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h4
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h5
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p.MsoFootnoteText, li.MsoFootnoteText, div.MsoFootnoteText
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p.MsoCommentText, li.MsoCommentText, div.MsoCommentText
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p.MsoTitle, li.MsoTitle, div.MsoTitle
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p.MsoBodyTextIndent, li.MsoBodyTextIndent, div.MsoBodyTextIndent
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a:link, span.MsoHyperlink
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a:visited, span.MsoHyperlinkFollowed
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p.MsoPlainText, li.MsoPlainText, div.MsoPlainText
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p
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p.MsoCommentSubject, li.MsoCommentSubject, div.MsoCommentSubject
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span.MsoSubtleEmphasis
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span.MsoIntenseReference
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p.MsoTocHeading, li.MsoTocHeading, div.MsoTocHeading
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span.AkapitzlistZnak
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span.TekstkomentarzaZnak
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span.TematkomentarzaZnak
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span.TekstpodstawowywcityZnak
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p.StyltrescvoxelKursywaWyjustowanyZlewej15cm, li.StyltrescvoxelKursywaWyjustowanyZlewej15cm, div.StyltrescvoxelKursywaWyjustowanyZlewej15cm
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p.StyltrescvoxelKursywa, li.StyltrescvoxelKursywa, div.StyltrescvoxelKursywa
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" width="795"/>
          </span>
          <br/>
        </h5>
        <p class="MsoTocHeading c2">Spis treści</p>
        <p class="MsoToc1">
          <a href="#_Toc163073942">1.<span class="c3">  </span> Podstawowe informacje o Voxel S.A.
<span class="c4">3</span></a>
        </p>
        <p class="MsoToc1">
          <a href="#_Toc163073950">2.<span class="c3">  </span> Omówienie podstawowych wielkości
ekonomiczno-finansowych ujawnionych w rocznym sprawozdaniu
finansowym<span class="c5">..</span><span class="c4">8</span></a>
        </p>
        <p class="MsoToc1">
          <a href="#_Toc163073961">3.<span class="c3">  </span> Stanowisko Zarządu Emitenta co do
możliwości zrealizowania wcześniej publikowanych
prognoz<span class="c4">.</span><span class="c4">19</span></a>
        </p>
        <p class="MsoToc1">
          <a href="#_Toc163073962">4.<span class="c3">  </span> Zestawienie stanu posiadania akcji
Emitenta przez osoby zarządzające i nadzorujące
Emitenta<span class="c4">.</span><span class="c4">19</span></a>
        </p>
        <p class="MsoToc1">
          <a href="#_Toc163073963">5.<span class="c3">  </span> Wszelkie umowy zawarte między Voxel a
osobami zarządzającymi <span class="c4">19</span></a>
        </p>
        <p class="MsoToc1">
          <a href="#_Toc163073964">6.<span class="c3">  </span> Wartość wynagrodzeń, nagród lub korzyści,
w tym wynikających z programów motywacyjnych opartych na kapitale
akcyjnym Spółki <span class="c4">19</span></a>
        </p>
        <p class="MsoToc1">
          <a href="#_Toc163073965">7.<span class="c3">  </span> Wskazanie istotnych postępowań toczących
się przed sądem, organem właściwym dla postępowania arbitrażowego
lub organem administracji publicznej, dotyczących zobowiązań oraz
wierzytelności Emitenta lub jego jednostki zależnej <span class="c4">21</span></a>
        </p>
        <p class="MsoToc1">
          <a href="#_Toc163073966">8.<span class="c3">  </span> Informacja o transakcjach z podmiotami
powiązanymi na warunkach innych niż rynkowe<span class="c4">.</span><span class="c4">21</span></a>
        </p>
        <p class="MsoToc1">
          <a href="#_Toc163073967">9.<span class="c3">  </span> Informacja o powiązaniach organizacyjnych
lub kapitałowych z innymi podmiotami oraz określenie głównych
inwestycji <span class="c4">21</span></a>
        </p>
        <p class="MsoToc1">
          <a href="#_Toc163073968">10. Informacja o
zaciągniętych i wypowiedzianych w danym roku obrotowym umowach
dotyczących kredytów i pożyczek<span class="c5">.</span><span class="c4">21</span></a>
        </p>
        <p class="MsoToc1">
          <a href="#_Toc163073969">11. Informacja o
udzielonych pożyczkach, w tym podmiotom powiązanym<span class="c6">..</span><span class="c4">22</span></a>
        </p>
        <p class="MsoToc1">
          <a href="#_Toc163073970">12. Informacja o
otrzymanych, udzielonych poręczeniach i gwarancjach, w tym
udzielonych podmiotom powiązanym<span class="c5">..</span><span class="c4">22</span></a>
        </p>
        <p class="MsoToc1">
          <a href="#_Toc163073971">13. Ocena zarządzania
zasobami finansowymi <span class="c4">23</span></a>
        </p>
        <p class="MsoToc1">
          <a href="#_Toc163073972">14. Ocena możliwości
realizacji zamierzeń inwestycyjnych<span class="c6">.</span><span class="c4">23</span></a>
        </p>
        <p class="MsoToc1">
          <a href="#_Toc163073973">15. Inne informacje
istotne dla oceny sytuacji kadrowej, majątkowej i finansowej
emitenta oraz opis zdarzeń o nietypowym charakterze<span class="c6">.</span><span class="c4">23</span></a>
        </p>
        <p class="MsoToc1">
          <a href="#_Toc163073975">16. Charakterystyka
polityki w zakresie kierunków rozwoju Grupy Kapitałowej
Emitenta<span class="c4">.</span><span class="c4">24</span></a>
        </p>
        <p class="MsoToc1">
          <a href="#_Toc163073976">17. Wskazanie
czynników, które w ocenie Emitenta będą miały wpływ na osiągnięte
przez niego wyniki w 2024 roku<span class="c4">.</span><span class="c4">25</span></a>
        </p>
        <p class="MsoToc1">
          <a href="#_Toc163073977">18. Podstawowe
zagrożenia i czynniki ryzyka dotyczące kolejnego roku
obrotowego<span class="c4"> </span><span class="c4">27</span></a>
        </p>
        <p class="MsoToc1">
          <a href="#_Toc163073987">19. Oświadczenie na
temat informacji niefinansowych<span class="c7">.</span><span class="c4">30</span></a>
        </p>
        <p class="MsoToc1">
          <a href="#_Toc163073988">20. Ład
korporacyjny<span class="c4">.</span><span class="c4">30</span></a>
        </p>
        <p class="MsoToc1"> </p>
        <b>
          <span class="c9">
            <br class="c8"/>
          </span>
        </b>
        <p class="MsoToc1">
          <span class="c10"> </span>
        </p>
        <h1>
          <a id="_Toc163073942">1.<span class="c11">           </span>
Podstawowe informacje o Voxel S.A.</a>
        </h1>
        <p class="MsoNormal">Grupa Kapitałowa (dalej: „GK”, „Grupa”) Voxel
S.A. na 31 grudnia 2023 roku obejmuje Voxel S.A. (dalej: „Voxel”,
„Emitent” lub „Spółka”), będącą jednostką dominującą oraz sześć
jednostek zależnych:</p>
        <p class="MsoListParagraphCxSpFirst c13">
          <span class="c12">-<span class="c11">     </span></span> „Voxel
Inwestycje” sp. z o.o. (dalej: „Voxel Inwestycje”) (jednostka
zależna w 100%), oferująca usługi najmu,</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> Alteris S.A.
(dalej: „Alteris”) (jednostka zależna w 100%), będący dostawcą
kompleksowych rozwiązań dla medycyny,</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> Exira Gamma
Knife sp. z o.o. (dalej: „Exira”) (jednostka zależna w 100%), która
świadczy usługi z zakresu neuroradiochirurgii,</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> Rezonans Powiśle
sp. z o.o. (dalej: „Rezonans Powiśle)” (jednostka zależna w
63,73%), który świadczy usługi w zakresie diagnostyki
obrazowej w dwóch pracowniach rezonansu magnetycznego,</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> Scanix sp. z
o.o. (dalej: „Scanix”) (jednostka zależna w 97,27%), który świadczy
usługi w zakresie diagnostyki obrazowej w pracowniach
zlokalizowanych w województwie śląskim. Spółka nabyta w ramach
postępowania restrukturyzacyjnego,</p>
        <p class="MsoListParagraphCxSpLast c13">
          <span class="c12">-<span class="c11">     </span></span> Serpens sp. z
o.o. (dalej: „Serpens”), (jednostka zależna w 100,00%), utworzona w
2023 roku w celu zakupu od VITO-MED sp. z o.o. zorganizowanej część
przedsiębiorstwa polegającej na udzielaniu świadczeń zdrowotnych z
zakresu diagnostyki laboratoryjnej w kierunku zakażenia wirusem
SARS-CoV-2.</p>
        <p class="MsoNormal">Spółki zależne podlegają konsolidacji metodą
pełną od daty objęcia kontroli.</p>
        <p class="MsoNormal">Ponadto Grupa ujmuje w skonsolidowanym
sprawozdaniu finansowym wynik w udziale jednostek stowarzyszonych
dotyczący, następujących spółek:</p>
        <p class="MsoListParagraphCxSpFirst c13">
          <span class="c12">-<span class="c11">     </span></span> Albireo
Biomedical sp. z o.o. w likwidacji – w której jednostka dominująca
posiada 50,1% udziałów w kapitale zakładowym (jednostka będąca
wspólnym przedsięwzięciem). Przeważającym przedmiotem działalności
spółki jest produkcja wyrobów medycznych,</p>
        <p class="MsoListParagraphCxSpLast c13">
          <span class="c12">-<span class="c11">     </span></span> Radpoint sp. z
o.o. – w której jednostka dominująca posiada 24,98% udziałów w
kapitale zakładowym (jednostka stowarzyszona). Spółka Radpoint sp.
z o.o. zajmuje się dostarczaniem usług informatycznych dla
medycyny.</p>
        <p class="Style000NormalBlack c15">
          <span class="c14">W 2023 roku
miały miejsce następujące zmiany w strukturze Grupy:</span>
        </p>
        <p class="MsoListParagraphCxSpFirst c13">
          <span class="c12">-<span class="c11">     </span></span> w dniu 30 maja
2023 roku Nadzwyczajne Zgromadzenie Wspólników spółki Hannah sp. z
o.o. w likwidacji podjęło uchwałę o zakończeniu likwidacji. W dniu
14 lipca 2023 roku sąd wydał postanowienie o wykreśleniu spółki
Hannah sp. z o.o. w likwidacji z rejestru KRS, które uprawomocniło
się w dniu 22 lipca 2023 roku,</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> w dniu 14
września 2023 roku Nadzwyczajne Zgromadzenie Wspólników spółki
Albireo Biomedical sp. z o.o. podjęło uchwałę o rozwiązaniu spółki
i postawieniu jej w stan likwidacji, a w dniu 22 września 2023 roku
został złożony wniosek do sądu w sprawie otwarcia likwidacji w
wyniku rozwiązania spółki. Likwidacja spółki potrwa około roku,</p>
        <p class="MsoListParagraphCxSpLast c13">
          <span class="c12">-<span class="c11">     </span></span> w dniu 31
października 2023 roku jednostka dominująca sprzedała spółce
Szpital Miejski nr 4 sp. z o.o. z siedzibą w Gliwicach pakiet 100%
udziałów w kapitale zakładowym VITO-MED sp. z o.o. za cenę 1 złoty.
Ze sprzedażą udziałów związane było utworzenie przez jednostkę
dominującą spółki Serpens sp. z o.o. i nabycie przez tę spółkę od
spółki <span class="c16">VITO-</span>MED sp. z o.o. zorganizowanej
część przedsiębiorstwa stanowiącej zespół składników materialnych i
niematerialnych, przeznaczonych do prowadzenia działalności
gospodarczej polegającej na udzielaniu świadczeń zdrowotnych z
zakresu diagnostyki laboratoryjnej w kierunku zakażenia wirusem
SARS-CoV-2. Przeniesienie tej działalności na rzecz Serpens było
związane z tym, że Szpital Miejski nr 4 sp. z o.o. nie był
zainteresowany nabyciem tego rodzaju działalności.</p>
        <p class="MsoNormal">Na dzień 31 grudnia 2023 roku kontrolę nad
Grupą Kapitałową Voxel S.A. sprawował Voxel International S.a.r.l.
z siedzibą w Luksemburgu, który posiadał 37,43% akcji oraz 51,33%
głosów na Walnym Zgromadzeniu Emitenta.<a id="_Toc100449647"/><a id="_Toc100513474"/></p>
        <h2>
          <a id="_Toc163066974">
          </a>
          <a id="_Toc163073943">
            <span class="c17">1.1.<span class="c11">       </span></span> Opis
działalności Grupy Kapitałowej Voxel</a>
        </h2>
        <p class="MsoNormal">Grupa Voxel działa na rynku usług medycznych
od 2005 roku. Jest rozwijającym się podmiotem, obejmującym sieć
medycznych centrów diagnostycznych, które świadczą
wysokospecjalistyczne usługi w dziedzinie radiologii i medycyny
nuklearnej. Poza szeroko rozumianą diagnostyką obrazową, Grupa
Voxel oferuje kompleksowy zakres usług i produktów związanych
z wykorzystaniem najnowszych osiągnięć technologicznych w
medycynie.</p>
        <p class="MsoNormal">Działalność Grupy Voxel obejmuje kilka
segmentów usług wydzielonych dla potrzeb zarządczych oraz
sprawozdawczych. Poniżej przedstawiono obszary działalności w celu
szczegółowego scharakteryzowania specyfiki świadczonych usług.
Zaznaczamy jednocześnie, że nie wszystkie opisane poniżej segmenty
działalności są na dzień raportu okresowego segmentami
sprawozdawczymi. Staną się nimi w sytuacji rozwoju do skali
uzasadniającej ich uznanie za samodzielne linie biznesowe.</p>
        <p class="MsoNormal">
          <a id="_Toc100449648">Poniższy wykres wskazuje na udział sprzedaży do
klientów zewnętrznych poszczególnych segmentów w przychodach Grupy
za rok 2023 i 2022:</a>
        </p>
        <div>
          <table border="1" cellpadding="0" cellspacing="0" class="Voxel20 c24" width="104%">
            <tr>
              <td class="c19" colspan="2">
                <p class="MsoNormal c18">
                  <b>Struktura sprzedaży
Grupy Voxel*</b>
                </p>
                <p class="MsoNormal c18">
                  <b>(do klientów
zewnętrznych) w podziale na segmenty za:</b>
                </p>
              </td>
            </tr>
            <tr>
              <td class="c20">
                <p class="MsoNormal c18">
                  <b>2023 rok</b>
                </p>
              </td>
              <td class="c21" valign="top">
                <p class="MsoNormal c18">
                  <b>2022 rok</b>
                </p>
              </td>
            </tr>
            <tr>
              <td class="c22">
                <p class="MsoNormal c18">
