Digitree Group S.A. — Audit Report / Information 2023

Apr 18, 2024

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    • title: SZB_GK_DIGITREE_2023-12-31_pl.xhtml
    • style (type="text/css"): // /* vim: set shiftwidth=2 tabstop=2 autoindent cindent expandtab filetype=css: / /! * Base CSS for pdf2htmlEX * Copyright 2012,2013 Lu Wang coolwanglu@gmail.com * https://github.com/coolwanglu/pdf2htmlEX/blob/master/share/LICENSE / / Part 1: Web Page Layout: Free to modify, except for a few of them which are required by pdf2htmlEX.js, see the comments / #sidebar { / Sidebar / position:absolute; top:0; left:0; bottom:0; width:250px; padding:0; margin:0px; overflow:auto; } #page-container { / PDF container / position:absolute; / required for calculating relative positions of pages in pdf2htmlEX.js / top:0; left:0px; margin:0; padding:0; border:0; / required for lazy page loading in pdf2htmlEX.js (page visibility test) / } @media screen { / for sidebar / #sidebar.opened + #page-container { left:250px; } #page-container { / bottom' and right' are required for lazy page loading in pdf2htmlEX.js (page visibility test) * alternatively you may set width and height / bottom:0; right:0; overflow:auto; } .loading-indicator { display:none; } .loading-indicator.active { display:block; position:absolute; width:64px; height:64px; top:50%; left:50%; margin-top:-32px; margin-left:-32px; } .loading-indicator img { position:absolute; top:0; left:0; bottom:0; right:0; } } @media print { @page { margin:0; } html { margin:0; } body { margin:0; -webkit-print-color-adjust:exact; / enable printing background images for WebKit / } #sidebar { display:none; } #page-container { width:auto; height:auto; overflow:visible; background-color:transparent; } .d { display:none; } } / Part 2: Page Elements: Modify with caution * The followings are base classes, some of which are meant to be override by PDF specific classes * So do not increase the specificity (e.g. ".classname" -> "#page-container .classname") / .pf { / page / position:relative; background-color:white; overflow: hidden; margin:0; border:0; / required by pdf2htmlEX.js for page visibility test / } .pc { / content of a page / position:absolute; border:0; padding:0; margin:0; top:0; left:0; width:100%; height:100%; overflow:hidden; display:block; / set transform-origin for scaling / transform-origin:0% 0%; -ms-transform-origin:0% 0%; -webkit-transform-origin:0% 0%; } .pc.opened { / used by pdf2htmlEX.js, to show/hide pages / display:block; } .bf { / images that occupies the whole page / position:absolute; border:0; margin:0; top:0; bottom:0; width:100%; height:100%; -ms-user-select:none; -moz-user-select:none; -webkit-user-select:none; user-select:none; } .bi { / images that cover only a part of the page / position:absolute; border:0; margin:0; -ms-user-select:none; -moz-user-select:none; -webkit-user-select:none; user-select:none; } @media print { .pf { margin:0; box-shadow:none; page-break-after:always; page-break-inside:avoid; } @-moz-document url-prefix() { / fix page truncation for FireFox / .pf { overflow:visible; border:1px solid #FFFFFF; } .pc {overflow:visible;} } } .c { / clip box / position:absolute; border:0; padding:0; margin:0; overflow:hidden; display:block; } .t { / text line / position:absolute; white-space:pre; font-size:1px; transform-origin:0% 100%; -ms-transform-origin:0% 100%; -webkit-transform-origin:0% 100%; unicode-bidi:bidi-override;/ For rtl languages, e.g. Hebrew, we don't want the default Unicode behaviour / -moz-font-feature-settings:"liga" 0;/ We don't want Firefox to recognize ligatures / } .t:after { / webkit #35443 / content: ''; } .t:before { / Workaround Blink(up to 41)/Webkit bug of word-spacing with leading spaces (chromium #404444 and pdf2htmlEX #412) / content: ''; display: inline-block; } .t span { / text blocks within a line / / Blink(up to 41)/Webkit have bug with negative word-spacing and inline-block (pdf2htmlEX #416), so keep normal span inline. / position:relative; unicode-bidi:bidi-override; / For rtl languages, e.g. Hebrew, we don't want the default Unicode behaviour / } ._ { / text shift / / Blink(up to 41)/Webkit have bug with inline element, continuous spaces and word-spacing. Workaround by inline-block. / display: inline-block; color: transparent; z-index: -1; } / selection background should not be opaque, for fallback mode / ::selection{ background: rgba(127,255,255,0.4); } ::-moz-selection{ background: rgba(127,255,255,0.4); } .pi { / info for Javascript / display:none; } .l { / annotation links / } / transparent color - WebKit / .d { / css drawing / position:absolute; transform-origin:0% 100%; -ms-transform-origin:0% 100%; -webkit-transform-origin:0% 100%; } / for the forms / .it { border: none; background-color: rgba(255, 255, 255, 0.0); } .ir:hover { cursor: pointer; } / Base CSS END */ //
    • style (type="text/css"): // /* vim: set shiftwidth=2 tabstop=2 autoindent cindent expandtab filetype=css: / /! * Fancy styles for pdf2htmlEX * Copyright 2012,2013 Lu Wang coolwanglu@gmail.com * https://github.com/coolwanglu/pdf2htmlEX/blob/master/share/LICENSE / @keyframes fadein { from { opacity:0;} to { opacity:1;} } @-webkit-keyframes fadein { from { opacity:0;} to { opacity:1;} } @keyframes swing { 0% { transform: rotate(0deg); } 10% { transform: rotate(0deg); } 90% { transform: rotate(720deg); } 100%{ transform: rotate(720deg); } } @-webkit-keyframes swing { 0% { -webkit-transform: rotate(0deg); } 10% { -webkit-transform: rotate(0deg); } 90% { -webkit-transform: rotate(720deg); } 100%{ -webkit-transform: rotate(720deg); } } @media screen { #sidebar { background-color:#2f3236; / modified from http://philbit.com/svgpatterns/#crossstripes / background-image:url("data:image/svg+xml;base64,PHN2ZyB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMjAwMC9zdmciIHdpZHRoPSI0IiBoZWlnaHQ9IjQiPgo8cmVjdCB3aWR0aD0iNCIgaGVpZ2h0PSI0IiBmaWxsPSIjNDAzYzNmIj48L3JlY3Q+CjxwYXRoIGQ9Ik0wIDBMNCA0Wk00IDBMMCA0WiIgc3Ryb2tlLXdpZHRoPSIxIiBzdHJva2U9IiMxZTI5MmQiPjwvcGF0aD4KPC9zdmc+"); } #outline { font-family:Georgia,Times,"Times New Roman",serif; font-size:13px; margin:2em 1em; } #outline ul { padding:0; } #outline li { list-style-type:none; margin:1em 0; } #outline li > ul { margin-left: 1em; } #outline a, #outline a:visited, #outline a:hover, #outline a:active { line-height:1.2; color:#e8e8e8; text-overflow:ellipsis; white-space:nowrap; text-decoration:none; display:block; overflow:hidden; outline:0; } #outline a:hover { color:rgb(0,204,255); } .pf { margin: 13px auto; box-shadow: 1px 1px 3px 1px #333; / Needed by IE to make box-shadow works * https://developer.mozilla.org/en-US/docs/Web/CSS/box-shadow / border-collapse: separate; } .pc.opened { / used by pdf2htmlEX.js, to show/hide pages / -webkit-animation: fadein 100ms; animation: fadein 100ms; } .loading-indicator.active { / * use 0.01s instead of 0s, * since YUI Compressor will change 0s to 0, * which is not recognized by Firefox / -webkit-animation: swing 1.5s ease-in-out 0.01s infinite alternate none; animation: swing 1.5s ease-in-out 0.01s infinite alternate none; } .checked { background: no-repeat url(data:image/png;base64,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); } } / Fancy CSS END / } .checked { background: no-repeat url(data:image/png;base64,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); } } / Fancy CSS END */ //
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          • div (class="t m0 x2 hd y40 ffe fs7 fc0 sc0 ls1d ws0") sprawozdania finansowego.
            • span (class="ls0")
          • div (class="t m0 x2 hd y41 ffe fs7 fc0 sc0 ls2d ws0") Jesteśmy
            • span (class="ls0")
              • span (class="_ _11")
              • span (class="ls1e") niezależni
                • span (class="_ _a") od
                • span (class="_ _11") Spół ek
              • span (class="_ _11")
              • span (class="ls1e") Grupy
                • span (class="_ _0")
              • span (class="_ _11")
              • span (class="ls22") zgodnie
                • span (class="_ _11") z
                • span (class="_ _a")
                • span (class="ls2b") Międzynarodo
                  • span (class="_ _0") wym
                  • span (class="_ _11") Kod
                  • span (class="_ _0") eksem
                  • span (class="_ _a") etyki
                  • span (class="_ _a") zawodowych
          • div (class="t m0 x2 hd y42 ffe fs7 fc0 sc0 ls29 ws0") księgowych
            • span (class="_ _d") (w
            • span (class="_ _d") tym
            • span (class="_ _d") Międzynarodowymi
            • span (class="_ _d") standardami
            • span (class="_ _d") niezależności)
            • span (class="_ _d") Rady
            • span (class="_ _d") Międzynarodowych
          • div (class="t m0 x2 hd y43 ffe fs7 fc0 sc0 ls28 ws0") Standardów
            • span (class="_ _9") Etycz
            • span (class="_ _0") nych
            • span (class="_ _9") dla Księgowych
            • span (class="_ _9") („Kodeks
            • span (class="_ _2") IESBA”)
            • span (class="_ _9") przyj
            • span (class="_ _0") ętym
            • span (class="_ _9") uchwałą Krajowej
            • span (class="_ _9") Rady
            • span (class="_ _2") Biegłych
          • div (class="t m0 x2 hd y44 ffe fs7 fc0 sc0 ls2c ws0") Rewidentów
            • span (class="_ _9") nr
            • span (class="_ _9") 3431/52a/2019
            • span (class="_ _9") z
            • span (class="_ _9") dnia
            • span (class="_ _9") 2
            • span (class="_ _9")
            • span (class="ls26") 5
              • span (class="_ _9") marca
              • span (class="_ _9") 2019
              • span (class="_ _9") roku
              • span (class="_ _18") w
              • span (class="_ _18") sprawie
              • span (class="_ _9") zasad
              • span (class="_ _18") et
              • span (class="_ _0") yki
              • span (class="_ _18") zawodowej
              • span (class="_ _9") biegłych
          • div (class="t m0 x2 hd y45 ffe fs7 fc0 sc0 ls20 ws0") rewidentów
            • span (class="ls23") ,
              • span (class="_ _9") z
              • span (class="_ _9") późniejszymi
              • span (class="_ _9") zmianami,
              • span (class="ls0")
                • span (class="_ _9")
                • span (class="ls28") oraz z
                  • span (class="_ _9") innymi
                  • span (class="_ _9") wymogami etycznymi,
                  • span (class="_ _9") które
                  • span (class="_ _9") mają zastosowanie
          • div (class="t m0 x2 hd y46 ffe fs7 fc0 sc0 ls25 ws0") do
            • span (class="ls0") badania
            • span (class="_ _0") sprawozdań
            • span (class="_ _0") f
            • span (class="_ _0") inansowych
            • span (class="_ _0") w
            • span (class="_ _0") Polsce.
