_ _a"> </span>to <span class="_ _1d"> </span>zastosowanie, <span class="_ _a"> </span>porównal<span class="_ _1"></span>iśmy <span class="_ _a"> </span>ujawnienia <span class="_ _a"> </span>w <span class="_ _a"> </span>S<span class="_ _1"></span>prawozdawczości<span class="_ _1"></span> </span></span></span></div><div class="t m0 x10 h3 yce ff4 fs0 fc0 sc0 ls0 ws0">zrównoważonego <span class="_ _7"> </span>rozwoju <span class="_ _7"> </span>Grupy <span class="_ _13"> </span>z<span class="_ _1"></span> <span class="_ _13"> </span>odpowia<span class="_ _1"></span>dającymi <span class="_ _7"> </span>im <span class="_ _13"> </span>ujaw<span class="_ _1"></span>nieniami <span class="_ _13"> </span>w <span class="_ _6"> </span><span class="ff1">S<span class="_ _1"></span>konsoli<span class="_ _1"></span>dowanym </span></div><div class="t m0 x10 h3 ycf ff1 fs0 fc0 sc0 ls0 ws0">sprawozdaniu <span class="_ _9"></span>finansowym <span class="_ _9"></span>Grupy <span class="_ _9"></span><span class="ff4">Kapitałowe<span class="_ _1"></span>j <span class="_ _9"></span>za <span class="_ _8"></span>rok <span class="_ _9"></span>zakończony</span> <span class="_ _9"></span>dnia <span class="_ _8"></span>3<span class="_ _1"></span>1 <span class="_ _8"></span>gr<span class="_ _1"></span>udnia <span class="_ _8"></span>2<span class="_ _1"></span>025 <span class="_ _9"></span>roku  </div><div class="t m0 x10 h3 yd0 ff1 fs0 fc0 sc0 lse ws0">i <span class="_ _9"></span><span class="lsd">w <span class="_ _9"></span><span class="ls0">Sprawozdaniu <span class="_ _9"></span><span class="ff4">Za<span class="_ _1"></span>rządu<span class="_ _1"></span></span> <span class="_ _9"></span><span class="ff4">z <span class="_ _9"></span>działalności<span class="_ _1"></span> <span class="_ _9"></span>Grupy <span class="_ _9"></span>Kapi<span class="_ _1"></span>tałowej <span class="_ _9"></span></span></span></span>i <span class="_ _9"></span><span class="ff4 ls0">J<span class="_ _1"></span>ednostki <span class="_ _9"></span>domin<span class="_ _1"></span>ujące<span class="ff1"> <span class="_ _9"></span>za <span class="_ _13"> </span>rok </span></span></div><div class="t m0 x10 h3 yd1 ff4 fs0 fc0 sc0 ls0 ws0">zakończony dnia 31<span class="_ _1"></span> grudnia <span class="_ _1"></span><span class="ff1 ls6">2025 <span class="ls0">roku; </span></span></div><div class="t m0 xf h3 yd2 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _19"> </span><span class="ff4">oceniliśmy<span class="ff1">  metody<span class="_ _1"></span><span class="ls9">,  </span></span>założ<span class="ff1">enia  <span class="lse">i  </span>dane  <span class="lsa">za</span>stosowane  </span>do  opracowa<span class="_ _1"></span>nia  istotnych  szacunków <span class="_ _1"></span><span class="ff1"> </span></span></span></div><div class="t m0 x10 h3 yd3 ff1 fs0 fc0 sc0 ls0 ws0">i informacji <span class="ff4">dotyc<span class="_ _1"></span>zących przyszłoś<span class="_ _1"></span>ci</span> oraz sposo<span class="_ _1"></span>bu zastosowa<span class="_ _1"></span>nia tych metod;<span class="_ _1"></span> </div><div class="t m0 xf h3 yd4 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _19"> </span><span class="ff1">uzyska<span class="ff4">liśmy</span> <span class="_ _22"> </span>zrozumienie<span class="_ _1"></span> <span class="_ _22"> </span>pr<span class="_ _2"></span>o<span class="_ _1"></span>cesu <span class="_ _22"> </span><span class="ff4">Grupy <span class="_ _22"> </span>dotyczącego</span> <span class="_ _22"> </span><span class="ff4">identyfika<span class="_ _1"></span>cji <span class="_ _22"> </span>działalności </span></span></span></div><div class="t m0 x10 h3 yd5 ff4 fs0 fc0 sc0 ls0 