                  <img alt="Image" height="205" 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5V/mZL0NDNi+s2mghl7WmQy4Kk/WFJviOkf39nTJbptSEZUm5B9k3qERXnD00KNF7tV70GRIeEVoZ6QCoBTHvt/IHxHO7/lLE41HyCtlcf9uqCPLaN1UsCCZxPsd3cbDjkbGaHFIdmC12yme1+2jOH5+fmz4ETbcR3pOuYQ11fCYlPQMkLASNNruYkbThhJkEPltlU4ToG9DcEVlClYsMDkfvONKVq92hQLMOfNM+W5uXCSzM4JjrKArmsc+pUwdOjOmIKKYrMyb7VZFLqLxz7z2aa5Bid5TgjhLyk8xnSPaW/6xnf0DE7sFnpQUq/QTlEpPSJMaA+A9bRQb4hUutYRptL2t+FKfwJccwBSx+OUPSwF6pICFjzrkpp1VBYWQ9pSYyzA+Sn26r/YjE33CwsLD+X+GwDrJvRCc3ECEgV4/pNpvBwPP88UPyDAAHQ0JhIJcvB8OuFEwC+6orAw1FNa6gBk7nffmZwZM5xQlpODAKGiGiwByj0hds1VIZFIvz2hVFPt/g5XTjC27nVNElZVVZgKCtR8vYy1oyy2/Mgq2m5mblsEoGJTT+gUnWoOadPPDG/TJ+TA5N4hHSKTu0d7wrtFesPOAzi119KbPNNHnMW95wGkQW/MV0fdbItp5hSw4NkEO1CK7gDibXCPZXvaBlj3cfRxt8xD5WRDQMnv0/HGpAWYcjk89vexAJh48oiDPYrwB8LgiqKicE9Bgdn+2WfVYPnVV6ZoxQqDNxJTJcCsUYkPIHcHytq3w4HUXZPvAVDl8lPcbAWuU9WCZTvWm2X5WeaVNdMNHq1N37gMc0KHAz0ndjgwvGtUat8oT/gt4d7QGyj4G8JbPOcHnDcAojtdAda+jTalpcD/KGDBs4mOhr1xjjUckDhPsLsjkdo+FmAiWaZEAOIyjyYkVeXnhxQDkpvffNNsmjzZFK9aZZiq/wIsAwfK2rZuT+mo1am4Ru1yKViFrJUWzsnJNPPyVpl7F79hRqQONMel7es9Pm3/iOTQ2JHxIVHyd3c54Vme+y3OG+2UPpi+aN15LXi20v7XijnzV6kLXQQ3Nw4wisULs8mePt2wPajZ+u67piI/v3o67kJV44BlLTrI4VB9rWN1nzaXwpd+tvknM3XLXDNx4WRzRNtB5uKuR4fsl9ijd0JIlLZHvorwInR4ifN6QLROt6GuRattkmZOAQuezbwD/W0+YOFlIaUD+c6h8y8trzIdtbeGBsL6558zq26baHD4ubPYJguYv/rg4kz/B6QVlRUmpzTXvLl+pnl3w7dmTLt9zFXdfx9yQHLvjHhv5C0Uw4fDPA1d/sl5HSBam91N/SW7Td8CKWDBswV26q89EgAh5fWj2G5eMsBBORXG+9aGcrO1pNJc2i3cpODSbu3f/2FKAc9dNihqtjTaFUjLKsvMRxt/YBX/JzOmLSDa4/deFpnS47yRd/CI2p75Pmj0IQCa02wf2Ta8wShgwbPBSN14FbmLQfIEfS1hxI5KT/iXWyvN/cuKzFdbkRSCMb9PCzf9+vU3bceONesee8ywo9zuyzeN9wB1UrOAVOqqVcYB0U2AKNP637Xf11zd80TvfondB7K49BIJ3rn55pv/jubCXEDU74W3OmmqLaRZUMCCZ7PopsAaCWh6wEDMIiuvw+Dn9OIqE7UY1fEHlhaZ/2ShdiSlHS2ZgysfbCg1PXuGm/RLLjZb3n7bFLJI1Pym7LWh064g+k7Wt+bzLfPNBZ1Gmyt7Hh/aKSLlVIBTC2iToN8kAHRVbUq1aVofBSx4ttA+d+3Nf4c65X0VVd7ua1HMeS6z1ExaVWy2lLhKRr51Fn7eC6CelB5uevbqbVJPOsmse/xxU4lKUssEUHX6/0B0R1mBeWzFh+bdjd+bG3qebE7POKRNm9BYbR19DHSUm78pVj+0hb4oQTyWBc8giNdUs/LCJ9E2ua27Bm4z/o31FeavSwrN0h1Y/PgavRsq5uBi4224z6t7hJsO4y5wVtyL161rweBZgxAsMEl3dHXBRnPF3GfMfzZ8Y27pc5rnsOR+Q7C3f5WUE6DpvwHQ3Kba57ZdDU8BC54NT/N6rZGXvCdz8QfgrI7bVm5C7ltaYp7KLDH5ZcDmHvTQncYoXtznEpf7HDDQJA4fbja//nq9trVJFe6s0IegfF9pPt88x/yUm2km9jndXNBlTHKcJ+Ixbg6DtvcAoNr33h6WAnYbjpYyBlxPR6NBwQerjKffIpy3XTevwHyyubzatLwWy+fiPt/LKjNXdAszGZeNd6yKijdtqk3W3yTj7iab+i2le99RjhmmQaXIeH2bd/pWyRtBaIDJp74k20tyzdXznjezsgHRfqeHdIts90duDILON7zxxhtfsv2Jr7EtZQjZ5/CTApbz9JNgTTE5L3Qi7bqQMKHUeBLeyyo3N/5cZDLzXZXFWgCnj/t8ZmUxMj/A87ARJnHkyGru09kJpHaHL2XNHE71cvAREcGCN17qxOPF4XOEOMFjXGi0icbph8cbgW+lSlPCanhlJeAqQPVZEzmgJlCtzcPUrq2/nqpaHloJF/rPNZ+bubkrzX0DzzOHpwzaD69Ok8eOHcsCnJls5aDB0rl557fg2bz7zwCcXXmEuwljcytM2MPLS83flxebHVoUkmaOn8cyAHf65jJzNgCafuml1dznxo2/yn3WBEvhHC7yjDcy0nijoowHsAyJiTFx/fubkOhoE9O3rwmVD09Y4bD27U1oUiJTH4+5rs9JLGLlOW7odpQXmyV568yqgk1mXRGu7fC4VAqIFleUcV2CTT2GQJpiOyBK2KP9u58P/WvJVQcfjrmYfJ75/d/N7X1PNxd2OapdtCfsGbJEQ/uXrWVSHdG6GRZjwbMZdpqvyTfccIOA8znC6FVgypVzCs2Hm8rk5Cgg4PRxn3ctKTYj28J9jjjMJBx8sCn9z3924T6dabfbCEGYADIkNtaEp6WZ+CFDTNzAgSaWc0yvXsaTgX/katd0SBM8JRgzVU93q0HPUbw8N+2wyv9xqlWeyqqqyBAPKMyxunybWZm/yczPXWW+3raYafRyk1daYPIrSk1BOWqYcKk7V87rA0gdoMYLM1ZK185/yawr3GZu6js2Oskb/QQVtwFAn7QLSc34JQqi6RY8gyBeY2blpW0P7ugFHj0f+ea4H/PNj9muGC7Ima1W5advKTdnpYc6SvPZU6easmw5ca8GTfnXDIODFGDG45czedQok4x3p/AB+EmuYq7r8RQTpGAuz0WlsKNzwZ8ChAjLOPtWrIWe8dihV8KrFsLkuY33hOEdSVt26MPQoXNom+jOiW0iRiT0jb6887GRyvRz8XozbdM88/HG2WYeoJpTmm92VLhA6ri3C5IAv+jY6ml8eWWpeXDZ23DHRea2fmeEpoUl/pWkKfTF/QDopsYcD7buhqeABc+Gp3nQNfKyplHII7zRR81D6X3crHw4Mp98MMji3ZX3uxYXmdGpcabDSSea9U8/bbbjMCSEaXhYmzYOULY/7TSTcDjO5JmOcwgoZRC/BdD8ifN8wjzCajc4TjeAtErfRm5S4HfiqhlMs1u8K+B0eGGBaE84Vm3vcQChT//I9Lh+nTvEXd75mMisilzz342zzDvrv+XjsdxsKc4F5DS115Q+ALnFb5GP8vRteHrlf82mkhzzwKALPN0j211NlmSe5xaeYUOQ1LfZmxEFLHg2o85SUx3grKp6FJA6GeD0XgDHORsj9bpWyBT3+QOAfFy7CMfqSLK/RKbw6X/8owntpr3djPYNEjuqjdu+JEwhzCJoY7a9OtfwgeXu5Hfja65ky4mxwoc8u287kH1YajqCuDFpIQldxqWPjidEfb9jhXl+5WcOmG4s3m7KHPloHYOoIwetRCf2G7O9dIf5x6A/eobGdztf9KB9E2n/1mY2pGxzA6SABc8ACdcY2Xg521KvA5wYBHnHzQY4xXHW9SzVFWq+sqbEHJocZVKYuqecztZIcu3u8eTQhuWg49tUK0XQNYSdHGV90gVgEqjmEWZAiy84307YlwX6I6HB7/aP695n/0HdExb1XG+eyfwYL0rf43l+mylh0cn5unjraLi76kwzts43f5r9uPnnfleb/jEdx1PJdtp1H+1kPmCPlk6BOhpNLZ1Mjf98rjrSXbTkxNVIES+eXWBmba9jjtMFzehQj+kZ68Eje6RJDqtWHufIAjg/5vwmYdrdjew0owaHqo3fvqdNDxNOJVzYNyq978P9/5h0Ta+TzFMrPjKvr/3KZBVvM0Ws5FdzonXxtanWRZ2ds9xcOfc5M2noZaZbZNubAfI82vMY7QtoG5TGH2m2BbWlgAXP2lKqEdPxMkqweC/hAlbVQ8f9WOAs6DhHXemRw0qGMRq6RntRx4k0l3QPM7HV2wetZ6H8e2SOE7leXJspeUOTygVSyVzl3PjfnH9PuLRTWPLge/uc0+bKXsebFzI/c6b0mQWIJaWUXyfyUAGxLJJ+Mrf9/Kp5cPA4b/vQhDtZA8ulHc+7nHJDk8PW10AUaBHgyf49oTj47Q7NwsrKytbPnDkzp772LN+9X7QFcGpqahL7B2W72wLXade5CyuXUui568pN2PkA54y6BE5XR6htlMec1THCXNM7wnSsHhVaPf6AcD/AubwpguaeCO3qXWrTt/e4j8WVGd/eG3/gzT1OST0h7QDzF9SNpmB+WaypvDOND/brUw2gr66dZhLCYsxfB5wTmeiN1iq8pvBv/Zpst04HiS2sUSgQFHgCWhHs8tiJl8sDdxLKSaopEe6TSAEvTKMTF19bpkyZsnl3QPv000+T2B1SXs0rNmzYkAn47LIpl8pnz/K2ANPGXwMmtuH1jhw58jjq1tYKhromYAGCYqJP9aX2dPUBIVv5bmdPoFrtspiWltYFTmMiACrOTLs1OkcdguoYWKXriio9MZfPLqpz4PSCHUMTQ1j4iDGHJjlAokWg6YS/E75pLqC5ey/Tbo2ljwGwTzlrcem6/jEZh/znwJujbl/0b/P86ilmE/LQupnGSwxQaZ7M/MAkh8eaW/ucnhJuQu4pLy/XnvLf1X4E2pTNiQJBgSfcXkce9mWAqx/gqeldJqon3ThrmplE/DauSxhEk9gu90nidoLje++9Fx0bG/sX7p8q0G3Xrt3NCxYseK/mbpEAc3pISMifALOHybtHPbqDDz44gXtXUsdlRxxxhFZ8Az4Awo605zbAWu7INtamIH03CM5Homb6Dh06pAOqdwCqcmkWkAoLL34X8jJd97S/H8uhT1CAd45gmSWVwTQ9Cnnm8Wlh5oGBUaZjOPun6UWvrHwU/aF3W4rljAv+n0LLmTzfDWHGe+Ff+57T4cA2fcztC19jw7jlmGHWwTTeXYW/Z8mbpltsmrkgY1RPPuS3YMhw2f333y8QtUcLo0BQ4Dl9+vQVI0aMuBzgugnQvDErK2tdt27dPIBef4DjJsJfAL510Kxid06OPbW7AlRdKyoqRsJ99ib/mbNmzfoU8ETlu/qIiopaT9mPFxQU7IBLTSUqlLTJslbJz89feeONN5ZMmzZtf362JX8c172Ztu8gH47QyxMYvNIzjOQ6nWsv5zIfh8vWvpGk7Up5okHumjVrsgBPccHto6Ojh1DfQj4OJWz/i0Ph8gQ44CzaHMHzZOtZfJwl5Trb/XKu6Nu3r/eJJ57oTpmbiUsntCNeZYXSplKut9bMS/k7KD8GepElLJ46tHKt8tI2b95cceIJv7+zd98B+3yeG2oeXVGM82Lm2MGudWiaDnC2YZp+VfdIc2OvcE0PdgCabwCaE+68++6sFjbGnccBRDWuJrqLSxN/33bfYf0TOnsnLHgFZyjfmwJ8ehrMQ4P6MgGgssm/hTJ7x3Qww5N6/54xM4865Y1Jql32aEEUCAo8NQ2fOnVqkThHwKzQN+0GLArhGEsBh8Ijjzxyj7sSAiRFgOsmzj0EftB0dqdOnVIBNe1D7gAo+QWwNwJYr5L2EgAyh+gDqC+WuAcfeeSR1wGdy/ndkfCALAApbwegOJt0XTlfQr6e5LuZcxT3PXC4t8P1fgrXez55/kh8DAC+AU7xYq5PJO2B5H2c8zRAtCPAuY583Uj/MOeTAbjbub9K03XOt1LGv8lXQvoqgPNE4q4lzz2kHc09KXU/Bi2ml5aWJgKS1/B7NXV1os6JlPkv4v/IMxSRvjMvmrbF7RAfH38PH5EBTz7xZORhJ59l7gkbik6hVG2CHHmufLN3gtf8Y2CMObatCqxaD2D8DeDUAkeL33aCZ5S+6Fwe/K/dIlJPemXYNXEPZ75rHln+gVlbwHcjWAsllP6zireaWxe9al4YeoXpHJkiJyILqfM1K/8Mcvw2sexBgaeeBYAIATw8vPg1zTlCBFTc/lUTD3GVgOMMgQtlfAGI3A3I3ADgaT9tKV3LHtpL2ZKhRrjigEcA6T8nJCQcCPhcT/z7hOsFROS/GeCMJkwmbibpLj/++OOLkIkuQya6SuApKxXCWEBrK2XLC9H94eHh79COUwTm1P088emA3wR+h1Cn1HLepK2XSbbLdSTxvkmzhzJDabNoEEO+I7mPyY25dPz48QuefPLJ5cSJk51I+ypIdw/XPnqrjFDyhxEvjfPnaO942itF64XPvfRS3CEH7PfMtqysyHvfn24WDu2CEITvS0WtxLB7HmIucI5qG2oeGxJj+kfL0rIKEPFcz0sdlLijiY3pvTaH510HnfXh/JFOvurabid06x/X2Vwz/3mzCCcgzkJSwOpMUmHymqmswD+0/F1z74A/RESZsDtolOThVv65195pPgmCBs9AHlWLPEz3tRKqTcnE8d0IKJ3CtWSlcEI7D8kTKwEx4c/PpJsqQITbXc91DqAnS5YyAKiC/KVwcFWkW8C9z5VOU2vqUR33UE4SYBZGWRsBwuyIiIiV/L5B19z/gWn7ZuSTUdyXYLEYAA3l+mfC50y1S6hTjaqQjFMX3K/gXjn1VXHuTdSh1Hsuctd5+Hp0kvC7jFBEO01MTIym9k5e6lVeqQFVkn+R295C6OJZunTp4eD2o1/NmNFm1Y4SkxsaY8JxfhHUpuIucI4GOF8YGgM3RHFVVR+B+tcCJCsD6cPmnofn1pfoMUD0B86PHJ06ZP/wwReZP8+dZBbWBYAyTXh0xQdmcEJXc37H0T2A1Bupazz11kqW3tzp2xraHzR4akFIQAFA1FopGIAJB3w0pV06atSomUzzLwFY3geYIjjLguQXh0AUDtDnfAffEdUgJllmDS5X8QJU5x5g2It7D3J5PfXMQCY6BLC6BS65HKA9Pzs7uwIu9GXSHMA0/HjSFbqLXaqrHG620lePy2FHw506qzbUG0HacIkKAL/5gOEC0pwJyGaOHj1awIz/DE+M5K8uYEZTt8M6Eh8urpOzrispy0kDh9wTWcez102cmL687UBz5acLTPT0V41XCxo1HWT6MzJrAucwgDOCRbvKyqeZpsuUMNefolpiWmjwLaAmVbAnRrcZeOBjdQWgcJ8yyLpl4SumX1xHc0Biz5OoQwtXz9jpe8sYSUGBpxZdtNJOSAeEBqFaNBMuTSvqAg5Nt/e4LgxYlINBiwCYkwC0+QBZHtf/JpxD/EHIJKfDOe4AYL0CKcrR9D8SLtGR+ikebtMpv+a1W1+k6lc6yi0BpFZxGU49/TmPAOTaEdeRek5AbjqdOh+irX/iHjrhppDrtuQbzv0t/Jac1ClLnC3X8dR7EGUtpYzDKasDQdNvPefb5D2KNNdw/2EtTpEnlXKGc9ZCULzkqdxLJM1I0nYgqOwIpuwOne65555Rn3z0YWpeUal5+OslpmLFfBNblMMdEDCQFfbdOc5q4HzeAueuLy9gNhtQu6wmgF4x71nzczYz7WCm8HRvVuFW8ziby/UZeolJ8ERK/vkVYUHLgI/W/RRBgadUiQCGKwmSE95FOAtyruF3MYCilW5Xt2ZXImvFGeB9H85OU+oXhIcAySTA5Vry3QwQiyP6Aq6tiDQqR+C6szzArRguzvktgPRda1pcUlKieEclCs5zJWpHX3P5D+EfZX9BOXOpZy31aQFqHHGaPr/IKvwPTJnLmOa/y+8JhB9Ju5GynUUUFrEy4Sof5/JWguSnKms+52zO60m3g4Wg56jvFe6fStsfBzjf4P7N/H6D8CzpruV3POcvqHcBQJzNeQ0ccDEvbwRlnL55y+aYux990hTmF5uEjv1NYZvOplLfDz+8udek9uFM1Z+rnqqrL54DOG+2HOcvX/oaAPo4HOhBjw++2FzOFP5nVJkcUXVAMtBq+ee/1k1nZ9IDzcntD5Qhx4X09W3Ut8cZVuuGo+b19EGBJ5Y8mehvHgkHV8UqtOfjjz+uAGQM09ZlyO+u/S0rH9JJxnd1r169tPBjAK5ypYd7/ULlUIYDWKS5XvGcv/KVxxR8Bb+v8/3e7Xpnva7O6MOU+XhmZqbkiQLKKuVDrej0CRMmOAtauyng/530j+iZ2KumsuYz0Ka3ufe+yrr77rsrTjvtNKcs6v/Gl45yTyOfx637MdI/NW7cuErkoJVcv/kbeccBpsO6HH68+TlshNlQiA+OEKZ+vpfWwXg/DgQBWhx6vho4K+A4XwE45Tat1U/Vf42KOwG0yjw5Mrn/gU8whR/PbpqODNTZAiQA9l958MJ0L/qfQxK6mW5RbbUX0ufg5wd2+u7HeG6CSYMCTxcwdi4Bw1HufMTamEe6aXbhTsWV7qmc3cur+fvXrn2N2b1MxQvMAM09uk7z6aQCgL/oMl9ZWhSiXud+zfpVbs18Su8uIJlfy8uLlMIbdjVvZ/yD7Ha5sRxMD6ve68c5ePn8OkjeD3WkxwdFCTjZFqjyLRc4c/wqpxUmBtB+0sIOxH9iRHL/gx4e+EdzyZynTOYO1JUdWwh/j2ru88ftSzDhnGFu6XVqrNd4tC201KUkzrFHM6VAUODZTJ+5KTb7PN6wbl/nVuGLErFkMMrwAGdcuMfcPyCahQpHXPshwHm1XeWtfbfXANBnx6QM3vcG1npu/PmfJpd9lgJza1fNtT6R+aEZkzrYHJjUS+aiRwLSL7gWULVvnE3ZZChgwbORu4IXCK/wVePKqjzRdy0qMtu0cVsAs8NqDrXaSOb6nhHmmLaORGIRcuibWYgKyDy0kUnTqNUDanPoG8m+J13c+ahOM7YuNK/h/MOZBQQi/ySPbOmfw6Z+YGJnE+OJOIey5eJPFnj2aIYUaHHgKTNOFm1yJMeU3iTqP9LBjGaRpgzz0SU+KygWf2SamciiTnHbtm2XSkaJbX0Iebsgv90gPdH67s9qj0mVyHy9Pd7ZVGm+2Y4ERHP1QC2JyPv7dmHmKsCTIrQg8ReA067sBtiRAOgn9NFLouPt/c4MX5C32sxnqw8Toq+bv1+46un75HVfmPM7jTKHJPc9jEL2pfz1VvYZYAc1crYWA56s3rcBCPux4v4nVtlvATjXsXK+P/T9O6vqKaxqG1bDb0dx/i3MQOOJ/xdx7aRriR352aT/HqAdQvy92JtfKa6tAfqmF2/UaXmVJvyx5UUmtzQIrhOGqD9yzvv6R5k4j+NRSvqt8ihkj+Ao8CAftAN6RbU/6saeJ5sr5z9ntrHFh/EGIP9krBWUF5hXWH0fmtzDE23CpCInq6MW6U8gOLI3/dwtAjzFYQKU+pLLj2IB+vplKOJHoOZ0EQA5gdX56a4DkbsB1h+YyrYj3RJs10+Ey7wQcP0d3pkyZdsOmL4IAGt5tV4Pl+vk5fGmvrimwszSPkSBcp3ki8ZD0n3IOXvjAZ6CPgCUH4ejqbXhQr0+bDMuHBrukGYRj9Dj7IzDuk/dOs+8uGoKs3e+Vu7mdbV/PPWN13y08Ufz527HmQGxHY8l4gDKf8/KPmtPxaaSskWAp6su9A6c41J0JSWnAv9Cq+BE1zBdzwA4B3GWcro2EivmrBBeWFi4D2e5jltN+j6c2+PB6RFUkoKyhqxl5ybzIh3NRD38X2uKTWEwi0RUeC4+5Q6vlnOyIZtHupwyO7VHHVAAWn5924TbsMoyt0/sd0bM/NzV5gf2kK+euvs5fYf7XFe42by+7ivTp88ZaJB6LqKQbwnWbLMO+qohi2gR4CmCuR6epBxfJSclskdnKv8SAPoSnGUGoJoMVzke3dQN6KZugTvNAiwfJX0OnOhT6FieSbop6Hcmk08WSCUoui+trVPkADrtaPJ0+ioHjxH5Ltfp53vo1AnXmRLhgZOJMJhWCfS1z5HebHvUJQW85jGKG94pPOWk63udbC6f84zZzL5I/q++V3OfL66ZYs7IONT0i804hojecJ+brOyzLjus/stqMeApUsn+XGeAscL11/lH4h7Ozc39ClC8CS7zBKbnXwGIcj5yPQtEf0GhvYop/34AqcB1GfGTuJYvTg/lnIFIYFZtdFb96SpeFLVTjlBiX1tbavLFdQYInMp3KcDZC0Enx4eEj+wU0J/eqF1aaFpCv0mxt/fYtIP6fYrXpBdYOZf/Tv/3Q6rmPj9jO5C+sRnqwt9Rrtwoah8mezQTCrQo8HR9hDpekQgpgOVQuMp/snK+DeueWzAnfZEV9r4AYhaAKGX2Cix+4kgruee/AM848izDxHMs6cYRPxjZqVar61p22JUyh2/FiOjjrBL2F5eOUSDoaUyvGK+5pGuEHBrL2a7knDnNZOw1u2ZC27m3TZjwOLLOv13e43fxn2+ea1ZKeR63hH4djljaa97O+tacnnGIaR+eKO7zGQueflGx0RO3GPDUajtAuS8A2Anb+P2Ydi/mugIQPA+Zp+zVMwiJhHUCTlFent/ZW+lI0pUAvHPJoy1EtK/SMM5tiV/pcyNXtz1VORa0jP/PhkqzTSvsgbCdZMN6E7WkSJMm3/Om8v8oc1bdttOW9gsKeL2vICo5Z3BM54OObLeP59mizXCf/m7j4aCn+Qa56YqCjQJPmbINgLNdaWcNzWfMtQjw1Go7dvCHymM8sstopt33AX63A6bXAIRPEH8qv+Vu7gpW3nfKAydNmiSvUAPl0YnsOS+//PKSjh3llN7zEHELAc4HJDuty+7kBYmivN9rC6G31hWbAnGdgTGdWKqEmjMzwsheJeHbQ7x41tlEXXbWHsqCxvmyDOJW//Hdj0mYAve5Ig8rS7+5T48prSw1/9002+yX1JO9V0JOpkw5AUcPyh7NgQItAjzd1XZxl9putur111/31HDacQy7aXol2/RxnL6OcZ2TEH2HY0Z+3nnnafuPU8SR+vLXQydK97T3IgQBP+UgLxMP7K9SvGb55PkzexCx8aUe+UUQeOfOnfXQZlvkrhSAyzfjBsF9jkod6FlZuMnlPv3pyOqV+nezvjMXdhljukSmagHxIQuezWeotQjwFLldAHRAEEccAkqnF9z4ij05+ahxf5cek3MPX/667Eo4Ft6uytOBvrjJa8pNnlyqBMh1do3y4jXJQc6tlKf9h+wGY3XZWb9RVk3u89wuoxI+3DgLv51oGnkc+Ykfh8csyFlhpPoEeGofr+GMkfmU76cLLT+qtEnrjAItBjzrjCL1W1AiQHcMmBn27vpiUxKIbqcrIj0tI8LEO9hZyT5O3ppbl9TvE9jSfRQQ9zn+sIS+QwfFdzYbWT2vcqwc/PgaOknZ72jLPDO63SDDhisHEyHfr3LEbY8mTgELng3bQf2oLm4BPOJGZ/ulwI5w+NfjO4SZSMcM0/s2nIpVcQmMlAHncrjPCbd9BPb1O6PzYZHfbl+KeW0O3eGP2Wb11P2rbYtMdukOExPeZj8i+MBa8Ay4YxowowXPBiQ2VQ2FN4n8fluVKQocO83QxFDTM8ZhW5YQtIGZPRqDAl4jOfs5x6Xt1+Xvi9/GZV1gRl3zcleaLcV5JiO8TU/Kw8uWkb6xPZo4BSx4NlAHVcs7zb7sphE1N5fdMCsDWGV3Z4Wnpoeb+Oqe09bIuQ30CLaaX1JgFjP1n1M8MZ0PSennWZS/1lQ4akv+LRyVVpSYeXmrzD7xUv81+zBWvoGz3eMWNrYTmg4FLHg2XF8wn6vqhxmU94ftZSjGU7Ef4jFfM5NxAHI022u4SvHayqHeXec1HImaV00ypwToPqPVh45uPzj+zQ0zzdYiNI38AU9nDHjMD9nLzMkdDjJx3khpY/ybYOWeTXw4WPBsuA7qwEuSjttOs7aQf+I8Hb+QfhwkPzglzKQj7OT4hlDv3p/8aF1rTTqVB7/y4DZ945PCYs1Wdsv076iWe0pmmlNWYOIiIiX3TLLg6R8VGyO1Bc+Go/pQqor8Ecak2Jmy+wmcbpaDk0NZKHLm75J1Wq6z4fpvjzXBfc6XQ+MOIQldu8ekmeV5a/1fdafk+bmrzJaSXNMxwpF7Sm1JHsDs0YQpYMGzATrH1e/ct7LKG/XttnIjxjOQKbvyDEwIMRHVHOtPFjwboPNqV4VmAfsd3m5wxFfbFpp8OEj/nIVgbYTcc2l+lhka3001dpS/V+tlqXbEb6xUFjwbhvJoZHoHAH7hs7PLeFEcXX6/jyich/SPZ+9FUwXH6fnZvlx+k7C+Mgg8zx2W3KN9XGiUyUftyC/wdOWeK7Fzr4BvDTEerRxFEOraIU19PX+rLNeCZ8N0ewzV9C+qMp7FO2SSGZgXpUEJoSa22oHPQoK/wrWGedLWWctcHnvHoITO7WND8KpapdVAf/Q9q4m2EicjBVUlJt4T2YWf0RY8m/ZgsuDZMP0jGVbUMvjFfIfr9F/eqSz7JTFld7JWAZ4ey5U0TN/VppaVMIzb2nhieiaG6zvpZ/86NXjMyoJN7HFUbOLDIuUBTA5k7NGEKWDBs2E6R4rPoTlo7onpDOSQu8/+KHdGeNAUNd45lGEXiwIhZD3kcVWW5K1r/4EJXbw/ssNmlV9bFFe7qMvM38h2LHwTw4x2fBUK26MJU8CCZ8N0jnbr9G7GuV2A4k7H8dJgFovCvI4fpjm8sNpyxB5NhwI/05SCPgkd46JDI02BFo38PNYWbcVZjPNN7EiI9TO7Td7AFLDg2TAET4JdDN1aUhUweEqzqT3iNA75YrL6nQ3Tb/7Uog3cijtEJcdFYt9eoAmCX7N3D4YTJY66kolzBKbS9bRHE6aABc967pzqLYZNe94lpu2V1eDp10tV3cBo1JOq5Z3OPjfWZVk991sAxcsiqCw1It6EefRaBSafKazYOaGwnGcAndCQWSx41j+1gbxK9knyerfBeZaLIwngaBvh9W1zJE/jFjwDoGE9Z1G/lKZGJJhwL69VgP28vTTf18woq+tZzz0WZPEWPIMkYC2yi1/UtD0kr6wq4AWjNuEen8N5TQ81dbdH06KAtkApT41IrAbPADnPcjkWqT4SCBJ12w9l0+rnna2x4Fn/HQN4etpTTei6ogpTAYD+qs/c35jOa9ru+urJseBZ/50WQA2atpcme2NZ1JMybmAzjNKqcse802M8knsGIOAJoOU2S0AUsOAZENn8yqQXgD3hQVBsRoZgm76nV0KyUG0G94vZnisjHYiCfJhj017F9NBruRG/uqBBEsuZZ1nAaOdaGWnBqAyFCjaES6Y8AaidZTRI9/lfiQVP/2nmbw6vqfJkSE/zxSHVy+V7OqTxvhxxVymKSHvawj2Z7XFiqjd7EwMa8Dvqb+Nt+tpRwNX19HeJ/bcKF3D64xi0dg21qeqMAhY864yUv1GQx7XVK1zA2hGMxB6gL9IbYQZEwGz8wheky3pyv1r1T/tm2sNSwFKgsSlgwbMBegD4y3Xwcv7vmZuv2jM/Ed6G3WsO4x4mzY5ttO9wwTPxEByVnc+yU4xdbW+APmusKqo3kXMOO7torE6oZb0WPGtJqCCS6W3AbIRTBFaahYDnno7SbcZsfvvXq6lC/6/t2brfjmD7LYgOacpZtVKPeFxNlMJnEDtdNeWnbBltsy9hw/QjVu3CUGbcei8C4SnKcKLESiyHvO3YqXvD9Futa0EnUxJprQvWOs8uCZ21wCqTGp6AjMfp3s0ugAZWns1V7xSw4FnvJHZQc7szFffXe3zNtonz5L2ksGRO1Y7p7NGUKCDPWREl9FNVgAryehjv/8aIuM7A9J2aElVacFsseNZ/5+pVKoIjqTJh4F4gjIleoZINvErOhopyVWY5z/rvN39rSCVD+PqybWyzon4KrIsSQjWxcI4drODbabu/vdCA6S141j+xMStiCubxlJvIjDAju+dfWXHfyWf4+A3f2fFYttPmWS+p5Tzrv9/8rYEVPxMuPU0pugd6xIRKq8I5dtppBlqWzVe/FLDgWb/0VelVMCGwjd4yE94O8IQjceRbNSr2XWtvIi+MpRd90FDM4T28SCG4dYzAN65CiMOVJBL8d1Ne/8/Z2mtIccCzOM+UOR/HQKYYcgCzUxe4sLUTtKk/vwXP+u8habUj/IfzjNBCubYzIiYUDJTuplSTBJAh6HBG92N/zU4AZToqnQN4FTkr1Dh4JfV2iftcVf9NtzX4QQF5f4/cXJxtSgSefstnkOrgBzQFr0wcZeXl5ahf2KMpU8CCZz33jmt5AueJ1V1kL2Dv1GrQjGN77gi2ctd2NQLNGjIyaXlux5luPo5xs9mStrSizJGjdYpNMZ3CU0JCvd5+rO7OsjKxeu48/4rvT/LoRXnrqr3BB8B5dotpZ9xpe2ZoaKj/3pT9a69NHSQFLHgGScBaZpfTiEoTN8qYPgTnB6tIFeXsaVRsNueth1spw7a92GwtyTNby/LM19sWm8X568z32cuwbsYFPfp/N/U93UzoORapabheVC0c2Reslh1Qn8lcNSV9AUPn5aw05fSjwSFy7Y9quU3XqLZM2x2Z52oNj9rntykbgwIWPBuG6puoBgQ0Zl7eGryF55hVRVvMqsLNZln+BvPfTbNNnjyI1+RWnGs3hFS/iIt3rNNihCfahA/ip6bvFjwbpv/2VktXEqRmVxWbjcU5yLP1afRX5lll0qPamKjqBaO1Fjz3RvLGv2/Bs2H6QOC5GtO7jKsXPG+mbvyxGih32rFroahGV+x872q8gCg8LQB4y6qd7PR1wbNhWm9r2RsFhpAgfv6OVc7ul4GqKXXVtF2LhMYw3bCr7XsjemPft+DZMD3gbNpWWVV1wNCkbqFfbP2ZqZ2U3n26gHvjUnS/0mQWbDRbSvNMami8Fic6E9Y3TPNtLXuhwAHcT5i1bbnJ1QZuv3DuspfcmrVXVhrJPEOrZd/rkGc7MxV7NF0KWPBsmL7R67EY65GSfZK6h0qulcdmX/5N7TyOk1wBb8+M9t4wb+jRyNpm85LZ/dsbpg/3WAt9gLNAcyAh4uutC02+ds30FzzJHIpopku0jJQcJTbJPO3RxClgwbMBOshdcf8Z86KSgfGdYwA+sRp+1uxhC48q80HWD+bM9EPZoyH0GAp4jGDB009K1nFyyZ87bqrYYeagGWEqmVH8T1ezllVVmd7xXdgdVf6PzToCjgzs0dQpYMGz4XoIZ54mv2d0enJ8WJTZhsGmX4dkpCxEfLt9idleXmASQqIH6qUlaCXfHo1HgZFUnfTx5tlmWxkbmzo7Z/pzVFtMHJDU0ySHOxtm/kDI8acEm7ZxKOBvTzdOK1tGrfLDuTzSeDsOS+zuWVWwqdqBhJ/6gNtLC8w3qDF1TkuJQAxwFNPGBXC2O203WwapmsdTOCpKVWYMC+vxn2TNNrmlAs8ALGf5KO4PeCbIusyCZ/PofFppwbPhukrz9JnILYePajcw8qONs1CmlqaRP10guWelM3U/of3+Wpk9mgKeI1jus+H6sWZNQwDOPtnodf64fRkuC5BjYyXk18H3MxSd0H0Suimb2