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" 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ls0 ws0">www.bdo.pl<span class="ff2"> </span></div><div class="c xa y2 w9 h3"><div class="t m0 x3 h5 y3 ff2 fs1 fc1 sc0 ls0 ws0">BDO </div></div><div class="c xb y2 wa h3"><div class="t m0 x3 h5 y3 ff2 fs1 fc1 sc0 ls0 ws0">spółka</div></div><div class="c xc y2 wb h3"><div class="t m0 x3 h5 y3 ff2 fs1 fc1 sc0 ls0 ws0"> </div></div><div class="c xd y2 wc h3"><div class="t m0 x3 h5 y3 ff2 fs1 fc1 sc0 ls0 ws0">z </div></div><div class="c xe y2 wd h3"><div class="t m0 x3 h5 y3 ff2 fs1 fc1 sc0 ls0 ws0">ograniczoną </div></div><div class="t m0 xa h5 y4 ff2 fs1 fc1 sc0 ls0 ws0">odpowiedzialnością </div><div class="t m0 xa h5 y5 ff2 fs1 fc1 sc0 ls0 ws0">spółka komandy<span class="_ _0"></span>towa </div><div class="t m0 xa h4 y6 ff1 fs1 fc1 sc0 ls0 ws0">ul. Postępu 12<span class="_ _0"></span> </div><div class="t m0 xa h4 y7 ff1 fs1 fc1 sc0 ls0 ws0">02-676 Warsza<span class="_ _0"></span>wa </div><div class="c xa y8 we h6"><div class="t m0 x3 h4 y9 ff1 fs1 fc1 sc0 ls0 ws0">Polska</div></div><div class="c xf y8 wf h6"><div class="t m0 x3 h4 y9 ff1 fs1 fc1 sc0 ls0 ws0"> </div></div><div class="t m0 x0 h7 ya ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="c x0 yb w10 h8"><div class="t m0 x3 h9 yc ff1 fs2 fc0 sc0 ls0 ws0">BDO <span class="_ _1"> </span>spółka <span class="_ _1"> </span>z <span class="_ _1"> </span>ograni<span class="_ _2"></span>czoną <span class="_ _1"> </span>odpowiedzialnośc<span class="_ _2"></span>ią <span class="_ _1"> </span>spółka <span class="_ _1"> </span>komandytowa</div></div><div class="c x10 yb w11 h8"><div class="t m0 x3 h9 yc ff1 fs2 fc0 sc0 ls0 ws0">,<span class="_ _0"></span> <span class="_ _3"></span>Są<span class="_ _0"></span>d<span class="_ _0"></span> <span class="_ _3"></span>Re<span class="_ _0"></span>jo<span class="_ _0"></span>n<span class="_ _0"></span>ow<span class="_ _0"></span>y<span class="_ _0"></span> <span class="_ _3"></span>d<span class="_ _0"></span>la<span class="_ _0"></span> <span class="_ _3"></span>m.<span class="_ _0"></span> <span class="_ _3"></span>s<span class="_ _0"></span>t.<span class="_ _0"></span> <span class="_ _3"></span>W<span class="_ _0"></span>a<span class="_ _0"></span>rs<span class="_ _0"></span>za<span class="_ _0"></span>w<span class="_ _0"></span>y,<span class="_ _4"></span> <span class="_ _3"></span>XII<span class="_ _4"></span>I <span class="_ _3"></span>W<span class="_ _0"></span>yd<span class="_ _4"></span>zia<span class="_ _0"></span>ł <span class="_ _2"></span>Gosp<span class="_ _4"></span>oda<span class="_ _4"></span>rcz<span class="_ _4"></span>y, <span class="_ _3"></span>K<span class="_ _4"></span>RS:<span class="_ _0"></span> <span class="_ _3"></span>00<span class="_ _0"></span>00<span class="_ _4"></span>729<span class="_ _0"></span>6<span class="_ _0"></span>84<span class="_ _4"></span>, </div></div><div class="t m0 x0 h9 yd ff1 fs2 fc0 sc0 ls0 ws0">REGON: <span class="_ _5"> </span>141222257<span class="_ _2"></span>,<span class="_ _0"></span> <span class="_ _6"> </span>NIP<span class="_ _4"></span>: <span class="_ _6"> </span>1<span class="_ _0"></span>08<span class="_ _0"></span>-<span class="_ _4"></span>000<span class="_ _0"></span>-4<span class="_ _0"></span>2-<span class="_ _4"></span>12<span class="_ _0"></span>. <span class="_ _6"> </span>Wartość <span class="_ _5"> </span>wkładu <span class="_ _5"> </span>kapitałowego <span class="_ _5"> </span>wyno<span class="_ _2"></span>si <span class="_ _5"> </span>10.037.500 <span class="_ _5"> </span>zł. <span class="_ _6"> </span>Biura <span class="_ _5"> </span>BDO <span class="_ _5"> </span>w <span class="_ _5"> </span>Polsce: <span class="_ _5"> </span>Katowice<span class="_ _2"></span> <span class="_ _5"> </span>40-</div><div class="c x11 ye w12 ha"><div class="t m0 x3 h9 yc ff1 fs2 fc0 sc0 ls0 ws0">007, </div></div><div class="t m0 x0 h9 yf ff1 fs2 fc0 sc0 ls0 ws0">ul. U<span class="_ _2"></span>niwersytecka <span class="_ _2"></span>13, tel.:+4<span class="_ _2"></span>8 32 66<span class="_ _2"></span>1 06 <span class="_ _2"></span>00, <span class="fc2">ka<span class="_ _2"></span>towice@bdo.<span class="_ _2"></span>pl</span>; Krakó<span class="_ _2"></span>w <span class="_ _2"></span>31-548, al<span class="_ _2"></span>. Poko<span class="_ _2"></span>ju 1, <span class="_ _2"></span>tel.: +48 <span class="_ _2"></span>12 378 <span class="_ _2"></span>69 00, <span class="_ _2"></span><span class="fc2">kra<span class="_ _2"></span>kow@bdo.pl</span>; <span class="_ _2"></span>Poznań <span class="_ _2"></span>60-</div><div class="c x11 y10 w12 hb"><div class="t m0 x3 h9 yc ff1 fs2 fc0 sc0 ls0 ws0">650, </div></div><div class="t m0 x0 h2 y11 ff1 fs2 fc0 sc0 ls0 ws0">ul. Piątkowska 1<span class="_ _2"></span>65, te<span class="_ _2"></span>l.:+48 61 622 57 <span class="_ _2"></span>00, <span class="fc2">poznan@bdo.pl<span class="_ _2"></span></span>; Wrocław <span class="_ _2"></span>53-332, ul<span class="_ _2"></span>. Powstańców Śląs<span class="_ _2"></span>kich 7a, t<span class="_ _2"></span>el.: +48 71 734 2<span class="_ _2"></span>8 00, <span class="fc2">wrocla<span class="_ _2"></span>w@bdo.pl</span><span class="fs0"> </span></div><div class="t m0 x12 h9 y12 ff1 fs2 fc0 sc0 ls0 ws0">BDO spółka z<span class="_ _2"></span> ogran<span class="_ _2"></span>iczoną odpowiedzi<span class="_ _2"></span>alnością<span class="_ _2"></span> spółka komandyt<span class="_ _2"></span>owa jest <span class="_ _4"></span>członkie<span class="_ _4"></span>m<span class="_ _2"></span> BD<span class="_ _4"></span>O<span class="_ _2"></span> <span class="_ _0"></span>Inter<span class="_ _0"></span>nat<span class="_ _0"></span>io<span class="_ _0"></span>nal L<span class="_ _4"></span>imited,<span class="_ _4"></span> <span class="_ _2"></span>br<span class="_ _4"></span>y<span class="_ _2"></span>tyjsk<span class="_ _4"></span>iej spó<span class="_ _4"></span>łki  </div><div class="t m0 x13 h9 y13 ff1 fs2 fc0 sc0 ls0 ws0">i c<span class="_ _4"></span>zęścią <span class="_ _0"></span>mi<span class="_ _0"></span>ędzyn<span class="_ _4"></span>arodow<span class="_ _0"></span>ej s<span class="_ _4"></span>ieci BD<span class="_ _0"></span>O, z<span class="_ _4"></span>łożonej<span class="_ _0"></span> z <span class="_ _4"></span>niezal<span class="_ _0"></span>eżny<span class="_ _0"></span>ch sp<span class="_ _4"></span>ółek c<span class="_ _4"></span>złonkow<span class="_ _0"></span>skic<span class="_ _4"></span>h.<span class="ff3"> </span></div><div class="c x0 y14 w13 hc"><div class="t m0 x3 h7 y15 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x14 hd y16 ff2 fs3 fc0 sc0 ls0 ws0">Sprawozdanie niezal<span class="_ _2"></span>eżnego biegłego rewidenta z atesta<span class="_ _2"></span>cji sprawozdawczości </div><div class="t m0 x15 hd y17 ff2 fs3 fc0 sc0 ls0 ws0">zrównoważone<span class="_ _2"></span>go rozwoju dającej ograniczoną pewność </div><div class="t m0 x16 hd y18 ff2 fs3 fc0 sc0 ls0 ws0">dla Walnego Zgromadzenia<span class="_ _2"></span> oraz Rady Nadzorczej<span class="ff4 fs0"> </span>Mercator Me<span class="_ _2"></span>dical  S.A. </div><div class="t m0 x0 hd y19 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 he y1a ff2 fs0 fc0 sc0 ls0 ws0">Opinia<span class="ff5"> </span></div><div class="t m0 x0 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0">Przeprowa<span class="_ _2"></span>dziliśmy <span class="_ _3"></span>at<span class="_ _2"></span>estację <span class="_ _3"></span>spraw<span class="_ _2"></span>ozdawczości <span class="_ _1"></span>zrównow<span class="_ _2"></span>ażonego <span class="_ _3"></span>ro<span class="_ _2"></span>zwoju <span class="_ _3"></span>dają<span class="_ _2"></span>cą <span class="_ _3"></span>o<span class="_ _2"></span>graniczoną <span class="_ _3"></span>pewno<span class="_ _2"></span>ść </div><div class="t m0 x0 h2 y1c ff1 fs0 fc0 sc0 ls0 ws0">w <span class="_ _7"> </span>zakresie <span class="_ _7"> </span>sprawozdaw<span class="_ _2"></span>czości <span class="_ _7"> </span>zrównoważoneg<span class="_ _2"></span>o <span class="_ _7"> </span>rozwoju <span class="_ _7"> </span>Grupy <span class="_ _7"> </span>Kapita<span class="_ _2"></span>łowej <span class="_ _7"> </span>Mercator <span class="_ _7"> </span>Medica<span class="_ _2"></span>l <span class="_ _7"> </span>(dalej </div><div class="t m0 x0 h2 y1d ff1 fs0 fc0 sc0 ls0 ws0">"Grupa"), <span class="_ _8"> </span>w  której <span class="_ _8"> </span>jednostką <span class="_ _8"> </span>dominującą  jest <span class="_ _8"> </span>Mercator <span class="_ _8"> </span>Medical  S.A.<span class="_ _2"></span>  (<span class="_ _2"></span>dalej  „Spółk<span class="_ _2"></span>a”, <span class="_ _8"> </span>„Jednostka </div><div class="t m0 x0 h2 y1e ff1 fs0 fc0 sc0 ls0 ws0">dominująca”)<span class="_ _2"></span> <span class="_ _3"></span>sporządzon<span class="_ _2"></span>ej <span class="_ _3"></span>na <span class="_ _3"></span>dzień <span class="_ _3"></span>3<span class="_ _2"></span>1 <span class="_ _3"></span>grudnia<span class="_ _2"></span> <span class="_ _3"></span>2024 <span class="_ _3"></span>r. <span class="_ _3"></span>i <span class="_ _3"></span>za <span class="_ _3"></span>ok<span class="_ _2"></span>res <span class="_ _3"></span>od <span class="_ _3"></span>1 <span class="_ _3"></span>styc<span class="_ _2"></span>znia <span class="_ _3"></span>2<span class="_ _2"></span>024 <span class="_ _3"></span>r. <span class="_ _3"></span>do <span class="_ _3"></span>31 <span class="_ _3"></span>gr<span class="_ _2"></span>udnia </div><div class="t m0 x0 h2 y1f ff1 fs0 fc0 sc0 ls0 ws0">202<span class="_ _2"></span>4  r., <span class="_ _8"> </span>zawartej  w  ro<span class="_ _2"></span>zdziale <span class="_ _8"> </span>„Sprawozda<span class="_ _2"></span>nie  z<span class="_ _2"></span>równoważonego <span class="_ _8"> </span>rozwoju” <span class="_ _8"> </span>Sprawozda<span class="_ _2"></span>nia  Zarząd<span class="_ _2"></span>u <span class="_ _8"> </span>z </div><div class="t m0 x0 h2 y20 ff1 fs0 fc0 sc0 ls0 ws0">działalno<span class="_ _2"></span>ści  Grupy <span class="_ _8"> </span>Mercator <span class="_ _8"> </span>Medical <span class="_ _8"> </span>i  Mercato<span class="_ _2"></span>r  Medical<span class="_ _2"></span>  S.A. <span class="_ _8"> </span>(„Sprawozdaw<span class="_ _2"></span>czość <span class="_ _8"> </span>zrównoważo<span class="_ _2"></span>nego </div><div class="t m0 x0 h2 y21 ff1 fs0 fc0 sc0 ls0 ws0">rozwoju”). </div><div class="t m0 x0 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _9"> </span>podstawie <span class="_ _9"> </span>wy<span class="_ _2"></span>konanych <span class="_ _9"> </span>pr<span class="_ _2"></span>zez <span class="_ _9"> </span>nas <span class="_ _9"> </span>proce<span class="_ _2"></span>dur <span class="_ _9"> </span>atestacyjny<span class="_ _2"></span>ch <span class="_ _9"> </span>i <span class="_ _9"> </span>uzysk<span class="_ _2"></span>anych <span class="_ _9"> </span>dowo<span class="_ _2"></span>dów <span class="_ _9"> </span>nic <span class="_ _9"> </span>nie <span class="_ _9"> </span>zw<span class="_ _2"></span>róciło </div><div class="t m0 x0 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0">naszej uwagi, <span class="_ _2"></span>co pozwalał<span class="_ _2"></span>oby nam sąd<span class="_ _2"></span>zić, że: <span class="_ _2"></span><span class="ff6"> </span></div><div class="t m0 x17 h2 y24 ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _a"> </span><span class="ff1">załączona <span class="_ _2"></span>Sprawo<span class="_ _2"></span>zdawczoś<span class="_ _2"></span>ć <span class="_ _2"></span>zrównoważo<span class="_ _2"></span>nego r<span class="_ _2"></span>ozwoju <span class="_ _2"></span>nie <span class="_ _2"></span>jest <span class="_ _2"></span>zgodna<span class="_ _2"></span>, <span class="_ _2"></span>we w<span class="_ _2"></span>szys<span class="_ _2"></span>tkich i<span class="_ _2"></span>sto<span class="_ _2"></span>tnych </span></span></div><div class="t m0 x12 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0">aspektach,  z <span class="_ _7"> </span>wymogami  Rozdziału  6c <span class="_ _7"> </span>ustawy  z <span class="_ _7"> </span>dnia <span class="_ _7"> </span>2<span class="_ _2"></span>9  wr<span class="_ _4"></span>ześ<span class="_ _2"></span>nia  1994  r<span class="_ _4"></span>.  o <span class="_ _7"> </span>rachunk<span class="_ _2"></span>owości  </div><div class="t m0 x12 h2 y26 ff1 fs0 fc0 sc0 ls0 ws0">(t.j. <span class="_ _3"></span>Dz. U.