            • span (class="_ _0") Wypełniliśmy
            • span (class="_ _0") nasze
            • span (class="_ _0") inne
            • span (class="_ _0") obowiąz
            • span (class="_ _0") ki
            • span (class="_ _0") etyczne
            • span (class="_ _0") zgodnie
          • div (class="t m0 x2 hd y47 ffe fs7 fc0 sc0 ls22 ws0") z tymi
            • span (class="_ _0") wymogami i
            • span (class="ls0")
              • span (class="ls1e") Kodeksem
                • span (class="ls2e") IESBA
                  • span (class="ls23") .
                    • span (class="_ _0") W trakcie
                    • span (class="_ _0") przeprowadzania badania kluczowy biegły rewident
          • div (class="t m0 x2 hd y48 ffe fs7 fc0 sc0 ls28 ws0") oraz firma audytorska
            • span (class="_ _0") pozostali niezależni
            • span (class="_ _0") od Spółki
            • span (class="ls0")
              • span (class="ls22"): zgodnie z wymogami niezależności określonymi
          • div (class="t m0 x2 hd y49 ffe fs7 fc0 sc0 ls1f ws0") w Ustawie o bi
            • span (class="_ _0") egłych rewi
            • span (class="_ _0") dentach oraz
            • span (class="_ _0") Rozporządzeni
            • span (class="_ _0") u UE.
            • span (class="ls0")
          • div (class="t m0 x2 hd y4a ffe fs7 fc0 sc0 ls2f ws0") Uważamy,
            • span (class="_ _11") że
            • span (class="_ _a") dowody
            • span (class="_ _a") badania,
            • span (class="_ _11") kt
            • span (class="_ _0") óre
            • span (class="_ _11") uzys
            • span (class="_ _0") kaliśmy
            • span (class="_ _11") s
            • span (class="_ _0") ą
            • span (class="_ _11") wystar
            • span (class="_ _0") czające
            • span (class="_ _a") i
            • span (class="_ _11") odpowiedni
            • span (class="_ _0") e,
            • span (class="_ _11") aby
            • span (class="_ _a") stanowić
          • div (class="t m0 x2 hd y4b ffe fs7 fc0 sc0 ls25 ws0") podstawę dla naszej opinii.
            • span (class="_ _0")
            • span (class="ls0")
          • div (class="t m0 x2 hd y4c ffd fs7 fc0 sc0 ls21 ws0") Kluczowe sprawy badania
            • span (class="ls0")
          • div (class="t m0 x2 hd y4d ffe fs7 fc0 sc0 ls1e ws0") Kluczowe s
            • span (class="_ _0") prawy badani
            • span (class="_ _0") a są
            • span (class="_ _0") to
            • span (class="_ _0") sprawy,
            • span (class="_ _0") które
            • span (class="_ _0") według nas
            • span (class="_ _0") zego zawodowego
            • span (class="_ _0") osądu
            • span (class="_ _0") były
            • span (class="_ _0") najbardziej
          • div (class="t m0 x2 hd y4e ffe fs7 fc0 sc0 ls22 ws0") znaczące
            • span (class="_ _e") podczas
            • span (class="_ _17") badania
            • span (class="_ _17")
            • span (class="ls1d") skonsolidowanego
              • span (class="_ _e") sprawozdania
              • span (class="_ _17") finansowego
              • span (class="_ _e") za
              • span (class="ls0")
                • span (class="_ _17")
                • span (class="ls25") bieżący
                  • span (class="_ _17") okr
                  • span (class="_ _0") es
          • div (class="t m0 x2 hd y4f ffe fs7 fc0 sc0 ls1d ws0") sprawozdawczy.
            • span (class="_ _f") Obejmują
            • span (class="_ _7") one
            • span (class="_ _7") najbardziej
            • span (class="_ _f") znaczące
            • span (class="_ _7") ocenione
            • span (class="_ _7") rodzaje
            • span (class="_ _7") ryzyka
            • span (class="_ _7") istotnego
          • div (class="t m0 x2 hd y50 ffe fs7 fc0 sc0 ls22 ws0") zniekształcenia,
            • span (class="_ _e") w
            • span (class="_ _d") tym
            • span (class="_ _e") ocenione
            • span (class="_ _e") rodzaje
            • span (class="_ _e") ryzyka
            • span (class="_ _e") istotnego
            • span (class="_ _d") zniekształcenia
            • span (class="_ _e") spowodowanego
          • div (class="t m0 x2 hd y51 ffe fs7 fc0 sc0 ls28 ws0") oszustwem. Do spraw
            • span (class="_ _19") tych odnieśliśmy si
            • span (class="_ _0") ę w
            • span (class="ls0")
              • span (class="ls29") kontekście naszego
                • span (class="_ _19") badania
                • span (class="ls1d"): skonsolidowanego
          • div (class="t m0 x2 hd y52 ffe fs7 fc0 sc0 ls1d ws0") sprawozdania finansowego jako
            • span (class="_ _0") całości
            • span (class="_ _0") oraz przy
            • span (class="_ _0") formułowaniu naszej
            • span (class="_ _0") opinii
            • span (class="_ _0") ora
            • span (class="ls22"): z podsumowaliśmy
          • div (class="t m0 x2 hd y53 ffe fs7 fc0 sc0 ls1e ws0") naszą
            • span (class="_ _1a") reakcję
            • span (class="_ _1a") na
            • span (class="_ _1a") te
            • span (class="_ _1a") rodzaje
            • span (class="_ _1a") ryzyka,
            • span (class="_ _1a") a
            • span (class="ls0")
              • span (class="_ _1a") w
              • span (class="_ _1b")
              • span (class="ls25") przypadkach,
                • span (class="_ _1a") w
                • span (class="_ _1a") których
                • span (class="_ _1a") uznaliśmy
                • span (class="_ _1a") za
                • span (class="_ _1a") stosowne
          • div (class="t m0 x2 hd y54 ffe fs7 fc0 sc0 ls25 ws0") przedstawiliśmy najważniejsze
            • span (class="_ _13") spostrzeżenia związane
            • span (class="_ _12") z tymi
            • span (class="_ _13") rodzajami ryzyka.
            • span (class="ls0")
              • span (class="_ _12")
              • span (class="ls1e"): Nie wyrażamy
          • div (class="t m0 x2 hd y55 ffe fs7 fc0 sc0 ls28 ws0") osobnej opinii na temat tych spraw.
            • span (class="ls0")
          • div (class="t m0 x2 h3 y56 ff2 fs1 fc0 sc0 ls0 ws0")
          • div (class="c x2 y57 w4 h10")
            • div (class="t m0 x7 h11 y58 ff11 fs8 fc4 sc0 ls30 ws0") Kluczow
              • span (class="ls0") a
                • span (class="ls31"): spraw a
                • span (class="ls32"): badania
                • span (class="ff12")
          • div (class="c x8 y57 w5 h10")
            • div (class="t m0 x9 h11 y59 ff11 fs8 fc4 sc0 ls33 ws0") Jak nasze badanie odniosło się do tej spraw
              • span (class="_ _2") y
              • span (class="ff12 ls0")
          • div (class="c x2 y5a w4 h12")
            • div (class="t m0 x7 h7 y5b ff6 fs3 fc0 sc0 ls34 ws0") Wycena n
              • span (class="_ _2") ieamort
              • span (class="_ _2") yzowanyc
              • span (class="_ _2") h warto
              • span (class="_ _2") ści
            • div (class="t m0 x7 h7 y5c ff6 fs3 fc0 sc0 ls35 ws0") niematerialnych (sys
              • span (class="_ _2") tem SARE oraz INIS)
              • span (class="ls0")
            • div (class="t m0 x7 h7 y5d ff7 fs3 fc0 sc0 lsf ws0") Znaczną część wartości ni
              • span (class="_ _2") ematerialnych i prawnych
            • div (class="t m0 x7 h7 y5e ff7 fs3 fc0 sc0 lse ws0"): prezentowanych w jednostkowym i skonsolidowanym
            • div (class="t m0 x7 h7 y5f ff7 fs3 fc0 sc0 ls36 ws0"): sprawozdaniu finansowym stanowią systemy SARE (6,0
            • div (class="t m0 x7 h7 y60 ff7 fs3 fc0 sc0 ls37 ws0") mln zł)
              • span (class="_ _2") oraz INI
              • span (class="_ _2") S (3,4
              • span (class="_ _2") mln zł)
              • span (class="_ _2") .
              • span (class="ls0")
            • div (class="t m0 x7 h7 y61 ff7 fs3 fc0 sc0 ls38 ws0") Grupa traktuj
              • span (class="_ _2") e te systemy
              • span (class="_ _2") jako wartośc
              • span (class="_ _2") i niemateri
              • span (class="_ _2") alne o
            • div (class="t m0 x7 h7 y62 ff7 fs3 fc0 sc0 ls39 ws0") nieokreślonym okresie użytkowania i ich nie amortyzuj
              • span (class="_ _2") e,
            • div (class="t m0 x7 h7 y63 ff7 fs3 fc0 sc0 ls3a ws0") tylko co roku przeprowadza testy na utratę wa
              • span (class="_ _0") rtości.
              • span (class="ls0")
            • div (class="t m0 x7 h7 y64 ff7 fs3 fc0 sc0 ls3b ws0") Dodatkowo Spółka
              • span (class="_ _2") (Grupa), na
              • span (class="_ _2") dzień bila
              • span (class="_ _2") nsowy,
            • div (class="t m0 x7 h7 y65 ff7 fs3 fc0 sc0 ls12 ws0") wykazywała p
              • span (class="_ _2") race rozwoj
              • span (class="_ _2") owe w trakc
              • span (class="_ _2") ie reali
              • span (class="_ _2") zacji zwi
              • span (class="_ _2") ązane
            • div (class="t m0 x7 h7 y66 ff7 fs3 fc0 sc0 ls36 ws0") z system SARE (1,5 mln zł).