FAZP1hRjF9EbJzE/ry5jdPCFlKrK/f8FLnnpSNTBkbG8pIVluH7wZ/Zuzt1/3jTTyarJNv0iGx/EPkHwgFNU/kthFTN5zEqzVksjrd9Y8OXjhbELupmtX6Kanlnu6hE5ZC8c02ts9qEjUoBC54NS/5ZVLexT1R6SueoVLO5SDN5/49sQPetDd+Ya7udEIZqi9zLf0+wXnj8J2XAOfhgaWn86ApTFfnW2q9NjmPk4O+U3dFRMgcm9zJJYfg3sFP2gPujMTJa8GxYqks/6XuEnX0PSe0X8lMupnzy/eiPaovDfVaZf62Zbs7tONJ0CE86CScSD1Pu/IZ9lFZf21gokP5t3lIzfwfMoqyKaho6+EGeESn9TXy1vHMmARS2R3OggAXPBuwlOfKAY/mEhZ6xY9rvE/fCyikmV3bQ/oCnM8+vdKyNvtq2yIxNG56EE4kTKXcx5Tveku1RvxSA1mITTyYkvLzycyNPSgEBJx/B9Kh2ZnhyHzWY1SYz1co767fv6rJ0C551Sc3alfUlybYdmtw/LiO6DSu0yMr8PhzvyObVtTPMMe2Gmjhv5B+J+Ddhhd9F2QyBUOAsMg3dUJqD0cJCU6EPYLVDDz8OpuxszXJaxsHodyYq3/sEyTzt0UwoYMGz4TtKdu4zYkxopxM6HOhdsmMDU3eZavohL3MXjrRi/+W2hebY1KEy1Twfjuguq7ZUvx0KjZOo4SJC4kPL3zFrcO7iv26n8+0z4d5wc0KaozXhA0/rw7N+u69OS7fgWafk3Hth7tT9VVbdT/hD51GJL6363GwoBE/9AU9VA4BKXnrP4jfMfok9TWpY3J+Rfb7LHbyO2KMeKXAeZfeaXbASzv8LUySNCb+5TrWuyhyU0s/0jnWcXWvG8IPVmKjHXquHoi141gNRa1Gkpu4rekemDWWl1fNO8XakmFID9WfTsOqp+0zknh/ipen8jqMSkH1eBGe0iJfQuqqrRSf4mwTatifPHwjxjy5935V1+uO301ejpuzl5uS0A0278ERF/odgdXX97ZBGTm/Bs3E6QKvu/0fof16XwyM/2zzX7HD0BP0BT3K7K+8Pr3jPjE4dZDpFtjm9srLyPe580DiP1XJrBTj1rtxC6PdVzmLzCbq2FfKMFSK/IH4eLBQlRCSaw1MHa/lPTo8/4oMXiPDbz4pt8rqkgAXPuqRmLctyFeYFclcekTo4vUdMe/OTpn+OgYlfWvNOnrm5mWbSqk/MnX3OjPd6vbfwoi+kjsxaNscmqx0FjiXZGTnlhRG3/fxvnB4jnvTLW7yvkmqu84LOo02XWO1pZT4hLKxdE2yqpkQBC56N1xtLqfrzaBN27vjux3qumPss8jM2TPRXV9DZjbPSPLrifTM6ZaCC3KNdBYDeCIDarRzqoH+d6XqVmcB3LeVh6Pwdzlmc75zXnw+d2xCX6zwbHd0YT7hkNa8R7JS9DvqpoYuw4NnQFHfrc7nPJ/k55qyOI9KeWvFfMztHeOov9ylm1WN24EfyzsX/Z3rtn24ywpO1GjyN8HYjPV6LqVb+OhGF3ApHP/jz7fPNs3D4hfLZ6W6N4t+DVqsnnd/5cNMvXg6xHA9KX9uFIv+o2FRSW/BsxJ7gpfmOl/MzcZ+Xdj8G7nNdYNynu9fRjC3zzWPLPzD39DsnIsR4b6fsldQxpxEfsSVUfSbAeea2svzwiUzXNxTCJPo7O/BRAeyMDos1Z2UcatiHSlzn04SNLYFIrfEZLHg2fq8/4eM+n8782MzKDpT71GJTpXkq879mf1SXTulwkJz0/g0AHW/ln4F1MrQ7lJwTi6vKku5a8jp9o62FtPdUANN1zSiQdZ6IXmfvOEc9SVznFPrG2ZTKHs2PAhY8G7nPeHm+5yX9FO7zD+N7HOsZ/9NaUxKI7FPPoel7eaG5/ueXTFpUkhme1OcoYm+m/L9Qj/VO7kdf33zzzT3AuwfByq7Pr55iXlj9mSn2e0vhGhU6ss4EM67zEfjtjJZs5inLdfrRIU0wqQXPptEpkn0eeVb6iLTnMz8zX2/F6XwAjpKruSJjVhZkmRt//qd5adgVpntUe5luZgGg9wKgrEjZY28U0AIRjqrvhZb7Tdu+wNyz5A2zowRNokDUkpzKqmWdF3YZYw7BCQjH14TPLNe5t55o2vcteDaB/nG5z7ciTchlE/ue4Tn7h3+YrSjOB2T258o/v9qywExcONk8OuRPJjkk5kYWPbIBhSeoy+7K+Bt9LuCEVvcj5zxpZdFmz7XzXkDOiQlmQAtEbkWV5fjs7GzGdz3WRJgQGTD8g37Y0ASGnm1CEBSw4BkE8eo464OUd/CRKYP3OTV9uHka2aWprGBxwg+bd1+DHC9NlebVNZ+bTtEp5uZeY8NiQyL+JhYIcHjSAuiee64GcJ69rnir94q5k8xPOajLOqazgcg5q7nOCMw3b+1zuukW5eyOKQcuU+t47NjiGoECFjwbgeh7qhJAW33bhNv+joXmkzf1OTV+OlP3xdqNMRDVJVXgurm7d8mbThE39z4VAI28T3dcALVbPdToCGiSxs/74DjPXlO01Tt+7tOYvWpN53+09H+oQPiKMnNql5HmuLT9lH0t4Sn6Osf/smyOpkYBC55NqUe8ZjLNOa5TeJszru5xvLly7nOmmAWggFVjXAX6e5e+4TylC6DiQAWgz/ESW8e7EANa9OB0J+H0NXCclwCc/w0aOCmN6XpadDtzfc8TfZu7aXZhrYma0jsXRFsseAZBvLrOCphVaGGHcvc/r9Oobp9umm3eWv+Vs9jgt9clX+N2A9Dre50clhQaLQ40nboeEcdb18/RnMqDBkPgzP/BrHzUCrxbXc5U/eNNrmMqv5xU7/bUWH1VT9dPM4PjuuimjBZetyKT5jQ6frutFjybWF/ycs3Twk6ECb37voHnRy1l5Xx+9nJ3Gh6g3G0ngL5p8iqKzA29Tg7pFNHmah69G3Xd3hoV6XnuEFz4jYYGUkca9NOOleaKOZPMV1t/rtbjDAY4ndX1SnNGxxHmD11Uhcki3AqdrUJ8E3vfgmmOBc9gqFd/eaW6NKx7ZLuz7ux7lrlo9pNmi+OIIojucgH0ieXvmnVFW43KHRTX+QRxoBMmTLgNWZ924GwVclBXvnkCLvxuB+bavbvxO3PjgpfNUu1F5NA4wI+Ubzwg59y3TT9ze58zTYwJl3rYbQRt0mePFkSBIN7GFkSFJvYoAjFe8Ak0q/uJ7fY/4KfuKx2nx+UVaBkFC6BwVe+un2nWF24z9/Q/x4xJHbIvwPkv6nqIOv9F3auaGDnqrDniNilMKzfiuk/LqSgwr6yebm5f9JrZzlbOgetx1mgics520W3Nff3/YLqwQyrH84Q3oKvdX6rOerJpFNRkwHPBggUhW7Zs2QeydCBUoqRcEhISEllRUSE2YNlll122ZNGiRbIHrrPjyy+/jC0rK+udn5+/6Pjjj29SCuS8bCt52Sfq5bul12npC9nw7U08lwcl/3QoBzkB4B+zl5g/zHpUi0hmbPrw5PbhiXdx8xDq/DvnmS1Nof6GG26QTeSJhL8QMhbkrzGPr/jQPIf1UIU+SgErwNcYjsimwynnll6nOh6uOOgwc59dmKuzV7ZJFdRkwDMzMzM8Njb2JI/HM4ag3Qk7o6ycyXUhQPrKCy+8sOyggw6qU/CkjkTqkAnjekKTAk+NEl66TwCzR8ON5677B54fvqU4z8zYPBvwC1YmVw2gG5m+X8HK8heoRV3b40RzYFIv0WJ/wuOYJ75FnyycPHlys+aYoF8iss39mKJfzHOdklNRaN7P+t5IhWtR3qrqhbiA/HLu9h4DnCGUdV6nw82F3URGs556/3LPPfdobNmjBVKgyYAnnJ98T8pT9y1Tp07tBqjdERERcfWhhx660yab+NGAaRxpSngZviSUFxcXdwVc5c67HRzkd0lJSfEM2sH81rMVk2YmoayoqKg7vxPIr7lUORznt3C6m9PS0ianpqZmw4Vm1MhXsmPHjpm0SdvBNvbxCPruvbtGpJ6PtZD3ArjF2Wz65rzwQS1q8FiOAn6lw9F+i4/KG3qdYk5JPyiJveBvhWan9+rV6xnA5xNAnFWU5nXQbu2PIfbvXJ5FJqpxc/JWmqdXfmyexU69sryOuE2RRXu2w9Gfkn6w+dug80yUCUUGYCZQr6so2rxoZ1tbOwo0GfDcrbnaTlBvdqTiv/nmm1BA8miA73zkc3EAqxcwTA4LC1vI9T+I2wCAxnFkAordSHcxcRFM+aP5/TSgOJf7j1NUnsCT6zbk/Q/A+R/yX01ZtxCvfBcRIomLiY6Ofu7VV1/999lnn81eC413SLUFILiWFsQMiu10+sOD/mgu+ekps1CWLw4HGuTihvZNCvGadbhaExf62eY5jr/JQ1P69UoNjdMU/oLbJkx4gi1CZnAtF3dNelEJWiXQTn0oDydcRui8omiTeWfDd+YxHBmvRnvB4TbrYpruDItqu/Vj0w4wD9E3yd4YzWCkCjYZWlmPSY336tR7zU0VPB1EANScM1xgW77idwBsz/JT20t0ARyv4CyFb03x/zN69GhtoqVjxbRp07QfjF4icaCnAJayIya752+jRo36mvsDiHuLuKWUUw7HWgqXOQXOdgdy1gTuDZZtMxyptkiQmolzfPrppx1pxxDShAKwS7m/eMCAAShh1u8hixRA4RpqST40qe+Y+wb8wVyGPuKaHcwIHZvrYAGUIhwutMq8v/5r8z4K4memH8pWEYeb/dr0HJDojZYHoDmiM9P5KdBgKW1qUtvkQh95F+5NOJqgfdXTsspyzNRN88wTmR+ab8St66iLKfrO7pYFUak5pO0+5rEhFxk4dn1oRSv5EGjSH5n6HbGto/SmCp4O9eE25brL8LImatgTxgFalYBgFUH7n2uALtIUXOmYeseUlJQcK2DVVJ40QoR8rvWcKwFJmcepvJXkWc/9tnCnIZGRkTFTpkw5gXzXkjaCcwjVSIywy+5e5NM08DruRXH+J6COAqapd/BUm3kZNwAQV4Fvzx7Xdt/hm/vkmomsEq/L57vA/t/Bc6CqBRB2wLjKvLZ2qnl30/fm7PTDzDnoK/ZJ6DikbWj8EGigj9ZbtOU9OPqV/N7QGAsi1K8vhkwqtcAoV0UnE35HCMmE05ybs9K8sna6eXvDN44fzWrQrIOPjMikQ16vKkvNoKTe5pl9LjXdIttJNvxSdVfdqQ2p7NHCKdCkwbMG7csAtSzAbjyc4ypfPJxiT1fe6TwHgNidNDfzUp9z5JFH/gyn2JuXW6vIoaSrhJN1BjXnCOIjiJNMs5wpfE8A8RbyjSPfAsrtxb17lK9m/8PdfsRvhUY5eCkXAhrXU/mj4zoePiycRZ87Fk02y6WfaCQDrStw0IJSGNtNFJlnV35oXl33hfld+2HmJLbK3S+5Z0qPqPZafLkYGrJ6ZabTJrlYk6dgcaNbJWqoDwK5U/Ik+kk7pw0jjHRDagnfsEV5a1n8+tn83/ovcesHpynLLH0MPAHscPlbDyAZJ2G/Nv3NkwBnv5gMpZ7Mx37C/fffb3fBrI/Ob4JlNlXwFMcYDUfouBSCY9yEPHMbgHY9U255pBG3t10r8ZzFBTp79gKCuaWlpT9zPoB0PXm5h5KnA+kQ2XlTmGafOmPGjK3c70f8HLIs4N4Irgs4+/LJznkovx13303tAJi+BkT+TLseOyd9xLBEtnW4YcFLZlH2Chco/Ny++LceUAtSAE9heZF5Y+0Mwhdm/zZ9tahkDk7uazKiU4Z2jkgZShESKYgL/4kwh/Yt5pwFyOXSB7KfF1emc8VvyQHdRR61KJ4QDhiFMgbiKCeVcjQl70Poz7U2uYsvpNjVBZvNcuSYM7cuMv+ijesLxIlrBV1DJwCPVHvrcAEyx2im6s8Mu8z0iGwnueaHBAGn3chtb/RrQfebJHjysuQBdrLIcNSHkEfm/fDDD9cwTX4cULsesFM0HoPNU6T7Bq7RScfK/GpAcwqX4whhpJtO+JQ84gbSxblKf5SwHQAdl52dXYV61GzAeTFn5RNHFe7Lx3WT5CIAoG8AmsuZXd97XNthIyMGhWIh80/zk+R6DqdVx6DhgKhAucp8v32x+R7VpqjwOLNfYg8zpu1gcxBA2jmmbY+UyPgeiZ6ose77UQTIiRtVEMcvcJXyv2TIOMhkmX/Xoyc/pUmhQ9fxAKc+jF1dcQkymgqzvXyH2VSU7XCZ325faqZsmWsW5a6sXvHW1NxZCKorDny3FuIiEImOOQEOXH5S2WhPYqNXCRPoE2t6uRu5WvrPJgmeTJ3lrELT5p3Hfvvtp6/66XvokFk145jWv8RvhZ0H0/C+AOJqQPJSgFiy0pqHFp106CVQaBYHL+u3ANGl4NmjY1IGj0kaOt5cO+9F8wVgUi3jq4+u1eq+Vqq9pqi8mLrmmS82w2wicz0guZfpF9fJ9IpNM0MSu5mUiPioNhHxg+LCogZ5Ad4ET3St+cBcYLIcDq+0ssxkl+SbLUW5Zkn+erNoxzqzND/LzGGf+g0FLlY5XGYdmFTurddpSziOPs7IGGEeGuKuqldWPgOa3kVfSDWpVRxooISjpdID5mMDzEpOq3joX3nI+njDmhw94WTz4VB/hJNxWNaWcvDSLgZAL+HD8Pd947sf/68DrvVOWPCKeXPdV0y1cVjuqUs5aE2quSpSDjeqIVTFXuaLzXfifDUrgAtsg4lin9gOJj0qBeVxr+kcnWqSETE4POEeGENn1xFulQKay5h6F5WXOvsxLcvfaJbt4FuK2aMD3D4uuK60DPY6GGgYH4o2mFqe23kUJq1/kB7ndvhmH3BqYbHWh8CnQ4cO+zAe05gxhXCu1CwLIFrvAtNgxusKGAi2EmjYowYwrqc9ErP84kD0lch4u431BWkVSH2t1R6tAjwZiFpl34WTbSk9DoBmOhyoMZs6hiWd/fI+V8R2AaieW/UZ3BlMtriyYJXp90oslyN1xAXV36dtJTlmZrEYMnd27ohaavPtqqm76l7rGepUxWivD1SdQPJNQq+Ebua6XiebP3U6QrFSe7sfKbvUkfzW4+zUqVMywPMwZchgIw8giuT3XMRNf+VeFtoio7gncVGDgyf1R1P/TSyo/oP6Jb/+xYEcujgmJqYYgK9ra79adkrTSdbiwFPqSnRs1w0bNiz1V8H9vffei2Zhqhuy1RWuxVPT6anfaInkbQDoeHBqNS/1xXf0PrNzf/bM+duSt8xP2LA7XFudKYXvjSQuW+m4dVPamvLX2oCn8tSTzHJvTa95n2l6COKIw1KHmPsHnW/2jeumu/MIf4Xer/tTVM200l2G01zGGL1PGiEYgEQQ9xxcqD6AD3LvDSzrNqMp0pap8b7Ie6NIWwHAziS9syAF0GrBTAuaIugW0vxMmmSAOApA7kQZ4YDgjy7ToPQHkC6D+2WUORWuMt/163AQv+MpO5vz95z7kjcdPeZjyON8CSl7I2p8WXfccUclcYNZGwiXkQr3HLNdRGKjqHtNVFRUPud9SK/3r4LzN9Szu4gsULI1yXy1Ak9AJQ6i7cMTrEVdB+m8o1MppxpdIdpSbM7rRTUlEIrRps4MkjuQy9xBx0Yi51xQW6cfTOtlTy+P4lIHYvm6+nCfvx8DbAEDQht41cnh0rA/5f6sAR1MobzQ4gTuBUTnc77ttLTh+/VP7GzuZhO4z7Ea2lLkurSr68UkvxrdBEBxb+0Vt4n+Zir7DZ2ecai5e+AfsLaIKNbCIzrBN2OrXhemqiKEFsOM3h3GwcWM2+cIhzD+fsf5McBHznHOJiSTLAFQe510k7gnr1B3AnBR3POQPhqwupHr8wDOCkIi99MZUzMA4DukpUDc3eSPov1tyP9Xynmb85nEnyTOl7Pe5Us4y6ikF2lTpU7NdQrxO4444ohHmdLn8k5p9vaFQJhzCe+XdGuvIv0jpNPs7kzutSUIkN/lvXmqiZg4763XA7pfK/AEVGTu9k/CNAhyFQTJlRmk7M+xD5fStKN83hQOBk0ObdPquyyMDqDtqzjXyukHg7CYgaAV1F3SU4ZUZ0bBIejDUWfgSVmxbrmiX1Dg6aM9IPoBALqqqqJqYv+o9CNfG3Zt/IvrppmnV3xkvhcXikVMnVklNYUOr7M2VFsLhYRGmiFJvcxl3Y81F2TsdGT8Tzi5B1FF2ulnoQ6q3fkl4cNZCFcXC+jIWk6igEqYlFnEPUBcGmOyO+djGJ9fcu9aQO71ESNGPPHyyy9HIj99QsYgpJEs8n0WTB8FNNMAzUmyhiPuz9x/k/SPA3ZigO6UgQjnc6RVcthhh91CPXIGIw5Wuqr7AsxPUP9PgGwH0j5E6Eg9nUgvjYkvqKuvfB/w/qcQdyXg6kzxKUeaLB3I34V7xzOL+5zoXRZ064BuTaaIWoEnhCqFGPM1HcDm+1ha/xpBXx8BTfnEiRM9I0eOPEp253zdijU1QA2oEuJ1B3jkDUlfV2c6LYsUOqM9+WS33p60X4jrgvBHaABQT/748eM/xYtSGNPnHlJmd9PNBLwSpbsp80jVA1c53fdlI//h5E8mfzodmMD9zZT9DuDurIS695OIL4Bb/ow2OfIqBtRhlNdOlku0VR6cqnjGQaQ/SNe0eSbPsZVBxU5qpkwr927b07g3h+sk7mVqmu+b9tPGLJ6xrdIxcDvwHF/pg6MpDnWlqC6KzpJtPmW8QXu2u45J5FszjLylTN1mBLqaCYAuAEDP11SQ8s67IGPUgFFtB5o7f55s/ssWExvZbqLOvAk1maEcREOYouvoEd/JHNd+f3Nt35NNRkiiolBdMPdDz38HUXqtsmqo6V0iSJE0HAAcxTi6gesE+lFlyERKTnC2M2ZklGDgBONcKzrc6lVkMrZmKp7xVAbYb+V3PPEbSCPQlb50JjNIPZjG5fsCZMbkNa6O8xLe2VDGvjzs652T6t8G7pdyvyNpJSqYy5hdo7HN7+P4fZ1AVmlp7xjaexWXSXpv9CGgHLW5xR61Ak+IJxlHLp04mesTedFncpa8pRzACeOrJkJq2qAvpxfixgM4S0j/F8BLBF0n4OT37dx7gfP1dOx64RS/FwNUR3N9kwYO56gnnnhCA2gdaZ7UmRBNWEznyILoPNKoc2OoIwHAeosBofr/QrzeAplX5hK68Pt8Bpi8NA0mnzw2aRTGAsLXMQ35jK+p4m9XWQQNkvc5t+V8GueenGVT/zrg+B5tvo7rf1LmNZS9kd+xDKTnGJznQQO1fTntyNAzMnBf5LemM5tJT3TsMoE0cbdqVFGu2i/PTreS5lzAdSJlZOhaNOG+oxhOG19BbhuQSIQXXhzyg4CoplnXdQlPOfKFfS5P+PeGL80zmR+zpe4Ks6OUdQmPFmPqWC+0ubwukgUDnFpJPxTP79f3PcUMj++l1m+gHz8mPMw0XWKQOj3oD41DWbc5B+NfZqU5hHX0ve61Z+xfTf33AE4fA0zJjA05tonk3IFx6OjD8m7ltW3btpw8ctzgU32QBR3JvB7q0YUYCpmx6kMghsVBYsp4DHD8G+NSY/dfjNlLGIPTKCeeeztNjvn9DuWM5Lwv4/U9ADgPgNU7+SFxh9D2tYzf71lEupV6/kF735GYizTPUE4dm3bVaTcEXVitwFPvu4jOMQ+CiJU/nZd7Gh1Txm/Zpt1OmCTBMQTtRvorAZW/ElfoUw/SgCEUq6PJF839N2D33wWI22MVdD1xtwLCH9GZx5LuMtI94Xb2m3TI2+6TZnK/gLSakmtKchLAJBnUFaS/E+73XQZaOm26l9+SB2nwiMu9hrR3UP77CL+P4tZlAKc8MV3J9T+I/8AdxBJPjCXf07TtLTkQ4f79tPU74ov0wdAHgnzvHn744W/IdR7x5ZJPKX91lZWa+uvDoin5s7RdsqoEnvFF4u+njW/yuy00lMci0dXhOEhHddMKNdgpR45LTnAdkwQlEgFEvwdAz6GOywnjzupwaP8TOhxonmIaP3ndl2YeCuZlWBDViYu7oIdjAxUgThPgjI9KNgPjOpvz2Wfowo5jVLlEJ3Ij98zdd9/9f/XUGi0YtSfI2k0Mhpe+PoO63uD9WU58PL/lYGQO1wNIEyumgd+yfJPBwRx93Ilvl5GREUue9qRHQ6xKDIbvfdbXUJyfLLyWk/5c0rcB4PTO/ES5a7j3F8ZbFiA9n/H9OnGFzHbE+HhVvhaMeHd/IrxfWFj4J+LmwUQsxOVjCGM50aWT1gX+BBMjtatFlNGTek7lnexCvL5CzUDIHXgv1wo8XWAIYTpQCmv/HufbIdRKOiJEXyp1Hoc4T8dpB4eU3AWUAhXfEmu5QEVxdNYiOkSAZOhEyU2W8PVyfnOoswXIil/kApdvgep44i9WvZzDSCfZZDvSLKM8xzkIh+PGzm2zBoKm6svpXOc+bVjKqQNlDCTOQ74ffekZOKHcX+JrG/FFpNvGAKOICoFjFefFvrK4L/rpK13zGZ1nJs3OdDxjF+LWU77vGSXfEr5XUV8F9IxhsJ5InOPQhDg5Jqlk4NfJtAcA1cv4D3GhnC+NMWGjr+t+Qpczuo4wTy79wLyz/jsU0LGP94FovSjY+6jcWGe6SJwmC0LJ6J72i+toxmYcbC7qcgwDxjFplcWajCS0r/oedRzrouX0dSHjYAl9fxR9fYyYCY6bkVXOgGOLh2ObrbHDGBBHeSX3EkiHdxPzCWNvI/nvZDz9jfvn81sLSbovLvZ74n2ervQB/45ytvJRvpmP/CPcH095JCkfz4f/Z+LGkkbep9SAd1zxWQHxk/gtpqKQtIsYg2JAVlHH1FmzZuUPGzYsBnCU9V8+bf6ecXsI97TCr7F1KvlO5PwtdX9C3E6PZHVBu6ZWRq3BUy+7pgPI7iQHeQsijSNOIKBp5QbAT9Y7YuedAw5QNshy4OBTIha36ACbUIOTU7e+svxszxcuhZ/qfHF2EjyL01M6Z07JgJPQ/HoGzBmoYCyR0w9A7U6SaIWxDfmdsqlTYK6prwN2RJVwbkd8KtdS9VCbBezbBFJka0Ocz7ROz+Ilztc2cQVuM6qfix9eytr5hRenqIUm97Fr1u0hmW8+LIF+B/kXVTroKNd3arfAWAAqbv0mzhfDmc5hQErk8CD3a90/Prr/1hlQ0Ifij4DosUzezsvwJh58T59z0sd2OtQ8t+IT3LYtMZnYiedKP1OkrzNvTbVpXT2lcVbPBZpVJiWmrdknvqs5JWO4uaDTkT6XWeLmphEEmnPqqRU7i3Xl2Fpk/cUhM2QiH3BviKuTS8RdDsZGd8aJPFpJ7i8xlsbVct4J+XxwDq4l53/Q9xsAFQjvchAnMdYvDuL/S6SCc0ikxknv5kqpK3EWUO8sGwCdUKOQZmOht6dn9zeuVi8nHSQOMwa23QEDvlJfA2ZXEZfGSy5dri2w7rfAss8Qx0TnbgU4NupLR9rz6QBNkYcIJEnrTCnE/qssZCgb+ZJtJN1VZJfAezjpZI+uPJr6+urMkdMPyh0pfTPOQ7inRZuNXEs4fimgLqfH/d2pegjX0pHbRNmSr15J+V9yPpjweXh4uPTa5GLtMsqbKRDnWiopmgo57ICAUm0lTnby0ToTJ2B2WBXS5ZNHz3guZazm0TXNlyMS5xnds/yRLuIZl9DGC2nDj6SXQ2YJ1gXOkrdqQC5Q2yinFy/DAJ5B/inr5QAkHO9Q7Jp5Gqz5eftEd973iYEXtc2qyjOvr/qCbSp+YCfJdWatFpYqXFPPhjCBrKunddzFVU/NwyPiTefYdNMjJt2M7XSIuSB9pGrRR3URH5AvYTpfgx7NxlKGMTKU8XEhYymW8VbO9WWAJdOG+jmoT/LVl3lPUdWwR00K1Ao8IWAuQKCpg8NFStcRzu8GQOBMACQLUL0ecHiSznS+qJKNEn8TwPIA+W4nyP2bnHR8DCgIFL+D+9rp9AMZ4DUA4+PcG0/2LZR7G/fDyC/5k5MOWeUaZJOfkUZOP/TV1YD/jCAhu2Scj3F9GHVPUz1cq55ZtG0DU53rAEqZk40n/3bKvUPbe7h6c48Qdxlpy8j7JuV8x31HbUhn8n1LnNzhfa+z2k68o64kJWTo8ABAPEGDrMYzShXkO/I66bQST7rbSHcvPyXeaENa3cpWfdBKi2GfcH0JcVoJncH9/xYUFNTb9FGVI9d7HS5Ui2SSuZ2Y5okfcGXX47oRzPtbZ5n/W/2lWZC32qxj2+Nt0hMVF+dYLCk0MXGWw2FWWwRJftsRG/tOLASNTB1ojsvY3xwYK5GhI2KROGU6ff7SnXc7nHizOuAM36DBCg1yuPU1SF3NrZJagaerGO9zoOE8o6wjONVk2ffktENyEEdZbrdjF9Mvd58ivcC7HzvrZMogtHnZDbun0zTlmL3UI/nOLodb79m/1mmyN+befe5934u2ywsHHaQGctRv1e2qcmn7kNdcrrWPwBYwXUQd+ijpkNVKwJYrv/YMe4uH69IHUdoBLwKkY/jynYJgePjvU4b1IEStrcw2n2yYbaZtmmt+3rGWPd8BUu0hL47UsTX3hQYGU8en5v+m5KF4eWoblYAtfXK1PBMu83dthvoeX2KZVdB/JqD5bz4a8kNqD0uBoChQK/AMqgabWRQQsgwnnM10KxyONA/O+aJA9Tjri6QAqTj5zwBRLaadBNAc0tGb1PHCjMM7E6LWVeWaz7JmO1tbZOLdaFtpvtmMDXt2CQwyjjx2Ou1wuFK5sZOJpiPhCPxwHQ87LuccDR+dq2AuY027qDambQSAGZnseHI6ILWPGdlmIM5AHQ0Zce3L+RhoIegzPggfA5q+BZXA29OEcjKb6cAsbT/6SdorEjNprWATM60fmLlJTNaNe1IBWYu58neovZUhFtqXR5CMXeKmz30OQLTww7jMhBmQ7b49akEBC561IFKwSVxB+wuUo9DkD0BUuo3zAVEh34Hg1RjjqTo4w5OQfkGHURmEeM1/5xStNj9sW2p+2LqUhaaNJrt0h8nGE1IZssYcJBalnCskudB0eieQClh9ygm/QgpHpCGgRK0tPNbEo9YYgzu4JK51TgiLNgMTupoDAcv92/QynbxJvoLkJ3QzxS8hzAS/373z7rszmzzBA2wg4NeJrOcTpJssTRfZr68FOK8i7lJ+S+WtlFCCvvN1iKlWcH0HH/B0wFYOSm5Bl3gyDkEk07hFYjbOFjxr2R8tAjwZFLLvPVQr31qw4tl/ZBXQsU13LYjSGCj5mzZt+kzOQnDGIC/lwxksc5oa91fLfmuQZK69vKxZ5L1eQDoU8o7AP+eBIR6TMSyqc+qwjM6pl2SMkfmqWV2VbZbgpHhHWbFZmrfO5JYWmMV5601JRQn+OatMLkBaDve4twl+bGiUicaRCS+/GYB9ftfY9qZDdLKRs5O00GQsGnYq9YuT1IJlFhzmYjp+NmNg9p131f+qeYN0wF4qYYxL/e4kXzK4x7u4lhhGKm5PobkhlSK9A89w6sM7ogXKLKko0Y9juB4NcE7j3TgNWk9mUcgnQmoKj9fk29DswdOVJ2p7htsJYlk0QJYAqDdyrbfMUUZnwMTz9b1kwYIFMwBOmV7exGDSAldOk++lJtBAF0gl73VkvoCpzE8HEQYTBhK6dfYkxXVOSBIbGG5S9k90zjXcKmVjzVuCVS9KZL/6RF7YxVTHoGznISZXC3hafNvunjUlXwlgzmE6PluGAE2ARI3aBFc1UCaUt7NG4egTSyuFca7tS/IBx7kwC/L7EMa4v5B49dtirqUCKDW+fzYnT2KNSmy38mYPnq+//rrnkUceKWEK82dW438ETL2yGMLc7ADipOT+I78vZSBJ120Msp9FTFtOZDA9ggWPHB3YIwAKAFiaIk9xg8BUamVyk9YbriaOj5WsYsSRakooc9SIJBOJ2ouzL9Vvzdulayt9R8xmHKRdSnnrKE+LPosJG+WCL4Amt+gsjPU/MdZnyENXjQc9lGt5PpoMcG5jlrURLlRaKue6ae6FtqdL44PfHeQghOl8uTRWGsMZc3ProGYPnosWLap0V/4d2mMBIWX5TbxsWxgEMuVMYlCIwzyE8DmDaxDxYfPmzZt21VVX7bThbW4d19TaC6CJO5Qu4B71Ad2tgiWj05Ty18BTLGk2ZbWohZ367iuZEVNHf8LtNcVQTOsfJ07elF6G44yUah5c6U7ZO9zqvgCnvDFJVe4vWmAiJHN9A7LQ/2iBqb7b3pzLb/bguTvx0Tc9lcGg1ezF+noycGYzIE4FMLdw/pR7f5Ye6KBBgw5EYb096RD15E+xU5b6HcYAogBTZrv2qHsKaBo+Xf5mVbT8RWBGnefzY8u4X8v9MOL04XKs4bTlRvv27bWFy5uApVbpt+Xl5Y3j/ZHvh84YvWjWYD9iv9FXLQo8+QIfT8f/nnA39ruSjxm+tPdzUpAM6CjXAkorilKq13RSHqDG9e3b92txsXU/rm2JlgL1RwHG9BGULvWjG3xqR8gxh8THxw+HOVjJeJdfgwGcn/3xxx/z+Yg5jcExzvEAZiG6xgJcGNOy1ISEhEtJJ9Pg77AADMibV/09adMruUWAJw4VogDAEZD3eAbBNb7tB2qS293W4FzknQ8xOGRnPweu9HLkofI21H/SpEk/Mvh8NupNr6dsiywF9kABxrL8y77q4zqVBE5yAQB6NiKrUdJYIM3jcKP/dbl/pxRmXCm8C69jubdeBii8C3OIPoa0MgyZHuzOBq2hs1oEeOKJZjhfTDkreYJBNFzutOi8hSwIzR8wYEAFU5QwVtpPJG4dA2uJvByRvjuqHPJiJDddb69Zs8bKP1vDiG9hz8jMSjOoXQ6Abx0RvkUh5x7yz13S4HLx6ZrxlHMHvxXsUUsKNHvwdFWVQgFO2bMPIxwAGGr6/RoOOdgL11TAlUrWEwVX+gqDKB8wXca0ZRl5pCO3gHRfWOF4LUeMTWYpYCngUKDZg6dr8y7XXb9w3+XrY1dwLp+GzuF6Z/+zHQOWApYClgKBUqDZg2egD27zWQpYClgKBEMBC57BUM/mtRSwFGi1FLDg2Wq73j64pYClQDAUsOAZDPVsXksBS4FWSwELnq226+2DWwpYCgRDAQuewVDP5rUUsBRotRSw4Nlqu94+uKWApUAwFLDgGQz1bF5LAUuBVksBC56ttuvtg1sKWAoEQwELnsFQz+a1FLAUaLUUsODZarvePrilgKVAMBSw4BkM9WxeSwFLgVZLAQuerbbr7YNbClgKBEMBC57BUM/mtRSwFGi1FLDg2Wq73j64pYClQDAUsOAZDPVsXksBS4FWSwELnq226+2DWwpYCgRDAQuewVDP5rUUsBRotRSw4Nlqu94+uKWApUAwFLDgGQz1bF5LAUuBVksBC56ttuvtg1sKWAoEQwELnsFQz+a1FLAUaLUUsODZarvePrilgKVAMBSw4BkM9WxeSwFLgVZLAQuerbbr7YNbClgKBEOB/wdY9RViQFEP5AAAAABJRU5ErkJggg==" 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              <td class="c23">