<span class="_ _2"></span> <span class="_ _2"></span>z <span class="_ _3"></span>2023 <span class="_ _2"></span>r. <span class="_ _2"></span>po<span class="_ _2"></span>z. <span class="_ _3"></span>120 <span class="_ _2"></span>z <span class="_ _2"></span>póź<span class="_ _2"></span>n. <span class="_ _3"></span>zm.) <span class="_ _2"></span>(„Ust<span class="_ _2"></span>awa <span class="_ _2"></span>o <span class="_ _3"></span>r<span class="_ _0"></span>achunkow<span class="_ _2"></span>ości”<span class="_ _2"></span>), <span class="_ _3"></span>w tym <span class="_ _2"></span>z<span class="_ _2"></span> <span class="_ _2"></span>E<span class="_ _2"></span>uropejskimi </div><div class="t m0 x12 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0">Standardami S<span class="_ _2"></span>prawozdawczoś<span class="_ _2"></span>ci w <span class="_ _2"></span>zakresie Zrównow<span class="_ _2"></span>ażoneg<span class="_ _2"></span>o Rozwoj<span class="_ _2"></span>u („ESRS”), </div><div class="t m0 x17 h2 y28 ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _a"> </span><span class="ff1">proces  oceny  istotności  przeprowadzony  przez  Jednostkę  dominującą<span class="_ _2"></span>,  w <span class="_ _7"> </span>ce<span class="_ _2"></span>lu  identyfikacji </span></span></div><div class="t m0 x12 h2 y29 ff1 fs0 fc0 sc0 ls0 ws0">informacji <span class="_ _3"></span>ujęty<span class="_ _2"></span>ch <span class="_ _3"></span>w <span class="_ _3"></span>Spra<span class="_ _2"></span>wozdawczości <span class="_ _1"></span>zrównoważonego <span class="_ _3"></span>rozwo<span class="_ _2"></span>ju <span class="_ _3"></span>(„Proces<span class="_ _2"></span> <span class="_ _3"></span>oceny <span class="_ _3"></span>istotno<span class="_ _2"></span>ści”), </div><div class="t m0 x12 h2 y2a ff1 fs0 fc0 sc0 ls0 ws0">nie jest zgodny,<span class="_ _2"></span> we wszystk<span class="_ _2"></span>ich istotnych<span class="_ _2"></span> aspektach, z<span class="_ _2"></span> ESRS,<span class="_ _2"></span> </div><div class="t m0 x17 h2 y2b ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _a"> </span><span class="ff1">załączona <span class="_ _2"></span>Sprawo<span class="_ _2"></span>zdawczoś<span class="_ _2"></span>ć <span class="_ _2"></span>zrównoważo<span class="_ _2"></span>nego r<span class="_ _2"></span>ozwoju <span class="_ _2"></span>nie <span class="_ _2"></span>jest <span class="_ _2"></span>zgodna<span class="_ _2"></span>, <span class="_ _2"></span>we w<span class="_ _2"></span>szys<span class="_ _2"></span>tkich i<span class="_ _2"></span>sto<span class="_ _2"></span>tnych </span></span></div><div class="t m0 x12 h2 y2c ff1 fs0 fc0 sc0 ls0 ws0">aspektach, <span class="_ _8"> </span>z  wymogami <span class="_ _8"> </span>sprawozdawczymi<span class="_ _2"></span>  zawartym<span class="_ _2"></span>i  w <span class="_ _8"> </span>art.  8 <span class="_ _8"> </span>rozporządzenia  Parl<span class="_ _2"></span>amentu<span class="_ _2"></span> </div><div class="t m0 x12 h2 y2d ff1 fs0 fc0 sc0 ls0 ws0">Europejski<span class="_ _2"></span>ego <span class="_ _9"> </span>i <span class="_ _9"> </span>Rady<span class="_ _2"></span> <span class="_ _9"> </span>(UE)<span class="_ _2"></span> <span class="_ _b"> </span>2020<span class="_ _2"></span>/852 <span class="_ _b"> </span>z <span class="_ _9"> </span>dnia <span class="_ _9"> </span>18 <span class="_ _b"> </span>czerwca<span class="_ _2"></span> <span class="_ _9"> </span>20<span class="_ _2"></span>20 <span class="_ _9"> </span>r. <span class="_ _b"> </span>w <span class="_ _9"> </span>spra<span class="_ _2"></span>wie <span class="_ _9"> </span>ustanow<span class="_ _2"></span>ienia <span class="_ _9"> </span>ra<span class="_ _2"></span>m </div><div class="t m0 x12 h2 y2e ff1 fs0 fc0 sc0 ls0 ws0">ułatwiają<span class="_ _2"></span>cych <span class="_ _c"> </span>zrównoważ<span class="_ _2"></span>one <span class="_ _d"> </span>inwestycje, <span class="_ _c"> </span>z<span class="_ _2"></span>mieniające<span class="_ _2"></span>go <span class="_ _d"> </span>rozporządze<span class="_ _2"></span>nie <span class="_ _c"> </span>(UE) <span class="_ _d"> </span>201<span class="_ _2"></span>9/2088  </div><div class="t m0 x12 h2 y2f ff1 fs0 fc0 sc0 ls0 ws0">(Dz. Urz. UE L 19<span class="_ _2"></span>8 z 22.06.202<span class="_ _2"></span>0, str. 13, z póź<span class="_ _2"></span>n. zm.) („rozporządze<span class="_ _2"></span>nie w sprawie <span class="_ _2"></span>taksonomii<span class="_ _2"></span>”). </div><div class="t m0 x0 h2 y30 ff1 fs0 fc0 sc0 ls0 ws0">Nasza <span class="_ _2"></span>opinia dot<span class="_ _2"></span>ycząca Sp<span class="_ _2"></span>rawo<span class="_ _2"></span>zdawczości z<span class="_ _2"></span>równoważ<span class="_ _2"></span>onego <span class="_ _2"></span>rozwoju <span class="_ _2"></span>nie o<span class="_ _2"></span>dnosi <span class="_ _2"></span>się <span class="_ _2"></span>do innych i<span class="_ _2"></span>nformacji </div><div class="t m0 x0 h2 y31 ff1 fs0 fc0 sc0 ls0 ws0">towarzyszących <span class="_ _3"></span>Sp<span class="_ _0"></span>rawozda<span class="_ _2"></span>wczości <span class="_ _2"></span>zrówno<span class="_ _2"></span>ważonego <span class="_ _2"></span>ro<span class="_ _2"></span>zwoju i<span class="_ _2"></span> <span class="_ _2"></span>naszem<span class="_ _2"></span>u spraw<span class="_ _2"></span>ozdaniu <span class="_ _2"></span> <span class="_ _2"></span>z <span class="_ _2"></span>atestacji, <span class="_ _3"></span>b<span class="_ _4"></span>ą<span class="_ _2"></span>dź </div><div class="t m0 x0 h2 y32 ff1 fs0 fc0 sc0 ls0 ws0">je <span class="_ _e"> </span>zawierających, <span class="_ _e"> </span>ani <span class="_ _c"> </span>do <span class="_ _e"> </span>informacji <span class="_ _e"> </span>zawartych <span class="_ _c"> </span>w <span class="_ _e"> </span>Sprawozdawczości <span class="_ _e"> </span>z<span class="_ _2"></span>równoważonego <span class="_ _e"> </span>ro<span class="_ _2"></span>zwoju </div><div class="t m0 x0 h2 y33 ff1 fs0 fc0 sc0 ls0 ws0">niebędących  przedmiote<span class="_ _2"></span>m  atestacji.<span class="_ _2"></span>  Inne <span class="_ _7"> </span>i<span class="_ _2"></span>nformacje  ob<span class="_ _2"></span>ejmują  elementy  raportu  rocz<span class="_ _2"></span>nego  Grupy,  </div><div class="t m0 x0 h2 y34 ff1 fs0 fc0 sc0 ls0 ws0">za <span class="_ _f"> </span>wyjątkiem <span class="_ _f"> </span>Sprawo<span class="_ _2"></span>zdawczości <span class="_ _f"> </span>zrówno<span class="_ _2"></span>ważonego<span class="_ _2"></span> <span class="_ _f"> </span>rozwoju, <span class="_ _f"> </span>naszego <span class="_ _f"> </span>spraw<span class="_ _2"></span>ozdania <span class="_ _f"> </span>z <span class="_ _f"> </span>atestacji </div><div class="t m0 x0 h2 y35 ff1 fs0 fc0 sc0 ls0 ws0">Sprawozdawcz<span class="_ _2"></span>ości <span class="_ _1"></span>zró<span class="_ _2"></span>wnoważonego <span class="_ _9"> </span>rozwoju<span class="ff8"> <span class="_ _1"> </span></span>ora<span class="_ _2"></span>z <span class="_ _1"></span>sp<span class="_ _2"></span>rawozdań <span class="_ _1"></span>bi<span class="_ _2"></span>egłego<span class="_ _2"></span> <span class="_ _1"></span>rewide<span class="_ _2"></span>nta <span class="_ _9"> </span>z <span class="_ _1"></span>badania <span class="_ _1"></span>ro<span class="_ _2"></span>cznego<span class="_ _2"></span> </div><div class="t m0 x0 h2 y36 ff1 fs0 fc0 sc0 ls0 ws0">jednostkowego<span class="_ _2"></span> <span class="_ _6"> </span>sprawozda<span class="_ _2"></span>nia <span class="_ _6"> </span>finansowego <span class="_ _6"> </span>J<span class="_ _2"></span>ednostki <span class="_ _6"> </span>dominującej <span class="_ _6"> </span>ora<span class="_ _2"></span>z <span class="_ _8"> </span>rocz<span class="_ _2"></span>nego<span class="_ _2"></span> <span class="_ _8"> </span>sk<span class="_ _2"></span>onsol<span class="_ _2"></span>idowanego </div><div class="t m0 x0 h2 y37 ff1 fs0 fc0 sc0 ls0 ws0">sprawozdania <span class="_ _10"> </span>finansoweg<span class="_ _2"></span>o <span class="_ _10"> </span>Grupy <span class="_ _11"> </span>(„In<span class="_ _2"></span>ne <span class="_ _11"> </span>inform<span class="_ _2"></span>acje”). <span class="_ _10"> </span>W <span class="_ _10"> </span>ramach <span class="_ _11"> </span>niniejs<span class="_ _2"></span>zego <span class="_ _10"> </span>zlecenia <span class="_ _11"> </span>nie<span class="_ _2"></span> </div><div class="t m0 x0 h2 y38 ff1 fs0 fc0 sc0 ls0 ws0">przeprowa<span class="_ _2"></span>dziliśmy  żadnyc<span class="_ _2"></span>h  procedur  atestac<span class="_ _2"></span>ji  w  odniesie<span class="_ _2"></span>niu  do  Inny<span class="_ _2"></span>ch  informacji.<span class="_ _2"></span>  Jednakże  i<span class="_ _2"></span>nny </div><div class="t m0 x0 h2 y39 ff1 fs0 fc0 sc0 ls0 ws0">kluczowy <span class="_ _2"></span>biegł<span class="_ _2"></span>y <span class="_ _2"></span>rewide<span class="_ _2"></span>nt <span class="_ _2"></span>w <span class="_ _2"></span>imieniu <span class="_ _2"></span>nasz<span class="_ _2"></span>ej f<span class="_ _2"></span>irmy <span class="_ _2"></span>au<span class="_ _2"></span>dyto<span class="_ _2"></span>rskiej p<span class="_ _2"></span>rzepro<span class="_ _2"></span>wadził o<span class="_ _2"></span>dręb<span class="_ _2"></span>ne <span class="_ _2"></span>badanie <span class="_ _2"></span>roc<span class="_ _2"></span>znego </div><div class="t m0 x0 h2 y3a ff1 fs0 fc0 sc0 ls0 ws0">jednostkowego<span class="_ _2"></span> <span class="_ _1"></span>sprawozdania <span class="_ _1"></span>finans<span class="_ _2"></span>owego <span class="_ _1"></span>Spółki<span class="_ _2"></span> <span class="_ _1"></span>i <span class="_ _3"></span>skonsol<span class="_ _2"></span>idowaneg<span class="_ _2"></span>o <span class="_ _1"></span>sprawozdania <span class="_ _1"></span>finansoweg<span class="_ _2"></span>o <span class="_ _1"></span>Grupy </div><div class="t m0 x0 h2 y3b ff1 fs0 fc0 sc0 ls0 ws0">stanowiąceg<span class="_ _2"></span>o część Inny<span class="_ _2"></span>ch informacji. </div></div></div>
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class="bi x0 y3c w14 hf" alt="" /><div class="t m0 x0 h7 y3d ff3 fs0 fc0 sc0 ls0 ws0"> <span class="_ _12"> </span> <span class="_ _12"> </span> </div><div class="t m0 x18 h2 y3e ff1 fs0 fc0 sc0 ls0 ws0">2 </div><div class="c x19 y14 w15 h10"><div class="t m0 x3 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x0 he y3f ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 he y40 ff2 fs0 fc0 sc0 ls0 ws0">Podstawa opinii<span class="_ _2"></span> <span class="ff5"> </span></div><div class="t m0 x0 h2 y17 ff1 fs0 fc0 sc0 ls0 ws0">Atestację <span class="_ _3"></span>Sprawoz<span class="_ _2"></span>dawczości <span class="_ _3"></span>zrównow<span class="_ _2"></span>ażonego <span class="_ _3"></span>rozwoju <span class="_ _3"></span>dającą <span class="_ _3"></span>ograniczoną<span class="_ _2"></span> <span class="_ _3"></span>pewność <span class="_ _3"></span>przeprowad<span class="_ _2"></span>ziliśmy </div><div class="t m0 x0 h2 y41 ff1 fs0 fc0 sc0 ls0 ws0">zgodnie <span class="_ _3"></span>z K<span class="_ _2"></span>rajowym <span class="_ _3"></span>Standardem <span class="_ _2"></span>Us<span class="_ _2"></span>ług <span class="_ _2"></span>At<span class="_ _2"></span>estacji <span class="_ _3"></span>Sprawozdawczości <span class="_ _3"></span>Zrównowa<span class="_ _2"></span>żonego <span class="_ _2"></span>Roz<span class="_ _2"></span>woju <span class="_ _3"></span>3002PL <span class="_ _2"></span>– </div><div class="t m0 x0 h2 y42 ff1 fs0 fc0 sc0 ls0 ws0">„Usług<span class="_ _2"></span>a <span class="_ _5"> </span>ates<span class="_ _2"></span>tacyjna <span class="_ _5"> </span>dająca<span class="_ _2"></span> <span class="_ _5"> </span>og<span class="_ _2"></span>raniczoną <span class="_ _5"> </span>pew<span class="_ _2"></span>ność <span class="_ _13"> </span>w <span class="_ _5"> </span>zakresie <span class="_ _13"> </span>sprawozdawczości<span class="_ _2"></span> <span class="_ _5"> </span>zrównoważo<span class="_ _2"></span>nego </div><div class="t m0 x0 h2 y43 ff1 fs0 fc0 sc0 ls0 ws0">rozwoju” <span class="_ _d"> </span>ustanowio<span class="_ _2"></span>nym <span class="_ _c"> </span>przez <span class="_ _c"> </span>Kra<span class="_ _2"></span>jową <span class="_ _d"> </span>Radę <span class="_ _d"> </span>Biegłych <span class="_ _c"> </span>R<span class="_ _2"></span>ewidentów<span class="_ _2"></span> <span class="_ _c"> </span>uc<span class="_ _2"></span>hwałą <span class="_ _d"> </span>nr <span class="_ _c"> </span>8<span class="_ _2"></span>54/20a/20<span class="_ _2"></span>25  </div><div class="t m0 x0 h2 y44 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="_ _0"></span>dnia 23 styczn<span class="_ _4"></span>i<span class="_ _2"></span>a 2025 r<span class="_ _0"></span>. <span class="_ _4"></span>(„KS<span class="_ _2"></span>UA 3002PL”) oraz <span class="_ _4"></span>o<span class="_ _2"></span>dpowiednio <span class="_ _0"></span>Krajowym Standardem Usług Atestacyjnych </div><div class="t m0 x0 h2 y45 ff1 fs0 fc0 sc0 ls0 ws0">Innych <span class="_ _1"></span>niż <span class="_ _3"></span>Badanie <span class="_ _3"></span>i <span class="_ _1"></span>Przegląd <span class="_ _3"></span>3<span class="_ _2"></span>000<span class="_ _2"></span> <span class="_ _3"></span>(Z) <span class="_ _3"></span>w <span class="_ _1"></span>brzmieniu <span class="_ _3"></span>Międzynaro<span class="_ _2"></span>dowego <span class="_ _3"></span>Sta<span class="_ _2"></span>ndar<span class="_ _2"></span>du <span class="_ _3"></span>Usług<span class="_ _2"></span> <span class="_ _3"></span>Atestacyjny<span class="_ _2"></span>ch </div><div class="t m0 x0 h2 y46 ff1 fs0 fc0 sc0 ls0 ws0">300<span class="_ _2"></span>0 <span class="_ _7"> </span>(zmienionego)<span class="_ _2"></span>  – <span class="_ _7"> </span>„Usługi  atestacyjne <span class="_ _7"> </span>inne  niż  badania <span class="_ _7"> </span>l<span class="_ _2"></span>ub <span class="_ _7"> </span>prz<span class="_ _2"></span>eglądy  historycznych  informacji </div><div class="t m0 x0 h2 y47 ff1 fs0 fc0 sc0 ls0 ws0">finansowych”<span class="_ _2"></span> u<span class="_ _0"></span>stanowio<span class="_ _2"></span>nym przez <span class="_ _4"></span>K<span class="_ _2"></span>rajową Radę <span class="_ _0"></span>Bieg<span class="_ _2"></span>łych <span class="_ _4"></span>R<span class="_ _2"></span>ewide<span class="_ _2"></span>ntów uchwałą <span class="_ _0"></span>nr 3436/52e/201<span class="_ _2"></span>9 z <span class="_ _4"></span>dnia </div><div class="t m0 x0 h2 y48 ff1 fs0 fc0 sc0 ls0 ws0">8 kwietnia 2<span class="_ _2"></span>019 r.,<span class="_ _2"></span> z późn. zm., (<span class="_ _2"></span>„KSUA 3000<span class="_ _2"></span> (Z)”). </div><div class="t m0 x0 h2 y49 ff1 fs0 fc0 sc0 ls0 ws0">Poziom <span class="_ _3"></span>p<span class="_ _2"></span>ewności <span class="_ _1"></span>uzyskany <span class="_ _1"></span>w <span class="_ _3"></span>ramach <span class="_ _1"></span>zlecenia <span class="_ _3"></span>dają<span class="_ _2"></span>ceg<span class="_ _2"></span>o <span class="_ _1"></span>ograniczoną <span class="_ _3"></span>pew<span class="_ _2"></span>ność <span class="_ _1"></span>jest <span class="_ _3"></span>znacząco<span class="_ _2"></span> <span class="_ _1"></span>niższy <span class="_ _3"></span>niż  </div><div class="t m0 x0 h2 y4a ff1 fs0 fc0 sc0 ls0 ws0">w <span class="_ _1"></span>przypadku <span class="_ _1"></span>zlecenia <span class="_ _9"> </span>dającego <span class="_ _1"></span>racjonal<span class="_ _2"></span>ną <span class="_ _1"></span>pewność, <span class="_ _1"></span>ponieważ<span class="_ _2"></span> <span class="_ _1"></span>procedury <span class="_ _1"></span>wyko<span class="_ _2"></span>nywane<span class="_ _2"></span> <span class="_ _1"></span>przez <span class="_ _1"></span>biegłego </div><div class="t m0 x0 h2 y4b ff1 fs0 fc0 sc0 ls0 ws0">rewidenta <span class="_ _d"> </span>atestac<span class="_ _2"></span>ji <span class="_ _d"> </span>spra<span class="_ _2"></span>wozdawczości <span class="_ _f"> </span>zrównoważ<span class="_ _2"></span>onego <span class="_ _d"> </span>rozwoju <span class="_ _d"> </span>w <span class="_ _f"> </span>rama<span class="_ _2"></span>ch <span class="_ _c"> </span>z<span class="_ _2"></span>lecenia <span class="_ _d"> </span>da<span class="_ _2"></span>jącego </div><div class="t m0 x0 h2 y4c ff1 fs0 fc0 sc0 ls0 ws0">ograniczoną <span class="_ _5"> </span>pewność <span class="_ _6"> </span>ró<span class="_ _2"></span>żnią <span class="_ _5"> </span>się <span class="_ _6"> </span>charakte<span class="_ _2"></span>rem <span class="_ _6"> </span>i <span class="_ _6"> </span>c<span class="_ _2"></span>za<span class="_ _2"></span>sem <span class="_ _6"> </span>w<span class="_ _2"></span>ykonania <span class="_ _6"> </span>oraz<span class="_ _2"></span> <span class="_ _6"> </span>mają<span class="_ _2"></span> <span class="_ _6"> </span>węższy <span class="_ _5"> </span>zakres <span class="_ _6"> </span>n<span class="_ _2"></span>iż  </div><div class="t m0 x0 h2 y4d ff1 fs0 fc0 sc0 ls0 ws0">w przypadk<span class="_ _2"></span>u zlecenia dają<span class="_ _2"></span>cego racjo<span class="_ _2"></span>nalną pew<span class="_ _2"></span>ność. </div><div class="t m0 x0 h2 y4e ff1 fs0 fc0 sc0 ls0 ws0">Nasze <span class="_ _b"> </span>o<span class="_ _2"></span>bowiązki <span class="_ _14"> </span>wynikające <span class="_ _14"> </span>z <span class="_ _b"> </span>tyc<span class="_ _2"></span>h <span class="_ _b"> </span>standar<span class="_ _2"></span>dów <span class="_ _14"> </span>zostały <span class="_ _14"> </span>szerzej <span class="_ _b"> </span>opisan<span class="_ _2"></span>e <span class="_ _14"> </span>w <span class="_ _b"> </span>sekcji <span class="_ _b"> </span>„<span class="_ _2"></span>Odpowiedzialn<span class="_ _2"></span>ość<span class="_ _2"></span> </div><div class="t m0 x0 h2 y4f ff1 fs0 fc0 sc0 ls0 ws0">biegłego rewid<span class="_ _2"></span>enta atesta<span class="_ _2"></span>cji spra<span class="_ _2"></span>wozdawczości<span class="_ _2"></span> zrówno<span class="_ _2"></span>ważonego rozwoj<span class="_ _2"></span>u”. </div><div class="t m0 x0 h2 y50 ff1 fs0 fc0 sc0 ls0 ws0">Jesteśmy <span class="_ _b"> </span>niezależ<span class="_ _2"></span>ni <span class="_ _b"> </span>od <span class="_ _b"> </span>Spół<span class="_ _2"></span>ki <span class="_ _b"> </span>zgodnie <span class="_ _b"> </span>z <span class="_ _b"> </span>Międ<span class="_ _2"></span>zynarodowym <span class="_ _b"> </span>Ko<span class="_ _2"></span>deksem <span class="_ _b"> </span>ety<span class="_ _2"></span>ki <span class="_ _b"> </span>zaw<span class="_ _2"></span>odowych <span class="_ _b"> </span>księgowych<span class="_ _2"></span>  </div><div class="t m0 x0 h2 y51 ff1 fs0 fc0 sc0 ls0 ws0">(w <span class="_ _9"> </span>tym <span class="_ _1"></span>Mi<span class="_ _2"></span>ędzyna<span class="_ _2"></span>rodowymi <span class="_ _9"> </span>standardami <span class="_ _9"> </span>niezal<span class="_ _2"></span>eżności) <span class="_ _9"> </span>wprowadzonym<span class="_ _2"></span> <span class="_ _9"> </span>przez <span class="_ _9"> </span>Radę <span class="_ _9"> </span>Międzynarodowych<span class="_ _2"></span> </div><div class="t m0 x0 h2 y52 ff1 fs0 fc0 sc0 ls0 ws0">Standardów <span class="_ _3"></span>Etyki <span class="_ _3"></span>dla <span class="_ _2"></span>Ks<span class="_ _2"></span>ięgowych <span class="_ _3"></span>(„Kodeks <span class="_ _3"></span>IESBA”), <span class="_ _2"></span>p<span class="_ _2"></span>rzyjętym <span class="_ _3"></span>uchwałą <span class="_ _3"></span>Nr <span class="_ _2"></span>2<span class="_ _2"></span>07/7a/<span class="_ _2"></span>2023 <span class="_ _3"></span>Krajowej <span class="_ _2"></span>R<span class="_ _2"></span>ady </div><div class="t m0 x0 h2 y53 ff1 fs0 fc0 sc0 ls0 ws0">Biegłych <span class="_ _1"></span>Rewidentów <span class="_ _1"></span>z <span class="_ _3"></span>d<span class="_ _2"></span>nia <span class="_ _1"></span>17 <span class="_ _3"></span>gr<span class="_ _2"></span>udnia <span class="_ _3"></span>20<span class="_ _2"></span>23 <span class="_ _1"></span>r. <span class="_ _3"></span>(z <span class="_ _1"></span>późn. <span class="_ _3"></span>z<span class="_ _2"></span>m.),<span class="_ _2"></span> <span class="_ _3"></span>odno<span class="_ _2"></span>szącym <span class="_ _1"></span>się <span class="_ _3"></span>do<span class="_ _2"></span> <span class="_ _3"></span>us<span class="_ _2"></span>ług <span class="_ _1"></span>atestacyjnych </div><div class="t m0 x0 h2 y54 ff1 fs0 fc0 sc0 ls0 ws0">oraz <span class="_ _14"> </span>z <span class="_ _14"> </span>wymogam<span class="_ _2"></span>i <span class="_ _14"> </span>określ<span class="_ _2"></span>onymi <span class="_ _14"> </span>w <span class="_ _14"> </span>ustaw<span class="_ _2"></span>ie <span class="_ _14"> </span>z <span class="_ _14"> </span>dnia <span class="_ _14"> </span>1<span class="_ _2"></span>1 <span class="_ _7"> </span>maja <span class="_ _14"> </span>2017<span class="_ _2"></span> <span class="_ _14"> </span>r. <span class="_ _14"> </span>o <span class="_ _14"> </span>biegłych <span class="_ _14"> </span>rewi<span class="_ _2"></span>dentach, <span class="_ _14"> </span>firm<span class="_ _2"></span>ach </div><div class="t m0 x0 h2 y55 ff1 fs0 fc0 sc0 ls0 ws0">audytorskich <span class="_ _4"></span>oraz <span class="_ _4"></span>nadzorze <span class="_ _4"></span>publicznym <span class="_ _4"></span>(t.j. <span class="_ _4"></span>Dz. <span class="_ _4"></span>U. <span class="_ _4"></span>z <span class="_ _15"></span>20<span class="_ _2"></span>24 <span class="_ _4"></span>r. <span class="_ _15"></span>poz. <span class="_ _4"></span>1035 <span class="_ _4"></span>z <span class="_ _15"></span>póź<span class="_ _2"></span>n. <span class="_ _15"></span>zm<span class="_ _2"></span>.) <span class="_ _4"></span>oraz <span class="_ _15"></span>w<span class="_ _2"></span> <span class="_ _15"></span>ro<span class="_ _2"></span>zporządzeniu </div><div class="t m0 x0 h2 y56 ff1 fs0 fc0 sc0 ls0 ws0">UE nr 5<span class="_ _2"></span>37/20<span class="_ _2"></span>14 z dnia 16<span class="_ _2"></span> kwietnia<span class="_ _2"></span> 2014 <span class="_ _2"></span>r. w spra<span class="_ _2"></span>wie <span class="_ _2"></span>szczegóło<span class="_ _2"></span>wych wymogów <span class="_ _2"></span>do<span class="_ _2"></span>tyczących us<span class="_ _2"></span>tawowych </div><div class="t m0 x0 h2 y57 ff1 fs0 fc0 sc0 ls0 ws0">badań <span class="_ _d"> </span>sprawo<span class="_ _2"></span>zdań <span class="_ _d"> </span>f<span class="_ _2"></span>inanso<span class="_ _2"></span>wych <span class="_ _d"> </span>jednos<span class="_ _2"></span>tek <span class="_ _d"> </span>int<span class="_ _2"></span>eresu <span class="_ _d"> </span>pu<span class="_ _2"></span>bliczneg<span class="_ _2"></span>o, <span class="_ _d"> </span>uchylają<span class="_ _2"></span>cym <span class="_ _d"> </span>de<span class="_ _2"></span>cyzję <span class="_ _d"> </span>Komisji </div><div class="t m0 x0 h2 y58 ff1 fs0 fc0 sc0 ls0 ws0">200<span class="_ _2"></span>5/909/WE <span class="_ _1"></span>(Dz. <span class="_ _9"> </span>Urz. <span class="_ _3"></span>U<span class="_ _2"></span>E <span class="_ _1"></span>L <span class="_ _1"></span>1<span class="_ _2"></span>58 <span class="_ _1"></span>z <span class="_ _1"></span>27.05.2<span class="_ _2"></span>014, <span class="_ _1"></span>str. <span class="_ _1"></span>77<span class="_ _2"></span>, <span class="_ _1"></span>z <span class="_ _1"></span>późn. <span class="_ _1"></span>zm.), <span class="_ _9"> </span>które <span class="_ _1"></span>są <span class="_ _1"></span>stosow<span class="_ _2"></span>ne <span class="_ _1"></span>dla <span class="_ _1"></span>zlecenia<span class="_ _2"></span> </div><div class="t m0 x0 h2 y59 ff1 fs0 fc0 sc0 ls0 ws0">atestacji <span class="_ _b"> </span>sp<span class="_ _2"></span>rawozdawc<span class="_ _2"></span>zości <span class="_ _14"> </span>zrównoważonego<span class="_ _2"></span> <span class="_ _b"> </span>rozwo<span class="_ _2"></span>ju, <span class="_ _b"> </span>a<span class="_ _2"></span> <span class="_ _b"> </span>także <span class="_ _b"> </span>w<span class="_ _2"></span>ypełnil<span class="_ _2"></span>iśmy <span class="_ _b"> </span>i<span class="_ _2"></span>nne <span class="_ _b"> </span>obow<span class="_ _2"></span>iązki <span class="_ _14"> </span>etyczne </div><div class="t m0 x0 h2 y5a ff1 fs0 fc0 sc0 ls0 ws0">zgodnie z tymi wy<span class="_ _2"></span>mogam<span class="_ _2"></span>i i Kodeksem I<span class="_ _2"></span>ESBA.  </div><div class="t m0 x0 h2 y5b ff1 fs0 fc0 sc0 ls0 ws0">Nasza <span class="_ _9"> </span>firma<span class="_ _2"></span> <span class="_ _9"> </span>audytorsk<span class="_ _2"></span>a <span class="_ _9"> </span>stos<span class="_ _2"></span>uje <span class="_ _9"> </span>Kra<span class="_ _2"></span>jowy <span class="_ _9"> </span>Standa<span class="_ _2"></span>rd <span class="_ _9"> </span>K<span class="_ _2"></span>ontrol<span class="_ _2"></span>i <span class="_ _9"> </span>Jak<span class="_ _2"></span>ości <span class="_ _9"> </span>1 <span class="_ _b"> </span>w <span class="_ _9"> </span>brzmieniu <span class="_ _9"> </span>Mi<span class="_ _2"></span>ędzynaro<span class="_ _2"></span>dowego </div><div class="t m0 x0 h2 y5c ff1 fs0 fc0 sc0 ls0 ws0">Standardu <span class="_ _5"> </span>Zarząd<span class="_ _2"></span>zania <span class="_ _5"> </span>Ja<span class="_ _2"></span>kości<span class="_ _2"></span>ą <span class="_ _5"> </span>(PL) <span class="_ _5"> </span>1 <span class="_ _5"> </span>- <span class="_ _5"> </span>„Z<span class="_ _2"></span>arządzanie <span class="_ _5"> </span>jakości<span class="_ _2"></span>ą <span class="_ _5"> </span>dla <span class="_ _5"> </span>firm<span class="_ _2"></span> <span class="_ _5"> </span>wykonującyc<span class="_ _2"></span>h <span class="_ _5"> </span>badania<span class="_ _2"></span>  </div><div class="t m0 x0 h2 y5d ff1 fs0 fc0 sc0 ls0 ws0">lub  przeglądy<span class="_ _2"></span>  s<span class="_ _2"></span>prawozdań <span class="_ _8"> </span>finansowych  lub <span class="_ _8"> </span>zlecenia <span class="_ _8"> </span>innych  usług<span class="_ _2"></span>  atest<span class="_ _2"></span>acyjnych  l<span class="_ _2"></span>ub <span class="_ _8"> </span>pokrewnych”, </div><div class="t m0 x0 h2 y5e ff1 fs0 fc0 sc0 ls0 ws0">wprowadzony uc<span class="_ _2"></span>hwałą Rad<span class="_ _2"></span>y Polskie<span class="_ _2"></span>j Agencji Nadzoru A<span class="_ _2"></span>udytowego nr 3<span class="_ _2"></span>8/I/20<span class="_ _2"></span>22 z dnia 15 l<span class="_ _2"></span>istopada 202<span class="_ _2"></span>2 </div><div class="t m0 x0 h2 y5f ff1 fs0 fc0 sc0 ls0 ws0">r., <span class="_ _2"></span>który wymag<span class="_ _2"></span>a od<span class="_ _2"></span> fi<span class="_ _2"></span>rmy <span class="_ _2"></span>zaproj<span class="_ _2"></span>ektowania<span class="_ _2"></span>, wd<span class="_ _2"></span>rożenia<span class="_ _2"></span> i <span class="_ _2"></span>działania<span class="_ _2"></span> s<span class="_ _2"></span>ystemu z<span class="_ _2"></span>arządzania<span class="_ _2"></span> <span class="_ _2"></span>jakością,<span class="_ _2"></span> w<span class="_ _2"></span> tym </div><div class="t m0 x0 h2 y60 ff1 fs0 fc0 sc0 ls0 ws0">polityk <span class="_ _f"> </span>i <span class="_ _f"> </span>procedur <span class="_ _f"> </span>dotyczącyc<span class="_ _2"></span>h <span class="_ _d"> </span>zgodności<span class="_ _2"></span> <span class="_ _f"> </span>z <span class="_ _f"> </span>wymogam<span class="_ _2"></span>i <span class="_ _f"> </span>etycznymi, <span class="_ _d"> </span>s<span class="_ _2"></span>tandardami <span class="_ _f"> </span>zaw<span class="_ _2"></span>odowymi  </div><div class="t m0 x0 h2 y61 ff1 fs0 fc0 sc0 ls0 ws0">oraz obowiązu<span class="_ _2"></span>jącymi wym<span class="_ _2"></span>ogami <span class="_ _2"></span>prawnymi i regulacy<span class="_ _2"></span>jnymi.<span class="_ _2"></span> </div><div class="t m0 x0 h2 y62 ff1 fs0 fc0 sc0 ls0 ws0">Uważamy, <span class="_ _14"> </span>że <span class="_ _14"> </span>uzyskane <span class="_ _14"> </span>przez <span class="_ _14"> </span>nas <span class="_ _b"> </span>do<span class="_ _2"></span>wody <span class="_ _b"> </span>s<span class="_ _2"></span>ą <span class="_ _b"> </span>w<span class="_ _2"></span>ystar<span class="_ _2"></span>czające <span class="_ _14"> </span>i <span class="_ _b"> </span>odpow<span class="_ _2"></span>iednie,<span class="_ _2"></span> <span class="_ _14"> </span>aby <span class="_ _b"> </span>zapew<span class="_ _2"></span>nić <span class="_ _14"> </span>podstawę <span class="_ _2"></span> </div><div class="t m0 x0 h2 y63 ff1 fs0 fc0 sc0 ls0 ws0">dla naszej opinii<span class="_ _2"></span> z przepro<span class="_ _2"></span>wadzone<span class="_ _2"></span>j usługi at<span class="_ _2"></span>estacyjn<span class="_ _2"></span>ej dającej ogr<span class="_ _2"></span>aniczoną pe<span class="_ _2"></span>wność. </div><div class="t m0 x0 he y64 ff2 fs0 fc0 sc0 ls0 ws0">Odpowiedzialność<span class="_ _2"></span> za Spra<span class="_ _2"></span>wozdaw<span class="_ _2"></span>czość z<span class="_ _2"></span>równoważoneg<span class="_ _2"></span>o rozwoju <span class="_ _2"></span> </div><div class="t m0 x0 h2 y65 ff1 fs0 fc0 sc0 ls0 ws0">Zarząd Jednos<span class="_ _2"></span>tki dominują<span class="_ _2"></span>cej jest odpo<span class="_ _2"></span>wiedzial<span class="_ _2"></span>ny za: </div><div class="t m0 x17 h2 y66 ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _a"> </span><span class="ff1">sporządzenie  Sprawo<span class="_ _2"></span>zdawczości  zrównoważon<span class="_ _2"></span>ego  rozwoju  zgodnie  z <span class="_ _7"> </span>Rozdz<span class="_ _2"></span>iałem  6c <span class="_ _7"> </span>Ustaw<span class="_ _2"></span>y  </span></span></div><div class="t m0 x12 h2 y67 ff1 fs0 fc0 sc0 ls0 ws0">o rachunkowoś<span class="_ _2"></span>ci, w <span class="_ _2"></span>tym ESRS,  </div><div class="t m0 x17 h2 y68 ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _a"> </span><span class="ff1">przeprowa<span class="_ _2"></span>dzenie Proces<span class="_ _2"></span>u oceny istotno<span class="_ _2"></span>ści zgod<span class="_ _2"></span>nie z ESRS,<span class="_ _2"></span> </span></span></div><div class="t m0 x17 h2 y69 ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _a"> </span><span class="ff1">sporządzenie <span class="_ _8"> </span>Sprawozdaw<span class="_ _2"></span>czości <span class="_ _8"> </span>zrównoważo<span class="_ _2"></span>nego <span class="_ _8"> </span>rozwoju  zg<span class="_ _2"></span>odnie <span class="_ _8"> </span>z  a<span class="_ _2"></span>rt. <span class="_ _8"> </span>8  rozporzą<span class="_ _2"></span>dzenia </span></span></div><div class="t m0 x12 h2 y6a ff1 fs0 fc0 sc0 ls0 ws0">Parlamentu <span class="_ _4"></span>Europejski<span class="_ _2"></span>ego <span class="_ _4"></span>i <span class="_ _4"></span>Rady <span class="_ _15"></span>(UE) <span class="_ _4"></span>202<span class="_ _2"></span>0/852 <span class="_ _4"></span>z <span class="_ _15"></span>dnia <span class="_ _4"></span>18 <span class="_ _4"></span>czerwca <span class="_ _15"></span>20<span class="_ _2"></span>20 <span class="_ _4"></span>r. <span class="_ _15"></span>w<span class="_ _2"></span> <span class="_ _15"></span>spra<span class="_ _2"></span>wie <span class="_ _15"></span>usta<span class="_ _2"></span>nowienia<span class="_ _2"></span> </div><div class="t m0 x12 h2 y6b ff1 fs0 fc0 sc0 ls0 ws0">ram ułatwiającyc<span class="_ _2"></span>h zrówno<span class="_ _2"></span>ważone inwes<span class="_ _2"></span>tycje, zm<span class="_ _2"></span>ienia<span class="_ _2"></span>jącego rozporząd<span class="_ _2"></span>zenie (UE) <span class="_ _2"></span>2019/<span class="_ _2"></span>2088, </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 x0 y3c w14 hf" alt="" /><div class="t m0 x0 h7 y3d ff3 fs0 fc0 sc0 ls0 ws0"> <span class="_ _12"> </span> <span class="_ _12"> </span> </div><div class="t m0 x18 h2 y3e ff1 fs0 fc0 sc0 ls0 ws0">3 </div><div class="c x19 y14 w15 h10"><div class="t m0 x3 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x17 h2 y6c ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _a"> </span><span class="ff1">zaprojektowani<span class="_ _2"></span>e, <span class="_ _b"> </span>wdro<span class="_ _2"></span>żenie <span class="_ _b"> </span>i <span class="_ _14"> </span>utrzym<span class="_ _0"></span>ywa<span class="_ _2"></span>nie <span class="_ _b"> </span>taki<span class="_ _2"></span>ej <span class="_ _b"> </span>kontroli<span class="_ _2"></span> <span class="_ _b"> </span>wewnętrznej, <span class="_ _14"> </span>którą <span class="_ _b"> </span>Zarząd <span class="_ _b"> </span>uzna <span class="_ _2"></span> </span></span></div><div class="t m0 x12 h2 y6d ff1 fs0 fc0 sc0 ls0 ws0">za <span class="_ _4"></span>niezbędną d<span class="_ _4"></span>o<span class="_ _2"></span> <span class="_ _4"></span>sporząd<span class="_ _2"></span>zenia <span class="_ _4"></span>Sprawo<span class="_ _2"></span>zdawc<span class="_ _2"></span>zości <span class="_ _4"></span>zrównoważoneg<span class="_ _2"></span>o <span class="_ _0"></span>rozwoju <span class="_ _4"></span>zgodni<span class="_ _2"></span>e <span class="_ _4"></span>z <span class="_ _4"></span>Rozd<span class="_ _2"></span>ziałem </div><div class="t m0 x12 h2 y6e ff1 fs0 fc0 sc0 ls0 ws0">6c <span class="_ _3"></span>Us<span class="_ _2"></span>tawy <span class="_ _3"></span>o <span class="_ _1"></span>rachunkowości, <span class="_ _1"></span>w <span class="_ _3"></span>tym <span class="_ _3"></span>ESRS <span class="_ _3"></span>ora<span class="_ _2"></span>z <span class="_ _3"></span>art.<span class="_ _2"></span> <span class="_ _3"></span>8 <span class="_ _3"></span>rozpo<span class="_ _2"></span>rządzenia <span class="_ _1"></span>Parlamentu <span class="_ _3"></span>Euro<span class="_ _2"></span>pejskiego<span class="_ _2"></span>  </div><div class="t m0 x12 h2 y6f ff1 fs0 fc0 sc0 ls0 ws0">i <span class="_ _9"> </span>Rady <span class="_ _b"> </span>(UE) <span class="_ _9"> </span>2<span class="_ _2"></span>020<span class="_ _2"></span>/852 <span class="_ _9"> </span>z<span class="_ _2"></span> <span class="_ _9"> </span>dnia <span class="_ _9"> </span>18<span class="_ _2"></span> <span class="_ _9"> </span>cz<span class="_ _2"></span>erwca <span class="_ _9"> </span>20<span class="_ _2"></span>20 <span class="_ _9"> </span>r. <span class="_ _b"> </span>w <span class="_ _b"> </span>sprawie <span class="_ _b"> </span>ustanow<span class="_ _2"></span>ienia <span class="_ _b"> </span>ram <span class="_ _9"> </span>ułatw<span class="_ _2"></span>iających </div><div class="t m0 x12 h2 y70 ff1 fs0 fc0 sc0 ls0 ws0">zrównoważo<span class="_ _2"></span>ne <span class="_ _9"> </span>i<span class="_ _2"></span>nwestyc<span class="_ _2"></span>je, <span class="_ _b"> </span>zmieniająceg<span class="_ _2"></span>o <span class="_ _b"> </span>rozpo<span class="_ _2"></span>rządzenie <span class="_ _b"> </span>(U<span class="_ _2"></span>E) <span class="_ _b"> </span>2019/<span class="_ _2"></span>2088, <span class="_ _b"> </span>która <span class="_ _b"> </span>nie <span class="_ _b"> </span>zawie<span class="_ _2"></span>ra </div><div class="t m0 x12 h2 y71 ff1 fs0 fc0 sc0 ls0 ws0">istotnych znieks<span class="_ _2"></span>ztałceń, niezależnie<span class="_ _2"></span> od tego, czy zost<span class="_ _2"></span>ały spowodow<span class="_ _2"></span>ane oszustwem<span class="_ _2"></span>, czy błędem,  </div><div class="t m0 x0 h2 y72 ff1 fs0 fc0 sc0 ls0 ws0">w <span class="_ _1"></span>tym <span class="_ _1"></span>Za<span class="_ _2"></span>rząd <span class="_ _1"></span>Jed<span class="_ _2"></span>nostki<span class="_ _2"></span> <span class="_ _1"></span>dominującej<span class="_ _2"></span> <span class="_ _1"></span>jest <span class="_ _1"></span>o<span class="_ _2"></span>dpowied<span class="_ _2"></span>zialny <span class="_ _1"></span>za<span class="_ _2"></span> <span class="_ _1"></span>opracowani<span class="_ _2"></span>e <span class="_ _1"></span>i<span class="_ _2"></span> <span class="_ _1"></span>wdro<span class="_ _2"></span>żenie <span class="_ _1"></span>Proces<span class="_ _2"></span>u <span class="_ _1"></span>oceny<span class="_ _2"></span> </div><div class="t m0 x0 h2 y73 ff1 fs0 fc0 sc0 ls0 ws0">istotnoś<span class="_ _2"></span>ci <span class="_ _13"> </span>ora<span class="_ _2"></span>z <span class="_ _13"> </span>za <span class="_ _13"> </span>przedst<span class="_ _2"></span>awienie <span class="_ _13"> </span>tego <span class="_ _16"> </span>procesu <span class="_ _13"> </span>w<span class="_ _2"></span> <span class="_ _13"> </span>Sprawozda<span class="_ _2"></span>wczości <span class="_ _16"> </span>zrównoważonego<span class="_ _2"></span> <span class="_ _13"> </span>rozwoju.