ws0">gospodarczych <span class="_ _23"> </span>kwalifikującyc<span class="_ _1"></span>h <span class="_ _19"> </span>się <span class="_ _23"> </span>do <span class="_ _23"> </span>taksonomii<span class="_ _1"></span> <span class="_ _23"> </span><span class="ff1">i <span class="_ _23"> </span></span>zgodnych <span class="_ _23"> </span>z <span class="_ _23"> </span>taksonomią <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x10 h3 yd6 ff1 fs0 fc0 sc0 ls0 ws0">oraz <span class="ff4">odpowiadający<span class="_ _1"></span>ch im ujawnień w <span class="_ _1"></span></span>Sprawo<span class="_ _1"></span>zda<span class="ff4">wczo<span class="_ _1"></span>ści</span> <span class="ff4">zrównoważonego<span class="_ _1"></span> rozwoju</span>;<span class="_ _1"></span> </div><div class="t m0 xf h3 yd7 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _19"> </span><span class="ff4">uzyskaliśmy <span class="_ _1e"> </span>zrozumienie <span class="_ _1e"> </span>procesu <span class="_ _1b"> </span>Gru<span class="_ _1"></span>py <span class="_ _1b"> </span>dotycz<span class="_ _1"></span>ącego <span class="_ _1e"> </span>oceny <span class="_ _1e"> </span><span class="ff1">zgodno</span>ści<span class="_ _1"></span> <span class="_ _1b"> </span>prowadzon<span class="_ _1"></span>ej </span></span></div><div class="t m0 x10 h3 yd8 ff4 fs0 fc0 sc0 ls0 ws0">działalności<span class="ff1"> <span class="_ _1"></span>z minimalnymi gwa<span class="_ _1"></span>rancjami; <span class="_ _1"></span> </span></div><div class="t m0 xf h3 yd9 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _19"> </span><span class="ff1">ocen<span class="ff4">iliśmy</span> <span class="_ _d"> </span><span class="ff4">czy <span class="_ _d"> </span>ujawnieni<span class="_ _1"></span>a <span class="_ _d"> </span>taksonomi<span class="_ _1"></span>czne <span class="_ _d"> </span>w <span class="_ _d"> </span>zakresie <span class="_ _d"> </span>kluczowych <span class="_ _d"> </span>wskaźników <span class="_ _d"> </span>wynikó<span class="_ _1"></span>w </span></span></span></div><div class="t m0 x10 h3 yda ff4 fs0 fc0 sc0 ls0 ws0">zostały <span class="_ _24"> </span>zaprezentowane<span class="_ _1"></span> <span class="_ _24"> </span>z <span class="_ _16"> </span>wyko<span class="_ _1"></span>rzystaniem <span class="_ _24"> </span>standardowy<span class="_ _1"></span>ch <span class="_ _24"> </span>wzorów <span class="_ _24"> </span>wymaganych <span class="_ _5"></span><span class="ff1"> </span></div><div class="t m0 x10 h3 ydb ff1 fs0 fc0 sc0 ls0 ws0">przez R<span class="ff4">ozporządzenie w<span class="_ _1"></span> sprawie ta<span class="_ _1"></span>ksonomii<span class="_ _1"></span></span><span class="ls9">; </span> </div><div class="t m0 xf h3 ydc ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _19"> </span><span class="ff4">tam, <span class="_ _13"> </span>gdzie <span class="_ _7"> </span>ma <span class="_ _13"> </span>to <span class="_ _7"> </span>zastosowanie, <span class="_ _13"> </span>porównal<span class="_ _1"></span>iśmy <span class="_ _7"> </span>ujawnienia <span class="_ _7"> </span><span class="ff1">takso<span class="_ _1"></span>nomiczne <span class="_ _7"> </span>z <span class="_ _13"> </span>o<span class="_ _1"></span>dpowiednimi </span></span></span></div><div class="t m0 x10 h3 ydd ff1 fs0 fc0 sc0 ls0 ws0">kwotami wy<span class="_ _1"></span>kazanymi w sk<span class="_ _1"></span>onsolidowa<span class="_ _1"></span>nym sprawozda<span class="_ _1"></span>niu finansowy<span class="lsf">m <span class="_ _1"></span></span>Grupy.