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" width="334"/>
                </p>
              </td>
            </tr>
          </table>
        </div>
        <p class="MsoNormal">
          <i>
            <span class="c25">* razem ze sprzedażą
spółki VITO-MED sp. z o.o., która w skonsolidowanym sprawozdaniu z
całkowitych dochodów za 2023 rok jest wykazywana jako działalność
zaniechana.</span>
          </i>
        </p>
        <p class="MsoNormal c26">W 2023 roku struktura sprzedaży uległa
istotnej zmianie w porównaniu do ubiegłego roku – zwiększył się
udział sprzedaży segmentu Diagnostyka (efekt większej liczby badań
i zmiany wyceny świadczeń), a zmniejszyła sprzedaż segmentów
Szpitalnictwo (brak wpływu sprzedaży badań Covid-19) oraz IT &amp;
infrastruktura (mniejsza liczba projektów w Alteris zrealizowana w
2023 roku, w tym głównie w IV kwartale). Większy udział segmentu
Diagnostyka w strukturze był już widoczny od II kwartału 2022 roku.
Tym samym udział poszczególnych segmentów w przychodach i wynikach
Grupy w 2023 roku jest zbliżony do stanu sprzed epidemii Covid-19,
podczas której segmenty Szpitalnictwo i IT &amp; Infrastruktura
nabrały na znaczeniu, kompensując spadki w podstawowym segmencie
Grupy.<a id="_Toc100513475"><br class="c8"/></a></p>
        <h2 class="c28">
          <a id="_Toc163066975">
          </a>
          <a id="_Toc163073944">
            <span class="c27">1.2.<span class="c11">       </span></span>
Diagnostyka – Usługi medyczne i sprzedaż
radiofarmaceutyków</a>
        </h2>
        <p class="MsoNormal">Segment obejmujący podstawową działalność
gospodarczą Voxel, Scanix i Rezonansu Powiśle tj. świadczenie usług
wysokospecjalistycznej diagnostyki obrazowej (w tym badań
refundowanych, komercyjnych oraz wykonywanych na rzecz pacjentów
prywatnych), usług teleradiologicznych, badań
klinicznych/farmaceutycznych, produkcji i sprzedaży
radiofarmaceutyków (przez Voxel).</p>
        <div>
          <table border="1" cellpadding="0" cellspacing="0" class="Voxel20 c24" width="99%">
            <tr>
              <td class="c29">
                <p class="MsoNormal c18">
                  <b>Struktura sprzedaży
Voxel za 2023 rok (według udziału wartościowego)</b>
                </p>
              </td>
            </tr>
            <tr>
              <td class="c30">
                <p class="MsoNormal c18">
                  <img alt="Image" height="190" 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" width="552"/>
                </p>
              </td>
            </tr>
          </table>
        </div>
        <p class="MsoNormal c26">Sprzedaż jednostki dominującej stanowiła
85% sprzedaży segmentu Diagnostyka (pod względem liczby kluczowych
badań).</p>
        <p class="MsoNormal">W ramach badań refundowanych prezentowane są
badania realizowane na rzecz Narodowego Funduszu Zdrowia
(dalej: „NFZ”). Badania komercyjne są realizowane w ramach
umów dla szpitali publicznych i niepublicznych podmiotów
leczniczych – które realizują kontrakty z NFZ oraz na rzecz
podmiotów świadczących komercyjnie usługi ochrony zdrowia (m.in.
Luxmed Sp. z o.o., PZU Zdrowie S.A., Centrum Medyczne Enel Med
S.A.).</p>
        <p class="voxel3 c33">
          <a id="_Toc100449649">
          </a>
          <a id="_Toc100513476">
          </a>
          <a id="_Toc163066976">
          </a>
          <a id="_Toc163073945">
            <span class="c31">1.2.1.<span class="c11">   </span></span>
            <span class="c32">Diagnostyka obrazowa</span>
          </a>
        </p>
        <p class="MsoNormal">Diagnostyka obrazowa jest obecnie jednym z
najszybciej rosnących, samodzielnych segmentów medycyny. Z jednej
strony wynika to ze zmian demograficznych i rosnącej skali chorób
cywilizacyjnych, z drugiej natomiast jest pochodną dużego postępu
technologicznego, umożliwiającego coraz bardziej precyzyjne
diagnozowanie. Z perspektywy płatnika (prywatnego, jak też
publicznego) diagnostyka obrazowa ekonomizuje proces leczenia,
umożliwiając rozpoznanie choroby już na wczesnym etapie. W
przypadku diagnozowania chorób w stadium zaawansowanym wspomaga
podejmowanie odpowiednich, efektywnych – także z finansowego punktu
widzenia – decyzji terapeutycznych.</p>
        <p class="MsoNormal">W ramach diagnostyki obrazowej Voxel realizuje
następujące rodzaje badań:</p>
        <p class="MsoListParagraphCxSpFirst c13">
          <span class="c12">-<span class="c11">     </span></span> tomografia
komputerowa (TK),</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> rezonans
magnetyczny (MR),</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> pozytonowa
tomografia emisyjna (PET-TK),</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> badania medycyny
nuklearnej (SPECT),</p>
        <p class="MsoListParagraphCxSpLast c13">
          <span class="c12">-<span class="c11">     </span></span> pozostałe, w tym
badania USG i RTG.<br class="c8"/></p>
        <p class="MsoNormal">W 2023 roku spółki ujęte w segmencie
Diagnostyka – usługi medyczne i sprzedaż radiofarmaceutyków
wykonały łącznie ponad 453 tysięcy badań (w 2022 roku: ponad 435
tysięcy badań) z czego:</p>
        <p class="MsoListParagraphCxSpFirst c13">
          <span class="c12">-<span class="c11">     </span></span> Voxel wykonał
prawie 393 tysiące badań (w 2022 roku – prawie 340 tysięcy badań),
z czego ponad 358 tysięcy (w 2022 roku: ponad 307 tysięcy)
stanowiły badania TK, MR, PET i SPECT które generują główne
przychody ze sprzedaży (wzrost o 17% r/r).</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> Scanix wykonał
ponad 41 tysięcy badań (w 2022 roku: prawie 79 tysięcy badań),
całość badań stanowiły badania TK i MR (w 2022 roku: ponad 49
tysięcy) i odnotował spadek liczby kluczowych badań o 17% r/r. Był
to efekt zmniejszenia liczby badań TK o 33% r/r (w związku z
likwidacją pracowni TK), podczas gdy liczba badań MR pozostała
stabilna,</p>
        <p class="MsoListParagraphCxSpLast c13">
          <span class="c12">-<span class="c11">     </span></span> Rezonans Powiśle
wykonał prawie 20 tysięcy badań (w 2022 roku: prawie 17 tysięcy);
tylko badania MR, wzrost o 17% r/r.</p>
        <p class="MsoNormal">
          <a id="_Hlk67937442">Grupa
w dalszym ciągu obserwuje wzrost wolumenów kluczowych badań w
porównaniu zarówno do 2022 roku (wzrost o 12% r/r), jak i 2021 roku
(wzrost aż o 25% r/r). W samym 4Q23 liczba kluczowych badań wzrosła
o 8% r/r i pozostała na zbliżonym poziomie do 3Q23. Towarzyszy temu
wzrost przychodów z tych badań, który był wyższy niż wzrost
wolumenów z uwagi na wprowadzoną w 2H22 i 2H23 zmianę wyceny
świadczeń.</a>
        </p>
        <table border="1" cellpadding="0" cellspacing="0" class="Voxel20 c38" width="114%">
          <tr>
            <td class="c34">
              <p class="MsoNormal c18">
                <b>Liczba wykonanych badań
TK, MR, PET i SPECT</b>
              </p>
              <p class="MsoNormal c18">
                <b>(w tys.) w ostatnich 9
kwartałach</b>
              </p>
              <p class="MsoNormal c18">
                <b>w segmencie
Diagnostyka</b>
              </p>
            </td>
            <td class="c35" valign="top">
              <p class="MsoNormal c18">
                <b>Przychody netto ze
sprzedaży wygenerowane</b>
              </p>
              <p class="MsoNormal c18">
                <b>przez badania TK, MR,
PET i SPECT (w mln PLN)</b>
              </p>
              <p class="MsoNormal c18">
                <b>w ostatnich 9 kwartałach
w segmencie Diagnostyka</b>
              </p>
            </td>
          </tr>
          <tr>
            <td class="c36">
              <p class="MsoNormal c18">
                <img alt="Image" height="209" 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" 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" width="342"/>
              </p>
            </td>
          </tr>
        </table>
        <p class="MsoNormal c26">
          <a id="_Hlk4402512">Na
dzień 31 grudnia 2023 roku Voxel prowadził (samodzielnie i w ramach
współpracy):</a>
        </p>
        <p class="MsoListParagraphCxSpFirst c13">
          <span class="c12">-<span class="c11">     </span></span> 15 pracowni
tomografii komputerowej, w których wykonał prawie 116,0 tysięcy
badań w 2023 roku,</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> 24 pracownie
rezonansu magnetycznego, w których wykonał prawie 209,2 tysiące
badań MR w 2023 roku,</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> 7 pracowni PET w
których wykonał ponad 17,4 tysięcy badań PET w 2023 roku,</p>
        <p class="MsoListParagraphCxSpLast c13">
          <span class="c12">-<span class="c11">     </span></span> 4 pracownie
SPECT, w których wykonał ponad 15,5 tysięcy procedur w 2023
roku.</p>
        <p class="MsoNormal">Pozostałe spółki prowadziły:</p>
        <p class="MsoListParagraphCxSpFirst c13">
          <span class="c12">-<span class="c11">     </span></span> Scanix – 3
pracownie rezonansu magnetycznego i 2 pracownie tomografii
komputerowej.</p>
        <p class="MsoListParagraphCxSpLast c13">
          <span class="c12">-<span class="c11">     </span></span> Rezonans Powiśle
– 3 pracownie rezonansu magnetycznego.<br class="c8"/></p>
        <p class="MsoNormal">W 2023 roku jednostka dominująca kontynuowała
rozwój nowych linii usług medycznych, związanych ze świadczeniem
następujących procedur (SPECT), tj.:</p>
        <p class="MsoListParagraphCxSpFirst c13">
          <span class="c12">-<span class="c11">     </span></span> badania
izotopowe (BI) – polegające na wprowadzeniu do organizmu środków
chemicznych (zwanych radioizotopami), cyfrowej obserwacji ich
rozpadu i graficznym przedstawieniu tego rozmieszczenia,</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> terapia
izotopowa (TI) – to terapia z użyciem źródeł otwartych. Polega ona
na wprowadzaniu do tkanek lub narządów pacjenta radiofarmaceutyku
emitującego promieniowanie jonizujące,</p>
        <p class="MsoListParagraphCxSpMiddle c39">W ramach TI i BI Spółka
realizowała m.in. następujące procedury: radiosynowektomia,
tj. leczenie izotopowe stawów, leczenie łagodnych chorób
tarczycy jodem radioaktywnym, leczenie izotopowe bolesnych
przerzutów nowotworowych do kości,</p>
        <p class="MsoListParagraphCxSpLast c13">
          <span class="c12">-<span class="c11">     </span></span> badania medycyny
nuklearnej (BMN) – to złożona metoda badawcza stosowana w praktyce
klinicznej. Metoda ta polega na uzyskiwaniu obrazu
narządów, a przede wszystkim oceny ich czynności, przy pomocy
niewielkich dawek izotopów promieniotwórczych
(radioznaczników).</p>
        <p class="voxel3 c33">
          <a id="_Toc100449650">
          </a>
          <a id="_Toc100513477">
          </a>
          <a id="_Toc163066977">
          </a>
          <a id="_Toc163073946">
            <span class="c31">1.2.2.<span class="c11">   </span></span>
            <span class="c32">Produkcja
i sprzedaż radiofarmaceutyków</span>
          </a>
        </p>
        <p class="MsoNormal">
          <a id="_Hlk522871674">
          </a>
          <a id="_Hlk4099804">Radiofarmaceutyki są produktami leczniczymi
niezbędnymi w procesie diagnozowania chorób nowotworowych metodą
PET-TK oraz PET-MR. Diagnostyka tego typu rozwija się bardzo
dynamicznie, a dzięki stałemu postępowi naukowemu obszary jej
zastosowań rosną. Czynniki te determinowały strategię rozwoju
Voxel, zakładającą rozszerzenie zakresu świadczonych usług o
diagnostykę PET-TK. Elementem tej strategii była decyzja o budowie
własnego zakładu produkcji radiofarmaceutyków (cyklotron), w którym
produkowane są radiofarmaceutyki na potrzeby własne, jak również
sprzedawane podmiotom zewnętrznym.</a>
        </p>
        <p class="MsoNormal">Ponadto Voxel korzysta z ośrodka
przeznaczonego do produkcji radiofarmaceutyków oraz badań nad
radiofarmaceutykami należącego do UWRC Sp. z o.o. (tj. spółki
celowej Uniwersytetu Warszawskiego powołanej uchwałą Senatu
Uniwersytetu Warszawskiego w celu komercjalizacji wyników badań
naukowych i prac rozwojowych; „UWRC”). Ośrodek ten jest drugim
zakładem produkcyjnym dla Grupy, a także miejscem, w którym
rozwijana jest działalność badawczo-rozwojowa, prowadzona także we
współpracy z UWRC i dotycząca nowych radiofarmaceutyków. Umowa z
UWRC zobowiązuje m.in. Voxel do prowadzenia i rozwijania w
cyklotronie produkcji komercyjnej 18F-fluorodeoksyglukozy („FDG”) i
18F-choliny (FCH)). Zawarta umowa pozwala również na znaczące
skrócenie czasu transportu radiofarmaceutyków do odbiorców
prowadzących działalność na terenie północnej Polski oraz dalszy
rozwój Spółki w obszarze badań, rozwoju i produkcji znaczników i
radiofarmaceutyków przeznaczonych dla badań PET-TK. W lipcu 2021
roku Spółka rozpoczęła produkcję FDG, a w styczniu 2022 roku
otrzymała zgodę na produkcję FCH.</p>
        <p class="MsoNormal">W trakcie 2023 roku Voxel kontynuował prace
rozwojowe związane z przygotowaniem produkcji nowych
radiofarmaceutyków. Obecnie realizowanych są 4 projekty w tym
zakresie. Grupa realizuje dotowany projekt, którego głównym celem
jest opracowanie technologii wytwarzania oraz przygotowanie do
wdrożenia nowego produktu tj. radiofarmaceutyku galowego (chlorek
Ga68) przeznaczonego do znakowania zestawów podawanych pacjentom w
procedurze diagnostyki PET-TK m.in. w diagnostyce raka
prostaty, guzów neuroendokrynnych i innych schorzeń
onkologicznych<a id="_Hlk112067034">.</a><a id="_Hlk67937496"/><a id="_Hlk67887481">Realizacja projektu umożliwi spółce uruchomienie
produkcji radiofarmaceutyku znakowanego Ga-68. Umożliwi to
zaopatrywanie własnych ośrodków PET/TK oraz sprzedaż
komercyjną.</a> Budżet projektu – około 4 milionów złotych,
dofinansowanie na poziomie 1,6 milionów złotych. Projekt zakończył
się w 2022 roku i została złożona dokumentacja rejestracyjna do
Urzędu Rejestracji Produktów Leczniczych i Biobójczych. W dniu 9
listopada 2023 roku Spółka otrzymała pozwolenie na dopuszczenie do
obrotu. Planowane rozpoczęcie produkcji przypada na 2Q24.</p>
        <p class="MsoNormal">W styczniu 2023 roku jednostka dominująca
zawarła z Agencją Badań Medycznych umowę o dofinansowanie projektu
realizowanego w ramach prac rozwojowych na „Przeprowadzenie prac
badawczo-rozwojowych produktu radiofarmaceutycznego do diagnostyki
raka prostaty i guzów neuroendokrynnych”. Dofinansowanie z tego
projektu wynosi około 4,7 milionów złotych, co stanowi 57% wydatków
kwalifikowanych. Projekt będzie realizowany do czerwca 2027
roku.<a id="_Toc100449651"/><a id="_Toc100513478"/></p>