<span class="_ _2"></span> </div><div class="t m0 x0 h2 y74 ff1 fs0 fc0 sc0 ls0 ws0">Odpowiedzial<span class="_ _2"></span>ność ta o<span class="_ _2"></span>bejmuje: </div><div class="t m0 x17 h2 y75 ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _a"> </span><span class="ff1">zrozumienie <span class="_ _1"></span>kontekstu, <span class="_ _1"></span>w <span class="_ _3"></span>którym <span class="_ _3"></span>p<span class="_ _2"></span>rowadzone <span class="_ _1"></span>są <span class="_ _3"></span>dzia<span class="_ _2"></span>ł<span class="_ _2"></span>ania <span class="_ _3"></span>i <span class="_ _3"></span>relacje<span class="_ _2"></span> <span class="_ _3"></span>bizneso<span class="_ _2"></span>we <span class="_ _3"></span>Gr<span class="_ _2"></span>upy, <span class="_ _3"></span>a <span class="_ _3"></span>t<span class="_ _2"></span>akże </span></span></div><div class="t m0 x12 h2 y76 ff1 fs0 fc0 sc0 ls0 ws0">zrozumienie i<span class="_ _2"></span>nteresariusz<span class="_ _2"></span>y, na któ<span class="_ _2"></span>rych Grupa ma wpł<span class="_ _2"></span>yw; </div><div class="t m0 x17 h2 y77 ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _a"> </span><span class="ff1">identyfikac<span class="_ _2"></span>ję <span class="_ _3"></span>fak<span class="_ _2"></span>tycznego <span class="_ _1"></span>i <span class="_ _1"></span>potencjalnego <span class="_ _1"></span>wpływu <span class="_ _1"></span>(zarówno <span class="_ _1"></span>negatyw<span class="_ _2"></span>nego, <span class="_ _1"></span>jak <span class="_ _3"></span>i <span class="_ _1"></span>pozytywnego)<span class="_ _2"></span> </span></span></div><div class="t m0 x12 h2 y78 ff1 fs0 fc0 sc0 ls0 ws0">związanego  z  kwestiami  zrów<span class="_ _2"></span>noważonego<span class="_ _2"></span>  rozwoju,  a  także  ryzyk  i  szans,  które  wpływają  </div><div class="t m0 x12 h2 y79 ff1 fs0 fc0 sc0 ls0 ws0">lub <span class="_ _0"></span>można racjona<span class="_ _2"></span>lnie <span class="_ _0"></span>oc<span class="_ _2"></span>zekiwać, że wpłyną <span class="_ _0"></span>na sytuację finansową jednostki, wyniki finansowe,<span class="_ _2"></span> </div><div class="t m0 x12 h2 y7a ff1 fs0 fc0 sc0 ls0 ws0">przepływy <span class="_ _4"></span>pienię<span class="_ _2"></span>żne, <span class="_ _4"></span>do<span class="_ _2"></span>stęp <span class="_ _4"></span>do <span class="_ _4"></span>f<span class="_ _2"></span>inansowania lub <span class="_ _4"></span>koszt <span class="_ _4"></span>kapitału <span class="_ _0"></span>w <span class="_ _4"></span>perspektywie <span class="_ _4"></span>kr<span class="_ _2"></span>ótko-, <span class="_ _4"></span>ś<span class="_ _2"></span>rednio- </div><div class="t m0 x12 h2 y7b ff1 fs0 fc0 sc0 ls0 ws0">lub długotermino<span class="_ _2"></span>wej; </div><div class="t m0 x17 h2 y7c ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _a"> </span><span class="ff1">ocenę <span class="_ _f"> </span>istotności<span class="_ _2"></span> <span class="_ _f"> </span>zid<span class="_ _2"></span>entyfi<span class="_ _2"></span>kowa<span class="_ _2"></span>nych <span class="_ _d"> </span>wpływ<span class="_ _2"></span>ów, <span class="_ _17"> </span>ryzyk <span class="_ _f"> </span>i <span class="_ _f"> </span>s<span class="_ _2"></span>zans <span class="_ _f"> </span>związa<span class="_ _2"></span>nych <span class="_ _17"> </span>z <span class="_ _f"> </span>kwestiam<span class="_ _2"></span>i </span></span></div><div class="t m0 x12 h2 y7d ff1 fs0 fc0 sc0 ls0 ws0">zrównoważo<span class="_ _2"></span>nego rozwoj<span class="_ _2"></span>u poprzez wybó<span class="_ _2"></span>r i zasto<span class="_ _2"></span>sowanie odpowie<span class="_ _2"></span>dnich prog<span class="_ _2"></span>ów;  </div><div class="t m0 x17 h2 y7e ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _a"> </span><span class="ff1">przyjęcie zało<span class="_ _2"></span>żeń, które są r<span class="_ _2"></span>acjonalne w<span class="_ _2"></span> danych o<span class="_ _2"></span>kolicznościach.<span class="_ _2"></span> </span></span></div><div class="t m0 x0 h2 y26 ff1 fs0 fc0 sc0 ls0 ws0">Zarząd <span class="_ _9"> </span>Jednostki <span class="_ _9"> </span>dominującej <span class="_ _9"> </span>jest <span class="_ _9"> </span>odpowiedzial<span class="_ _2"></span>ny <span class="_ _1"></span>tak<span class="_ _2"></span>że <span class="_ _1"></span>z<span class="_ _2"></span>a <span class="_ _9"> </span>wybór <span class="_ _1"></span>i <span class="_ _9"> </span>stos<span class="_ _2"></span>owanie <span class="_ _9"> </span>odpowiednich <span class="_ _9"> </span>metod </div><div class="t m0 x0 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0">raportowania<span class="_ _2"></span> <span class="_ _1"></span>kwestii<span class="_ _2"></span> <span class="_ _1"></span>zró<span class="_ _2"></span>wnoważonego <span class="_ _9"> </span>rozwoju <span class="_ _1"></span>oraz<span class="_ _2"></span> <span class="_ _1"></span>us<span class="_ _2"></span>talania <span class="_ _9"> </span>szacunków <span class="_ _1"></span>l<span class="_ _2"></span>ub <span class="_ _1"></span>sporząd<span class="_ _2"></span>zania <span class="_ _1"></span>i<span class="_ _2"></span>nformacji<span class="_ _2"></span> </div><div class="t m0 x0 h2 y7f ff1 fs0 fc0 sc0 ls0 ws0">dotyczących przysz<span class="_ _2"></span>łości w poszczególnych ujawnieni<span class="_ _2"></span>ach w Sprawozdawczoś<span class="_ _2"></span>ci zrównoważonego ro<span class="_ _2"></span>zwoju, </div><div class="t m0 x0 h2 y80 ff1 fs0 fc0 sc0 ls0 ws0">które są racjo<span class="_ _2"></span>nalne w <span class="_ _2"></span>danych okoliczno<span class="_ _2"></span>ściach.<span class="_ _2"></span> </div><div class="t m0 x0 h2 y81 ff1 fs0 fc0 sc0 ls0 ws0">Rada Nadzorcza Jednostki dominującej jest odpowiedzia<span class="_ _2"></span>lna za n<span class="_ _0"></span>adzorow<span class="_ _2"></span>anie procesu Sprawozdawczoś<span class="_ _2"></span>ci </div><div class="t m0 x0 h2 y82 ff1 fs0 fc0 sc0 ls0 ws0">zrównoważo<span class="_ _2"></span>nego rozwoj<span class="_ _2"></span>u Grupy. </div><div class="t m0 x0 he y83 ff2 fs0 fc0 sc0 ls0 ws0">Nieodłączne <span class="_ _10"> </span>og<span class="_ _2"></span>raniczen<span class="_ _2"></span>ia <span class="_ _11"> </span>przy<span class="_ _2"></span> <span class="_ _10"> </span>sporządzaniu<span class="_ _2"></span> <span class="_ _10"> </span>Sprawoz<span class="_ _2"></span>dawczośc<span class="_ _2"></span>i <span class="_ _10"> </span>zrównoważonego <span class="_ _18"> </span>rozwoju <span class="_ _2"></span> </div><div class="t m0 x0 he y84 ff2 fs0 fc0 sc0 ls0 ws0">oraz pomiarze<span class="_ _2"></span> i ocenie za<span class="_ _2"></span>gadnień z nią<span class="_ _2"></span> związ<span class="_ _2"></span>anych </div><div class="t m0 x0 h2 y85 ff1 fs0 fc0 sc0 ls0 ws0">Istnieją <span class="_ _7"> </span>nieodłączn<span class="_ _2"></span>e <span class="_ _14"> </span>ogra<span class="_ _2"></span>niczenia <span class="_ _7"> </span>dotycząc<span class="_ _2"></span>e <span class="_ _14"> </span>po<span class="_ _2"></span>miaru <span class="_ _7"> </span>lub <span class="_ _7"> </span>oceny <span class="_ _7"> </span>Sprawozdawczoś<span class="_ _2"></span>ci <span class="_ _7"> </span>zrównoważon<span class="_ _2"></span>ego </div><div class="t m0 x0 h2 y86 ff1 fs0 fc0 sc0 ls0 ws0">rozwoju podlegaj<span class="_ _2"></span>ącej ates<span class="_ _2"></span>ta<span class="_ _2"></span>cji dającej ogra<span class="_ _2"></span>niczoną pewno<span class="_ _2"></span>ść, któr<span class="_ _2"></span>e został<span class="_ _2"></span>y przedstawio<span class="_ _2"></span>ne poniżej<span class="_ _2"></span>:  </div><div class="t m0 x17 h2 y87 ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _a"> </span><span class="ff1">Raportując i<span class="_ _2"></span>nformac<span class="_ _2"></span>je dotyczące <span class="_ _2"></span>przys<span class="_ _2"></span>złości <span class="_ _2"></span>zgodnie z <span class="_ _2"></span>ESRS, <span class="_ _2"></span>Zarząd Jed<span class="_ _2"></span>nostki<span class="_ _2"></span> do<span class="_ _2"></span>minującej <span class="_ _2"></span>jest </span></span></div><div class="t m0 x12 h2 y88 ff1 fs0 fc0 sc0 ls0 ws0">zobowiązany <span class="_ _9"> </span>do <span class="_ _9"> </span>p<span class="_ _2"></span>rzygoto<span class="_ _2"></span>wania <span class="_ _9"> </span>inf<span class="_ _2"></span>ormacji <span class="_ _9"> </span>doty<span class="_ _2"></span>czących <span class="_ _b"> </span>przyszłości <span class="_ _9"> </span>na<span class="_ _2"></span> <span class="_ _9"> </span>podstaw<span class="_ _2"></span>ie <span class="_ _9"> </span>ujawnionyc<span class="_ _2"></span>h </div><div class="t m0 x12 h2 y89 ff1 fs0 fc0 sc0 ls0 ws0">założeń dotyczący<span class="_ _2"></span>ch zda<span class="_ _2"></span>rzeń, któr<span class="_ _2"></span>e mogą <span class="_ _2"></span>wystąpić<span class="_ _2"></span> w przys<span class="_ _2"></span>złości i mo<span class="_ _2"></span>żliwych<span class="_ _2"></span> przyszłych <span class="_ _2"></span>działań<span class="_ _2"></span> </div><div class="t m0 x12 h2 y8a ff1 fs0 fc0 sc0 ls0 ws0">Spółki. <span class="_ _5"> </span>Rzeczywisty <span class="_ _6"> </span>wy<span class="_ _2"></span>nik <span class="_ _6"> </span>moż<span class="_ _2"></span>e <span class="_ _6"> </span>być <span class="_ _6"> </span>i<span class="_ _2"></span>nny, <span class="_ _5"> </span>poniew<span class="_ _2"></span>aż <span class="_ _6"> </span>przewid<span class="_ _2"></span>ywane <span class="_ _5"> </span>zdarzenia <span class="_ _6"> </span>c<span class="_ _2"></span>zęsto <span class="_ _6"> </span>nie<span class="_ _2"></span> </div><div class="t m0 x12 h2 y8b ff1 fs0 fc0 sc0 ls0 ws0">następują <span class="_ _2"></span>zgodnie z oc<span class="_ _2"></span>zekiwani<span class="_ _2"></span>ami.  </div><div class="t m0 x17 h2 y8c ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _a"> </span><span class="ff1">Przy <span class="_ _8"> </span>określan<span class="_ _2"></span>iu <span class="_ _8"> </span>ujawnień<span class="_ _2"></span> <span class="_ _8"> </span>w <span class="_ _8"> </span>Sprawozdawczoś<span class="_ _2"></span>ci <span class="_ _8"> </span>zrów<span class="_ _2"></span>noważonego <span class="_ _8"> </span>ro<span class="_ _2"></span>zwoju <span class="_ _8"> </span>Za<span class="_ _2"></span>rząd  J<span class="_ _2"></span>edno<span class="_ _2"></span>stki </span></span></div><div class="t m0 x12 h2 y8d ff1 fs0 fc0 sc0 ls0 ws0">dominującej  i<span class="_ _2"></span>nterpretu<span class="_ _2"></span>je  niezdefiniowan<span class="_ _2"></span>e  po<span class="_ _2"></span>jęcia  prawne  i <span class="_ _8"> </span>inne  pojęcia. <span class="_ _8"> </span>Niezdefiniowane </div><div class="t m0 x12 h2 y8e ff1 fs0 fc0 sc0 ls0 ws0">pojęcia <span class="_ _b"> </span>prawne <span class="_ _b"> </span>i <span class="_ _b"> </span>in<span class="_ _2"></span>ne <span class="_ _9"> </span>poj<span class="_ _2"></span>ęcia <span class="_ _b"> </span>mog<span class="_ _2"></span>ą <span class="_ _9"> </span>być <span class="_ _b"> </span>int<span class="_ _2"></span>erpretowane <span class="_ _b"> </span>w <span class="_ _b"> </span>ró<span class="_ _2"></span>żny <span class="_ _b"> </span>sposób,<span class="_ _2"></span> <span class="_ _9"> </span>w<span class="_ _2"></span> <span class="_ _9"> </span>tym <span class="_ _b"> </span>w <span class="_ _b"> </span>zakr<span class="_ _2"></span>esie </div><div class="t m0 x12 h2 y8f ff1 fs0 fc0 sc0 ls0 ws0">zgodności ich i<span class="_ _2"></span>nterpretacji<span class="_ _2"></span> z prawem, a <span class="_ _2"></span>zatem są pod<span class="_ _2"></span>dane nie<span class="_ _2"></span>pewności<span class="_ _2"></span>. </div><div class="t m0 x0 he y90 ff2 fs0 fc0 sc0 ls0 ws0">Odpowiedzialność<span class="_ _2"></span> biegł<span class="_ _2"></span>ego rewi<span class="_ _2"></span>denta atest<span class="_ _2"></span>acji sprawozd<span class="_ _2"></span>awczości <span class="_ _2"></span>zrównoważon<span class="_ _2"></span>ego roz<span class="_ _2"></span>woju  </div><div class="t m0 x0 h2 y91 ff1 fs0 fc0 sc0 ls0 ws0">Naszymi <span class="_ _8"> </span>cel<span class="_ _2"></span>ami <span class="_ _8"> </span>s<span class="_ _2"></span>ą <span class="_ _8"> </span>zaplanowanie <span class="_ _8"> </span>i <span class="_ _6"> </span>wykonanie <span class="_ _6"> </span>usługi <span class="_ _8"> </span>ates<span class="_ _2"></span>tacji <span class="_ _8"> </span>sprawo<span class="_ _2"></span>zdawczości <span class="_ _6"> </span>zrównoważonego<span class="_ _2"></span> </div><div class="t m0 x0 h2 y92 ff1 fs0 fc0 sc0 ls0 ws0">rozwoju <span class="_ _4"></span>w <span class="_ _4"></span>taki<span class="_ _2"></span> <span class="_ _4"></span>sposób, <span class="_ _4"></span>a<span class="_ _2"></span>by <span class="_ _15"></span>uzyskać <span class="_ _4"></span>ogr<span class="_ _2"></span>aniczoną <span class="_ _4"></span>pewno<span class="_ _2"></span>ść, <span class="_ _4"></span>że <span class="_ _4"></span>Sprawozdaw<span class="_ _2"></span>czość <span class="_ _4"></span>zr<span class="_ _2"></span>ównoważoneg<span class="_ _2"></span>o <span class="_ _4"></span>rozwoju </div><div class="t m0 x0 h2 y93 ff1 fs0 fc0 sc0 ls0 ws0">nie <span class="_ _8"> </span>zaw<span class="_ _2"></span>iera <span class="_ _6"> </span>istotnych<span class="_ _2"></span> <span class="_ _6"> </span>znieks<span class="_ _2"></span>ztałceń <span class="_ _6"> </span>niezale<span class="_ _2"></span>żenie <span class="_ _6"> </span>od <span class="_ _8"> </span>tego,<span class="_ _2"></span> <span class="_ _8"> </span>c<span class="_ _2"></span>zy <span class="_ _6"> </span>został<span class="_ _2"></span>y <span class="_ _8"> </span>spo<span class="_ _2"></span>wodow<span class="_ _2"></span>ane <span class="_ _8"> </span>os<span class="_ _2"></span>zustwem, <span class="_ _2"></span> </div><div class="t m0 x0 h2 y94 ff1 fs0 fc0 sc0 ls0 ws0">czy <span class="_ _9"> </span>błę<span class="_ _2"></span>dem <span class="_ _9"> </span>i<span class="_ _2"></span> <span class="_ _9"> </span>wy<span class="_ _2"></span>danie <span class="_ _9"> </span>s<span class="_ _2"></span>prawozdania<span class="_ _2"></span> <span class="_ _b"> </span>z <span class="_ _b"> </span>atestacji <span class="_ _b"> </span>sprawoz<span class="_ _2"></span>dawczości <span class="_ _b"> </span>zrównow<span class="_ _2"></span>ażonego<span class="_ _2"></span> <span class="_ _b"> </span>rozwoju <span class="_ _b"> </span>dającej </div><div class="t m0 x0 h2 y95 ff1 fs0 fc0 sc0 ls0 ws0">ograniczoną <span class="_ _3"></span>pewno<span class="_ _2"></span>ść, <span class="_ _3"></span>które <span class="_ _3"></span>zawi<span class="_ _2"></span>era <span class="_ _3"></span>naszą <span class="_ _3"></span>opinię. <span class="_ _3"></span>Zn<span class="_ _2"></span>iekształcenia <span class="_ _3"></span>mog<span class="_ _2"></span>ą <span class="_ _3"></span>wynika<span class="_ _2"></span>ć <span class="_ _3"></span>z <span class="_ _3"></span>oszustwa <span class="_ _3"></span>lub <span class="_ _3"></span>błędu  </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 x0 y3c w14 hf" alt="" /><div class="t m0 x0 h7 y3d ff3 fs0 fc0 sc0 ls0 ws0"> <span class="_ _12"> </span> <span class="_ _12"> </span> </div><div class="t m0 x18 h2 y3e ff1 fs0 fc0 sc0 ls0 ws0">4 </div><div class="c x19 y14 w15 h10"><div class="t m0 x3 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x0 h2 y3f ff1 fs0 fc0 sc0 ls0 ws0">i <span class="_ _0"></span>są <span class="_ _4"></span>uz<span class="_ _2"></span>nawane za <span class="_ _4"></span>istotne,<span class="_ _2"></span> jeśli <span class="_ _4"></span>mo<span class="_ _2"></span>żna <span class="_ _4"></span>racj<span class="_ _2"></span>onalnie oczekiwać, że <span class="_ _4"></span>pojedync<span class="_ _2"></span>zo <span class="_ _4"></span>l<span class="_ _2"></span>ub łącznie <span class="_ _4"></span>mo<span class="_ _2"></span>głyby <span class="_ _4"></span>w<span class="_ _2"></span>pły<span class="_ _2"></span>nąć </div><div class="t m0 x0 h2 y96 ff1 fs0 fc0 sc0 ls0 ws0">na decyzje <span class="_ _2"></span>użytkowników<span class="_ _2"></span> podjęte na <span class="_ _2"></span>podstawie t<span class="_ _2"></span>ej Sprawozdaw<span class="_ _2"></span>czości zrów<span class="_ _2"></span>noważ<span class="_ _2"></span>onego rozwoj<span class="_ _2"></span>u.  </div><div class="t m0 x0 h2 y97 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _1"></span>ramach <span class="_ _1"></span>us<span class="_ _2"></span>ługi <span class="_ _1"></span>ates<span class="_ _2"></span>tacji <span class="_ _1"></span>s<span class="_ _2"></span>prawozdawczoś<span class="_ _2"></span>ci <span class="_ _1"></span>zrów<span class="_ _2"></span>noważonego <span class="_ _9"> </span>rozwoju <span class="_ _1"></span>dającej <span class="_ _1"></span>o<span class="_ _2"></span>graniczoną <span class="_ _9"> </span>pewność, </div><div class="t m0 x0 h2 y98 ff1 fs0 fc0 sc0 ls0 ws0">przeprowa<span class="_ _2"></span>dzonej <span class="_ _5"> </span>zgodnie<span class="_ _2"></span> <span class="_ _5"> </span>z <span class="_ _5"> </span>KSUA<span class="_ _2"></span> <span class="_ _5"> </span>300<span class="_ _2"></span>2PL, <span class="_ _5"> </span>stos<span class="_ _2"></span>ujemy <span class="_ _5"> </span>zawo<span class="_ _2"></span>dowy <span class="_ _5"> </span>os<span class="_ _2"></span>ąd <span class="_ _5"> </span>i <span class="_ _5"> </span>zacho<span class="_ _2"></span>wujemy <span class="_ _5"> </span>zawodo<span class="_ _2"></span>wy </div><div class="t m0 x0 h2 y99 ff1 fs0 fc0 sc0 ls0 ws0">sceptycyzm pr<span class="_ _2"></span>zez cały cz<span class="_ _2"></span>as trwania usług<span class="_ _2"></span>i.  </div><div class="t m0 x0 h2 y9a ff1 fs0 fc0 sc0 ls0 ws0">Nasza <span class="_ _8"> </span>odpowiedzial<span class="_ _2"></span>ność <span class="_ _8"> </span>w <span class="_ _8"> </span>odniesieniu <span class="_ _8"> </span>do  S<span class="_ _2"></span>prawo<span class="_ _2"></span>zdawczoś<span class="_ _2"></span>ci <span class="_ _8"> </span>zrównoważone<span class="_ _2"></span>go <span class="_ _8"> </span>rozwoju <span class="_ _8"> </span>w <span class="_ _8"> </span>związku  </div><div class="t m0 x0 h2 y9b ff1 fs0 fc0 sc0 ls0 ws0">z Procesem oc<span class="_ _2"></span>eny isto<span class="_ _2"></span>tności obejmu<span class="_ _2"></span>je: </div><div class="t m0 x17 h2 y9c ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _a"> </span><span class="ff1">uzyskanie <span class="_ _3"></span>zrozumienia <span class="_ _3"></span>Procesu <span class="_ _3"></span>oceny <span class="_ _2"></span>istotno<span class="_ _2"></span>ści <span class="_ _3"></span>wyłącznie <span class="_ _3"></span>w <span class="_ _2"></span>celu <span class="_ _3"></span>oceny <span class="_ _3"></span>jego <span class="_ _2"></span>zg<span class="_ _2"></span>odności <span class="_ _3"></span>z <span class="_ _2"></span>ESRS, <span class="_ _2"></span> </span></span></div><div class="t m0 x12 h2 y9d ff1 fs0 fc0 sc0 ls0 ws0">a nie w celu wy<span class="_ _2"></span>rażenia opini<span class="_ _2"></span>i na temat s<span class="_ _2"></span>kuteczności P<span class="_ _2"></span>rocesu, w tym <span class="_ _2"></span>jego wy<span class="_ _2"></span>niku,<span class="_ _2"></span> </div><div class="t m0 x17 h2 y9e ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _a"> </span><span class="ff1">zaprojektowani<span class="_ _2"></span>e <span class="_ _1"></span>i <span class="_ _1"></span>wykonani<span class="_ _2"></span>e <span class="_ _1"></span>procedur <span class="_ _1"></span>w <span class="_ _1"></span>celu <span class="_ _1"></span>oc<span class="_ _2"></span>eny, <span class="_ _1"></span>czy <span class="_ _1"></span>Proces <span class="_ _1"></span>oceny<span class="_ _2"></span> <span class="_ _1"></span>isto<span class="_ _2"></span>tności <span class="_ _1"></span>jest <span class="_ _1"></span>zgodny <span class="_ _2"></span> </span></span></div><div class="t m0 x12 h2 y9f ff1 fs0 fc0 sc0 ls0 ws0">z opisem t<span class="_ _2"></span>ego procesu p<span class="_ _2"></span>rzedsta<span class="_ _2"></span>wionym w Sprawo<span class="_ _2"></span>zdaw<span class="_ _2"></span>czości zrówno<span class="_ _2"></span>ważonego rozw<span class="_ _2"></span>oju.  </div><div class="t m0 x0 h2 ya0 ff1 fs0 fc0 sc0 ls0 ws0">Nasze pozos<span class="_ _2"></span>tałe obowi<span class="_ _2"></span>ązki w odniesi<span class="_ _2"></span>eniu do Spraw<span class="_ _2"></span>ozdaw<span class="_ _2"></span>czości zrównowa<span class="_ _2"></span>żonego <span class="_ _2"></span>rozwoju obe<span class="_ _2"></span>jmują: </div><div class="t m0 x17 h2 ya1 ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _a"> </span><span class="ff1">uzyskanie <span class="_ _7"> </span>zrozumienia <span class="_ _14"> </span>ś<span class="_ _2"></span>rodo<span class="_ _2"></span>wiska <span class="_ _14"> </span>k<span class="_ _2"></span>ontroli <span class="_ _14"> </span>jednost<span class="_ _2"></span>ki, <span class="_ _7"> </span>procesów <span class="_ _14"> </span>i<span class="_ _2"></span> <span class="_ _14"> </span>systemów<span class="_ _2"></span> <span class="_ _14"> </span>in<span class="_ _2"></span>formatycznych </span></span></div><div class="t m0 x12 h2 ya2 ff1 fs0 fc0 sc0 ls0 ws0">mających  znaczeni<span class="_ _2"></span>e  dla  sporządzenia  Sprawozdawc<span class="_ _2"></span>zości  zrównoważo<span class="_ _2"></span>nego  rozwoju,  al<span class="_ _2"></span>e  nie </div><div class="t m0 x12 h2 ya3 ff1 fs0 fc0 sc0 ls0 ws0">obejmują <span class="_ _8"> </span>oceny <span class="_ _6"> </span>zaprojek<span class="_ _2"></span>towania <span class="_ _6"> </span>poszczególnyc<span class="_ _2"></span>h <span class="_ _8"> </span>kontrol<span class="_ _2"></span>i, <span class="_ _8"> </span>ani <span class="_ _6"> </span>uzyskania <span class="_ _8"> </span>dowodó<span class="_ _2"></span>w <span class="_ _8"> </span>na <span class="_ _6"> </span>ich </div><div class="t m0 x12 h2 ya4 ff1 fs0 fc0 sc0 ls0 ws0">wdrożenie lub t<span class="_ _2"></span>estowani<span class="_ _2"></span>a skutecznoś<span class="_ _2"></span>ci ich d<span class="_ _2"></span>ziałania, </div><div class="t m0 x17 h2 ya5 ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _a"> </span><span class="ff1">identyfikac<span class="_ _2"></span>ję <span class="_ _2"></span>u<span class="_ _2"></span>jawnień, <span class="_ _3"></span>w <span class="_ _3"></span>których <span class="_ _3"></span>mogą <span class="_ _3"></span>wystąpić <span class="_ _3"></span>istotne <span class="_ _2"></span>z<span class="_ _2"></span>niekształcenia<span class="_ _2"></span>, <span class="_ _3"></span>niezależnie <span class="_ _3"></span>od <span class="_ _2"></span>teg<span class="_ _2"></span>o, </span></span></div><div class="t m0 x12 h2 ya6 ff1 fs0 fc0 sc0 ls0 ws0">czy zostały<span class="_ _2"></span> spowodo<span class="_ _2"></span>wane oszustwem, <span class="_ _2"></span>czy błędem, </div><div class="t m0 x17 h2 ya7 ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _a"> </span><span class="ff1">zaprojektowani<span class="_ _2"></span>e <span class="_ _19"> </span>i <span class="_ _19"> </span>wykonanie <span class="_ _19"> </span>proced<span class="_ _2"></span>ur <span class="_ _19"> </span>dotycz<span class="_ _2"></span>ących <span class="_ _19"> </span>ujawnień <span class="_ _19"> </span>w <span class="_ _19"> </span>Sprawozda<span class="_ _2"></span>wczoś<span class="_ _2"></span>ci </span></span></div><div class="t m0 x12 h2 ya8 ff1 fs0 fc0 sc0 ls0 ws0">zrównoważo<span class="_ _2"></span>nego rozwoju, w <span class="_ _4"></span>k<span class="_ _2"></span>tórych mogą wystąpić <span class="_ _0"></span>istotne zniekształcenia. Ryzyko niewykrycia </div><div class="t m0 x12 h2 ya9 ff1 fs0 fc0 sc0 ls0 ws0">istotnego<span class="_ _2"></span> znieks<span class="_ _2"></span>ztałce<span class="_ _2"></span>nia wyn<span class="_ _2"></span>ikającego<span class="_ _2"></span> <span class="_ _2"></span>z o<span class="_ _2"></span>szustwa <span class="_ _2"></span>j<span class="_ _2"></span>est <span class="_ _2"></span>wyższe <span class="_ _3"></span>niż w <span class="_ _2"></span>pr<span class="_ _2"></span>zypadku z<span class="_ _2"></span>niekształc<span class="_ _2"></span>enia </div><div class="t m0 x12 h2 yaa ff1 fs0 fc0 sc0 ls0 ws0">wynikającego<span class="_ _2"></span> <span class="_ _8"> </span>z <span class="_ _6"> </span>błędu, <span class="_ _8"> </span>po<span class="_ _2"></span>nieważ <span class="_ _8"> </span>os<span class="_ _2"></span>zustwo <span class="_ _6"> </span>może <span class="_ _6"> </span>obejmować <span class="_ _6"> </span>zmowę, <span class="_ _6"> </span>fałszerstwo,<span class="_ _2"></span> <span class="_ _8"> </span>celowe<span class="_ _2"></span> </div><div class="t m0 x12 h2 yab ff1 fs0 fc0 sc0 ls0 ws0">pominięcia, <span class="_ _2"></span>wprowadzeni<span class="_ _2"></span>e w błąd lub o<span class="_ _2"></span>bejście kont<span class="_ _2"></span>roli<span class="_ _2"></span> wewnętrznej. </div><div class="t m0 x0 he yac ff2 fs0 fc0 sc0 ls0 ws0">Podsumowanie<span class="_ _2"></span> wykonan<span class="_ _2"></span>ych prac  </div><div class="t m0 x0 h2 yad ff1 fs0 fc0 sc0 ls0 ws0">Usługa <span class="_ _6"> </span>ates<span class="_ _2"></span>tacji <span class="_ _6"> </span>sprawoz<span class="_ _2"></span>dawczości <span class="_ _6"> </span>zró<span class="_ _2"></span>wnoważon<span class="_ _2"></span>ego <span class="_ _5"> </span>rozwoju <span class="_ _8"> </span>da<span class="_ _2"></span>jąca<span class="_ _2"></span> <span class="_ _6"> </span>ograniczoną <span class="_ _5"> </span>pewność <span class="_ _6"> </span>pol<span class="_ _2"></span>ega  </div><div class="t m0 x0 h2 yae ff1 fs0 fc0 sc0 ls0 ws0">na <span class="_ _b"> </span>wykonani<span