              • span (class="ls0")
            • div (class="t m0 x7 h7 y67 ff7 fs3 fc0 sc0 ls11 ws0") Testowanie obejmuje także prac
              • span (class="_ _2") e rozwojowe w trakcie
            • div (class="t m0 x7 h7 y68 ff7 fs3 fc0 sc0 ls3c ws0") realizacji.
              • span (class="ls0")
            • div (class="t m0 x7 h7 y69 ff7 fs3 fc0 sc0 ls11 ws0") Ryzyko istotnego zniekszt
              • span (class="_ _2") ałcenia dotyczy wyceny
            • div (class="t m0 x7 h7 y6a ff7 fs3 fc0 sc0 lsd ws0") Systemów SARE oraz INIS.
              • span (class="ls0")
            • div (class="t m0 x7 h7 y6b ff7 fs3 fc0 sc0 lsf ws0") Z punktu widzenia oceny ut
              • span (class="_ _2") raty wartości, ist
              • span (class="_ _2") otne są
            • div (class="t m0 x7 h7 y6c ff7 fs3 fc0 sc0 ls36 ws0"): założenia przyjęte do testów, w tym przede wszystkim
            • div (class="t m0 x7 h7 y6d ff7 fs3 fc0 sc0 ls36 ws0"): szacunki przyszłych przychodów generowanych przez
            • div (class="t m0 x7 h7 y6e ff7 fs3 fc0 sc0 lsd ws0") Systemy.
              • span (class="ls0")
          • div (class="c x8 y5a w5 h12")
            • div (class="t m0 x9 h7 y5b ff7 fs3 fc0 sc0 lsd ws0") Podejście do badania:
              • span (class="ls0")

            • div (class="t m0 xa h7 y6f ff13 fs3 fc0 sc0 ls0 ws0")

              • span (class="ff14")
                • span (class="_ _5")
                • span (class="ff7 ls11") Rozmowy z Zarządem Jednostki dominują
                  • span (class="_ _2") cej oraz
            • div (class="t m0 xb h7 y5d ff7 fs3 fc0 sc0 ls3d ws0") osobami odpowiedzialnymi za
              • span (class="lse"): przeprowadzenie
            • div (class="t m0 xb h7 y5e ff7 fs3 fc0 sc0 ls3e ws0") testów na utratę wartości;
              • span (class="ls0")

            • div (class="t m0 xa h7 y5f ff13 fs3 fc0 sc0 ls0 ws0")

              • span (class="ff14")
                • span (class="_ _5")
                • span (class="ff7 lsf") Zapoznanie się i weryfikacj
                  • span (class="_ _2") a testów na utratę
            • div (class="t m0 xb h7 y60 ff7 fs3 fc0 sc0 ls12 ws0") wartości p
              • span (class="_ _2") od kątem zas
              • span (class="_ _2") tosowanej met
              • span (class="_ _2") odologii,
              • span (class="_ _2")
            • div (class="t m0 xb h7 y70 ff7 fs3 fc0 sc0 ls36 ws0"): zasadności przyjętych założeń oraz poprawności
            • div (class="t m0 xb h7 y71 ff7 fs3 fc0 sc0 lse ws0") danych w teście;
              • span (class="ls0")

            • div (class="t m0 xa h7 y72 ff13 fs3 fc0 sc0 ls0 ws0")

              • span (class="ff14")
                • span (class="_ _5")
                • span (class="ff7 lsd") Sprawdzenie matematyczne testu;
                  • span (class="ls0")

            • div (class="t m0 xa h7 y73 ff13 fs3 fc0 sc0 ls0 ws0")

              • span (class="ff14")
                • span (class="_ _5")
                • span (class="ff7 lsd") Sprawdzenie porównania wartości
                  • span (class="_ _2") odzyskiwalnej z
            • div (class="t m0 xb h7 y74 ff7 fs3 fc0 sc0 ls12 ws0") wartością
              • span (class="_ _2") księgową te
              • span (class="_ _2") stowanych ak
              • span (class="_ _2") tywów
              • span (class="ls0")

            • div (class="t m0 xa h7 y75 ff13 fs3 fc0 sc0 ls0 ws0")

              • span (class="ff14")
                • span (class="_ _5")
                • span (class="ff7 ls3f") Weryfikac
                  • span (class="_ _2") ja ujawn
                  • span (class="_ _2") ień dot
                  • span (class="_ _2") yczącyc
                  • span (class="_ _2") h testów
                  • span (class="_ _2") na
            • div (class="t m0 xb h7 y76 ff7 fs3 fc0 sc0 lse ws0") utratę
              • span (class="ls0")
                • span (class="ls12") wartości w
                  • span (class="_ _2") sprawozdani
                  • span (class="_ _2") ach finan
                  • span (class="_ _2") sowych
                  • span (class="ls0")
            • div (class="t m0 x9 h7 y77 ff7 fs3 fc0 sc0 ls0 ws0")
            • div (class="t m0 x9 h7 y78 ff7 fs3 fc0 sc0 ls0 ws0")
          • div (class="t m0 x2 hc y79 ff15 fs6 fc0 sc0 ls0 ws0")
        • div (class="pi")
      • div (class="pf w0 h0", id="pf3")
        • div (class="pc pc3 w0 h0")
          • img (alt="", class="bi x0 y7a w6 h13", 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")
          • div (class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0")
          • div (class="t m0 x2 hf y3d ff4 fs1 fc0 sc0 ls0 ws0")
            • span (class="_ _3")
            • span (class="_ _3")
          • div (class="t m0 x2 h7 y3e ff4 fs1 fc0 sc0 ls0 ws0")
            • span (class="_ _3")
            • span (class="lsb")
            • span (class="_ _16")
            • span (class="_ _3")
            • span (class="lsb")
            • span (class="ff7 fs3") 3
              • span (class="ff5 fc1")
          • div (class="t m0 x2 hd y3f ffd fs7 fc0 sc0 ls1b ws0") Odpowiedzialność
            • span (class="_ _0")
            • span (class="_ _a") Zarządu
            • span (class="_ _a") i
            • span (class="_ _a") Rady
            • span (class="_ _a") Nadzorczej
            • span (class="_ _a")
            • span (class="ls25") Spół
              • span (class="_ _0") ki
              • span (class="_ _a") Dominującej
              • span (class="_ _a")
              • span (class="ls28") za
                • span (class="ls0")
                  • span (class="_ _11")
                  • span (class="ls26"): skonsolidowane
          • div (class="t m0 x2 hd y7b ffd fs7 fc0 sc0 ls26 ws0") sprawozdanie finansowe
            • span (class="ls0")
          • div (class="t m0 x2 hd y7c ffe fs7 fc0 sc0 ls26 ws0") Zarząd
            • span (class="_ _d") Spółki
            • span (class="_ _1a")
            • span (class="ls21") Dominuj
              • span (class="_ _0") ącej
              • span (class="_ _d")
              • span (class="ls20") jest
                • span (class="_ _1a") odpowiedzialny
                • span (class="_ _1c") za
                • span (class="_ _1c") sporządzenie,
                • span (class="_ _1a") na
                • span (class="_ _1c") podstawie
                • span (class="_ _1c") prawidłowo
          • div (class="t m0 x2 hd y7d ffe fs7 fc0 sc0 ls25 ws0") prowadzonych
            • span (class="_ _1d") ksiąg
            • span (class="_ _1d") rachunkowych,
            • span (class="_ _1d")
            • span (class="ls1d") skonsolidowanego
              • span (class="_ _1d") sprawozda
              • span (class="_ _2") nia
              • span (class="_ _1d") finansowego,
              • span (class="_ _1d") które
          • div (class="t m0 x2 hd y7e ffe fs7 fc0 sc0 ls25 ws0") przedstawia rzetelny
            • span (class="_ _0") i jasny obraz sytuacj
            • span (class="_ _0") i majątkowej i finansowej
            • span (class="_ _0")
            • span (class="ls28") oraz
              • span (class="ls0")
                • span (class="ls1f") wyniku finans
                  • span (class="_ _0") owego
                  • span (class="ls1e"): Grupy
          • div (class="t m0 x2 hd y7f ffe fs7 fc0 sc0 ls22 ws0") zgodnie
            • span (class="_ _18") z
            • span (class="_ _18") Międzynarodowymi
            • span (class="_ _18") Standardami
            • span (class="_ _18") Sprawozdawczości
            • span (class="_ _18") Finansowej
            • span (class="_ _9") zatwierdzonymi
            • span (class="_ _18") przez
            • span (class="_ _18") Unię
          • div (class="t m0 x2 hd y16 ffe fs7 fc0 sc0 ls26 ws0") Europejsk
            • span (class="ls0") ą
              • span (class="ls23") ,
                • span (class="_ _1") przyjętymi
                • span (class="_ _14") zasadami
                • span (class="_ _1") (polityką)
                • span (class="_ _1") rachunkowości
                • span (class="_ _1") oraz
                • span (class="_ _14") obowią
                • span (class="_ _2") zującymi
                • span (class="_ _1")
                • span (class="ls1e") Grupę
                  • span (class="ls0")
                    • span (class="_ _14")
                    • span (class="ls25"): przepisami
          • div (class="t m0 x2 hd y80 ffe fs7 fc0 sc0 ls25 ws0") prawa i
            • span (class="ls0")
              • span (class="ls1d") statutem, a także za kontrolę wewnętrzną, którą Za
                • span (class="ls20") rząd
                  • span (class="ls28") Spółki Dominującej
                    • span (class="ls1e"): uznaje
          • div (class="t m0 x2 hd y81 ffe fs7 fc0 sc0 ls22 ws0") za
            • span (class="ls0")
              • span (class="_ _7")
              • span (class="ls1e") niezbędną,
                • span (class="_ _7") aby
                • span (class="_ _7") umożliwić
                • span (class="_ _7") sporz
                • span (class="_ _0") ądzenie
                • span (class="_ _7")
                • span (class="ls1d") skonsolidowanego
                  • span (class="_ _f") sprawozdania
                  • span (class="_ _7") finansowego
          • div (class="t m0 x2 hd y82 ffe fs7 fc0 sc0 ls1e ws0") niezawierającego i
            • span (class="_ _0") stotnego zniekszt
            • span (class="_ _0") ałcenia spowodowanego os
            • span (class="_ _0") zustwem lub błędem.