        <h2>
          <a id="_Toc163066978">
          </a>
          <a id="_Toc163073947">
            <span class="c17">1.3.<span class="c11">       </span></span> IT
&amp; infrastruktura – Produkty informatyczne i wyposażenie
pracowni</a>
        </h2>
        <p class="MsoNormal">
          <a id="_Toc100449652">
          </a>
          <a id="_Toc100513479">Segment obejmujący działalność Alteris w zakresie
poniższych linii produktowych:</a>
        </p>
        <p class="MsoListParagraphCxSpFirst c13">
          <span class="c12">-<span class="c11">     </span></span> systemy
informatyczne dla jednostek ochrony zdrowia,</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> dostawy sprzętu
i realizacja projektów pracowni diagnostycznych pod klucz,</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> wdrożenia
nowoczesnej infrastruktury szpitalnej,</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> dostawy
mobilnych rozwiązań tj. Modułowych Unitów Medycznych („MUM”) i
Mobilnych Laboratoriów Diagnostycznych,</p>
        <p class="MsoListParagraphCxSpLast c13">
          <span class="c12">-<span class="c11">     </span></span> dostawy
materiałów zużywalnych (implanty kręgosłupowe, wkłady do
wstrzykiwaczy, kontrast).</p>
        <h2>
          <a id="_Toc163066979">
          </a>
          <a id="_Toc163073948">
            <span class="c17">1.4.<span class="c11">       </span></span>
Terapia – Neuroradiochirurgia</a>
        </h2>
        <p class="MsoNormal">Segment obejmujący działalność spółki Exira
Gamma Knife sp. z o.o. Exira jest podmiotem leczniczym świadczącym
usługi z zakresu neuroradiochirurgii. Spółka posiada urządzenie
gamma knife i rezonans magnetyczny.<a id="_Toc100449653"/><a id="_Toc100513480"/></p>
        <h2>
          <a id="_Toc163066980">
          </a>
          <a id="_Toc163073949">
            <span class="c17">1.5.<span class="c11">       </span></span>
Terapia – Szpitalnictwo</a>
        </h2>
        <p class="MsoNormal">Segment obejmował działalność spółki VITO-MED
sp. z o.o., która jest podmiotem leczniczym prowadzącym szpital w
Gliwicach w ramach którego działają: Oddział Wewnętrzny, Oddział
Neurologii i Oddział Udarowy oraz Poradnie Specjalistyczne i
Pracownie Diagnostyczne, jak również Zakład Opiekuńczo – Leczniczy
o specjalności neurologiczno – rehabilitacyjnej.</p>
        <p class="MsoNormal">W dniu 31 października 2023 roku jednostka
dominująca sprzedała spółce Szpital Miejski nr 4 sp. z o.o. z
siedzibą w Gliwicach pakiet 100% udziałów w kapitale zakładowym
VITO-MED sp. z o.o., w związku z tym od 1 listopada 2023 roku
segment też przestaje być ujmowany.</p>
        <h1>
          <a id="_Toc163066981">
          </a>
          <a id="_Toc163073950">2.<span class="c11">           </span>
Omówienie podstawowych wielkości ekonomiczno-finansowych
ujawnionych w rocznym sprawozdaniu finansowym</a>
        </h1>
        <h2>
          <a id="_Toc100449655">
          </a>
          <a id="_Toc100513482">
          </a>
          <a id="_Toc163066982">
          </a>
          <a id="_Toc163073951">
            <span class="c27">2.1.<span class="c11">       </span></span>
Działalność Emitenta w 2023 roku i do dnia publikacji raportu
okresowego</a>
        </h2>
        <p class="MsoNormal">
          <a id="_Hlk509410162">
          </a>
          <a id="_Toc100449656">
          </a>
          <a id="_Toc100513483">Rok
2023 to w dalszym ciągu kontynuacja realizacji długoterminowej
strategii Grupy Voxel tj. świadczenia usług medycznych w obszarze
specjalistycznej diagnostyki obrazowej i medycyny nuklearnej dla
jak największej grupy pacjentów Voxel, Scanix i Rezonans Powiśle
oraz dostarczania wysokiej jakości kompleksowych usług dla sektora
medycznego (Alteris), z wykorzystaniem licznych synergii
występujących między tymi spółkami oraz z rozwijaniem usług
terapeutycznych dostarczanych przez Exira. Poniżej przedstawiono
najbardziej istotne zdarzenia gospodarcze w poszczególnych
segmentach działalności Grupy Voxel.</a>
        </p>
        <p class="voxel3 c33">
          <a id="_Toc163066983">
          </a>
          <a id="_Toc163073952">
            <span class="c9">2.1.1.<span class="c11">   </span></span>
            <span class="c9">Diagnostyka
– Usługi medyczne i sprzedaż radiofarmaceutyków</span>
          </a>
        </p>
        <p class="MsoNormal">
          <a id="_Hlk4111628">
          </a>
          <a id="_Hlk4100347">
          </a>
          <a id="_Hlk4100329">
          </a>
          <a id="_Hlk130259720">Poniższy graf przedstawia kształtowanie się liczby
zrealizowanych w Spółce badań TK, MR, PET i SPECT w wraz z
przychodami z tych badań w latach 2020</a> -2023:</p>
        <div>
          <table border="1" cellpadding="0" cellspacing="0" class="Voxel20 c24" width="106%">
            <tr>
              <td class="c40">
                <p class="MsoNormal c18">
                  <b>Liczba zrealizowanych
badań</b>
                </p>
                <p class="MsoNormal c18">
                  <b>TK, MR, PET i SPECT w
Voxel (w tys.)</b>
                </p>
                <p class="MsoNormal c18">
                  <b>w latach
2020-2023:</b>
                </p>
              </td>
              <td class="c41" valign="top">
                <p class="MsoNormal c18">
                  <b>Przychody ze sprzedaży
przez Voxel badań</b>
                </p>
                <p class="MsoNormal c18">
                  <b>
                    <span>TK, MR, PET i SPECT (mln PLN)</span>
                  </b>
                </p>
                <p class="MsoNormal c18">
                  <b>w latach
2020-2023:</b>
                </p>
              </td>
            </tr>
            <tr>
              <td class="c42">
                <p class="MsoNormal c18">
                  <img alt="Image" height="162" src="data:image/png;base64,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" 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                <p class="MsoNormal c18">
                  <img alt="Image" height="173" src="data:image/png;base64,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" width="309"/>
                </p>
              </td>
            </tr>
          </table>
        </div>
        <p class="MsoNormal c26">W 2023 roku liczba wolumenów kluczowych
badań w Voxel wzrosła aż o 17% r/r w porównaniu do 2022 roku, w tym
w 4Q23: wzrost o 12% r/r i stabilizacja kw./kw. (to jest w
porównaniu do 3Q23). Największy wzrost dotyczył badań MR, których
liczba zwiększyła się w 2023 roku o 22% r/r (w 4Q23: o 17%
r/r).</p>
        <p class="MsoNormal c26">Duży wpływ na przychody ze sprzedaży ujęte
w 2023 roku poza wzrostem liczby badań miały następujące
zdarzenia:</p>
        <p class="MsoListParagraphCxSpFirst c13">
          <span class="c12">-<span class="c11">     </span></span> wprowadzona od 1
lipca 2022 roku zmiana wyceny świadczeń, która wyniosła średnio
około 30% w porównaniu do cen z 1Q22,</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> wprowadzona od 1
lipca 2023 roku zmiana wyceny świadczeń, która wyniosła około 4% w
badaniach TK i MR, około 10% w badaniach PET i około 4-10% w
badaniach SPECT,</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> rozliczenie
przychodów z nadwykonań badań SPECT wykonanych w 2022 roku w
wysokości prawie 1,7 miliona złotych (wpływ na 1Q23),</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> dalsze
zwiększenie liczby badań PET, w związku z pozyskaniem w 2022 roku
dwóch nowych umów z NFZ na realizację badań,</p>
        <p class="MsoListParagraphCxSpLast c13">
          <span class="c12">-<span class="c11">     </span></span> nowe pracownie
otwarte w latach poprzednich oraz zwiększenie liczby urządzeń.</p>
        <p class="MsoNormal">W konsekwencji Spółka odnotowała spory wzrost
przychodów ze sprzedaży kluczowych badań w 2023 roku, który wyniósł
39% r/r, to jest więcej niż wyniósł wzrost wolumenów. W samym IV
kwartale 2023 roku wzrost przychodów wyniósł odpowiednio 24% r/r i
1% kw./kw.</p>
        <p class="MsoNormal c26">Skumulowany średni roczny wzrost
przychodów w latach 2020-2023 (CAGR) wyniósł aż 35%, podczas gdy
wolumeny wzrosły w tym okresie o 20%. Na wzrost przychodów powyżej
wzrostu wolumenów wpłynęła zmiana struktury badań (zwiększenie
udziału badań MR, PET i SPECT w strukturze) oraz zmiany wycen
świadczeń wprowadzone w 2H22 i 2H23.</p>
        <p class="MsoNormal c26">W 2023 roku wszystkie ogłoszone przez
wojewódzkie oddziały NFZ postępowania zakończyły się odnowieniem
przez Voxel dotychczasowych umów oraz zawarciem 1 nowej umowę na
wykonywanie badań MR w Sędziszowie (nowa pracownia, umowa od 1
lipca 2023 roku).<br class="c8"/></p>
        <p class="MsoNormal">Podobnie kształtowały się wzrosty badań w
pozostałych spółkach, tj. Rezonans Powiśle i Scanix.</p>
        <table border="1" cellpadding="0" cellspacing="0" class="Voxel20 c48" width="104%">
          <tr>
            <td class="c45">
              <p class="MsoNormal c18">
                <a class="c44" id="_Hlk67887761">Liczba wykonanych badań TK i MR w
Scanix</a>
              </p>
              <p class="MsoNormal c18">
                <b>(w tys.) w latach
2020-2023:</b>
              </p>
            </td>
            <td class="c45" valign="top">
              <p class="MsoNormal c18">
                <b>Przychody ze sprzedaży
przez Scanix</b>
              </p>
              <p class="MsoNormal c18">
                <b>badań TK i MR (mln PLN)
w latach 2020-2023:</b>
              </p>
            </td>
          </tr>
          <tr>
            <td class="c46" valign="bottom">
              <p class="MsoNormal c18">
                <img alt="Image" height="126" 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" 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              <p class="MsoNormal c18">
                <img alt="Image" height="134" src="data:image/png;base64,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" width="321"/>
              </p>
            </td>
          </tr>
        </table>
        <p class="MsoNormal c26">
          <span class="c49"> </span>
        </p>
        <p class="MsoNormal c26">
          <a id="_Hlk130260077">W 2023 roku Scanix wykonał o 33% r/r mniej badań TK
i o 2% r/r mniej badań MR. Było to głównie efektem zamknięcia
pracowni TK w Sosnowcu, która posiadała dwa urządzenia. W
rezultacie przychody z badań TK zmniejszyły się o 29% r/r, ale
przychody z badań MR wzrosły o 9% r/r (na skutek wzrostu wyceny
świadczeń). Mimo spadku sprzedaży kluczowych badań, Spółka
odnotowała w 2023 wzrost przychodów z badań ogółem o 11% r/r, z
uwagi na zwiększoną sprzedaż badań MR i badań realizowanych dla
Voxel.</a>
        </p>
        <table border="1" cellpadding="0" cellspacing="0" class="Voxel20 c48" width="104%">
          <tr>
            <td class="c45">
              <p class="MsoNormal c18">
                <b>Liczba wykonanych badań
MR</b>
              </p>
              <p class="MsoNormal c18">
                <b>w Rezonans
Powiśle</b>
              </p>
              <p class="MsoNormal c18">
                <b>(w tys.) w latach
2020-2023:</b>
              </p>
            </td>
            <td class="c45" valign="top">
              <p class="MsoNormal c18">
                <b>Przychody ze sprzedaży
przez</b>
              </p>
              <p class="MsoNormal c18">
                <b>Rezonans Powiśle</b>
              </p>
              <p class="MsoNormal c18">
                <b>badań MR (mln PLN) w
latach 2020-2023:</b>
              </p>
            </td>
          </tr>
          <tr>
            <td class="c46" valign="bottom">
              <p class="MsoNormal c18">
                <span class="c50">
                  <img alt="Image" height="128" 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kBxPYodC2zzNZ43KugNHPU6yTqDKawsQtpgGeKv9Bo46jkH4a1Iuw15H8H1VWave1gGtpjOMtDgnJycjsh/P/JOtec9hDLLcTk0wDbqhDr9FHV4iHXCu3Ev6lSHuGsMarlsS3zPkFaBtMeRNgJxFdAMKzOVZfCs65yOZKbZ6C4EWxFWCIRH/uOcSOg5931g6F0I+2dlZdFbfNPr2QGE7rin13MVfpBuTi92AbQTusxe4DdwPcyedza9JCga5BfY9ZJhhzNRn23eCwybrMR1vuXtgvt1BB2uu7kwRfxW5LvBsxl7fDT+7YgbGXQQ4ndPcm0UjUY7o14b2IjNRvNx/UPHO3yZabDRGc4zkhG/FvoBRh3t+e740t6AbguwjTqyrUEdnJEE4T7Nrh8mJJ20eajvNOTvyrJOfA07WXvfzpo9e7abVscRnED4PwqNMwuG3JKXl3cRPTwD3wAz+vm434Ew6nPnh7MM4vuy8VuZqKX1xP129vJhmedAHQeiTu8hHIbOojOu16N+jUcTwWYEHsE/0ldmAO2CF/tq35D6JQ+OYRLenwsMhKX2HhB8N/F60qRJyZxOQfqtvveoF7QWGhdnSNkLZd7ynhEGWft6hVMKXmcBm9znvBuLcP+QbyrrLMStQJm749j8YqS94HXKAuHR/k82zf29AkPOMk/xPNxvQ3i5NebT8AO8A1hey7zOS7oCZR4FFL5lQ+2t3pAI4cmcU0Oe690yAZ8vrEJ9XqA3Q5ug7pzrybVGfgLS1rDBcmrBsdFc5FngTR+4PXgYQYj6zoJqYZ9z6QGhjms875B2Qb1fRNwU2suxxQwb9qXGsfl0g+mFYbERp51Qr9dRp35Wx8X0AB0bPom42RyZOY7KZOsQLnOA2oNz8hMmTNhPj9L1HgXCo/thKjlkIQANYqkEoWd03H+HnpA7oY38zyLuVXoA1isRnluRZ5DnutvQOPAT3V6D5IvoecX0gF0QsjOgV4P7Yg/8XDThcBm2GRTneaEDIep/py0OZdIGNjf2bxBaZ8HO83avs+C8Mj1p5M1xOxCn8W9mB+xPC7CNbkKd3ueUM+tEcQ7ZAyHtZnOqszywcYqQZRA/1h1e09mAbUaMHz++lEAsaRprC4RH2cCf44IHbNjH6WnORNw7/qExFwIMglw0mOetklqeruYBhm5obB5LjQd5Ax/nUV9nA3aHxt68HyGI/DXN1T9sIORiAOvEKRavI2Cj5RQAbDDBNzSe6EGQ3h7KXO0HnZfGqQe38Qccgjej/r/gENbziA18z3JB0h0ae3OBSCu3zqSA87EtPPsxDrHZ+QiERzbf1clc8EfYs7hpnP8qLS2t85b4c3Nze/OltAUVQuFxDg3dMpzUtt6+0PMQcb8KgOgd5Je3qKjoAfbQqEf3OC/fQs/bsTnSOsKSK6K4rmxp+xDSubKaHZahHkRbXBynnrORdo/Nc6UgzxIuNiGcyCEhF+fiPO92aEm8tABD8BbrFK6Kk8YV8ic80KHuz3G+lG0J7x/fkzRf/guRdq3bbjkdwWmbRB0eJzIIo/hh/oneuJ5DOoCPHuAGeinsgTk/yJVj7m2yIS9XQwci35co0+CVoeeI+9FWZiC3hlgZeoNFBGRQX17Oc6Eev0d9DqKu62yedCN7ab609KK5csw9lbj+FfeKodOg93wAZT7zlZlgK+vcKrEKcX9D+l5CAsA8Nag2stHDboR/RL24ePQ26r6Rw1qupHOVHOnVuN+CeL4TP7aplh24/5NbhvsHaXOuzMdJu5NbdQL6HnGL0TrY6CvWhyovL99oW9I4/96TIMT7sAPxWzjC5co55+1R5u9uGeT5OdIuYgcDm+7E/UbYZwvCyngdkUDY+o9zBudeYOhi9j64psoR39vpZTIZ7wENaafg/hq3DEP+MP4yUHGiuulHYKNTUJ/scePGjWE9vTrTU/GGa+zhzQ5lfOFZZw4PUabIV2YAt4bY9pliqADi3M7QINuJi2vcMjV+/PhCvj+sL/+jZ+x5OJxi4d5S05m0HeLScP1fZczmQ+KkDQ5qp2pt50pUo8BXp2Heb2/vRTmiaaNzLW4Q7vMRX+aWoV05LYV8ZXy3bK9vr0S2QSjcekmSJIFQkiRJIJQkSRIIJUmSBEJJkiSBUJIkSSCUJEkSCCVJkgRCSZIkgVCSJOko9C9HM8vQEF13IQAAAABJRU5ErkJggg==" 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            <td class="c47">
              <p class="MsoNormal c18">
                <span class="c50">
                  <img alt="Image" height="141" src="data:image/png;base64,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" width="322"/>
                </span>
              </p>
            </td>
          </tr>
        </table>
        <p class="MsoNormal c26">W Rezonansie Powiśle zmiany wolumenów i
przychodów kształtowały się podobnie do zmian w Voxel.</p>
        <p class="MsoNormal c26">W kontekście realizacji przez spółki
diagnostyczne badań refundowanych, istotne jest to, że począwszy od
dnia 1 kwietnia 2019 roku Narodowy Fundusz Zdrowia zlikwidował
limity znajdujące się w umowach na świadczenie usług w zakresie
badań tomografii komputerowej i rezonansu magnetycznego, co miało
istotny wpływ na wolumeny badań, a także na wyniki Grupy.