class="_ _2"></span>u <span class="_ _b"> </span>procedu<span class="_ _2"></span>r <span class="_ _b"> </span>w<span class="_ _2"></span> <span class="_ _b"> </span>celu <span class="_ _14"> </span>uzyskania <span class="_ _b"> </span>do<span class="_ _2"></span>wodów <span class="_ _14"> </span>dotyczących <span class="_ _b"> </span>Sp<span class="_ _2"></span>rawozdaw<span class="_ _2"></span>czości <span class="_ _b"> </span>z<span class="_ _2"></span>równoważon<span class="_ _2"></span>ego </div><div class="t m0 x0 h2 yaf ff1 fs0 fc0 sc0 ls0 ws0">rozwoju. <span class="_ _b"> </span>Zaprojektow<span class="_ _2"></span>aliśmy <span class="_ _b"> </span>i<span class="_ _2"></span> <span class="_ _9"> </span>w<span class="_ _2"></span>ykonaliś<span class="_ _2"></span>my <span class="_ _9"> </span>nas<span class="_ _2"></span>ze <span class="_ _9"> </span>procedury <span class="_ _b"> </span>w <span class="_ _b"> </span>celu <span class="_ _b"> </span>uzyskani<span class="_ _2"></span>a <span class="_ _b"> </span>dowodów <span class="_ _b"> </span>do<span class="_ _2"></span>tyczących </div><div class="t m0 x0 h2 yb0 ff1 fs0 fc0 sc0 ls0 ws0">Sprawozdawcz<span class="_ _2"></span>ości  zrów<span class="_ _2"></span>noważonego <span class="_ _8"> </span>rozwoju,  któ<span class="_ _2"></span>re  są  wys<span class="_ _2"></span>tarczające  i  od<span class="_ _2"></span>po<span class="_ _2"></span>wiednie,  aby  s<span class="_ _2"></span>tanowić </div><div class="t m0 x0 h2 yb1 ff1 fs0 fc0 sc0 ls0 ws0">podstawę <span class="_ _1"></span>dl<span class="_ _2"></span>a <span class="_ _1"></span>naszej <span class="_ _1"></span>opinii<span class="_ _2"></span>. <span class="_ _1"></span>Rodzaj, <span class="_ _1"></span>ro<span class="_ _2"></span>złożenie <span class="_ _1"></span>w <span class="_ _1"></span>cz<span class="_ _2"></span>asie <span class="_ _1"></span>i <span class="_ _1"></span>zakres <span class="_ _1"></span>nas<span class="_ _2"></span>zych <span class="_ _1"></span>procedur <span class="_ _1"></span>zal<span class="_ _2"></span>eżą <span class="_ _1"></span>od <span class="_ _1"></span>nasz<span class="_ _2"></span>ego </div><div class="t m0 x0 h2 yb2 ff1 fs0 fc0 sc0 ls0 ws0">zrozumienia<span class="_ _2"></span> <span class="_ _c"> </span>Sprawoz<span class="_ _2"></span>daw<span class="_ _2"></span>czości <span class="_ _c"> </span>zrów<span class="_ _2"></span>noważonego<span class="_ _2"></span> <span class="_ _d"> </span>rozwoju <span class="_ _d"> </span>i <span class="_ _c"> </span>innych <span class="_ _d"> </span>okol<span class="_ _2"></span>iczności <span class="_ _d"> </span>usługi, <span class="_ _d"> </span>w <span class="_ _c"> </span>tym<span class="_ _2"></span> </div><div class="t m0 x0 h2 yb3 ff1 fs0 fc0 sc0 ls0 ws0">identyfikac<span class="_ _2"></span>ji <span class="_ _5"> </span>ujawnień, <span class="_ _5"> </span>w <span class="_ _5"> </span>prz<span class="_ _2"></span>ypadku <span class="_ _5"> </span>których <span class="_ _5"> </span>i<span class="_ _2"></span>stnieje <span class="_ _5"> </span>pra<span class="_ _2"></span>wdopodobi<span class="_ _2"></span>eństwo <span class="_ _5"> </span>w<span class="_ _2"></span>ystąpienia <span class="_ _5"> </span>is<span class="_ _2"></span>totnych </div><div class="t m0 x0 h2 yb4 ff1 fs0 fc0 sc0 ls0 ws0">zniekształce<span class="_ _2"></span>ń <span class="_ _16"> </span>w <span class="_ _16"> </span>S<span class="_ _2"></span>prawozdaw<span class="_ _2"></span>czości <span class="_ _16"> </span>zrów<span class="_ _2"></span>noważone<span class="_ _2"></span>go <span class="_ _e"> </span>rozwoju, <span class="_ _e"> </span>niezależnie <span class="_ _e"> </span>od <span class="_ _e"> </span>tego, <span class="_ _e"> </span>czy <span class="_ _16"> </span>został<span class="_ _2"></span>y </div><div class="t m0 x0 h2 yb5 ff1 fs0 fc0 sc0 ls0 ws0">spowodow<span class="_ _2"></span>ane <span class="_ _e"> </span>o<span class="_ _2"></span>szustw<span class="_ _2"></span>em, <span class="_ _c"> </span>czy <span class="_ _c"> </span>błędem. <span class="_ _c"> </span>Korzystaliś<span class="_ _2"></span>my <span class="_ _c"> </span>z <span class="_ _1a"> </span>zawodoweg<span class="_ _2"></span>o <span class="_ _1a"> </span>osą<span class="_ _2"></span>du <span class="_ _1a"> </span>i <span class="_ _c"> </span>zacho<span class="_ _2"></span>wywaliś<span class="_ _2"></span>my </div><div class="t m0 x0 h2 yb6 ff1 fs0 fc0 sc0 ls0 ws0">profesjonalny sc<span class="_ _2"></span>eptycyzm <span class="_ _2"></span>przez cał<span class="_ _2"></span>y czas trwania<span class="_ _2"></span> usł<span class="_ _2"></span>ugi. </div><div class="t m0 x0 h2 yb7 ff1 fs0 fc0 sc0 ls0 ws0">Podczas <span class="_ _1"></span>pr<span class="_ _2"></span>zeprowadza<span class="_ _2"></span>nia <span class="_ _1"></span>nasz<span class="_ _2"></span>ej <span class="_ _1"></span>usług<span class="_ _2"></span>i <span class="_ _1"></span>atestacji<span class="_ _2"></span> <span class="_ _1"></span>Spra<span class="_ _2"></span>wozdawczości <span class="_ _1"></span>zrów<span class="_ _2"></span>noważ<span class="_ _2"></span>onego <span class="_ _1"></span>rozwo<span class="_ _2"></span>ju <span class="_ _9"> </span>d<span class="_ _0"></span>ającej </div><div class="t m0 x0 h2 yb8 ff1 fs0 fc0 sc0 ls0 ws0">ograniczoną pew<span class="_ _2"></span>ność wyko<span class="_ _2"></span>naliś<span class="_ _2"></span>my następujące proc<span class="_ _2"></span>edury: </div><div class="t m0 x0 h2 yb9 ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _1b"> </span><span class="ff1">w odniesie<span class="_ _2"></span>niu do Procesu o<span class="_ _2"></span>ceny istot<span class="_ _2"></span>ności: </span></span></div><div class="t m0 x17 h2 yba ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _a"> </span><span class="ff1">uzyskaliśmy <span class="_ _e"> </span>zrozumi<span class="_ _2"></span>enie <span class="_ _e"> </span>Procesu <span class="_ _16"> </span>oceny <span class="_ _e"> </span>isto<span class="_ _2"></span>tnoś<span class="_ _2"></span>ci <span class="_ _16"> </span>poprz<span class="_ _2"></span>ez <span class="_ _16"> </span>skie<span class="_ _2"></span>rowanie <span class="_ _e"> </span>zapytań <span class="_ _e"> </span>w <span class="_ _16"> </span>cel<span class="_ _2"></span>u </span></span></div><div class="t m0 x12 h2 ybb ff1 fs0 fc0 sc0 ls0 ws0">zrozumienia<span class="_ _2"></span> <span class="_ _8"> </span>źr<span class="_ _2"></span>ódeł <span class="_ _6"> </span>info<span class="_ _2"></span>rmacji <span class="_ _6"> </span>wykorzy<span class="_ _2"></span>stanyc<span class="_ _2"></span>h <span class="_ _8"> </span>pr<span class="_ _2"></span>zez <span class="_ _6"> </span>Zarząd <span class="_ _6"> </span>S<span class="_ _2"></span>półki <span class="_ _6"> </span>oraz <span class="_ _6"> </span>z<span class="_ _2"></span>apoznaliś<span class="_ _2"></span>my <span class="_ _6"> </span>się  </div><div class="t m0 x12 h2 ybc ff1 fs0 fc0 sc0 ls0 ws0">z dokumentacją w<span class="_ _2"></span>ewnętr<span class="_ _2"></span>zną Grupy <span class="_ _2"></span>dotyczącą<span class="_ _2"></span> jej Pro<span class="_ _2"></span>cesu oceny is<span class="_ _2"></span>totności;  </div><div class="t m0 x17 h2 ybd ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _a"> </span><span class="ff1">oceniliśmy<span class="_ _2"></span>, czy <span class="_ _2"></span>dowody <span class="_ _2"></span>uzys<span class="_ _2"></span>kane <span class="_ _2"></span>z nas<span class="_ _2"></span>zych p<span class="_ _2"></span>rocedur <span class="_ _2"></span>doty<span class="_ _2"></span>czących <span class="_ _2"></span>Procesu o<span class="_ _2"></span>ceny <span class="_ _2"></span>istotnoś<span class="_ _2"></span>ci by<span class="_ _2"></span>ły </span></span></div><div class="t m0 x12 h2 ybe ff1 fs0 fc0 sc0 ls0 ws0">spójne z <span class="_ _4"></span>opisem <span class="_ _4"></span>Proc<span class="_ _2"></span>esu <span class="_ _0"></span>oceny <span class="_ _4"></span>ist<span class="_ _2"></span>otności przedstawionym w <span class="_ _4"></span>Sprawozdawczoś<span class="_ _2"></span>ci <span class="_ _0"></span>zrównoważonego<span class="_ _2"></span> </div><div class="t m0 x12 h2 ybf ff1 fs0 fc0 sc0 ls0 ws0">rozwoju. </div></div></div>
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class="bi x0 y3c w14 hf" alt="" /><div class="t m0 x0 h7 y3d ff3 fs0 fc0 sc0 ls0 ws0"> <span class="_ _12"> </span> <span class="_ _12"> </span> </div><div class="t m0 x18 h2 y3e ff1 fs0 fc0 sc0 ls0 ws0">5 </div><div class="c x19 y14 w15 h10"><div class="t m0 x3 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x0 h2 y6c ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _1b"> </span><span class="ff1">w odniesie<span class="_ _2"></span>niu do Sprawoz<span class="_ _2"></span>daw<span class="_ _2"></span>czości zrównowa<span class="_ _2"></span>żonego rozw<span class="_ _2"></span>oju:  </span></span></div><div class="t m0 x17 h2 yc0 ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _a"> </span><span class="ff1">uzyskaliśmy <span class="_ _14"> </span>zro<span class="_ _2"></span>zumienie <span class="_ _7"> </span>procesów <span class="_ _14"> </span>sprawozda<span class="_ _2"></span>wczości <span class="_ _7"> </span>Grupy <span class="_ _14"> </span>istotnych <span class="_ _14"> </span>dla <span class="_ _7"> </span>przygotowania<span class="_ _2"></span> <span class="_ _14"> </span>jej </span></span></div><div class="t m0 x12 h2 yc1 ff1 fs0 fc0 sc0 ls0 ws0">Sprawozdawcz<span class="_ _2"></span>ości <span class="_ _c"> </span>zró<span class="_ _2"></span>wnoważonego <span class="_ _d"> </span>rozwoju, <span class="_ _c"> </span>po<span class="_ _2"></span>przez <span class="_ _c"> </span>u<span class="_ _2"></span>zyskanie <span class="_ _c"> </span>zro<span class="_ _2"></span>zumi<span class="_ _2"></span>enia <span class="_ _c"> </span>środowisk<span class="_ _2"></span>a </div><div class="t m0 x12 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0">kontrolnego <span class="_ _9"> </span>Grupy, <span class="_ _9"> </span>procesó<span class="_ _2"></span>w <span class="_ _9"> </span>i <span class="_ _1"></span>s<span class="_ _2"></span>ystemów <span class="_ _9"> </span>informacyj<span class="_ _2"></span>nych, <span class="_ _9"> </span>jednak <span class="_ _9"> </span>bez <span class="_ _1"></span>o<span class="_ _2"></span>ceny <span class="_ _9"> </span>zaprojektowania<span class="_ _2"></span> </div><div class="t m0 x12 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">poszczególnych<span class="_ _2"></span> <span class="_ _3"></span>d<span class="_ _2"></span>ziałań <span class="_ _1"></span>kontrol<span class="_ _2"></span>nych, <span class="_ _1"></span>bez <span class="_ _1"></span>uzyskania <span class="_ _3"></span>d<span class="_ _2"></span>owodó<span class="_ _2"></span>w <span class="_ _1"></span>na <span class="_ _3"></span>ich <span class="_ _1"></span>wdrożenie<span class="_ _2"></span> <span class="_ _3"></span>lu<span class="_ _2"></span>b <span class="_ _3"></span>tes<span class="_ _2"></span>towania<span class="_ _2"></span> </div><div class="t m0 x12 h2 yc4 ff1 fs0 fc0 sc0 ls0 ws0">skuteczności<span class="_ _2"></span> ich działania; <span class="_ _2"></span> </div><div class="t m0 x17 h2 yc5 ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _a"> </span><span class="ff1">oceniliśmy<span class="_ _2"></span>, <span class="_ _3"></span>czy <span class="_ _3"></span>istotne <span class="_ _3"></span>informacje <span class="_ _3"></span>zi<span class="_ _2"></span>dentyfikowane<span class="_ _2"></span> <span class="_ _3"></span>w<span class="_ _2"></span> <span class="_ _3"></span>ramach <span class="_ _3"></span>Procesu <span class="_ _3"></span>oce<span class="_ _2"></span>ny <span class="_ _3"></span>istotnoś<span class="_ _2"></span>ci <span class="_ _3"></span>zostały </span></span></div><div class="t m0 x12 h2 yc6 ff1 fs0 fc0 sc0 ls0 ws0">uwzględnione <span class="_ _2"></span>w Sprawo<span class="_ _2"></span>zdawczości <span class="_ _2"></span>zrównoważoneg<span class="_ _2"></span>o rozwoju; <span class="_ _2"></span> </div><div class="t m0 x17 h2 yc7 ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _a"> </span><span class="ff1">oceniliśmy<span class="_ _2"></span>, czy st<span class="_ _0"></span>ruktura i prezentacja S<span class="_ _2"></span>prawozdawczo<span class="_ _2"></span>ści zrównoważonego ro<span class="_ _2"></span>zwoju jest zgodna </span></span></div><div class="t m0 x12 h2 yc8 ff1 fs0 fc0 sc0 ls0 ws0">z ESRS; </div><div class="t m0 