            • span (class="ls0")
          • div (class="t m0 x2 hd y83 ffe fs7 fc0 sc0 ls28 ws0") Sporządzając
            • span (class="_ _1e")
            • span (class="ls1d") skonsolidowane
              • span (class="_ _1e") sprawozdan
              • span (class="_ _2") ie
              • span (class="_ _1e") finansowe
              • span (class="_ _1e") Zarząd
              • span (class="_ _1f") Spółki
              • span (class="_ _1f")
              • span (class="ls21") Domi
                • span (class="_ _0") nującej
                • span (class="_ _1e")
                • span (class="ls20"): jest
          • div (class="t m0 x2 hd y84 ffe fs7 fc0 sc0 ls28 ws0") odpowiedzialny
            • span (class="_ _10") za
            • span (class="_ _15") ocenę
            • span (class="_ _10") zdol
            • span (class="_ _0") ności
            • span (class="_ _10")
            • span (class="ls1e") Grupy
              • span (class="ls0")
                • span (class="_ _15")
                • span (class="ls25") do
                  • span (class="_ _10") kontynuowania
                  • span (class="_ _15") działalności,
                  • span (class="_ _15") ujawnienie,
                  • span (class="_ _15") jeżeli
                  • span (class="_ _15") ma
          • div (class="t m0 x2 hd y85 ffe fs7 fc0 sc0 ls9 ws0") to zastosowanie,
            • span (class="_ _0") spraw związanych
            • span (class="_ _0") z
            • span (class="ls0")
              • span (class="_ _0")
              • span (class="ls29") kontynuacją
                • span (class="_ _0") działalności
                • span (class="_ _0") oraz
                • span (class="_ _0") za
                • span (class="_ _1") przyjęcie zasady
                • span (class="_ _0") kontynuacji
          • div (class="t m0 x2 hd y86 ffe fs7 fc0 sc0 ls25 ws0") działalności
            • span (class="_ _14") jako
            • span (class="_ _14") podstawy
            • span (class="_ _1") rachunkowośc
            • span (class="_ _0") i,
            • span (class="_ _14") z
            • span (class="_ _1") wyjąt
            • span (class="_ _0") kiem
            • span (class="_ _14") sytuacji
            • span (class="ls0") ,
              • span (class="_ _1")
              • span (class="ls29") ki
                • span (class="_ _0") edy
                • span (class="_ _14") Zarząd
                • span (class="_ _1")
                • span (class="ls28") Spółki
                  • span (class="_ _14") Dominującej
          • div (class="t m0 x2 hd y87 ffe fs7 fc0 sc0 ls28 ws0") albo zamierza dokonać likwidacj
            • span (class="_ _0") i
            • span (class="ls1e") Grupy
              • span (class="ls0") albo
            • span (class="ls0")
              • span (class="ls22"): zaniechać prowadzenia działalności albo nie ma żadnej
          • div (class="t m0 x2 hd y88 ffe fs7 fc0 sc0 ls20 ws0") realnej alternatywy dla
            • span (class="_ _2") likwidacji lub zaniecha
            • span (class="_ _2") nia działa
            • span (class="ls27") lności
              • span (class="ls0"): .
          • div (class="t m0 x2 hd y89 ffe fs7 fc0 sc0 ls26 ws0") Zarząd
            • span (class="_ _11") Spółki
            • span (class="_ _a")
            • span (class="ls21") Dominującej
              • span (class="_ _a")
              • span (class="ls28") oraz
                • span (class="_ _11") członkowie
                • span (class="_ _a") Rady
                • span (class="_ _11") Nadzorczej
                • span (class="_ _a") Spółki
                • span (class="_ _11") Dominującej
                • span (class="_ _a")
                • span (class="ls1d") są
                  • span (class="_ _11") zobowiązani
                  • span (class="ls0")
          • div (class="t m0 x2 hd y8a ffe fs7 fc0 sc0 ls25 ws0") do
            • span (class="_ _14") zapewnienia,
            • span (class="_ _11") aby
            • span (class="_ _11")
            • span (class="ls1d") skonsolidowane
              • span (class="_ _14") sprawozdanie
              • span (class="_ _14") finansowe
              • span (class="_ _14") spełniało
              • span (class="_ _11") wymagania
              • span (class="_ _14") przewidziane
              • span (class="ls0")
          • div (class="t m0 x2 hd y8b ffe fs7 fc0 sc0 ls1f ws0") w
            • span (class="_ _15")
            • span (class="ls1e") ust
              • span (class="_ _0") aw
              • span (class="ls27") ie
                • span (class="ls0")
                  • span (class="_ _15")
                  • span (class="ls22") z
                    • span (class="_ _12") dnia
                    • span (class="_ _15") 29
                    • span (class="_ _12") września
                    • span (class="_ _12") 1994
                    • span (class="_ _15") roku
                    • span (class="_ _12") o
                    • span (class="_ _12") rachunkowości
                    • span (class="_ _15") (Dz.
                    • span (class="_ _12") U.
                    • span (class="_ _15") z
                    • span (class="_ _12") 2023
                    • span (class="_ _12") roku,
                    • span (class="_ _12") poz.
                    • span (class="_ _15") 120,
                    • span (class="_ _12") z
          • div (class="t m0 x2 hd y8c ffe fs7 fc0 sc0 ls25 ws0") późniejszymi
            • span (class="_ _1d") zmianami)
            • span (class="_ _6") („Ustawa
            • span (class="ls0") o
              • span (class="ls20") rachunkowości”)
                • span (class="ls23") .
                  • span (class="_ _6") Członkowie
                  • span (class="_ _20") Rady
                  • span (class="_ _6") Nadzorczej
                  • span (class="_ _20")
                  • span (class="ls28"): Spółki
          • div (class="t m0 x2 hd y8d ffe fs7 fc0 sc0 ls21 ws0") Dominującej
            • span (class="ls1d") są odpowiedzialni za nadzorowanie procesu sprawozdawczości finansowej.
              • span (class="ls0")
          • div (class="t m0 x2 hd y8e ffd fs7 fc0 sc0 ls1b ws0") Odpowiedzialność
            • span (class="_ _0")
            • span (class="_ _8") biegłeg
            • span (class="_ _0") o
            • span (class="_ _8") rewident
            • span (class="_ _0") a
            • span (class="_ _8") za
            • span (class="_ _1b") badanie
            • span (class="_ _1b")
            • span (class="ls26") skonsolidowanego
              • span (class="_ _8") sprawozdania
          • div (class="t m0 x2 hd y8f ffd fs7 fc0 sc0 ls23 ws0") finansowego
            • span (class="ls0")
          • div (class="t m0 x2 hd y90 ffe fs7 fc0 sc0 ls1e ws0") Naszym
            • span (class="_ _9") cel
            • span (class="ls2d") em
              • span (class="ls0")
                • span (class="_ _18")
                • span (class="ls20") jest
                  • span (class="ls0")
                    • span (class="_ _9")
                    • span (class="ls1e") uzyskanie
                      • span (class="_ _9") racjo
                      • span (class="_ _0") nalnej
                      • span (class="_ _9") pewności
                      • span (class="_ _9") czy
                      • span (class="_ _9")
                      • span (class="ls1d") skonsolidowane
                        • span (class="_ _18") sprawozdanie
                        • span (class="_ _9") finansowe
                        • span (class="_ _18") jako
          • div (class="t m0 x2 hd y91 ffe fs7 fc0 sc0 ls22 ws0") całość nie zawiera
            • span (class="_ _0") istotnego zniekształcenia spowodowanego oszustwem lub
            • span (class="_ _0")
            • span (class="ls25") błędem
              • span (class="ls0") ,
                • span (class="ls28") or
                  • span (class="_ _0") az wydanie
          • div (class="t m0 x2 hd y92 ffe fs7 fc0 sc0 ls1d ws0") sprawozdania
            • span (class="_ _1") z
            • span (class="_ _1") b
            • span (class="_ _2") adania
            • span (class="_ _1") zawierającego
            • span (class="_ _0") naszą
            • span (class="_ _1") opinię.
            • span (class="_ _1") Racjonalna
            • span (class="_ _1") pewność
            • span (class="_ _0") jest
            • span (class="_ _1") wysokim
            • span (class="_ _1") poziomem
          • div (class="t m0 x2 hd y93 ffe fs7 fc0 sc0 ls25 ws0") pewności, ale ni
            • span (class="_ _0") e gwarantuje,
            • span (class="_ _0") że badanie prze
            • span (class="_ _0") prowadzone zgodnie z
            • span (class="_ _0") KSB zawsze
            • span (class="_ _0") wykryje istniej
            • span (class="_ _0") ące
          • div (class="t m0 x2 hd y94 ffe fs7 fc0 sc0 ls27 ws0") istotne
            • span (class="_ _9") zniekształcenie.
            • span (class="_ _18") Zniekształcenia
            • span (class="_ _9") mogą
            • span (class="_ _9") powstawa
            • span (class="ls22") ć
              • span (class="_ _9") na
              • span (class="_ _9") skutek
              • span (class="_ _9") oszustwa
              • span (class="_ _9") lub
              • span (class="_ _9") błędu
              • span (class="_ _9") i
              • span (class="_ _0")
              • span (class="ls0")
                • span (class="_ _9")
                • span (class="ls1d") są
                  • span (class="_ _9") uważane
          • div (class="t m0 x2 hd y95 ffe fs7 fc0 sc0 ls22 ws0") za
            • span (class="_ _19") istotne,
            • span (class="_ _8") jeżeli
            • span (class="_ _8") można
            • span (class="_ _19") racjonalnie
            • span (class="_ _8") oczekiwać,
            • span (class="_ _19") że
            • span (class="_ _8") pojedynczo
            • span (class="_ _19") lub
            • span (class="_ _8") łącznie
            • span (class="_ _19") mogłyby
            • span (class="_ _8") wpłynąć
            • span (class="ls0")
          • div (class="t m0 x2 hd y96 ffe fs7 fc0 sc0 ls1e ws0") na
            • span (class="_ _0") decyzje
            • span (class="_ _0") gospodarcze
            • span (class="_ _1") użytkowników podjęte
            • span (class="_ _0") na
            • span (class="_ _0") po
            • span (class="_ _0") dstawie
            • span (class="_ _0") tego
            • span (class="_ _0")
            • span (class="ls1d"): skonsolidowanego sprawozdania
          • div (class="t m0 x2 hd y97 ffe fs7 fc0 sc0 ls9 ws0") finansowego.