Zniesienie limitów obowiązywało także w latach 2020-2023 i
obowiązuje w 2024 roku.</p>
        <p class="MsoNormal">W zakresie sprzedaży radiofarmaceutyków w 2023
roku Spółka odnotowała przychody z ich sprzedaży na zbliżonym
poziomie jak w 2022 roku, w tym w IV kwartale: nieznaczny spadek o
0,2 miliona złotych, tj. 7%.</p>
        <p class="voxel3 c33">
          <a id="_Toc100449657">
          </a>
          <a id="_Toc100513484">
          </a>
          <a id="_Toc163066984">
          </a>
          <a id="_Toc163073953">
            <span class="c31">2.1.2.<span class="c11">   </span></span>
            <span class="c32">IT &amp;
infrastruktura – Produkty informatyczne i wyposażenie
pracowni</span>
          </a>
        </p>
        <p class="voxel3 c51">
          <a id="_Toc100449658">
          </a>
          <a id="_Toc100513485">
          </a>
          <a id="_Toc163066985">
          </a>
          <a id="_Toc163073954">
            <span class="c9">2.1.2.1.<span class="c11">              </span></span>
            <span class="c32">Systemy informatyczne dla szpitali i pracowni
diagnostyki obrazowej</span>
          </a>
          <a id="_Hlk130261182">
          </a>
        </p>
        <p class="MsoNormal">Alteris kontynuował prace rozwojowe polegające
na rozwoju swoich produktów, wspieraniu indywidualnych potrzeb
klienta oraz dostosowywaniu do zmieniających się przepisów prawa a
także zapewnienia interoperacyjności rozwiązań dostarczanych w
ramach procesu informatyzacji służby zdrowia.</p>
        <p class="MsoNormal">Innym aspektem rozwoju systemów Alteris jest
dostarczenie funkcjonalności wspierających optymalizację procesów
opieki nad pacjentem w ramach dużych szpitali klinicznych (wsparcie
mechanizmu ścieżek klinicznych)</p>
        <p class="MsoNormal">Jednym z elementów w ramach dostosowywania do
wymagań prawa rozszerzył swoją ofertę o nowy moduł służący do
agregowania, rejestrowania i raportowania dawki.</p>
        <p class="MsoNormal">Alteris zaangażował się w kilka regionalnych
projektów, gdzie w ramach ścisłej współpracy z innymi dostawcami
systemów medycznych zintegrował swoje rozwiązania w ramach
regionalnych platform wymiany danych medycznych. W ramach tych
projektów Alteris dostarczył rozwiązania pozwalające na dystrybucję
danych obrazowych w bezpieczny i efektywny sposób, dzięki czemu
dostęp do nich jest znacznie szybszy dla uprawnionych pracowników
medycznych.</p>
        <p class="MsoNormal">Alteris sukcesywnie rozszerza zakres
zintegrowanych rozwiązań dostarczanych przez partnerów, w tym w
zakresie stacji diagnostycznych oraz w obszarze AI.</p>
        <p class="voxel3 c51">
          <a id="_Toc100449659">
          </a>
          <a id="_Toc100513486">
          </a>
          <a id="_Toc163066986">
          </a>
          <a id="_Toc163073955">
            <span class="c9">2.1.2.2.<span class="c11">              </span></span>
            <span class="c32">Dostawa sprzętu medycznego i budowa pracowni
diagnostycznych pod klucz</span>
          </a>
        </p>
        <p class="MsoNormal">
          <a id="_Hlk48754617">
          </a>
          <a id="_Hlk56607137">W 2023
roku Alteris zrealizował następujące projekty o wartości
przekraczającej kwotę 0,5 miliona złotych netto każdy:</a>
        </p>
        <p class="MsoListParagraphCxSpFirst c13">
          <span class="c12">-<span class="c11">     </span></span> 2 duże
kompleksowe projekty obejmujące wykonanie pracowni diagnostycznej
„pod klucz” wraz z dostawą sprzętu medycznego (dostawa angiografu i
TK) wraz z wyposażeniem, na łączną kwotę prawie 7,2 milionów
złotych,</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> 12 projektów
obejmujących dostawę sprzętu medycznego (w sumie 4 aparaty TK, 3
aparaty MR i 5 aparatów RTG) na kwotę prawie 22,2 milionów złotych
(w tym jeden dla Voxel i jeden dla Scanix)</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> 6 projektów
obejmujących dostawę sprzętu medycznego i wyposażenia wraz z
wykonaniem prac adaptacyjno-budowlanych na kwotę ponad 19,6
milionów złotych netto,</p>
        <p class="MsoListParagraphCxSpLast c13">
          <span class="c12">-<span class="c11">     </span></span> 6 projektów
obejmujących dostawę oprogramowania, licencji, wdrożenia systemu
lub integracji systemów na kwotę prawie 4,1 milionów złotych
netto.</p>
        <p class="MsoNormal">Oprócz tego Alteris osiągnął zwiększone
przychody z eksportu sprzętu medycznego w kwocie ponad 5,1 milionów
złotych.</p>
        <p class="voxel3 c33">
          <a id="_Toc100449660">
          </a>
          <a id="_Toc100513487">
          </a>
          <a id="_Toc163066987">
          </a>
          <a id="_Toc163073956">
            <span class="c31">2.1.3.<span class="c11">   </span></span>
            <span class="c32">Terapia –
Neuroradiochirurgia</span>
          </a>
        </p>
        <p class="MsoNormal">
          <a id="_Toc100449661">
          </a>
          <a id="_Toc100513488">
          </a>
          <a id="_Hlk162361058">W
2023 roku Exira zrealizowała 540 procedur gamma knife, to jest o 1%
więcej niż w roku poprzednim (w tym w 4Q23: 143 procedur, wzrost o
4% r/r). Liczba badań MR zrealizowanych przez spółkę Exira wyniosła
ponad 2,9 tysięcy co oznacza wzrost o 25% w porównaniu do 2022 roku
(w tym w 4Q23: 0,8 tysiąca badań, tj. wzrost o 32%). Oznacza to
stabilizację liczby wykonanych procedur gamma knife i wzrost liczby
badań MR r/r.</a>
        </p>
        <p class="MsoNormal">W 2023 roku spółka odnotowała przychody w
wysokości 11,9 milionów złotych (w tym w 4Q23: 3,1 milionów
złotych), co oznacza wzrost o 1,9 miliona złotych, tj. 18% r/r (w
tym w 4Q23: wzrost o 0,5 miliona złotych, tj. 22% r/r). Przy
stabilizacji liczby procedur i wzroście liczby badań MR oraz
zwiększeniu wyceny świadczeń refundowanych, segment ten zrealizował
wyższe przychody.</p>
        <p class="MsoNormal">Wzrost przychodów miał bezpośredni wpływ na
wzrost EBITDA spółki, która wyniosła 6,3 milionów złotych (w tym w
4Q23: 1,5 miliona złotych), tj. o 0,8 miliona złotych więcej niż w
2022 roku, wzrost o 15% r/r (w tym w 4Q23: wzrost o 0,2 miliona
złotych, tj. 18% r/r) oraz realizację marży EBITDA na poziomie 53%
w 2023 roku i 50% w 4Q23 co oznacza wzrost marży w 2023 o 1 pp. i
spadek w 4Q23 o 2 pp. Na pogorszenie marży wpływ miał wzrost
kosztów usług obcych, w tym głównie usług medycznych (na skutek
wprowadzenia podwyżek wynagrodzeń dla personelu medycznego, który w
tej spółce został wprowadzony w 3Q23) i wzrost kosztów serwisu
sprzętu medycznego.</p>
        <p class="voxel3 c33">
          <a id="_Toc163066988">
          </a>
          <a id="_Toc163073957">
            <span class="c9">2.1.4.<span class="c11">   </span></span>
            <span class="c9">Terapia –
Szpitalnictwo</span>
          </a>
        </p>
        <p class="MsoNormal">
          <a id="_Toc100449662">
          </a>
          <a id="_Toc100513489">Na
działalność spółki VITO-MED od połowy 2020 roku główny wpływ miała
działalność sieci laboratoriów diagnostycznych wykonujących badania
diagnostyczne w kierunku wirusa SARS-CoV-2 metodą molekularną Real
Time PCR. Na skutek zmian w finansowaniu tych badań w II kwartale
2022 roku sieć laboratoriów została ograniczona do laboratorium w
Gliwicach, a pozostałe placówki zostały zlikwidowane. Obecnie
laboratorium w Gliwicach nie prowadzi działalności operacyjnej w
zakresie pracowni wirusologii, więc działalność ta nie miała wpływu
na przychody i wyniki w 2023 roku, podczas gdy w 2022 roku
przychody z badań Covid-19 wyniosły 27,6 milionów złotych (w
całości ujęte w 1Q22).</a>
        </p>
        <p class="MsoNormal c26">W ciągu 10 miesięcy 2023 roku (tj. do dnia
sprzedaży udziałów) VITO-MED osiągnął przychody z działalności
szpitalnej w wysokości 32,0 milionów złotych (w tym w 4Q23, tj. w
październiku 2023 roku: 3,5 milionów złotych), co oznacza spadek o
23,5 milionów złotych, tj. 42% w porównaniu do ubiegłego roku (w
tym w 4Q23: spadek o 5,6 milionów złotych, tj. 61% r/r, ale wynika
on z ujęcia tylko 1 miesiąca sprzedaży w IV kwartale 2023 roku).
Spadek przychodów wynikał głównie z braku sprzedaży badań Covid-19,
natomiast przychody z działalności szpitalnej wzrosły r/r. Wzrost
przychodów z działalności szpitalnej był konsekwencją zwiększenia
liczby pacjentów i wykonywanych procedur, a także wzrostu wycen
świadczeń (od 1 lipca 2022 roku i od 1 lipca 2023 roku). Zmiana
wyceny świadczeń spowodowała jednocześnie zlikwidowanie dodatków do
wynagrodzeń oraz wzrost minimalnego wynagrodzenia w ochronie
zdrowia. Podwyżki te wraz ze zwiększeniem liczby wykonanych
procedur medycznych wpłynęły na wzrost kosztów świadczeń
pracowniczych w działalności szpitalnej.</p>
        <p class="MsoNormal c26">Strata brutto ze sprzedaży w 2023 roku
wyniosła prawie 3,9 milionów złotych (w tym w 4Q23: zysk w
wysokości 0,1 miliona złotych) i była niższa od straty ze sprzedaży
w 2022 roku o 5,2 milionów złotych, tj. 57% r/r (w tym w 4Q23 wynik
brutto na sprzedaży poprawił się o 1,6 miliona złotych). Oznacza to
poprawę sytuacji szpitala obserwowaną od 2Q22, która jest efektem
zarówno zwiększenia wyceny świadczeń wprowadzonej od 3Q22, jak
również działań podejmowanych przez Szpital i Grupę, które
koncentrowały się m.in. na:</p>
        <p class="MsoListParagraphCxSpFirst c13">
          <span class="c12">-<span class="c11">     </span></span> realizacji
bardziej specjalistycznych i lepiej wycenianych procedur,
dostosowanych do profilu szpitala (procedury neurologiczne),</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> zwiększeniu
liczby łóżek w zakładzie opiekuńczo-leczniczym o 5, co spowodowało,
że oddział ten zaczął generować zyski,</p>
        <p class="MsoListParagraphCxSpLast c13">
          <span class="c12">-<span class="c11">     </span></span> dalszej
restrukturyzacji kosztów, w tym w szczególności kosztów
wynagrodzeń.</p>
        <p class="MsoNormal">W I kwartale 2023 roku strata brutto z
działalności szpitalnej jak i EBIT zwiększyły się w porównaniu do
III i IV kwartału 2022 roku. Było to efektem zawieszenia pracy
oddziałów neurologicznego i udarowego w drugiej połowie grudnia
2022 roku, co spowodowało brak pacjentów w pierwszych tygodniach
stycznia 2023 roku i stopniowe zwiększanie ich liczby w kolejnych
tygodniach, a w konsekwencji niższe przychody w tym miesiącu.
Zawieszenie pracy oddziałów było spowodowane koniecznością pilnej
modernizacji głównej rozdzielni prądu, przy okazji której
przeprowadzono remont pomieszczeń łącznie z przebudową instalacji
gazów medycznych oraz wymianą łóżek szpitalnych i umeblowania. Od
lutego przychody rosły i spółka intensywnie pracowała nad ich
zwiększeniem do poziomu z 2019 roku. W II półroczu 2023 roku spółka
odnotowała dalsze zwiększenie przychodów i zmniejszenie strat oraz
poprawę wyników względem I półrocza 2023 roku.</p>
        <p class="MsoNormal">W związku ze sprzedażą udziałów w spółce
VITO-MED sp. z o.o. w dniu 31 października 2023 roku, działalność
tej spółki i jej wyniki są wykazywane w działalności
zaniechanej.<br class="c52"/></p>
        <h2>
          <a id="_Toc163066989">
          </a>
          <a id="_Toc163073958">
            <span class="c17">2.2.<span class="c11">       </span></span>
Komentarz do osiągniętych rocznych wyników finansowych</a>
        </h2>
        <p class="voxel3 c33">
          <a id="_Toc100449663">
          </a>
          <a id="_Toc100513490">
          </a>
          <a id="_Toc163066990">
          </a>
          <a id="_Toc163073959">
            <span class="c31">2.2.1.<span class="c11">   </span></span>
            <span class="c32">Wybrane
dane finansowe Grupy Kapitałowej Voxel</span>
          </a>
        </p>
        <p class="MsoNormal">Poniżej przedstawione zostały wybrane
podstawowe dane finansowe ze skonsolidowanego rocznego sprawozdania
finansowego Grupy Voxel.</p>
        <table border="0" cellpadding="0" cellspacing="0" class="MsoNormalTable c136">
          <tr class="c60">
            <td class="c55">
              <p class="MsoNormal c54">
                <b>
                  <span class="c53">Całkowite dochody (w tysiącach PLN)</span>
                </b>
              </p>
            </td>
            <td class="c57">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">4Q23</span>
                </b>
              </p>
            </td>
            <td class="c57">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">4Q22</span>
                </b>
              </p>
            </td>
            <td class="c58">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">r/r</span>
                </b>
              </p>
            </td>
            <td class="c57">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">2023</span>
                </b>
              </p>
            </td>
            <td class="c57">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">2022</span>
                </b>
              </p>
            </td>
            <td class="c59">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">r/r</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c63" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <b class="c62">
                  <span class="c61">Działalność kontynuowana</span>
                </b>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61"> </span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61"> </span>
              </p>
            </td>
            <td class="c66" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61"> </span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61"> </span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61"> </span>
              </p>
            </td>
            <td class="c66" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61"> </span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c63" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <span class="c61">Przychody
ze sprzedaży</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">125
312,5</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">131
392,1</span>
              </p>
            </td>
            <td class="c66" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">-5%</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">424
182,4</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">360
635,6</span>
              </p>
            </td>
            <td class="c66" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">18%</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c63" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <span class="c61">Zysk brutto
ze sprzedaży</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">38
119,0</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">32
667,0</span>
              </p>
            </td>
            <td class="c66" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">17%</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">140
347,8</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">107
350,6</span>
              </p>
            </td>
            <td class="c66" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">31%</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c63" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <i>
                  <span class="c61">Marża
brutto na sprzedaży</span>
                </i>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">30%</span>
                </i>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">25%</span>
                </i>
              </p>
            </td>
            <td class="c67" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">5
pp.</span>
                </i>
              </p>
            </td>
            <td class="c68" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">33%</span>
                </i>
              </p>
            </td>
            <td class="c68" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">30%</span>
                </i>
              </p>
            </td>
            <td class="c67" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">3
pp.</span>
                </i>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c63" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <span class="c61">Zysk
działalności operacyjnej</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">30
975,1</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">21
604,3</span>
              </p>
            </td>
            <td class="c67" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">43%</span>
              </p>
            </td>
            <td class="c68" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">112
718,3</span>
              </p>
            </td>
            <td class="c68" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">80
289,2</span>
              </p>
            </td>
            <td class="c67" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">40%</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c63" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <i>
                  <span class="c61">Marża
operacyjna</span>
                </i>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">25%</span>
                </i>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">16%</span>
                </i>
              </p>
            </td>
            <td class="c67" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">9
pp.</span>
                </i>
              </p>
            </td>
            <td class="c68" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">27%</span>
                </i>
              </p>
            </td>
            <td class="c68" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">22%</span>
                </i>
              </p>
            </td>
            <td class="c67" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">5
pp.</span>
                </i>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c63" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <span class="c61">Zysk/(strata) brutto</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">27
854,7</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">18
388,4</span>
              </p>
            </td>
            <td class="c67" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">51%</span>
              </p>
            </td>
            <td class="c68" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">102
234,3</span>
              </p>
            </td>
            <td class="c68" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">69
174,4</span>
              </p>
            </td>
            <td class="c67" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">48%</span>
              </p>
            </td>
          </tr>
          <tr class="c73">
            <td class="c69" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <span class="c61">Zysk/(strata) netto z działalności kontynuowanej</span>
              </p>
            </td>
            <td class="c70" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">22
084,7</span>
              </p>
            </td>
            <td class="c70" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">14
365,3</span>
              </p>
            </td>
            <td class="c71" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">54%</span>
              </p>
            </td>
            <td class="c72" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">82
211,9</span>
              </p>
            </td>
            <td class="c72" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">55
517,2</span>
              </p>
            </td>
            <td class="c71" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">48%</span>
              </p>
            </td>
          </tr>
          <tr class="c78">
            <td class="c74" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <i>
                  <span class="c61">Marża
netto z działalności kontynuowanej</span>
                </i>
              </p>
            </td>
            <td class="c75" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">18%</span>
                </i>
              </p>
            </td>
            <td class="c75" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">11%</span>
                </i>
              </p>
            </td>
            <td class="c76" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">7
pp.</span>
                </i>
              </p>
            </td>
            <td class="c77" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">19%</span>
                </i>
              </p>
            </td>
            <td class="c77" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">15%</span>
                </i>
              </p>
            </td>
            <td class="c76" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">4
pp.</span>
                </i>
              </p>
            </td>
          </tr>
          <tr class="c83">
            <td class="c79" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <b class="c62">
                  <span class="c61">Działalność zaniechana</span>
                </b>
              </p>
            </td>
            <td class="c80" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61"> </span>
              </p>
            </td>
            <td class="c80" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61"> </span>
              </p>
            </td>
            <td class="c81" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61"> </span>
              </p>
            </td>
            <td class="c82" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61"> </span>
              </p>
            </td>
            <td class="c82" style="white-space:nowrap">
            </td>
            <td class="c81" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61"> </span>
              </p>
            </td>
          </tr>
          <tr class="c87">
            <td class="c84" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <span class="c61">Zysk/(strata) netto z działalności zaniechanej</span>
              </p>
            </td>
            <td class="c85" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">569,7</span>
              </p>
            </td>
            <td class="c85" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">-1
813,2</span>
              </p>
            </td>
            <td class="c86" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">n/m</span>
              </p>
            </td>
            <td class="c85" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">-6
688,7</span>
              </p>
            </td>
            <td class="c85" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">-9
894,3</span>
              </p>
            </td>
            <td class="c86" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">n/m</span>
              </p>
            </td>
          </tr>
          <tr class="c91">
            <td class="c88" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <span class="c61">Zysk/(strata) netto za rok obrotowy</span>
              </p>
            </td>
            <td class="c89" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">22
654,4</span>
              </p>
            </td>
            <td class="c89" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">12
552,1</span>
              </p>
            </td>
            <td class="c90" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">80%</span>
              </p>
            </td>
            <td class="c89" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">75
523,2</span>
              </p>
            </td>
            <td class="c89" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">45
622,9</span>
              </p>
            </td>
            <td class="c90" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">66%</span>
              </p>
            </td>
          </tr>
          <tr class="c95">
            <td class="c92" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <i>
                  <span class="c61">Marża
netto</span>
                </i>
              </p>
            </td>
            <td class="c93" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">18%</span>
                </i>
              </p>
            </td>
            <td class="c93" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">10%</span>
                </i>
              </p>
            </td>
            <td class="c94" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">8
pp.</span>
                </i>
              </p>
            </td>
            <td class="c93" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">18%</span>
                </i>
              </p>
            </td>
            <td class="c93" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">13%</span>
                </i>
              </p>
            </td>
            <td class="c94" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">5
pp.</span>
                </i>
              </p>
            </td>
          </tr>
          <tr class="c100">
            <td class="c96">
              <p class="MsoNormal c54">
                <span class="c61">Zysk/(strata) netto przypadający na akcjonariuszy</span>
              </p>
              <p class="MsoNormal c54">
                <span class="c61">jednostki
dominującej</span>
              </p>
            </td>
            <td class="c97" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">22
406,3</span>
              </p>
            </td>
            <td class="c97" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">12
240,2</span>
              </p>
            </td>
            <td class="c98" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">83%</span>
              </p>
            </td>
            <td class="c99" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">74
204,2</span>
              </p>
            </td>
            <td class="c99" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">44
427,6</span>
              </p>
            </td>
            <td class="c98" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">67%</span>
              </p>
            </td>
          </tr>
          <tr class="c105">
            <td class="c101">
              <p class="MsoNormal c54">
                <i>
                  <span class="c61">Marża
netto przypadająca na akcjonariuszy</span>
                </i>
              </p>
              <p class="MsoNormal c54">
                <i>
                  <span class="c61">jednostki dominującej</span>
                </i>
              </p>
            </td>
            <td class="c102" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">18%</span>
                </i>
              </p>
            </td>
            <td class="c102" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">9%</span>
                </i>
              </p>
            </td>
            <td class="c103" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">9
pp.</span>
                </i>
              </p>
            </td>
            <td class="c104" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">17%</span>
                </i>
              </p>
            </td>
            <td class="c104" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">12%</span>
                </i>
              </p>
            </td>
            <td class="c103" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">5
pp.</span>
                </i>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c107" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <b>
                  <span class="c106">EBITDA
z działalności kontynuowanej</span>
                </b>
              </p>
            </td>
            <td class="c108" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">40
572,0</span>
                </b>
              </p>
            </td>
            <td class="c108" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">30
407,2</span>
                </b>
              </p>
            </td>
            <td class="c109" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">33%</span>
                </b>
              </p>
            </td>
            <td class="c108" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">150
006,7</span>
                </b>
              </p>
            </td>
            <td class="c108" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">115
548,0</span>
                </b>
              </p>
            </td>
            <td class="c109" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">30%</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c115">
            <td class="c110">
              <p class="MsoNormal c54">
                <i>
                  <span class="c61">Marża
EBITDA</span>
                </i>
              </p>
            </td>
            <td class="c111" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">32%</span>
                </i>
              </p>
            </td>
            <td class="c111" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">23%</span>
                </i>
              </p>
            </td>
            <td class="c112" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">9
pp.</span>
                </i>
              </p>
            </td>
            <td class="c113" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">35%</span>
                </i>
              </p>
            </td>
            <td class="c114" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">32%</span>
                </i>
              </p>
            </td>
            <td class="c112" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">3
pp.</span>
                </i>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c116" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <b class="c62">
                  <span class="c61">Zdarzenia jednorazowe</span>
                </b>
              </p>
            </td>
            <td class="c117" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61"> </span>
              </p>
            </td>
            <td class="c117" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61"> </span>
              </p>
            </td>
            <td class="c118" style="white-space:nowrap">
              <p class="MsoNormal c56">
                <span class="c61"> </span>
              </p>
            </td>
            <td class="c117" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61"> </span>
              </p>
            </td>
            <td class="c119" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61"> </span>
              </p>
            </td>
            <td class="c118" style="white-space:nowrap">
              <p class="MsoNormal c56">
                <span class="c61"> </span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c63" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <i>
                  <span class="c61">Wpływ na
EBIT i EBITDA z działalności kontynuowanej:</span>
                </i>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61"> </span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61"> </span>
              </p>
            </td>
            <td class="c66" style="white-space:nowrap">
              <p class="MsoNormal c56">
                <span class="c61"> </span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61"> </span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61"> </span>
              </p>
            </td>
            <td class="c66" style="white-space:nowrap">
              <p class="MsoNormal c56">
                <span class="c61"> </span>
              </p>
            </td>
          </tr>
          <tr class="c100">
            <td class="c120">
              <p class="MsoNormal c54">
                <i>
                  <span class="c61">utworzenie odpisu aktualizującego wartość
zapasów</span>
                </i>
              </p>
              <p class="MsoNormal c54">
                <i>
                  <span class="c61">i koszty
ich likwidacji</span>
                </i>
              </p>
            </td>
            <td class="c99" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c121">0,0</span>
                </i>
              </p>
            </td>
            <td class="c99" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c121">-3
255,3</span>
                </i>
              </p>
            </td>
            <td class="c98" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c121"> </span>
                </i>
              </p>
            </td>
            <td class="c99" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c121">-5
231,0</span>
                </i>
              </p>
            </td>
            <td class="c99" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c121">-3
255,3</span>
                </i>
              </p>
            </td>
            <td class="c98" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61"> </span>
                </i>
              </p>
            </td>
          </tr>
          <tr class="c125">
            <td class="c122">
              <p class="MsoNormal c54">
                <i>
                  <span class="c61">utworzenie odpisu aktualizującego rzeczowe aktywa
trwałe</span>
                </i>
              </p>
            </td>
            <td class="c123" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c121">0,0</span>
                </i>
              </p>
            </td>
            <td class="c123" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c121">-1
416,2</span>
                </i>
              </p>
            </td>
            <td class="c124" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c121"> </span>
                </i>
              </p>
            </td>
            <td class="c123" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c121">0,0</span>
                </i>
              </p>
            </td>
            <td class="c123" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c121">-1
416,2</span>
                </i>
              </p>
            </td>
            <td class="c124" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61"> </span>
                </i>
              </p>
            </td>
          </tr>
          <tr class="c100">
            <td class="c120">
              <p class="MsoNormal c54">
                <i>
                  <span class="c61">zysk /
(strata) ze zbycia niefinansowych aktywów trwałych</span>
                </i>
              </p>
              <p class="MsoNormal c54">
                <i>
                  <span class="c61">oraz
koszty ich likwidacji</span>
                </i>
              </p>
            </td>
            <td class="c99" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c121">571,9</span>
                </i>
              </p>
            </td>
            <td class="c99" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c121">-514,2</span>
                </i>
              </p>
            </td>
            <td class="c98" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c121"> </span>
                </i>
              </p>
            </td>
            <td class="c99" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c121">-89,8</span>
                </i>
              </p>
            </td>
            <td class="c99" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c121">-1
630,2</span>
                </i>
              </p>
            </td>
            <td class="c98" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61"> </span>
                </i>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c126">
              <p class="MsoNormal c54">
                <b class="c62">
                  <span class="c61">RAZEM</span>
                </b>
              </p>
            </td>
            <td class="c68" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b class="c62">
                  <span class="c121">571,9</span>
                </b>
              </p>
            </td>
            <td class="c68" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b class="c62">
                  <span class="c121">-5 185,7</span>
                </b>
              </p>
            </td>
            <td class="c67" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b class="c62">
                  <span class="c121"> </span>
                </b>
              </p>
            </td>
            <td class="c68" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b class="c62">
                  <span class="c121">-5 320,8</span>
                </b>
              </p>
            </td>
            <td class="c68" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b class="c62">
                  <span class="c121">-6 301,7</span>
                </b>
              </p>
            </td>
            <td class="c67" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61"> </span>
                </i>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c63" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <i>
                  <span class="c61">Wpływ na
działalność finansową i podatek:</span>
                </i>
              </p>
            </td>
            <td class="c68" style="white-space:nowrap">
            </td>
            <td class="c68" style="white-space:nowrap">
            </td>
            <td class="c67" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b class="c62">
                  <span class="c121"> </span>
                </b>
              </p>
            </td>
            <td class="c68" style="white-space:nowrap">
            </td>
            <td class="c68" style="white-space:nowrap">
            </td>
            <td class="c67" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61"> </span>
                </i>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c127" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <i>
                  <span class="c61">umorzenie pożyczki udzielonej VITO-MED </span>
                </i>
              </p>
            </td>
            <td class="c68" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c128">-830,2</span>
                </i>
              </p>
            </td>
            <td class="c68" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c128">0,0</span>
                </i>
              </p>
            </td>
            <td class="c67" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b class="c62">
                  <span class="c128"> </span>
                </b>
              </p>
            </td>
            <td class="c68" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c121">-830,2</span>
                </i>
              </p>
            </td>
            <td class="c68" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c121">0,0</span>
                </i>
              </p>
            </td>
            <td class="c67" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61"> </span>
                </i>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c63" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <b class="c62">
                  <span class="c61">RAZEM</span>
                </b>
              </p>
            </td>
            <td class="c68" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b class="c62">
                  <span class="c128">-830,2</span>
                </b>
              </p>
            </td>
            <td class="c68" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b class="c62">
                  <span class="c128">0,0</span>
                </b>
              </p>
            </td>
            <td class="c67" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b class="c62">
                  <span class="c128"> </span>
                </b>
              </p>
            </td>
            <td class="c68" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b class="c62">
                  <span class="c121">-830,2</span>
                </b>
              </p>
            </td>
            <td class="c68" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b class="c62">
                  <span class="c121">0,0</span>
                </b>
              </p>
            </td>
            <td class="c67" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61"> </span>
                </i>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c129" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <b class="c62">
                  <span class="c61">Łączny wpływ na zysk netto z działalności
kontynuowanej</span>
                </b>
              </p>
            </td>
            <td class="c130" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b class="c62">
                  <span class="c61">-258,3</span>
                </b>
              </p>
            </td>
            <td class="c130" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b class="c62">
                  <span class="c61">-5 185,7</span>
                </b>
              </p>
            </td>
            <td class="c131" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b class="c62">
                  <span class="c61"> </span>
                </b>
              </p>
            </td>
            <td class="c130" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b class="c62">
                  <span class="c61">-6 151,0</span>
                </b>
              </p>
            </td>
            <td class="c130" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b class="c62">
                  <span class="c61">-6 301,7</span>
                </b>
              </p>
            </td>
            <td class="c131" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b class="c62">
                  <span class="c61"> </span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c63" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <span class="c61">Zysk
działalności operacyjnej skorygowany</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">30
403,2</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">26
790,0</span>
              </p>
            </td>
            <td class="c66" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">13%</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">118
039,1</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">86
590,9</span>
              </p>
            </td>
            <td class="c66" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">36%</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c63" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <span class="c61">Zysk netto
z działalności kontynuowanej skorygowany</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">22
343,0</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">19
551,0</span>
              </p>
            </td>
            <td class="c66" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">14%</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">88
362,9</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">61
818,9</span>
              </p>
            </td>
            <td class="c66" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">43%</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c107" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <b>
                  <span class="c106">EBITDA
z działalności kontynuowanej skorygowana</span>
                </b>
              </p>
            </td>
            <td class="c108" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">40
000,1</span>
                </b>
              </p>
            </td>
            <td class="c108" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">35
592,9</span>
                </b>
              </p>
            </td>
            <td class="c109" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">12%</span>
                </b>
              </p>
            </td>
            <td class="c108" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">155
327,5</span>
                </b>
              </p>
            </td>
            <td class="c108" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">121
849,7</span>
                </b>
              </p>
            </td>
            <td class="c109" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">27%</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c132" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <i>
                  <span class="c61">Marża
EBITDA skorygowana</span>
                </i>
              </p>
            </td>
            <td class="c133" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">32%</span>
                </i>
              </p>
            </td>
            <td class="c133" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">27%</span>
                </i>
              </p>
            </td>
            <td class="c134" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">3
pp.</span>
                </i>
              </p>
            </td>
            <td class="c135" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">37%</span>
                </i>
              </p>
            </td>
            <td class="c133" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">34%</span>
                </i>
              </p>
            </td>
            <td class="c134" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">3
pp.</span>
                </i>
              </p>
            </td>
          </tr>
        </table>
        <p class="MsoNormal c26">W 2023 roku przychody ze sprzedaży z
działalności kontynuowanej wyniosły 424,2 milionów złotych i
wzrosły o 63,5 milionów złotych, tj. 18% w porównaniu do 2022 roku
(w tym w 4Q23 przychody spadły o 6,1 milionów złotych, tj. 5% r/r)
. Na wzrost przychodów r/r miała wpływ wyższa sprzedaż w spółkach
diagnostycznych i w Exira:</p>
        <p class="MsoListParagraphCxSpFirst c13">
          <span class="c12">-<span class="c11">     </span></span> Voxel – osiągnął
przychody ze sprzedaży w wysokości 298,6 milionów złotych (w tym w
4Q23: 78,8 milionów złotych), co oznacza wzrost w wysokości 76,6
milionów złotych, tj. 34% w porównaniu do 2022 roku (w tym w 4Q23:
wzrost o 13,0 milionów złotych, tj. 20% r/r). Zwiększenie
przychodów wynikało ze wzrostu liczby kluczowych badań, który
wyniósł 17% r/r w 2023 roku (w tym w 4Q23: 12% r/r) oraz z wyższej
wyceny badań refundowanych. Przełożyło się to na poprawę przychodów
z tych badań w 2023 roku o 78,8 milionów złotych, tj. 39% r/r (w
tym w 4Q23: wzrost przychodów o 14,3 milionów złotych, tj. 24%
r/r). Oznacza to wzrost przychodów powyżej wzrostu wolumenów.</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> Scanix – mimo
spadku liczby badań TK o 33% i badań MR o 2%, przychody w wysokości
29,4 milionów złotych (w tym w 4Q23: 7,5 milionów złotych), wzrost
przychodów o 3,0 miliony złotych, tj. 11% r/r (w tym w 4Q23: wzrost
o 1,0 milion złotych, tj. 15% r/r). Wzrost przychodów i poprawa
rentowności na skutek wzrostu wyceny świadczeń, ale także
likwidacji nierentownej pracowni TK (likwidacja pracowni
spowodowała zmniejszenie liczby badań i przychodów w tej
lokalizacji oraz w spółce, ale w efekcie też poprawę rentowności)
oraz wykonywania badań dla Voxel,</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> Rezonans Powiśle
– wzrost liczby badań MR o 17% r/r (w tym w 4Q23: o 14% r/r),
przychody w wysokości 11,7 milionów złotych (w tym w 4Q23: 3,1
milionów złotych), wzrost przychodów o 2,7 milionów złotych, tj.