x17 h2 yc9 ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _a"> </span><span class="ff1">skierowal<span class="_ _2"></span>iśmy <span class="_ _1"></span>zapytania <span class="_ _1"></span>do <span class="_ _3"></span>odpo<span class="_ _2"></span>wiedniego <span class="_ _1"></span>personelu <span class="_ _1"></span>oraz <span class="_ _1"></span>wykonaliś<span class="_ _2"></span>my <span class="_ _1"></span>procedury <span class="_ _3"></span>a<span class="_ _2"></span>nali<span class="_ _2"></span>tyczne<span class="_ _2"></span> </span></span></div><div class="t m0 x12 h2 yca ff1 fs0 fc0 sc0 ls0 ws0">dotyczące wy<span class="_ _2"></span>branych ujaw<span class="_ _2"></span>nień w<span class="_ _2"></span> Sprawozdawczości<span class="_ _2"></span> zró<span class="_ _2"></span>wnoważonego roz<span class="_ _2"></span>woj<span class="_ _2"></span>u;  </div><div class="t m0 x17 h2 ycb ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _a"> </span><span class="ff1">w <span class="_ _3"></span>oparciu <span class="_ _3"></span>o <span class="_ _3"></span>prób<span class="_ _2"></span>ę <span class="_ _3"></span>przeprowadzil<span class="_ _2"></span>iśmy <span class="_ _3"></span>procedury <span class="_ _3"></span>w<span class="_ _2"></span>iarygo<span class="_ _2"></span>dności <span class="_ _3"></span>wybranych <span class="_ _3"></span>u<span class="_ _2"></span>jawnień <span class="_ _3"></span>zawartych<span class="_ _2"></span> </span></span></div><div class="t m0 x12 h2 ycc ff1 fs0 fc0 sc0 ls0 ws0">w Sprawozdawczoś<span class="_ _2"></span>ci zrów<span class="_ _2"></span>noważonego<span class="_ _2"></span> rozwoju; <span class="_ _2"></span> </div><div class="t m0 x17 h2 ycd ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _a"> </span><span class="ff1">uzyskaliśmy <span class="_ _0"></span>dowody <span class="_ _4"></span>dotyczą<span class="_ _2"></span>ce <span class="_ _4"></span>metod, <span class="_ _4"></span>zało<span class="_ _2"></span>żeń <span class="_ _4"></span>i <span class="_ _4"></span>danych <span class="_ _4"></span>zast<span class="_ _2"></span>osowanych<span class="_ _2"></span> <span class="_ _4"></span>do <span class="_ _4"></span>opracow<span class="_ _2"></span>ania <span class="_ _4"></span>isto<span class="_ _2"></span>tnych </span></span></div><div class="t m0 x12 h2 yce ff1 fs0 fc0 sc0 ls0 ws0">szacunków i info<span class="_ _2"></span>rmacji dot<span class="_ _2"></span>yczących pr<span class="_ _2"></span>zyszłości oraz<span class="_ _2"></span> sposobu zas<span class="_ _2"></span>tosowa<span class="_ _2"></span>nia tych metod; </div><div class="t m0 x17 h2 ycf ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _a"> </span><span class="ff1">uzyskaliśmy <span class="_ _b"> </span>zro<span class="_ _2"></span>zumienie <span class="_ _b"> </span>proces<span class="_ _2"></span>u <span class="_ _b"> </span>identyfi<span class="_ _2"></span>kacji <span class="_ _b"> </span>działa<span class="_ _2"></span>lności <span class="_ _b"> </span>gos<span class="_ _2"></span>podarczych <span class="_ _9"> </span>k<span class="_ _2"></span>wal<span class="_ _2"></span>ifikujących <span class="_ _b"> </span>się<span class="_ _2"></span>  </span></span></div><div class="t m0 x12 h2 yd0 ff1 fs0 fc0 sc0 ls0 ws0">do <span class="_ _1c"> </span>taksonom<span class="_ _2"></span>ii <span class="_ _1c"> </span>UE <span class="_ _1c"> </span>oraz <span class="_ _1c"> </span>zgo<span class="_ _2"></span>dnych <span class="_ _1c"> </span>z <span class="_ _1c"> </span>tak<span class="_ _2"></span>sonomią <span class="_ _1c"> </span>i <span class="_ _19"> </span>od<span class="_ _0"></span>powiadających<span class="_ _2"></span> <span class="_ _1c"> </span>im <span class="_ _1c"> </span>ujawnień<span class="_ _2"></span>  </div><div class="t m0 x12 h2 yd1 ff1 fs0 fc0 sc0 ls0 ws0">w Sprawozdawczoś<span class="_ _2"></span>ci zrów<span class="_ _2"></span>noważonego<span class="_ _2"></span> rozwoju;<span class="_ _2"></span> </div><div class="t m0 x17 h2 yd2 ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _a"> </span><span class="ff1">uzyskaliśmy <span class="_ _14"> </span>do<span class="_ _2"></span>wody <span class="_ _14"> </span>dotyczące <span class="_ _14"> </span>meto<span class="_ _2"></span>d, <span class="_ _14"> </span>z<span class="_ _2"></span>ałożeń <span class="_ _14"> </span>i <span class="_ _14"> </span>danych <span class="_ _14"> </span>zas<span class="_ _2"></span>tosow<span class="_ _2"></span>anych <span class="_ _14"> </span>do <span class="_ _14"> </span>oceny <span class="_ _7"> </span>zgodności </span></span></div><div class="t m0 x12 h2 yd3 ff1 fs0 fc0 sc0 ls0 ws0">działalno<span class="_ _2"></span>ści z minimalnymi <span class="_ _2"></span>gwarancjami<span class="_ _2"></span>; </div><div class="t m0 x17 h2 yd4 ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _a"> </span><span class="ff1">oceniliśmy<span class="_ _2"></span> <span class="_ _1"></span>czy <span class="_ _3"></span>ujaw<span class="_ _2"></span>nienia<span class="_ _2"></span> <span class="_ _1"></span>taksonomiczne <span class="_ _1"></span>w <span class="_ _1"></span>zakresi<span class="_ _2"></span>e <span class="_ _1"></span>kluczowych <span class="_ _1"></span>ws<span class="_ _2"></span>kaźników <span class="_ _1"></span>wyników<span class="_ _2"></span> <span class="_ _1"></span>zostały </span></span></div><div class="t m0 x12 h2 yd5 ff1 fs0 fc0 sc0 ls0 ws0">zaprezentowan<span class="_ _2"></span>e <span class="_ _9"> </span>z <span class="_ _1"></span>wykor<span class="_ _2"></span>zys<span class="_ _2"></span>taniem <span class="_ _9"> </span>standardowych <span class="_ _9"> </span>wzorów <span class="_ _9"> </span>wymaganych <span class="_ _9"> </span>przez <span class="_ _9"> </span>rozporządzenie <span class="_ _2"></span> </div><div class="t m0 x12 h2 yd6 ff1 fs0 fc0 sc0 ls0 ws0">w sprawie taks<span class="_ _2"></span>onomii; <span class="_ _2"></span> </div><div class="t m0 x17 h2 yd7 ff7 fs0 fc0 sc0 ls0 ws0"><span class="ff8"> <span class="_ _a"> </span><span class="ff1">oceniliśmy<span class="_ _2"></span> <span class="_ _8"> </span>czy  ujaw<span class="_ _2"></span>nienia <span class="_ _8"> </span>tak<span class="_ _2"></span>sonomiczne <span class="_ _8"> </span>uzgadniają <span class="_ _6"> </span>się, <span class="_ _8"> </span>tam <span class="_ _8"> </span>gdzie <span class="_ _8"> </span>ma <span class="_ _8"> </span>to <span class="_ _8"> </span>zastosowanie,  </span></span></div><div class="t m0 x12 h2 yd8 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="_ _b"> </span>odpowiednim<span class="_ _2"></span>i <span class="_ _b"> </span>kwota<span class="_ _2"></span>mi <span class="_ _b"> </span>wykazanymi <span class="_ _14"> </span>w <span class="_ _b"> </span>sprawozda<span class="_ _2"></span>niu <span class="_ _b"> </span>finanso<span class="_ _2"></span>wym <span class="_ _b"> </span>Spółk<span class="_ _2"></span>i <span class="_ _b"> </span>i <span class="_ _b"> </span>skonso<span class="_ _2"></span>lidowanym </div><div class="t m0 x12 h2 yd9 ff1 fs0 fc0 sc0 ls0 ws0">sprawozdani<span class="_ _2"></span>u finansowym <span class="_ _2"></span>Grupy. </div><div class="t m0 x0 he yda ff2 fs0 fc0 sc0 ls0 ws0">Inne spraw<span class="_ _2"></span>y </div><div class="t m0 x0 h2 ydb ff1 fs0 fc0 sc0 ls0 ws0">Nasza <span class="_ _e"> </span>usł<span class="_ _2"></span>uga <span class="_ _e"> </span>atest<span class="_ _2"></span>acji <span class="_ _e"> </span>S<span class="_ _2"></span>prawozdawczoś<span class="_ _2"></span>ci <span class="_ _e"> </span>z<span class="_ _2"></span>równo<span class="_ _2"></span>ważonego <span class="_ _e"> </span>roz<span class="_ _2"></span>woju <span class="_ _1a"> </span>nie <span class="_ _e"> </span>o<span class="_ _2"></span>bejmowała <span class="_ _1a"> </span>informa<span class="_ _2"></span>cji </div><div class="t m0 x0 h2 ydc ff1 fs0 fc0 sc0 ls0 ws0">porównawczy<span class="_ _2"></span>ch <span class="_ _3"></span>dotyczących <span class="_ _3"></span>poprzednich <span class="_ _3"></span>lat <span class="_ _3"></span>lub <span class="_ _2"></span>o<span class="_ _2"></span>kresów. <span class="_ _3"></span>Nasza <span class="_ _3"></span>opinia<span class="_ _2"></span> <span class="_ _3"></span>nie <span class="_ _2"></span>jest <span class="_ _3"></span>zmodyfikowana <span class="_ _3"></span>w <span class="_ _3"></span>tym </div><div class="t m0 x0 h2 ydd ff1 fs0 fc0 sc0 ls0 ws0">zakresie. </div><div class="t m0 x0 h2 yde ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 ydf ff1 fs0 fc0 sc0 ls0 ws0">Kluczowym  biegłym<span class="_ _2"></span>  rewidentem <span class="_ _7"> </span>o<span class="_ _2"></span>dpowied<span class="_ _2"></span>zialnym  za  atestację  Sprawozdawc<span class="_ _2"></span>zości  zrównoważon<span class="_ _2"></span>ego </div><div class="t m0 x0 h2 ye0 ff1 fs0 fc0 sc0 ls0 ws0">rozwoju, <span class="_ _2"></span>którego <span class="_ _2"></span>rezulta<span class="_ _2"></span>tem <span class="_ _2"></span>jest ninie<span class="_ _2"></span>jsze s<span class="_ _2"></span>praw<span class="_ _2"></span>ozdanie <span class="_ _2"></span>niezale<span class="_ _2"></span>żnego <span class="_ _2"></span>biegłego <span class="_ _2"></span>rewidenta,<span class="_ _2"></span> jes<span class="_ _2"></span>t Dam<span class="_ _2"></span>ian </div><div class="t m0 x0 h2 ye1 ff1 fs0 fc0 sc0 ls0 ws0">Leśniak. </div><div class="t m0 x0 h2 ye2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 ye3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 ye4 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 ye5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 he ye6 ff2 fs0 fc0 sc0 ls0 ws0"> </div></div></div>
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class="bi x0 y3c w14 hf" alt="" /><div class="t m0 x0 h7 y3d ff3 fs0 fc0 sc0 ls0 ws0"> <span class="_ _12"> </span> <span class="_ _12"> </span> </div><div class="t m0 x18 h2 y3e ff1 fs0 fc0 sc0 ls0 ws0">6 </div><div class="c x19 y14 w15 h10"><div class="t m0 x3 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a he y3f ff2 fs0 fc0 sc0 ls0 ws0">BDO spółka z <span class="_ _2"></span>ograni<span class="_ _2"></span>czoną odpo<span class="_ _2"></span>wiedzialnośc<span class="_ _2"></span>ią sp.k. z s<span class="_ _2"></span>iedzibą w W<span class="_ _2"></span>arszawie<span class="_ _2"></span> </div><div class="t m0 x1b h2 ye7 ff1 fs0 fc0 sc0 ls0 ws0">wpisana <span class="_ _2"></span>na listę firm audyt<span class="_ _2"></span>orskich pod num<span class="_ _2"></span>erem <span class="ff2">335<span class="_ _2"></span>5 </span></div><div class="t m0 x1c he ye8 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 he y41 ff2 fs0 fc0 sc0 ls0 ws0">w <span class="_ _3"></span>i<span class="_ _2"></span>mieniu<span class="_ _2"></span> <span class="_ _3"></span>kt<span class="_ _2"></span>órej <span class="_ _1"></span>kl<span class="_ _2"></span>uczowy <span class="_ _1"> </span>biegły <span class="_ _1"> </span>rewid<span class="_ _2"></span>ent <span class="_ _1"> </span>atestac<span class="_ _2"></span>ji <span class="_ _1"></span>sprawozdaw<span class="_ _2"></span>czości <span class="_ _1"> </span>zrówno<span class="_ _2"></span>ważoneg<span class="_ _2"></span>o <span class="_ _1"></span>rozwoju </div><div class="t m0 x0 h2 y42 ff2 fs0 fc0 sc0 ls0 ws0">przeprowad<span class="_ _2"></span>ził atestac<span class="_ _2"></span>ję Sprawozd<span class="_ _2"></span>awczośc<span class="_ _2"></span>i zrówno<span class="_ _2"></span>ważonego r<span class="_ _2"></span>ozwoju <span class="ff1"> </span></div><div class="t m0 x0 h2 ye9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 he yea ff6 fs0 fc0 sc0 ls0 ws0">Podpisano kwal<span class="_ _2"></span>ifikowanym<span class="_ _2"></span> podp<span class="_ _2"></span>isem elektr<span class="_ _2"></span>onicznym.<span class="ff2"> </span></div><div class="t m0 x0 he yeb ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 he yec ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 he yed ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 he yee ff2 fs0 fc0 sc0 ls0 ws0">Damian Leśniak<span class="_ _2"></span> </div><div class="t m0 x0 h2 yef ff1 fs0 fc0 sc0 ls0 ws0">Biegły Rewident<span class="_ _2"></span> </div><div class="t m0 x0 h2 yf0 ff1 fs0 fc0 sc0 ls0 ws0">nr w rejestrze 1<span class="_ _2"></span>3803 </div><div class="t m0 x0 h2 yf1 ff1 fs0 fc0 sc0 ls0 ws0">Warszawa,<span class="_ _2"></span> dnia 29 k<span class="_ _2"></span>wietnia 202<span class="_ _2"></span>5 r. </div></div></div>
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