            • span (class="ls0")
          • div (class="t m0 x2 hd y98 ffe fs7 fc0 sc0 ls1e ws0") Koncepcja
            • span (class="_ _c") istotnośc
            • span (class="_ _0") i
            • span (class="_ _c") stosowana
            • span (class="_ _c") jest
            • span (class="_ _c") przez
            • span (class="_ _c") bi
            • span (class="_ _0") egłego
            • span (class="_ _c") rewidenta
            • span (class="_ _c") zarówno
            • span (class="_ _c") przy
            • span (class="_ _c") pl
            • span (class="_ _0") anowaniu
            • span (class="ls0")
          • div (class="t m0 x2 hd y99 ffe fs7 fc0 sc0 ls0 ws0") i
            • span (class="_ _1")
            • span (class="ls25") przeprowadzaniu
              • span (class="_ _1") badania
              • span (class="_ _14") jak
              • span (class="_ _1") i
              • span (class="_ _1") przy
              • span (class="_ _1") ocenie
              • span (class="_ _14") wpływu
              • span (class="_ _1") rozpoznanych
              • span (class="_ _1") podczas
              • span (class="_ _1") badania
              • span (class="_ _14") zniekształceń
          • div (class="t m0 x2 hd y9a ffe fs7 fc0 sc0 ls28 ws0") oraz nieskorygowanych
            • span (class="_ _0") zniekształceń,
            • span (class="_ _0") jeśli
            • span (class="_ _0") występują, na
            • span (class="_ _0")
            • span (class="ls1d"): skonsolidowane sprawozdanie finansowe,
          • div (class="t m0 x2 hd y9b ffe fs7 fc0 sc0 ls28 ws0") a
            • span (class="_ _a") także
            • span (class="_ _a") przy
            • span (class="_ _a") formułowaniu
            • span (class="_ _a") opinii
            • span (class="_ _a") biegłego
            • span (class="_ _a") rewidenta.
            • span (class="_ _a") W
            • span (class="_ _a") związku
            • span (class="_ _a") z
            • span (class="_ _a") powyższym
            • span (class="_ _a") wszystkie
            • span (class="_ _a") opi
            • span (class="_ _0") nie
            • span (class="ls0")
          • div (class="t m0 x2 hd y9c ffe fs7 fc0 sc0 ls27 ws0") i
            • span (class="_ _a") stwierdzenia
            • span (class="_ _a") zawarte
            • span (class="_ _a") w
            • span (class="_ _10") sprawozdaniu
            • span (class="_ _11") z
            • span (class="_ _10") badania
            • span (class="_ _a") są
            • span (class="_ _a") wyrażane
            • span (class="_ _a") z
            • span (class="_ _10") uwzględnieniem
            • span (class="_ _11") jakościowego
            • span (class="ls0")
          • div (class="t m0 x2 hd y9d ffe fs7 fc0 sc0 ls0 ws0") i
            • span (class="_ _15")
            • span (class="ls1f") wartości
              • span (class="_ _0") owego
              • span (class="_ _15") poz
              • span (class="_ _0") iomu
              • span (class="_ _15") i
              • span (class="_ _0") stotności
              • span (class="_ _12") ustalon
              • span (class="_ _0") ego
              • span (class="_ _15") zgo
              • span (class="_ _0") dnie
              • span (class="_ _15") z
              • span (class="_ _0") e
              • span (class="_ _15") st
              • span (class="_ _0") andardami
              • span (class="_ _12") badania
              • span (class="_ _12") i
              • span (class="_ _15") z
              • span (class="_ _0") awodowym
          • div (class="t m0 x2 hd y9e ffe fs7 fc0 sc0 ls28 ws0") osądem biegłego rewidenta
            • span (class="ls0"): .
          • div (class="t m0 x2 hd y9f ffe fs7 fc0 sc0 ls26 ws0") Zakres
            • span (class="_ _10") badani
            • span (class="_ _0") a
            • span (class="_ _10") nie
            • span (class="_ _15") obejmuje
            • span (class="_ _15") zapewnienia
            • span (class="_ _15") co
            • span (class="_ _15") do
            • span (class="_ _10") przyszł
            • span (class="_ _0") ej
            • span (class="_ _10") r
            • span (class="_ _0") entowności
            • span (class="_ _10")
            • span (class="ls1e") Grupy
              • span (class="_ _0")
              • span (class="ls0")
                • span (class="_ _10")
                • span (class="ls28") ani
                  • span (class="_ _15") efektywności
          • div (class="t m0 x2 hd ya0 ffe fs7 fc0 sc0 ls27 ws0") lub
            • span (class="ls0")
              • span (class="ls1d") skuteczności prowadzenia jej spraw przez Z
                • span (class="_ _2") arząd Spółki
                • span (class="ls21") Dominującej
                  • span (class="ls28") obecnie lub w prz
                    • span (class="_ _0") yszłości
                    • span (class="ls0"): .
          • div (class="t m0 x2 hd ya1 ffe fs7 fc0 sc0 ls1c ws0") Podczas badania
            • span (class="_ _9") zgodnego z
            • span (class="_ _2") KSB stosujemy
            • span (class="_ _9") zawodowy osąd
            • span (class="_ _9") i
            • span (class="_ _0") zachowujemy
            • span (class="_ _9") zawodowy sceptycyzm,
          • div (class="t m0 x2 hd ya2 ffe fs7 fc0 sc0 ls28 ws0") a także:
            • span (class="ls0")
          • div (class="t m0 x5 hd ya3 fff fs7 fc0 sc0 ls0 ws0") •
            • span (class="ff10")
              • span (class="_ _f")
              • span (class="ffe ls27") identyfikujemy
                • span (class="_ _11") i
                • span (class="_ _a") oceniamy
                • span (class="_ _a") ryzyka
                • span (class="_ _11") istotnego
                • span (class="_ _a") zniekształcenia
                • span (class="_ _a")
                • span (class="ls1d") skonsolidowanego
                  • span (class="_ _a") sprawozdania
          • div (class="t m0 x6 hd ya4 ffe fs7 fc0 sc0 ls9 ws0") finansowego
            • span (class="_ _1c") spowodowaneg
            • span (class="_ _2") o
            • span (class="_ _1c") oszustwem
            • span (class="_ _d") lub
            • span (class="_ _d") błędem,
            • span (class="_ _1c") projektujemy
            • span (class="_ _1c") i
            • span (class="_ _d") przeprowadzamy
          • div (class="t m0 x6 hd ya5 ffe fs7 fc0 sc0 ls25 ws0") procedury
            • span (class="_ _d") badania
            • span (class="_ _d") odpowiadające
            • span (class="_ _d") tym
            • span (class="_ _d") ryzyk
            • span (class="_ _0") om
            • span (class="_ _1c") i
            • span (class="_ _0")
            • span (class="_ _d") uzyskujemy
            • span (class="_ _d") dowody
            • span (class="_ _d") badania,
            • span (class="_ _d") które
            • span (class="ls0")
          • div (class="t m0 x6 hd ya6 ffe fs7 fc0 sc0 ls1d ws0") są
            • span (class="ls0")
              • span (class="_ _0")
              • span (class="ls1f") wy
                • span (class="_ _0") starczając
                • span (class="_ _0") e
                • span (class="_ _1") i
                • span (class="_ _0") odpowi
                • span (class="_ _0") ednie,
                • span (class="_ _1") aby
                • span (class="_ _1") stanowić
                • span (class="_ _1") podstawę
                • span (class="_ _0") dla
                • span (class="_ _0")
                • span (class="_ _1") naszej
                • span (class="_ _1") opinii.
                • span (class="_ _0") Ryz
                • span (class="_ _0") yko
                • span (class="_ _1") niewykrycia
          • div (class="t m0 x6 hd ya7 ffe fs7 fc0 sc0 ls27 ws0") istotnego znieks
            • span (class="_ _2") ztałcenia wynik
            • span (class="_ _2") ającego z oszu
            • span (class="_ _2") stwa jest więk
            • span (class="_ _2") sze niż tego
            • span (class="_ _2") wynikającego
            • span (class="_ _2") z błędu,
        • div (class="pi")
      • div (class="pf w0 h0", id="pf4")
        • div (class="pc pc4 w0 h0")
          • img (alt="", class="bi x0 y7a w6 h13", 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")
          • div (class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0")
          • div (class="t m0 x2 hf y3d ff4 fs1 fc0 sc0 ls0 ws0")
            • span (class="_ _3")
            • span (class="_ _3")
          • div (class="t m0 x2 h7 y3e ff4 fs1 fc0 sc0 ls0 ws0")
            • span (class="_ _3")
            • span (class="lsb")
            • span (class="_ _16")
            • span (class="_ _3")
            • span (class="lsb")
            • span (class="ff7 fs3") 4
              • span (class="ff5 fc1")
          • div (class="t m0 x6 hd y3f ffe fs7 fc0 sc0 ls25 ws0") ponieważ
            • span (class="_ _15") oszustwo
            • span (class="_ _15") może
            • span (class="_ _15") dotyczyć
            • span (class="_ _15") zmowy,
            • span (class="_ _15") fałszerst
            • span (class="_ _0") wa,
            • span (class="_ _15") celowych
            • span (class="_ _15") pominięć,
            • span (class="_ _15") wprowadzenia
            • span (class="ls0")
          • div (class="t m0 x6 hd y40 ffe fs7 fc0 sc0 ls1f ws0") w błąd lub obe
            • span (class="_ _0") jścia kontr
            • span (class="_ _0") oli wewnętrz
            • span (class="_ _0") nej
            • span (class="ls0"): ;
          • div (class="t m0 x5 hd ya8 fff fs7 fc0 sc0 ls0 ws0") •
            • span (class="ff10")
              • span (class="_ _f")
              • span (class="ffe ls1e") uzyskujemy
                • span (class="_ _1") z
                • span (class="_ _0") rozumienie
                • span (class="_ _14") kontroli
                • span (class="_ _1") wewnętrznej
                • span (class="_ _0")
                • span (class="_ _1") stoso
                • span (class="_ _0") wnej
                • span (class="_ _1") dla
                • span (class="_ _14") badania
                • span (class="_ _1") w
                • span (class="_ _14") celu
                • span (class="_ _1") zaprojektowani
                • span (class="_ _0") a
          • div (class="t m0 x6 hd ya9 ffe fs7 fc0 sc0 ls25 ws0") procedur
            • span (class="_ _14") badania,
            • span (class="_ _1") które
            • span (class="_ _14") są
            • span (class="_ _14") odpowiednie
            • span (class="_ _1") w
            • span (class="_ _14") danych
            • span (class="_ _1") okolicznoś
            • span (class="_ _0") ciach,