<span class="_ _1"></span> </div><div class="t m0 x0 h3 yde ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h3 ydf ff1 fs0 fc0 sc0 ls0 ws0">Kluczowym <span class="_ _8"></span><span class="ff4">biegłym <span class="_ _8"></span>rewid<span class="_ _1"></span>entem <span class="_ _5"></span>od<span class="_ _1"></span>powiedzialnym <span class="_ _8"></span>za<span class="_ _1"></span></span> <span class="_ _8"></span><span class="ff4">atestację <span class="_ _8"></span>Sprawo<span class="_ _1"></span>zdawczości <span class="_ _8"></span>zrównoważonego<span class="_ _1"></span> </span></div><div class="t m0 x0 h3 ye0 ff1 fs0 fc0 sc0 ls0 ws0">rozwoju<span class="ls9">, <span class="_ _b"> </span></span><span class="ff4">której</span> <span class="_ _b"> </span><span class="ff4">rezul<span class="_ _1"></span>tatem <span class="_ _b"> </span>jest <span class="_ _d"> </span>nin<span class="_ _0"></span>iejsze <span class="_ _b"> </span>sprawo<span class="_ _1"></span>zdanie <span class="_ _b"> </span>niezależ<span class="_ _1"></span>nego <span class="_ _b"> </span>biegłego<span class="_ _1"></span> <span class="_ _b"> </span>rewidenta, <span class="_ _b"> </span>jest<span class="_ _5"></span><span class="ff1"> </span></span></div><div class="t m0 x0 h3 ye1 ff1 fs0 fc0 sc0 ls0 ws0">Marcin Krupa.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x11 ha ye2 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x12 ha ye3 ff2 fs0 fc0 sc0 ls0 ws0">BDO <span class="ff3">spółka z ogr<span class="_ _1"></span>aniczoną odpowie<span class="_ _1"></span>dzialnością sp.k. z<span class="_ _1"></span></span> <span class="ff3">sie<span class="_ _1"></span>dzibą w </span>Warszawie<span class="_ _1"></span> </div><div class="t m0 x13 h3 ye4 ff1 fs0 fc0 sc0 ls0 ws0">wpisana <span class="ff4">na li<span class="_ _1"></span>stę firm audytorski<span class="_ _1"></span>ch pod numerem <span class="_ _1"></span><span class="ff2">3355<span class="_ _1"></span> </span></span></div><div class="t m0 x0 ha ye5 ff3 fs0 fc0 sc0 ls0 ws0">w <span class="_ _12"> </span>imieniu <span class="_ _11"> </span>któr<span class="_ _1"></span><span class="ff2 ls10">ej<span class="ls0"> <span class="_ _12"> </span></span></span>kluc<span class="_ _1"></span>zowy <span class="_ _11"> </span>biegły <span class="_ _11"> </span>rewident<span class="_ _1"></span><span class="ff2"> <span class="_ _12"> </span></span>at<span class="_ _1"></span>estacji <span class="_ _12"> </span>spr<span class="_ _1"></span>awozdawczośc<span class="_ _1"></span>i <span class="_ _12"> </span>zr<span class="_ _1"></span>ównoważonego </div><div class="t m0 x0 h3 ye6 ff2 fs0 fc0 sc0 ls0 ws0">rozwoju <span class="ff3">przeprowa<span class="_ _1"></span>dził atestac<span class="_ _1"></span>ję Sprawozdawczoś<span class="_ _1"></span>ci zr<span class="_ _1"></span>ównoważonego rozwoj<span class="_ _1"></span>u <span class="ff1"> </span></span></div><div class="t m0 x0 ha ye7 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 ha ye8 ff8 fs0 fc0 sc0 ls0 ws0">Podpisano kwalifikowa<span class="_ _1"></span>nym podpisem e<span class="_ _1"></span>lektronicznym<span class="_ _1"></span> </div><div class="t m0 x0 ha ye9 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 ha yea ff2 fs0 fc0 sc0 ls0 ws0">Krupa Marcin </div><div class="t m0 x0 h3 yeb ff4 fs0 fc0 sc0 ls0 ws0">Biegły Rewident<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x0 h3 yec ff1 fs0 fc0 sc0 ls11 ws0">nr <span class="ls0">w rejestr<span class="_ _1"></span>z<span class="ls12">e <span class="ls6">11142</span></span> </span></div><div class="t m0 x0 h3 yed ff1 fs0 fc0 sc0 ls0 ws0">Warszawa, dnia <span class="_ _1"></span>4 marca <span class="ls6">2026 <span class="ls8">r.</span></span><span class="ffb fs3"> </span></div></div></div></div>
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