31% r/r (w tym w 4Q23: wzrost o 0,5 miliona złotych, tj. 21% r/r);
zwiększenie przychodów efektem wyższych wolumenów i wzrostu wyceny
świadczeń,</p>
        <p class="MsoListParagraphCxSpLast c13">
          <span class="c12">-<span class="c11">     </span></span> Exira –
osiągnęła przychody w wysokości 11,9 milionów złotych (w tym w
4Q23: 3,1 milionów złotych), co oznacza wzrost o 1,9 miliona
złotych, tj. 18% r/r (w tym w 4Q23: wzrost o 0,5 miliona złotych,
tj. 22% r/r). Wzrost przychodów na skutek zmiany wyceny świadczeń
pośrednio refundowanych, wzrostu liczby badań MR i mimo
stabilizacji liczby wykonanych procedur.</p>
        <p class="MsoNormal">Wzrosty przychodów w spółkach diagnostycznych
zostały skompensowane przez spadek przychodów w Alteris, który w
2022 roku odnotował istotne przychody ze sprzedaży w I kwartale
(sprzedaż materiałów laboratoryjnych) i w IV kwartale roku (ujęcie
jednego kontraktu o wartości 28,6 milionów złotych). Alteris
osiągnął przychody w wysokości 101,6 milionów złotych (w tym w
4Q23: 39,5 milionów złotych), tj. o 36,4 milionów złotych niższe
niż w 2022 roku, co oznacza spadek o 26% r/r (w tym w 4Q23: spadek
przychodów o 19,0 milionów złotych, tj. 33% r/r). Było to
spowodowane między innymi spadkiem przychodów ze sprzedaży towarów,
który wyniósł 11,6 milionów złotych, tj. 34% r/r, a także wysoką
bazą sprzedaży w 4Q23, spowodowaną wpływem jednego dużego
kontraktu. Zmiany sprzedaży w podziale na Grupy odbiorców były
następujące:</p>
        <p class="MsoListParagraphCxSpFirst c13">
          <span class="c12">-<span class="c11">     </span></span> sprzedaż do
klientów zewnętrznych – przychody wyniosły 80,9 milionów złotych (w
tym w 4Q23: 35,1 milionów złotych), co oznacza spadek o 17,7
milionów złotych, tj. 18% r/r (w tym w 4Q23: spadek o 20,5 milionów
złotych, tj. 37% r/r),</p>
        <p class="MsoListParagraphCxSpLast c13">
          <span class="c12">-<span class="c11">     </span></span> sprzedaż do
jednostek powiązanych – przychody wyniosły 20,6 milionów złotych (w
tym w 4Q23: 4,4 milionów złotych), co oznacza spadek o 18,7
milionów złotych, tj. 48% r/r (w tym w 4Q23: wzrost o 1,5 miliona
złotych, tj. 51% r/r). Jest to efekt mniejszej sprzedaży materiałów
laboratoryjnych do spółki VITO-MED, która była jeszcze realizowana
w 1Q22.</p>
        <p class="MsoNormal">Spółki diagnostyczne, tj. Voxel i Rezonans
Powiśle odnotowały w 2023 roku większe liczby badań r/r. W Scanix
nastąpił spadek liczby badań TK r/r, co wynikało z likwidacji
pracowni, ale stabilizacja liczby badań MR. W Exira obserwowaliśmy
stabilizację liczby terapii oraz zwiększenie liczby badań MR.
Trendy te wskazują na poprawę wolumenów badań i terapii w Grupie, w
porównaniu do ubiegłego roku. Dodatkowym czynnikiem, który miał
wpływ na przychody w tych spółkach był wzrost wyceny świadczeń
badań refundowanych, który został wprowadzony 1 lipca 2022 roku
oraz od 1 lipca 2023 roku. Mimo spadku sprzedaży w Alteris, wzrosty
przychodów z spółkach diagnostycznych i Exira były na tyle istotne,
że spowodowały wzrost skonsolidowanych przychodów z działalności
kontynuowanej o 18% r/r.</p>
        <p class="MsoNormal">Zarówno w 2023 roku, jak i w 4Q23 Grupa
Kapitałowa odnotowała wzrost zysku brutto ze sprzedaży w
działalności kontynuowanej. Wzrósł odpowiednio o 33,0 miliony
złotych, tj. o 31% r/r w 2023 roku i 5,5 milionów, tj. 17% r/r w
4Q23. Marża brutto na sprzedaży w 2023 roku i 4Q23 wyniosła
odpowiednio 33% i 30%, co oznacza wzrost o 3 pp. w 2023 roku i o 5
pp. w 4Q23. Jest to efekt wzrostu zysku brutto ze sprzedaży w
spółkach diagnostycznych i Exira, co było spowodowane wyższymi
przychodami (poprawa marży z uwagi na duży udział kosztów stałych –
pozytywny efekt dźwigni operacyjnej). W przypadku Alteris spadek
zysku brutto ze sprzedaży związany był ze spadkiem przychodów ze
sprzedaży. Zwiększone przychody i zyski spółek diagnostycznych i
Exira skompensowały zmniejszenie zysku w Alteris.</p>
        <p class="MsoNormal">Koszty ogólnego zarządu oraz koszty sprzedaży
w 2023 wzrosły o 1,8 milionów złotych, tj. 8% r/r (w tym w 4Q23:
wzrost o 1,1 milionów złotych, tj. 19% r/r) i wzrost ten był dużo
niższy niż obserwowany wzrost inflacji.</p>
        <p class="MsoNormal">Zarówno w 2023 jak i w 2022 rok wpływ na wynik
na pozostałej działalności operacyjnej miały zdarzenia jednorazowe.
W 2023 roku Grupa wygenerowała stratę na pozostałej działalności
operacyjnej w wysokości ponad 3,4 milionów złotych (4Q23: zysk w
wysokości 0,1 miliona złotych), co oznacza jej zmniejszenie o 1,2
miliona złotych r/r (4Q23: zmniejszenie o 5,1 milionów złotych
r/r). Wpływ na to miały głównie następujące zdarzenia:</p>
        <p class="MsoListParagraphCxSpFirst c13">
          <span class="c12">-<span class="c11">     </span></span> ujęcie w 2023 i
2022 roku kosztów utworzenia odpisu aktualizującego wartość zapasów
oraz kosztów ich likwidacji w wysokości 5,2 milionów złotych w 2023
roku (w większości w 1Q23) i 3,3 milionów złotych w 2022 roku (w
całości w 4Q22). Koszty te dotyczyły głównie towarów
wykorzystywanych do badań laboratoryjnych,</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> ujęcie w 2022
roku kosztów likwidacji nakładów poniesionych na pracownie Scanix,
które zostały zlikwidowane w związku z ich przeniesieniem do innej
lokalizacji (w wysokości prawie 0,9 miliona złotych), kosztów
sprzedaży i likwidacji pozostałych rzeczowych aktywów trwałych, w
tym głównie zlikwidowanych w Voxel na skutek przeprowadzonej
inwentaryzacji środków trwałych (w wysokości około 1,0 miliona
złotych). Koszty likwidacji tych rzeczowych aktywów trwałych
zostały ujęte w ramach pozostałych kosztów operacyjnych, a ich
łączny wpływ w 2022 roku (pomniejszony o zyski ze sprzedaży środków
trwałych ujęte w Alteris) wyniósł 3,1 milionów złotych (w tym w
4Q22: prawie 0,7 miliona złotych),</p>
        <p class="MsoListParagraphCxSpLast c13">
          <span class="c12">-<span class="c11">     </span></span> ujęcie w 2022
roku kosztów utworzenia odpisu aktualizującego wartość rzeczowych
aktywów trwałych w wysokości 1,4 miliona złotych w 2022 roku (w
całości w 4Q22).</p>
        <p class="MsoNormal">Zysk działalności operacyjnej Grupy z
działalności kontynuowanej w 2023 roku wyniósł 112,7 milionów
złotych (w tym w 4Q23: 31,0 milionów złotych) i był wyższy o 32,4
milionów złotych, tj. 40% od EBITu zrealizowanego w 2022 roku (w
tym wzrost EBIT w 4Q23 wyniósł 9,4 milionów złotych, tj. 43% r/r).
EBIT skorygowany o wpływ zdarzeń jednorazowych wyniósł 118,0
milionów złotych, to jest o 31,4 milionów więcej r/r (wzrost o
36%).</p>
        <p class="MsoNormal">Wskaźnik EBITDA (liczony jako zysk z
działalności operacyjnej powiększony o amortyzację) dla
działalności kontynuowanej w 2023 roku wyniósł 150,0 milionów
złotych (4Q23: 40,6 milionów złotych) i był wyższy niż EBITDA
wygenerowana w 2022 roku o 34,5 milionów złotych, tj. 30% (wzrost w
4Q23 wyniósł 10,2 miliona złotych, tj. 33% r/r). Po skorygowaniu
wskaźnika o efekt zdarzeń jednorazowych z 2023 i 2022 roku EBITDA
skorygowana z działalności kontynuowanej wyniosła 155,3 milionów
złotych, to jest o 33,5 milionów więcej niż w 2022 roku (wzrost o
27% r/r). W konsekwencji marża EBITDA wyniosła w 2023 roku 35% (w
4Q23: 32%), a marża EBITDA skorygowana – w 2023 roku wyniosła 37% i
w 4Q23 – 32% (w porównaniu do 34% w 2022 roku i 27% w 4Q22).</p>
        <p class="MsoNormal">Strata na działalności finansowej w 2023 roku
(skorygowana o wpływ udziału w wyniku wspólnego przedsięwzięcia i
jednostki stowarzyszonej) wyniosła 10,5 milionów złotych (w tym w
4Q23: 3,1 milionów złotych) i była niższa od straty w 2022 roku o
ponad 0,6 miliona złotych (w tym w 4Q23 zmniejszenie straty o
prawie 0,1 miliona złotych). Na zmniejszenie straty miały wpływ
głównie:</p>
        <p class="MsoListParagraphCxSpFirst c13">
          <span class="c12">-<span class="c11">     </span></span> wyższe przychody
z odsetek od lokat terminowych – wzrost o 0,8 miliona złotych r/r
(w tym w 4Q23: wzrost o 0,3 miliona złotych),</p>
        <p class="MsoListParagraphCxSpLast c13">
          <span class="c12">-<span class="c11">     </span></span> niższe koszty
odsetek od pożyczek w związku z ich terminową spłatą – spadek o 0,7
miliona złotych r/r (w tym w 4Q23: spadek o 0,3 miliona
złotych),</p>
        <p class="MsoNormal">Powyższe spadki zostały częściowo
zrekompensowane wzrostem kosztów odsetek z tytułu leasingu
finansowego o 0,9 miliona złotych r/r (w 4Q23: wzrost kosztów o 0,3
miliona złotych), głównie z uwagi na zwiększenie zadłużenia z tego
tytułu oraz wzrostem pozostałych kosztów finansowych o 0,7 miliona
złotych (w 4Q23: 0,8 miliona złotych), co było głównie związane z
ujęciem w 4Q23 kosztów umorzenia pożyczki udzielonej VITO-MED w
wysokości 0,8 miliona złotych (zdarzenie jednorazowe).</p>
        <p class="MsoNormal">Na zysk netto Grupy za rok wpływ miała także
strata netto z działalności zaniechanej, która wyniosła 6,7
milionów złotych w 2023 roku (w 4Q23: zysk w wysokości 0,6 miliona
złotych). W pozycji tej ujęta została strata netto spółki VITO-MED
za okres 10 miesięcy 2023 roku, to jest do dnia sprzedaży,
powiększona o stratę ze zbycia udziałów w kwocie prawie 0,1 miliona
złotych.</p>
        <table border="0" cellpadding="0" cellspacing="0" class="MsoNormalTable c136">
          <tr class="c60">
            <td class="c138">
              <p class="MsoNormal c137">
                <b>
                  <span class="c53">Sytuacja finansowa
(w tysiącach PLN)</span>
                </b>
              </p>
            </td>
            <td class="c139">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">31 gru
23</span>
                </b>
              </p>
            </td>
            <td class="c139">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">31 gru
22</span>
                </b>
              </p>
            </td>
            <td class="c59">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">r/r</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c140" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <span class="c61">Rzeczowe aktywa
trwałe</span>
              </p>
            </td>
            <td class="c141" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">263
090,2</span>
              </p>
            </td>
            <td class="c141" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">248
531,0</span>
              </p>
            </td>
            <td class="c66" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">6%</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c63" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <span class="c61">Aktywa
niematerialne</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">16
482,1</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">15
486,4</span>
              </p>
            </td>
            <td class="c66" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">6%</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c142" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <b>
                  <span class="c106">Aktywa
trwałe</span>
                </b>
              </p>
            </td>
            <td class="c143" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">346
993,5</span>
                </b>
              </p>
            </td>
            <td class="c143" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">335
200,0</span>
                </b>
              </p>
            </td>
            <td class="c144" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">4%</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c63" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <span class="c61">Zapasy</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">21
243,4</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">21
902,3</span>
              </p>
            </td>
            <td class="c66" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">-3%</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c63" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <span class="c61">Należności handlowe
oraz pozostałe należności</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">88
455,7</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">70
510,5</span>
              </p>
            </td>
            <td class="c66" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">25%</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c63" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <span class="c61">Środki pieniężne i ich
ekwiwalenty</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">64
131,4</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">33
171,3</span>
              </p>
            </td>
            <td class="c66" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">93%</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c142" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <b>
                  <span class="c106">Aktywa
obrotowe</span>
                </b>
              </p>
            </td>
            <td class="c143" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">182
039,9</span>
                </b>
              </p>
            </td>
            <td class="c143" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">132
115,4</span>
                </b>
              </p>
            </td>
            <td class="c144" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">38%</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c142" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <b>
                  <span class="c106">Kapitał
własny</span>
                </b>
              </p>
            </td>
            <td class="c143" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">295
407,8</span>
                </b>
              </p>
            </td>
            <td class="c143" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">243
914,9</span>
                </b>
              </p>
            </td>
            <td class="c144" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">21%</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c142" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <b>
                  <span class="c106">Zobowiązania
długoterminowe</span>
                </b>
              </p>
            </td>
            <td class="c143" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">121
327,4</span>
                </b>
              </p>
            </td>
            <td class="c143" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">132
396,6</span>
                </b>
              </p>
            </td>
            <td class="c144" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">-8%</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c148">
            <td class="c145">
              <p class="MsoNormal c137">
                <span class="c61">- w tym zobowiązania
finansowe (kredyty, pożyczki, obligacje i leasing)</span>
              </p>
            </td>
            <td class="c146" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">93
011,9</span>
              </p>
            </td>
            <td class="c146" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">104
240,7</span>
              </p>
            </td>
            <td class="c147" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">-11%</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c142" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <b>
                  <span class="c106">Zobowiązania
krótkoterminowe</span>
                </b>
              </p>
            </td>
            <td class="c143" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">112
298,2</span>
                </b>
              </p>
            </td>
            <td class="c143" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">91
040,5</span>
                </b>
              </p>
            </td>
            <td class="c144" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">23%</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c152">
            <td class="c149">
              <p class="MsoNormal c137">
                <span class="c61">- w tym zobowiązania
finansowe (kredyty, pożyczki, obligacje i leasing)</span>
              </p>
            </td>
            <td class="c150" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">34
112,9</span>
              </p>
            </td>
            <td class="c150" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">34
238,7</span>
              </p>
            </td>
            <td class="c151" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">0%</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c63" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <span class="c61">- tym zobowiązania
handlowe i pozostałe zobowiązania</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">61
002,3</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">41
539,1</span>
              </p>
            </td>
            <td class="c66" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">47%</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c142" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <b>
                  <span class="c106">Zobowiązania
ogółem</span>
                </b>
              </p>
            </td>
            <td class="c143" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">233
625,6</span>
                </b>
              </p>
            </td>
            <td class="c143" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">223
437,1</span>
                </b>
              </p>
            </td>
            <td class="c144" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">5%</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c153" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <b>
                  <span class="c106">Kapitał
obrotowy*</span>
                </b>
              </p>
            </td>
            <td class="c154" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">56
014,4</span>
                </b>
              </p>
            </td>
            <td class="c154" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">51
818,3</span>
                </b>
              </p>
            </td>
            <td class="c155" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">8%</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c156" colspan="2" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <i>
                  <span class="c61">*nadwyżka sumy
należności handlowych i zapasów nad zobowiązaniami
handlowymi</span>
                </i>
              </p>
            </td>
            <td class="c68" style="white-space:nowrap" valign="bottom">
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <span class="c61"> </span>
              </p>
            </td>
          </tr>
        </table>
        <p class="MsoNormal c26">Na zmianę wielkości bilansowych w trakcie
2023 roku wpływ miała sprzedaż spółki VITO-MED, której dane
finansowe były ujęte w skonsolidowanym sprawozdaniu z sytuacji
finansowej na koniec 2022 roku i nie są ujmowane na koniec 2023
roku. W wielkościach bilansowych w okresie sprawozdawczym w
porównaniu do stanu na dzień 31 grudnia 2022 roku zaszły
następujące zmiany:</p>
        <p class="MsoListParagraphCxSpFirst c13">
          <span class="c12">-<span class="c11">     </span></span> zwiększenie
rzeczowych aktywów trwałych o około 14,6 milionów złotych, tj. 6% -
głównie na skutek ujawnienia nowych i przeszacowania istniejących
umów najmu, co było związane ze zmianą stawek czynszów (z reguły są
one corocznie indeksowane o wskaźnik inflacji) i powodowało
zwiększenie rzeczowych aktywów trwałych o 17,6 milionów
złotych,</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> zwiększenie
należności handlowych i pozostałych należności o 17,9 milionów
złotych, tj. 25% - efekt dalszego zwiększenia skali działalności i
sprzedaży Grupy,</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> zwiększenie
środków pieniężnych o 31,0 milionów złotych, tj. 93% – efekt
zwiększonych przepływów z działalności operacyjnej i niższych
wydatków finansowych, w tym brak wypłaty części dywidendy, która
zostanie wypłacona w 2024 roku,</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> zmniejszenie
długoterminowych zobowiązań finansowych o 11,2 milionów złotych,
tj. 11% – na skutek między innymi reklasyfikacji transzy obligacji
serii M w wysokości 10,0 milionów złotych do zobowiązań
krótkoterminowych w związku z jej planową spłatą w czerwcu 2024
roku, zmniejszenia zobowiązań z tytułu kredytów i pożyczek w
związku z ich terminową spłatę, co zostało skompensowane wzrostem
zobowiązań z tytułu umów leasingu finansowego, w wyniku ujawnienia
nowych i przeszacowania istniejących umów najmu oraz zawarcia
nowych umów leasingu finansowego związanych z zakupem sprzętu
medycznego,</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> zwiększenie
zobowiązań handlowych i pozostałych zobowiązań o 19,5 milionów
złotych, tj. 47% - głównie na skutek ujęcia zobowiązania wobec
akcjonariuszy z tyt. wypłaty dywidendy w kwocie 8,5 milionów
złotych, a także przez wzrost zobowiązań handlowych (efekt większej
skali działalności Grupy),</p>
        <p class="MsoListParagraphCxSpLast c13">
          <span class="c12">-<span class="c11">     </span></span> zwiększenie
kapitału obrotowego o 4,2 milionów złotych, tj. 8% - głównie na
skutek wzrostu należności we wszystkich spółkach z Grupy, który był
większy niż wzrost zobowiązań handlowych.</p>
        <table border="0" cellpadding="0" cellspacing="0" class="MsoNormalTable c136">
          <tr class="c60">
            <td class="c157">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">Przepływy pieniężne</span>
                </b>
              </p>
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">(w
tysiącach PLN)</span>
                </b>
              </p>
            </td>
            <td class="c158">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">4Q23</span>
                </b>
              </p>
            </td>
            <td class="c57">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">4Q22</span>
                </b>
              </p>
            </td>
            <td class="c58">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">r/r</span>
                </b>
              </p>
            </td>
            <td class="c57">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">2023</span>
                </b>
              </p>
            </td>
            <td class="c57">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">2022</span>
                </b>
              </p>
            </td>
            <td class="c58">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">r/r</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c159" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <span class="c61">Przepływy netto z
działalności operacyjnej</span>
              </p>
            </td>
            <td class="c160" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">50
865,9</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">49
374,9</span>
              </p>
            </td>
            <td class="c66" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">3%</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">129
011,5</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">96
199,5</span>
              </p>
            </td>
            <td class="c66" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">34%</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c159" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <span class="c61">Przepływy netto z
działalności inwestycyjnej</span>
              </p>
            </td>
            <td class="c160" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">-12
555,8</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">-12
735,8</span>
              </p>
            </td>
            <td class="c66" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">n/m</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">-39
625,5</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">-30
477,0</span>
              </p>
            </td>
            <td class="c66" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">n/m</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c159" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <span class="c61">Przepływy netto z
działalności finansowej</span>
              </p>
            </td>
            <td class="c160" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">-20
849,6</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">-21
340,7</span>
              </p>
            </td>
            <td class="c66" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">n/m</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">-58
425,9</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">-86
696,9</span>
              </p>
            </td>
            <td class="c66" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <span class="c61">n/m</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c161" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <b>
                  <span class="c106">Przepływy pieniężne
netto</span>
                </b>
              </p>
            </td>
            <td class="c162" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">17
460,5</span>
                </b>
              </p>
            </td>
            <td class="c154" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">15
298,4</span>
                </b>
              </p>
            </td>
            <td class="c155" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">14%</span>
                </b>
              </p>
            </td>
            <td class="c154" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">30
960,1</span>
                </b>
              </p>
            </td>
            <td class="c154" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">-20
974,4</span>
                </b>
              </p>
            </td>
            <td class="c155" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">n/m</span>
                </b>
              </p>