            • span (class="_ _14") ale
            • span (class="ls0")
              • span (class="_ _1")
              • span (class="ls1e"): nie
              • span (class="_ _14")
              • span (class="ls1f") w
                • span (class="_ _1") celu
                • span (class="_ _14") wyrażenia
          • div (class="t m0 x6 hd yaa ffe fs7 fc0 sc0 ls28 ws0") opinii na temat skuteczności kontroli
            • span (class="_ _0") wewnętrznej
            • span (class="ls1e") Grupy
              • span (class="ls1d") ;
                • span (class="ls0")
          • div (class="t m0 x5 hd yab fff fs7 fc0 sc0 ls0 ws0") •
            • span (class="ff10")
              • span (class="_ _f")
              • span (class="ffe ls28") oceniamy
                • span (class="_ _1c") odpowiedniość
                • span (class="_ _1a")
                • span (class="ls22") zastosowanych
                  • span (class="_ _1c") zasad
                  • span (class="_ _1a") (polityki)
                  • span (class="_ _1c") rachunkowości
                  • span (class="_ _1a") oraz
                  • span (class="_ _1c") zasadność
          • div (class="t m0 x6 hd yac ffe fs7 fc0 sc0 ls1d ws0") szacunków
            • span (class="_ _c") księgowych
            • span (class="_ _c") oraz
            • span (class="_ _c") powiązanych
            • span (class="_ _c") ujawnień
            • span (class="_ _c") dokonanych
            • span (class="_ _c") przez
            • span (class="_ _b") Zarząd
            • span (class="_ _c") Spółki
            • span (class="ls0")
          • div (class="t m0 x6 hd yad ffe fs7 fc0 sc0 ls21 ws0") Dominującej
            • span (class="ls0"): ;
          • div (class="t m0 x5 hd yae fff fs7 fc0 sc0 ls0 ws0") •
            • span (class="ff10")
              • span (class="_ _f")
              • span (class="ffe ls1f") wyciągamy
                • span (class="_ _14") wniosek
                • span (class="_ _14") na
                • span (class="_ _14") temat
                • span (class="_ _14") odpowiedniości
                • span (class="_ _14") zastosowani
                • span (class="_ _0") a
                • span (class="_ _14") przez
                • span (class="_ _14") Zarząd
                • span (class="_ _14") Spółki
                • span (class="_ _14")
                • span (class="ls21"): Dominującej
          • div (class="t m0 x6 hd yaf ffe fs7 fc0 sc0 ls22 ws0") zasady
            • span (class="_ _1") kontynuacji
            • span (class="_ _1") działalności
            • span (class="_ _1") jako
            • span (class="_ _1") podstaw
            • span (class="_ _2") y
            • span (class="_ _1") rachunkowości
            • span (class="_ _1") oraz,
            • span (class="_ _1") na
            • span (class="_ _1") podstawie
            • span (class="_ _1") u
            • span (class="_ _2") zyskanych
          • div (class="t m0 x6 hd yb0 ffe fs7 fc0 sc0 ls25 ws0") dowodów
            • span (class="_ _14") badania,
            • span (class="_ _11") czy
            • span (class="_ _11") istniej
            • span (class="_ _0") e
            • span (class="_ _14") i
            • span (class="_ _0") stotna
            • span (class="_ _11") niepewność
            • span (class="_ _11") związana
            • span (class="_ _11") ze
            • span (class="_ _14") z
            • span (class="_ _0") darzeniami
            • span (class="_ _11") lub
            • span (class="_ _14") war
            • span (class="_ _0") unkami,
          • div (class="t m0 x6 hd yb1 ffe fs7 fc0 sc0 ls29 ws0") która
            • span (class="_ _9") może poddaw
            • span (class="_ _2") ać
            • span (class="_ _9") w znaczącą
            • span (class="_ _18") wątpl
            • span (class="_ _0") iwość
            • span (class="_ _9") zdolność
            • span (class="ls1e") Grupy
              • span (class="ls0")
                • span (class="_ _18")
                • span (class="ls25") do kontynuacji
                  • span (class="_ _9") działalnośc
                  • span (class="_ _0") i.
                  • span (class="_ _9") Jeż
                  • span (class="_ _0") eli
          • div (class="t m0 x6 hd yb2 ffe fs7 fc0 sc0 ls25 ws0") dochodzimy
            • span (class="_ _9") do
            • span (class="_ _9") wniosku,
            • span (class="_ _9") że
            • span (class="_ _2") istnieje
            • span (class="_ _9") istotna
            • span (class="_ _2") niepewność,
            • span (class="_ _9") wymagane
            • span (class="_ _9") jest
            • span (class="_ _2") od
            • span (class="_ _9") nas
            • span (class="_ _9") zwrócenie
            • span (class="_ _9") uwagi
          • div (class="t m0 x6 hd yb3 ffe fs7 fc0 sc0 ls1f ws0") w
            • span (class="_ _10") naszym
            • span (class="_ _10") spr
            • span (class="_ _0") awozdaniu
            • span (class="_ _10") bie
            • span (class="_ _0") głego
            • span (class="_ _10") rewide
            • span (class="_ _0") nta
            • span (class="_ _10") na
            • span (class="_ _10") powi
            • span (class="_ _0") ązane
            • span (class="_ _10") ujawnie
            • span (class="_ _0") n
            • span (class="ls27") ia
              • span (class="_ _10") w
              • span (class="_ _10")
              • span (class="ls1d"): skonsolidowanym
          • div (class="t m0 x6 hd yb4 ffe fs7 fc0 sc0 ls1d ws0") sprawozdaniu
            • span (class="_ _1") finansowym
            • span (class="_ _14") lub,
            • span (class="_ _1") jeżeli
            • span (class="_ _14") takie
            • span (class="_ _14") ujawnienia
            • span (class="_ _1") są
            • span (class="_ _14") nieadekwatne,
            • span (class="_ _1") modyfikujemy
            • span (class="_ _14") naszą
          • div (class="t m0 x6 hd yb5 ffe fs7 fc0 sc0 ls28 ws0") opinię.
            • span (class="_ _18") Nasze
            • span (class="_ _9") wnioski
            • span (class="_ _18") są
            • span (class="_ _9") oparte
            • span (class="_ _18") na
            • span (class="_ _9") dowodach
            • span (class="_ _18") badania
            • span (class="_ _9") uzyskanych
            • span (class="_ _18") do
            • span (class="_ _18") dnia
            • span (class="_ _9") sporządzenia
            • span (class="_ _18") nasze
            • span (class="_ _0") go
          • div (class="t m0 x6 hd yb6 ffe fs7 fc0 sc0 ls1d ws0") sprawozdania
            • span (class="_ _9") biegłego rewidenta,
            • span (class="_ _9") jednakże
            • span (class="_ _9") przyszłe zdarzenia
            • span (class="_ _9") lub warunki
            • span (class="_ _9") mo
            • span (class="ls25"): gą spowodować,
          • div (class="t m0 x6 hd yb7 ffe fs7 fc0 sc0 ls22 ws0") że
            • span (class="ls1e") Grupa
              • span (class="ls0") zaprzestanie kontynuacji działalności;
            • span (class="ls0")
          • div (class="t m0 x5 hd yb8 fff fs7 fc0 sc0 ls0 ws0") •
            • span (class="ff10")
              • span (class="_ _f")
              • span (class="ffe ls28") oceniamy
                • span (class="_ _21") ogólną
                • span (class="_ _21") prezentację,
                • span (class="_ _21") strukturę
                • span (class="_ _21") i
                • span (class="_ _21") zawar
                • span (class="_ _0") tość
                • span (class="_ _21")
                • span (class="ls1d") skonsolidowanego
                  • span (class="_ _b") sprawozdania
          • div (class="t m0 x6 hd yb9 ffe fs7 fc0 sc0 ls9 ws0") finansowego,
            • span (class="_ _9") w
            • span (class="ls0") tym
            • span (class="ls0")
              • span (class="_ _9")
              • span (class="ls1e") ujawnienia, oraz czy
                • span (class="_ _9")
                • span (class="ls1d") skonsolidowane sprawozdanie
                  • span (class="_ _9") finansowe przedstawia
          • div (class="t m0 x6 hd yba ffe fs7 fc0 sc0 ls25 ws0") będące ich podstawą transakc
            • span (class="_ _0") je i zdarzenia w sposób
            • span (class="_ _0") zapewniający rzetelną
            • span (class="_ _0") prezentację
            • span (class="ls0"): ;
          • div (class="t m0 x5 hd ybb fff fs7 fc0 sc0 ls0 ws0") •
            • span (class="ff10")
              • span (class="_ _f")
              • span (class="ffe ls1e") uzyskujemy
                • span (class="_ _14") wystarczające
                • span (class="_ _14") odpowiednie
                • span (class="_ _1") dowody
                • span (class="_ _14") badania
                • span (class="_ _1") odnośni
                • span (class="_ _0") e
                • span (class="_ _1") do
                • span (class="_ _0")
                • span (class="_ _1") inf
                • span (class="_ _0") ormacji
                • span (class="_ _14") finansowych
          • div (class="t m0 x6 hd ybc ffe fs7 fc0 sc0 ls20 ws0") jednostek
            • span (class="_ _14") lub
            • span (class="_ _14") działalności
            • span (class="_ _14") gospodarczych
            • span (class="_ _14") wewnątrz
            • span (class="_ _14") Grupy
            • span (class="_ _11") w
            • span (class="_ _14") celu
            • span (class="_ _11") wyrażenia
            • span (class="_ _14") opinii
            • span (class="_ _14") na
            • span (class="_ _11") temat
          • div (class="t m0 x6 hd ybd ffe fs7 fc0 sc0 ls1d ws0") skonsolidowanego
            • span (class="_ _0") sprawozdania
            • span (class="_ _0") finansowego.
            • span (class="_ _0") Jesteśmy
            • span (class="_ _0") odpowiedzialni
            • span (class="_ _0") za
            • span (class="_ _1") kierowanie
            • span (class="ls23"): , nadzór
          • div (class="t m0 x6 hd ybe ffe fs7 fc0 sc0 ls0 ws0") i
            • span (class="ls25") przeprowadzenie
              • span (class="_ _12") badania
              • span (class="_ _12") Grupy
              • span (class="_ _13") i
              • span (class="_ _12") pozostajemy
              • span (class="_ _12") wyłącz
              • span (class="_ _0") nie
              • span (class="_ _12") odpowiedzialni
              • span (class="_ _12") z
              • span (class="_ _0") a
              • span (class="_ _12") naszą
              • span (class="_ _12") opinię
          • div (class="t m0 x6 hd ybf ffe fs7 fc0 sc0 ls0 ws0") z
            • span (class="ls25"): badania.
          • div (class="t m0 x2 hd yc0 ffe fs7 fc0 sc0 ls1c ws0") Przekazujemy
            • span (class="_ _10") Radzie
            • span (class="_ _10") Nadzorczej
            • span (class="_ _15")
            • span (class="ls28") Spółki
              • span (class="_ _10") Dominującej
              • span (class="_ _10")
              • span (class="ls27") informacje
                • span (class="_ _10") o,
                • span (class="_ _10") między
                • span (class="_ _10") innymi,
                • span (class="_ _10") planowanym
          • div (class="t m0 x2 hd yc1 ffe fs7 fc0 sc0 ls22 ws0") zakresie
            • span (class="_ _1") i
            • span (class="_ _0")
            • span (class="_ _14") czasie
            • span (class="_ _1") przeprowadzenia
            • span (class="_ _1") badania
            • span (class="_ _14") oraz
            • span (class="_ _1") znaczących
            • span (class="_ _14")
            • span (class="ls1e") ustaleniach
              • span (class="_ _14") badania,
              • span (class="_ _14") w
              • span (class="_ _1") ty
              • span (class="_ _0") m
              • span (class="_ _14") wszelkich
          • div (class="t m0 x2 hd yc2 ffe fs7 fc0 sc0 ls22 ws0") znaczących słabościach kontroli wewnętrznej, które zide
            • span (class="_ _2") ntyfikujemy podczas badania.
            • span (class="ls0")
          • div (class="t m0 x2 hd yc3 ffe fs7 fc0 sc0 ls28 ws0") Składamy
            • span (class="_ _15") Radzie
            • span (class="_ _15") Nadzorczej
            • span (class="_ _15") Spółki
            • span (class="_ _15") Dominującej
            • span (class="_ _15") oświadczenie,
            • span (class="_ _15") że
            • span (class="_ _0")
            • span (class="_ _15") przestrzegaliśmy
            • span (class="_ _15") stosownych
          • div (class="t m0 x2 hd yc4 ffe fs7 fc0 sc0 ls1f ws0") wymogów
            • span (class="_ _10") etycz
            • span (class="_ _0") nych
            • span (class="_ _10") dotyc
            • span (class="_ _0") zących
            • span (class="_ _10") ni
            • span (class="_ _0") ezależności
            • span (class="_ _0")
            • span (class="_ _10") oraz,
            • span (class="_ _15") że
            • span (class="_ _10") będzie
            • span (class="_ _0") my
            • span (class="_ _10") informować
            • span (class="_ _0")
            • span (class="_ _10") ich
            • span (class="_ _10") o
            • span (class="_ _15") wszystkic
            • span (class="_ _0") h
          • div (class="t m0 x2 hd yc5 ffe fs7 fc0 sc0 ls25 ws0") powiązaniach
            • span (class="_ _1") i
            • span (class="_ _0")
            • span (class="_ _1") innych
            • span (class="_ _14") sprawach,
            • span (class="_ _1") któr
            • span (class="_ _0") e
            • span (class="_ _1") mogłyby
            • span (class="_ _14") być
            • span (class="_ _1") racjonalni
            • span (class="_ _0") e
            • span (class="_ _1") uznane
            • span (class="_ _14") za
            • span (class="_ _1") stanowiące
            • span (class="_ _14") zagrożenie
          • div (class="t m0 x2 hd yc6 ffe fs7 fc0 sc0 ls25 ws0") dla
            • span (class="_ _1a") naszej
            • span (class="_ _1c") niezależności,
            • span (class="_ _1a") a
            • span (class="ls0")
              • span (class="_ _1c")
              • span (class="ls9") tam
                • span (class="_ _1b") gdzie
                • span (class="_ _1a") ma
                • span (class="_ _1a") to
                • span (class="_ _1c") zastosowan
                • span (class="_ _2") ie,
                • span (class="_ _1a") informujemy
                • span (class="_ _1b") o
                • span (class="_ _1c") zastosowa
                • span (class="_ _2") nych
          • div (class="t m0 x2 hd yc7 ffe fs7 fc0 sc0 ls22 ws0") zabezpieczeniach.
            • span (class="ls0")
          • div (class="t m0 x2 hd yc8 ffe fs7 fc0 sc0 ls28 ws0") Spośród
            • span (class="_ _1") spraw
            • span (class="_ _0") przekazywanych
            • span (class="_ _1") Radzie
            • span (class="_ _0") Nadzorczej
            • span (class="_ _1") Spółki
            • span (class="_ _0") Dominującej
            • span (class="_ _0")
            • span (class="_ _1")
            • span (class="ls1e") ustaliliśmy
              • span (class="_ _0") t
              • span (class="_ _0") e
              • span (class="_ _1") sprawy,
              • span (class="_ _0") które
          • div (class="t m0 x2 hd yc9 ffe fs7 fc0 sc0 ls25 ws0") były najbardziej
            • span (class="_ _9") znacząc
            • span (class="_ _0") e podczas
            • span (class="_ _9") badania
            • span (class="ls1d") skonsolidowaneg
              • span (class="_ _2") o
              • span (class="_ _2") sprawozdania
              • span (class="_ _9") finansowego za
              • span (class="_ _9") bieżący
          • div (class="t m0 x2 hd yca ffe fs7 fc0 sc0 ls28 ws0") okres
            • span (class="_ _11") sprawozdawczy
            • span (class="_ _a") i
            • span (class="_ _11") dlatego
            • span (class="_ _a") uznaliśmy
            • span (class="_ _11") je
            • span (class="_ _11") za
            • span (class="_ _a") kluczowe
            • span (class="_ _11") sprawy
            • span (class="_ _a") badania.
            • span (class="_ _11") Opisujemy
            • span (class="_ _11") te
            • span (class="_ _0")
            • span (class="_ _11") sprawy
            • span (class="ls0")
          • div (class="t m0 x2 hd ycb ffe fs7 fc0 sc0 ls1f ws0") w
            • span (class="_ _10") naszym
            • span (class="_ _10") sprawoz
            • span (class="_ _0") daniu
            • span (class="_ _10") biegłe
            • span (class="_ _0") go
            • span (class="_ _10") rewidenta,
            • span (class="_ _0")
            • span (class="_ _10") chyba
            • span (class="_ _10") że
            • span (class="_ _15") przepisy
            • span (class="_ _10") pra
            • span (class="_ _0") wa
            • span (class="_ _10") lub
            • span (class="_ _10") regula
            • span (class="_ _0") cje
            • span (class="_ _10") zabrani
            • span (class="_ _0") ają
          • div (class="t m0 x2 hd ycc ffe fs7 fc0 sc0 ls25 ws0") publicznego
            • span (class="_ _1c") ich
            • span (class="_ _d") ujawnienia
            • span (class="_ _d") lub
            • span (class="_ _1c") gdy,
            • span (class="_ _d") w
            • span (class="_ _1c") wyjątkowych
            • span (class="_ _d") okolicznościach,
            • span (class="_ _d") ustalimy,
            • span (class="_ _d") że
            • span (class="_ _1c") kwestia
            • span (class="_ _0")
            • span (class="ls0")
          • div (class="t m0 x2 hd ycd ffe fs7 fc0 sc0 ls1e ws0") nie powinna
            • span (class="_ _12") być przedstawiona
            • span (class="_ _13") w
            • span (class="_ _12") na
            • span (class="_ _0") szym sprawozdaniu,
            • span (class="_ _12") ponieważ można
            • span (class="_ _12") byłoby racjonalnie
          • div (class="t m0 x2 hd yce ffe fs7 fc0 sc0 ls28 ws0") oczekiwać,
            • span (class="_ _1b") że
            • span (class="_ _8") negat
            • span (class="_ _0") ywne
            • span (class="_ _8") konsekwencje
            • span (class="_ _0")
            • span (class="_ _8") przeważył
            • span (class="_ _0") yby
            • span (class="_ _8") kor
            • span (class="_ _0") zyści
            • span (class="_ _1b") takiej
            • span (class="_ _1b") informacji
            • span (class="_ _1b") dla
            • span (class="_ _1b") interesu
          • div (class="t m0 x2 hd ycf ffe fs7 fc0 sc0 ls25 ws0") publicznego.
            • span (class="ls0")
          • div (class="t m0 x2 hd yd0 ffd fs7 fc0 sc0 ls40 ws0") Inne informacje, w tym sp
            • span (class="_ _2") rawozdanie z działalności
            • span (class="ls0")
          • div (class="t m0 x2 hd yd1 ffe fs7 fc0 sc0 ls1e ws0") Na
            • span (class="_ _15") inne
            • span (class="_ _15") informac
            • span (class="_ _0") je
            • span (class="_ _15") składa
            • span (class="_ _15") si
            • span (class="_ _0") ę
            • span (class="_ _15") sprawozdanie
            • span (class="_ _12") z
            • span (class="_ _15") działalnośc
            • span (class="_ _0") i
            • span (class="_ _10") Grupy
            • span (class="_ _0")
            • span (class="ls0")
              • span (class="_ _15")
              • span (class="ls22") za
                • span (class="_ _15") rok
                • span (class="_ _15") obrotowy
                • span (class="_ _15") zakończony
          • div (class="t m0 x2 hd yd2 ffe fs7 fc0 sc0 ls26 ws0") 31
            • span (class="ls0")
              • span (class="_ _11")
              • span (class="ls25") grudni
                • span (class="_ _0") a
                • span (class="_ _a") 2023
            • span (class="_ _a")
            • span (class="ls20") roku
              • span (class="_ _11") („sprawozdanie
              • span (class="_ _a") z
              • span (class="_ _11") działalności”)
              • span (class="_ _a") wraz
              • span (class="_ _11") z
              • span (class="_ _a") oświadczeniem
              • span (class="_ _11") o
              • span (class="_ _a") stosowaniu
              • span (class="_ _a") ładu
          • div (class="t m0 x2 hd yd3 ffe fs7 fc0 sc0 ls29 ws0") korporacyjnego,
            • span (class="_ _0") kt
            • span (class="_ _0") óre
            • span (class="_ _0") s
            • span (class="_ _0") ą
            • span (class="_ _0") wyodrębnionymi
            • span (class="_ _1") częściami
            • span (class="_ _0") tego
            • span (class="_ _1") sprawozdania
            • span (class="_ _0") oraz
            • span (class="_ _1") Raport
            • span (class="_ _0") Roczny
            • span (class="ls0")
              • span (class="_ _0")
              • span (class="ls22") za
                • span (class="_ _1") rok
          • div (class="t m0 x2 hd yd4 ffe fs7 fc0 sc0 ls28 ws0") obrotowy zakończony 31 grudnia
            • span (class="ls26") 2023
              • span (class="ls20") roku („Raport roczny”) (razem „Inn
                • span (class="_ _2") e informacje”).
                • span (class="ls0")
        • div (class="pi")
      • div (class="pf w0 h0", id="pf5")
        • div (class="pc pc5 w0 h0")
          • img (alt="", class="bi x0 y7a w6 h13", 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          • div (class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0")
          • div (class="t m0 x2 hf y3d ff4 fs1 fc0 sc0 ls0 ws0")
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            • span (class="_ _3")
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              • span (class="_ _c") 3436/52e/2019
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              • span (class="_ _17") dnia
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          • div (class="t m0 x2 hd y40 ffe fs7 fc0 sc0 ls22 ws0") („KSUA 3000 (Z)”.
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          • div (class="t m0 x2 hd y41 ffe fs7 fc0 sc0 ls28 ws0") Standard
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          • div (class="t m0 x2 hd yd8 ffe fs7 fc0 sc0 ls2c ws0") Racjonalna
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          • div (class="t m0 x2 hd y121 ffe fs7 fc0 sc0 ls26 ws0") Zaplanowane i przeprowadzone przez nas proc
            • span (class="_ _0") edury obejmowały między innymi:
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          • div (class="t m0 xe hd y25 ffe fs7 fc0 sc0 ls27 ws0") i zapewniania zgodności z
            • span (class="_ _19") Rozporządzeniem
            • span (class="_ _2") ESEF, w
            • span (class="_ _19") tym zrozumienie mechanizmów
          • div (class="t m0 xe hd y123 ffe fs7 fc0 sc0 ls1d ws0") system
            • span (class="ls1e") u kontroli wewnętrznej
              • span (class="_ _0") związanych z tym pro
              • span (class="_ _0") cesem;
              • span (class="ls0")
          • div (class="t m0 xd hd y124 fff fs7 fc0 sc0 ls0 ws0") •
            • span (class="ff10")
              • span (class="_ _23")
              • span (class="ffe ls1e") uzgodnienie
                • span (class="_ _c") oznakowanych
                • span (class="_ _c") informacji
                • span (class="_ _c") zawartych
                • span (class="_ _c") w
                • span (class="_ _17") sko
                • span (class="_ _0") nsolidowanym
                • span (class="_ _c") sprawozdaniu
          • div (class="t m0 xe hd y125 ffe fs7 fc0 sc0 ls9 ws0") finansowym w
            • span (class="_ _2") formacie ESEF
            • span (class="_ _2") do zbadanego
            • span (class="_ _2") skonsolidowan
            • span (class="_ _2") ego sprawozd
            • span (class="_ _2") ania finansowe
            • span (class="_ _2") go;
            • span (class="ls0")
          • div (class="t m0 xd hd y105 fff fs7 fc0 sc0 ls0 ws0") •
            • span (class="ff10")
              • span (class="_ _23")
              • span (class="ffe ls25") przy uż
                • span (class="_ _0") yciu
                • span (class="_ _19") specjalistycznego
                • span (class="_ _19") narzędzia
                • span (class="_ _19") informatycznego
                • span (class="_ _19") ocena
                • span (class="_ _19") spełnienia
                • span (class="_ _19") standardów
          • div (class="t m0 xe hd y126 ffe fs7 fc0 sc0 ls9 ws0") technicznych dotyczący
            • span (class="_ _2") ch specyfikacji jednolitego elektronicz
            • span (class="_ _2") nego formatu raportowania
            • span (class="_ _2") , w
          • div (class="t m0 xe hd y127 ffe fs7 fc0 sc0 ls9 ws0") tym zastosowan
            • span (class="_ _2") ia formatu XHT
            • span (class="_ _2") ML;
            • span (class="ls0")
          • div (class="t m0 xd hd y108 fff fs7 fc0 sc0 ls0 ws0") •
            • span (class="ff10")
              • span (class="_ _23")
              • span (class="ffe ls28"): ocena kompletności oznakowania informacji w skonsolidowanym sprawozdaniu finansowym
          • div (class="t m0 xe hd y128 ffe fs7 fc0 sc0 ls1f ws0") w formacie ESE
            • span (class="_ _0") F znacznikami
            • span (class="_ _0") XBRL;
            • span (class="ls0")
          • div (class="t m0 xd hd y129 fff fs7 fc0 sc0 ls0 ws0") •
            • span (class="ff10")
              • span (class="_ _23")
              • span (class="ffe ls28") ocena
                • span (class="_ _a") czy
                • span (class="_ _a") zastosowane
                • span (class="_ _a") znaczniki
                • span (class="_ _10") XBRL
                • span (class="_ _a") z
                • span (class="_ _a") taksonomii
                • span (class="_ _a") określonej
                • span (class="_ _10") w
                • span (class="_ _a") Rozporządzeniu
                • span (class="_ _a") ESEF
          • div (class="t m0 xe hd y12a ffe fs7 fc0 sc0 ls22 ws0") zostały
            • span (class="_ _1") odpowiednio
            • span (class="_ _1") zastosowan
            • span (class="_ _2") e
            • span (class="_ _1") oraz,
            • span (class="_ _1") że
            • span (class="_ _1") użyto
            • span (class="_ _1") rozszerzeń
            • span (class="_ _1") taksonomii
            • span (class="_ _1") w
            • span (class="_ _2")
            • span (class="_ _1") sytuacjach,
            • span (class="_ _1") gdy
            • span (class="ls0")
          • div (class="t m0 xe hd y12b ffe fs7 fc0 sc0 ls1f ws0") w
            • span (class="_ _1c") podst
            • span (class="_ _0") awowej
            • span (class="_ _1c") t
            • span (class="_ _0") aksonomii
            • span (class="_ _d") określonej
            • span (class="_ _0")
            • span (class="_ _1c") w
            • span (class="_ _d") Rozporządz
            • span (class="_ _0") eniu
            • span (class="_ _d") ESEF
            • span (class="_ _1c") ni
            • span (class="_ _0") e
            • span (class="_ _1c") zi
            • span (class="_ _0") dentyfikowano
          • div (class="t m0 xe hd y12c ffe fs7 fc0 sc0 ls28 ws0") odpowiednich elementów;
            • span (class="ls0")
          • div (class="t m0 xd hd y12d fff fs7 fc0 sc0 ls0 ws0") •
            • span (class="ff10")
              • span (class="_ _23")
              • span (class="ffe ls28") ocena
                • span (class="_ _14") prawidłowości
                • span (class="_ _14") zakotwiczenia
                • span (class="_ _1") zast
                • span (class="_ _0") osowanych
                • span (class="_ _14") rozszerzeń
                • span (class="_ _14") taksonomii
                • span (class="_ _1") w
                • span (class="_ _14") podstawowej
          • div (class="t m0 xe hd y12e ffe fs7 fc0 sc0 ls9 ws0") taksonomii okreś
            • span (class="_ _2") lonej w Rozporz
            • span (class="_ _2") ądzeniu ESEF
            • span (class="ls0"): .
          • div (class="t m0 x2 hd y12f ffe fs7 fc0 sc0 ls2f ws0") Uważamy,
            • span (class="_ _1b") że
            • span (class="_ _1b") uz
            • span (class="_ _0") yskane
            • span (class="_ _1b") przez
            • span (class="_ _0")
            • span (class="_ _1b") nas
            • span (class="_ _1b") dowody
            • span (class="_ _1a") stanowią
            • span (class="_ _1b") wystarc
            • span (class="_ _0") zając
            • span (class="ls0") ą
              • span (class="_ _1b")
              • span (class="ls27") i
                • span (class="_ _1b") odpowiedni ą
              • span (class="_ _8")
              • span (class="ls25"): podstawę
          • div (class="t m0 x2 hd y130 ffe fs7 fc0 sc0 ls25 ws0") do wyrażenia przez nas opi
            • span (class="_ _0") nii z wykonania usługi at
            • span (class="_ _0") estacyjnej.
            • span (class="ls0")
          • div (class="t m1 x2 h15 y131 ffe fsa fc0 sc0 ls49 ws0") Wymogi et
            • span (class="_ _0") yczne,
            • span (class="_ _0") w tym
            • span (class="_ _0") niezal
            • span (class="_ _0") eżność
            • span (class="_ _0")
            • span (class="ls0")
          • div (class="t m0 x2 hd y132 ffe fs7 fc0 sc0 ls1c ws0") Przeprowadzając
            • span (class="_ _11") usługę
            • span (class="_ _11") biegły
            • span (class="_ _11") rewident
            • span (class="_ _11") i
            • span (class="_ _11") firma
            • span (class="_ _11") audytorska
            • span (class="_ _11") przestrzegali
            • span (class="_ _11") wymogów
            • span (class="_ _11") niezależności
            • span (class="ls0")
          • div (class="t m0 x2 hd y133 ffe fs7 fc0 sc0 ls27 ws0") i
            • span (class="_ _d") innych
            • span (class="_ _d") wymogów
            • span (class="_ _d") etycznych
            • span (class="_ _d") określonych
            • span (class="_ _d") w
            • span (class="_ _d") Kodeksie
            • span (class="_ _d") IESBA.
            • span (class="_ _d") Kodeks
            • span (class="_ _d") IESBA
            • span (class="_ _e") oparty
            • span (class="_ _d") jest
            • span (class="ls0")
          • div (class="t m0 x2 hd y134 ffe fs7 fc0 sc0 ls1e ws0") na
            • span (class="_ _8") podstawowyc
            • span (class="_ _0") h
            • span (class="_ _8") zasada
            • span (class="_ _0") ch
            • span (class="_ _8") dotyc
            • span (class="_ _0") zących
            • span (class="_ _1b") uczciwości,
            • span (class="_ _1b") obiektywizmu,
            • span (class="_ _1b") zawodowych
            • span (class="_ _1b") kompetencji
            • span (class="ls0")
          • div (class="t m0 x2 hd y135 ffe fs7 fc0 sc0 ls27 ws0") i należytej staranności, zachowan
            • span (class="_ _2") ia poufności oraz profesjonalneg
            • span (class="_ _2") o postępowania. Przestrzegaliśm
            • span (class="_ _9") y
          • div (class="t m0 x2 hd y136 ffe fs7 fc0 sc0 ls20 ws0") również
            • span (class="_ _12") innych wymo
            • span (class="_ _2") gów
            • span (class="_ _12") niezależności i
            • span (class="_ _12") etyki, które
            • span (class="_ _2")
            • span (class="_ _13") maj
            • span (class="ls0") ą
              • span (class="_ _12")
              • span (class="ls22") zastosowanie dla
                • span (class="_ _12") niniejszej usługi
          • div (class="t m0 x2 hd y137 ffe fs7 fc0 sc0 ls28 ws0") atestacyjnej w Polsce.
            • span (class="ls0")
          • div (class="t m1 x2 h15 y138 ffe fsa fc0 sc0 ls49 ws0") Wymogi ko
            • span (class="_ _0") ntroli
            • span (class="_ _0") jakoś
            • span (class="_ _0") ci
            • span (class="ls0")
        • div (class="pi")
      • div (class="pf w0 h0", id="pf8")
        • div (class="pc pc8 w0 h0")
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