            </td>
          </tr>
        </table>
        <p class="MsoNormal c26">
          <a id="_Toc100449664">
          </a>
          <a id="_Toc100513491">Wzrost przepływów z działalności operacyjnej w 2023
roku i w 4Q23 w związku z wyższym zyskiem brutto i wzrostem
amortyzacji.<br class="c8"/></a>
        </p>
        <p class="MsoNormal">Wydatki z działalności inwestycyjnej
poczynione w 2023 roku i 4Q23 związane były głównie z następującymi
przepływami inwestycyjnymi:</p>
        <p class="MsoListParagraphCxSpFirst c13">
          <span class="c12">-<span class="c11">     </span></span> nakłady
inwestycyjne – wydatek w wysokości 44,3 milionów złotych (4Q23:
13,6 milionów złotych), w porównaniu do 31,0 milionów złotych w
2022 roku (4Q22: 13,3 milionów złotych). Wydatki głównie związane z
prowadzonymi inwestycjami w nowe pracownie, zakupem nieruchomości i
wymianą sprzętu medycznego,</p>
        <p class="MsoListParagraphCxSpLast c13">
          <span class="c12">-<span class="c11">     </span></span> sprzedaż
rzeczowych aktywów trwałych – wpływ w wysokości 5,3 milionów
złotych (4Q23: 1,8 milionów złotych) w porównaniu do 1,0 miliona w
2022 roku (4Q22: 0,6 miliona złotych); sprzedaż dotyczyła głównie
sprzętu medycznego i samochodów.</p>
        <p class="MsoNormal">Dodatkowo w 2023 i 2022 roku Grupa udzieliła
pożyczek – wydatek netto związany z pożyczkami wyniósł prawie 0,4
miliona złotych w 2023 roku i w 4Q23 (w 2022 roku: wydatek w
wysokości 0,5 miliona złotych, w 4Q22 wpływ udzielonych pożyczek
był nieistotny).</p>
        <p class="MsoNormal">Przepływy z działalności finansowej w 2023
roku i 4Q23 roku pochodziły z:</p>
        <p class="MsoListParagraphCxSpFirst c13">
          <span class="c12">-<span class="c11">     </span></span> spłat kredytów i
pożyczek – wydatek w wysokości 16,5 milionów złotych (4Q23: 2,7
milionów złotych) związany z terminową spłatą kredytów i pożyczek,
w porównaniu do wydatku w wysokości 22,1 milionów złotych w 2022
roku (4Q22: 5,6 milionów złotych). Brak zaciągnięcia od 2022 roku
nowych kredytów i pożyczek spowodował niższe wydatki związane z
obsługą zadłużenia z tego tytułu,</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> wpływów z tytułu
leasingu finansowego – wpływ w wysokości 8,1 milionów złotych (w
4Q23: 3,7 milionów złotych), brak takich przepływów w ubiegłym
roku,</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> wydatków z
tytułu leasingu finansowego – wydatek w wysokości 14,4 milionów
złotych (4Q23; 4,1 milionów złotych), co oznacza zmniejszenie
wydatków w porównaniu do 2022 roku, kiedy wyniosły one 16,7
milionów złotych (w 4Q22: 6,3 milionów złotych),</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> zapłaty odsetek
– wydatek w wysokości 10,5 milionów złotych (4Q23: 3,4 milionów
złotych), w porównaniu do 10,6 milionów w 2022 roku (4Q22: 4,4
milionów złotych),</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> spłaty obligacji
w kwocie 10,0 milionów złotych (w całości w 2Q23), w 2022 roku
wydatek w kwocie 5,0 milionów złotych (w całości w 4Q22),</p>
        <p class="MsoListParagraphCxSpLast c13">
          <span class="c12">-<span class="c11">     </span></span> wypłaty
dywidendy dla akcjonariuszy w wysokości 15,1 miliona złotych (w
większości w 4Q23), podczas gdy w 2022 roku wypłata wyniosła 32,2
milionów złotych (w 3Q22). Mniejsze przepływy z tytułu dywidendy, w
związku z tym, że jej część zostanie wypłacona w 2024 roku.</p>
        <p class="MsoNormal">Oceniając stan posiadanych środków
pieniężnych, wielkość przewidywanych wpływów i wydatków,
zabezpieczone źródła finansowania, a także wprowadzoną politykę
dywidendową, Zarząd Voxel uważa, że środki te pozwolą Grupie na
sfinansowanie bieżących wydatków operacyjnych, bez ryzyka
zachwiania płynności finansowej. <span class="c163"><br class="c8"/></span></p>
        <p class="voxel3 c33">
          <a id="_Toc163066991">
          </a>
          <a id="_Toc163073960">
            <span class="c9">2.2.2.<span class="c11">   </span></span>
            <span class="c9">Podstawowe
wskaźniki finansowe Grupy</span>
          </a>
        </p>
        <p class="MsoNormal">
          <a id="_Hlk4236052">W
poniższej tabeli przedstawiono podstawowe wskaźniki finansowe
odzwierciedlające sytuację finansową Grupy Kapitałowej Voxel S.A. w
2023 roku oraz na dzień 31 grudnia 2023 roku, prezentując
jednocześnie ich wielkości w analogicznym okresie poprzedniego roku
oraz na dzień 31 grudnia 2021 roku. Wskaźniki rentowności zostały
policzone w oparciu o wyniki działalności kontynuowanej.</a>
        </p>
        <table border="0" cellpadding="0" cellspacing="0" class="MsoNormalTable c136">
          <tr class="c60">
            <td class="c164" colspan="2">
              <p class="MsoNormal c137">
                <b>
                  <span class="c53">Wskaźniki
rentowności:</span>
                </b>
              </p>
            </td>
            <td class="c57">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">4Q23</span>
                </b>
              </p>
            </td>
            <td class="c57">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">4Q22</span>
                </b>
              </p>
            </td>
            <td class="c57">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">2023</span>
                </b>
              </p>
            </td>
            <td class="c57">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">2022</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c63" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <span class="c61">Marża
operacyjna</span>
              </p>
            </td>
            <td class="c165" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <span class="c61">zysk operacyjny /
przychody ze sprzedaży</span>
              </p>
            </td>
            <td class="c166">
              <p class="MsoNormal c56">
                <span class="c61">24,7%</span>
              </p>
            </td>
            <td class="c167">
              <p class="MsoNormal c56">
                <span class="c61">16,4%</span>
              </p>
            </td>
            <td class="c168">
              <p class="MsoNormal c56">
                <span class="c61">26,6%</span>
              </p>
            </td>
            <td class="c167">
              <p class="MsoNormal c56">
                <span class="c61">22,3%</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c63" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <span class="c61">Marża EBITDA</span>
              </p>
            </td>
            <td class="c65" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <span class="c61">EBITDA / przychody ze
sprzedaży</span>
              </p>
            </td>
            <td class="c166">
              <p class="MsoNormal c56">
                <span class="c61">32,4%</span>
              </p>
            </td>
            <td class="c167">
              <p class="MsoNormal c56">
                <span class="c61">23,1%</span>
              </p>
            </td>
            <td class="c68">
              <p class="MsoNormal c56">
                <span class="c61">35,4%</span>
              </p>
            </td>
            <td class="c167">
              <p class="MsoNormal c56">
                <span class="c61">32,0%</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c132" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <span class="c61">Marża netto</span>
              </p>
            </td>
            <td class="c133" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <span class="c61">zysk netto / przychody
ze sprzedaży</span>
              </p>
            </td>
            <td class="c169">
              <p class="MsoNormal c56">
                <span class="c61">17,6%</span>
              </p>
            </td>
            <td class="c170">
              <p class="MsoNormal c56">
                <span class="c61">10,9%</span>
              </p>
            </td>
            <td class="c171">
              <p class="MsoNormal c56">
                <span class="c61">19,4%</span>
              </p>
            </td>
            <td class="c170">
              <p class="MsoNormal c56">
                <span class="c61">15,4%</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c172" colspan="2">
              <p class="MsoNormal c137">
                <b>
                  <span class="c53">Wskaźniki
płynności:</span>
                </b>
              </p>
            </td>
            <td class="c173">
            </td>
            <td class="c173">
            </td>
            <td class="c173">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">31 gru
23</span>
                </b>
              </p>
            </td>
            <td class="c173">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">31 gru
22</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c166">
              <p class="MsoNormal c137">
                <span class="c61">Płynność I</span>
              </p>
            </td>
            <td class="c174" colspan="2" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <span class="c61">aktywa obrotowe /
zobowiązania krótkoterminowe</span>
              </p>
            </td>
            <td class="c175">
              <p class="MsoNormal c137">
                <span class="c61"> </span>
              </p>
            </td>
            <td class="c168">
              <p class="MsoNormal c56">
                <span class="c61">1,62</span>
              </p>
            </td>
            <td class="c167">
              <p class="MsoNormal c56">
                <span class="c61">1,45</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c169">
              <p class="MsoNormal c137">
                <span class="c61">Płynność II</span>
              </p>
            </td>
            <td class="c176" colspan="3" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <span class="c61">(aktywa obrotowe –
zapasy) / zobowiązania krótkoterminowe</span>
              </p>
            </td>
            <td class="c171">
              <p class="MsoNormal c56">
                <span class="c61">1,43</span>
              </p>
            </td>
            <td class="c170">
              <p class="MsoNormal c56">
                <span class="c61">1,21</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c172" colspan="2">
              <p class="MsoNormal c137">
                <b>
                  <span class="c53">Wskaźniki
zadłużenia:</span>
                </b>
              </p>
            </td>
            <td class="c173">
              <p class="MsoNormal c137">
                <b>
                  <span class="c53"> </span>
                </b>
              </p>
            </td>
            <td class="c173">
              <p class="MsoNormal c137">
                <b>
                  <span class="c53"> </span>
                </b>
              </p>
            </td>
            <td class="c173">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">31 gru
23</span>
                </b>
              </p>
            </td>
            <td class="c173">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">31 gru
22</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c181">
            <td class="c177">
              <p class="MsoNormal c54">
                <span class="c61">Pokrycie
majątku trwałego kapitałem własnym</span>
              </p>
            </td>
            <td class="c178" colspan="3" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <span class="c61">kapitał własny / aktywa
trwałe</span>
              </p>
            </td>
            <td class="c179">
              <p class="MsoNormal c56">
                <span class="c61">0,85</span>
              </p>
            </td>
            <td class="c180">
              <p class="MsoNormal c56">
                <span class="c61">0,73</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c166">
              <p class="MsoNormal c54">
                <span class="c61">Zadłużenie
ogółem</span>
              </p>
            </td>
            <td class="c182" colspan="3" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <span class="c61">zobowiązania razem /
aktywa razem</span>
              </p>
            </td>
            <td class="c68">
              <p class="MsoNormal c56">
                <span class="c61">0,44</span>
              </p>
            </td>
            <td class="c167">
              <p class="MsoNormal c56">
                <span class="c61">0,48</span>
              </p>
            </td>
          </tr>
          <tr class="c187">
            <td class="c183">
              <p class="MsoNormal c54">
                <span class="c61">Zobowiązania do kapitału własnego</span>
              </p>
            </td>
            <td class="c184" colspan="3" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <span class="c61">zobowiązania razem /
kapitał własny</span>
              </p>
            </td>
            <td class="c185">
              <p class="MsoNormal c56">
                <span class="c61">0,79</span>
              </p>
            </td>
            <td class="c186">
              <p class="MsoNormal c56">
                <span class="c61">0,92</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c169">
              <p class="MsoNormal c54">
                <span class="c61">Dług netto/
EBITDA</span>
              </p>
              <p class="MsoNormal c54">
                <span class="c61">z
działalności kontynuowanej</span>
              </p>
            </td>
            <td class="c188" colspan="3" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <span class="c61">(zobowiązania finansowe
- środki pieniężne)/</span>
              </p>
              <p class="MsoNormal c137">
                <span class="c61">EBITDA z działalności
kontynuowanej za rok</span>
              </p>
            </td>
            <td class="c171">
              <p class="MsoNormal c56">
                <span class="c61">0,42</span>
              </p>
            </td>
            <td class="c170">
              <p class="MsoNormal c56">
                <span class="c61">0,91*</span>
              </p>
            </td>
          </tr>
        </table>
        <p class="MsoNormal">
          <i>
            <span class="c25">* dług netto na dzień 31
grudnia 2022 roku bez długu VITO-MED sp. z o.o.</span>
          </i>
        </p>
        <p class="MsoNormal c26">W 2023 roku i 4Q23 roku wskaźniki
rentowności uległy poprawie na skutek zwiększenia zysków i
rentowności, głównie w spółkach diagnostycznych i w Exira.</p>
        <p class="MsoNormal">Grupa odnotowała zwiększenie wskaźników
płynności w porównaniu do stanu na dzień 31 grudnia 2022 roku, co
było związane głównie ze zwiększeniem stanu należności oraz środków
pieniężnych.</p>
        <p class="MsoNormal">Wskaźniki zadłużenia nie uległy istotnym
zmianom. Wskaźniki w przypadku których istotne znaczenie ma poziom
zobowiązań (zadłużenia ogółem i zobowiązań do kapitału własnego)
zmniejszyły się w porównaniu do stanu na koniec grudnia 2022 roku.
Wskaźnik Długu netto/EBITDA (liczony przy wykorzystaniu EBIDTA
narastającej za 4Q) również był niższy niż w poprzednich
okresach.</p>
        <p class="MsoNormal">Poniżej znajduje się kalkulacja wskaźnika Dług
Netto / EBITDA zgodnie z definicjami zawartymi w Warunkach Emisji
Obligacji serii M:</p>
        <table border="0" cellpadding="0" cellspacing="0" class="MsoNormalTable c198">
          <tr class="c60">
            <td class="c189" colspan="2">
              <p class="MsoNormal c54">
                <b>
                  <span class="c53">Zadłużenie finansowe Netto (w tysiącach PLN)</span>
                </b>
              </p>
            </td>
            <td class="c190">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">31 gru
23</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c191" colspan="2" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <span class="c61">Zobowiązania finansowe z tytułu kredytów, pożyczek, obligacji
i leasingu finansowego - długoterminowe</span>
              </p>
            </td>
            <td class="c175">
              <p class="MsoNormal c64">
                <span class="c61">93
011,9</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c191" colspan="2" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <span class="c61">Zobowiązania finansowe z tytułu kredytów, pożyczek, obligacji
i leasingu finansowego - krótkoterminowe</span>
              </p>
            </td>
            <td class="c175">
              <p class="MsoNormal c64">
                <span class="c61">34
112,9</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c191" colspan="2" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <span class="c61">Zobowiązania pozabilansowe (za wyjątkiem tych, które są ujęte
w zobowiązaniach finansowych), w tym:</span>
              </p>
            </td>
            <td class="c192" style="white-space:nowrap" valign="bottom">
              <p class="MsoNormal c64">
                <span class="c61">12
627,0</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c191" colspan="2" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <i>
                  <span class="c61">-
udzielone gwarancje</span>
                </i>
              </p>
            </td>
            <td class="c192" style="white-space:nowrap" valign="bottom">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">8
784,3</span>
                </i>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c191" colspan="2" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <i>
                  <span class="c61">-
pozostałe (m.in. weksle)</span>
                </i>
              </p>
            </td>
            <td class="c192" style="white-space:nowrap" valign="bottom">
              <p class="MsoNormal c64">
                <i>
                  <span class="c61">3
842,7</span>
                </i>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c132" colspan="2" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <span class="c61">Środki
pieniężne i ich ekwiwalenty</span>
              </p>
            </td>
            <td class="c175">
              <p class="MsoNormal c64">
                <span class="c61">-64 131,4</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c193" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <b>
                  <span class="c106">Dług
netto</span>
                </b>
              </p>
            </td>
            <td class="c194" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106"> </span>
                </b>
              </p>
            </td>
            <td class="c155" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">75
620,4</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c195" colspan="2">
              <p class="MsoNormal c54">
                <b>
                  <span class="c53">EBITDA</span>
                </b>
              </p>
            </td>
            <td class="c196">
              <p class="MsoNormal c64">
                <b>
                  <span class="c53">2023</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c63" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <span class="c61">Zysk
działalności operacyjnej z działalności kontynuowanej</span>
              </p>
            </td>
            <td class="c68" style="white-space:nowrap" valign="bottom">
            </td>
            <td class="c175">
              <p class="MsoNormal c64">
                <span class="c61">112
718,3</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c127" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <span class="c61">Strata
działalności operacyjnej z działalności zaniechanej</span>
              </p>
            </td>
            <td class="c68" style="white-space:nowrap" valign="bottom">
              <p class="MsoNormal c54">
                <span class="c61"> </span>
              </p>
            </td>
            <td class="c175">
              <p class="MsoNormal c64">
                <span class="c61">-4 288,4</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c191" style="white-space:nowrap" valign="bottom">
              <p class="MsoNormal c54">
                <span class="c61">Amortyzacja
z działalności kontynuowanej i zaniechanej</span>
              </p>
            </td>
            <td class="c68" style="white-space:nowrap" valign="bottom">
            </td>
            <td class="c175">
              <p class="MsoNormal c64">
                <span class="c61">38 716,3</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c153" style="white-space:nowrap">
              <p class="MsoNormal c54">
                <b>
                  <span class="c106">EBITDA
za 2023 z działalności kontynuowanej i zaniechanej</span>
                </b>
              </p>
            </td>
            <td class="c154" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106"> </span>
                </b>
              </p>
            </td>
            <td class="c155" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">147 146,2</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c172" colspan="2">
              <p class="MsoNormal c54">
                <b>
                  <span class="c53">Wskaźnik
Zadłużenia Netto Grupy</span>
                </b>
              </p>
            </td>
            <td class="c197">
              <p class="MsoNormal c64">
                <b>
                  <span class="c53">0,5</span>
                </b>
              </p>
            </td>
          </tr>
        </table>
        <b>
          <span class="c199">
            <br class="c8"/>
          </span>
        </b>
        <h1 class="c200"> </h1>
        <h1>
          <a id="_Toc163073961">3.<span class="c11">           </span>
Stanowisko Zarządu Emitenta co do możliwości zrealizowania
wcześniej publikowanych prognoz</a>
        </h1>
        <p class="MsoNormal">Emitent nie publikował prognoz dotyczących
2023 roku.</p>
        <h1>
          <a id="_Toc163073962">4.<span class="c11">           </span>
Zestawienie stanu posiadania akcji Emitenta przez osoby
zarządzające i nadzorujące Emitenta</a>
        </h1>
        <table border="0" cellpadding="0" cellspacing="0" class="MsoNormalTable c136">
          <tr class="c203">
            <td class="c201">
              <p class="MsoNormal c137">
                <span class="c128"> </span>
              </p>
            </td>
            <td class="c202" colspan="2">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">Liczba
akcji na dzień sporządzenia</span>
                </b>
              </p>
              <p class="MsoNormal c56">
                <b>
                  <span class="c53"> sprawozdania finansowego za</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c207">
            <td class="c204">
              <p class="MsoNormal c137">
                <b>
                  <span class="c53">w tysiącach
PLN</span>
                </b>
              </p>
            </td>
            <td class="c205">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">rok
zakończony</span>
                </b>
              </p>
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">31
grudnia 2023 roku</span>
                </b>
              </p>
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">tj. 4
kwietnia 2024 roku</span>
                </b>
              </p>
            </td>
            <td class="c206">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">okres
9 miesięcy zakończony</span>
                </b>
              </p>
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">30
września 2023 roku</span>
                </b>
              </p>
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">tj. 22
listopada 2023 roku</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c115">
            <td class="c208">
              <p class="MsoNormal c137">
                <b>
                  <span class="c61">Zarząd
Spółki</span>
                </b>
              </p>
            </td>
            <td class="c209">
            </td>
            <td class="c210">
            </td>
          </tr>
          <tr class="c115">
            <td class="c208">
              <p class="MsoNormal c137">
                <span class="c61">Jarosław
Furdal</span>
              </p>
            </td>
            <td class="c209">
              <p class="MsoNormal c64">
                <span class="c61">-</span>
              </p>
            </td>
            <td class="c210">
              <p class="MsoNormal c64">
                <span class="c61">-</span>
              </p>
            </td>
          </tr>
          <tr class="c115">
            <td class="c208">
              <p class="MsoNormal c137">
                <span class="c61">Grzegorz
Rutkowski</span>
              </p>
            </td>
            <td class="c209">
              <p class="MsoNormal c64">
                <span class="c61">3
000</span>
              </p>
            </td>
            <td class="c210">
              <p class="MsoNormal c64">
                <span class="c61">3
000</span>
              </p>
            </td>
          </tr>
          <tr class="c115">
            <td class="c208">
              <p class="MsoNormal c137">
                <b>
                  <span class="c61">Rada Nadzorcza
Spółki</span>
                </b>
              </p>
            </td>
            <td class="c209">
              <p class="MsoNormal c64">
                <span class="c61"> </span>
              </p>
            </td>
            <td class="c210">
              <p class="MsoNormal c64">
                <span class="c61"> </span>
              </p>
            </td>
          </tr>
          <tr class="c214">
            <td class="c211">
              <p class="MsoNormal c137">
                <span class="c61">Jakub
Kowalik</span>
              </p>
            </td>
            <td class="c212">
              <p class="MsoNormal c64">
                <span class="c61">-</span>
              </p>
            </td>
            <td class="c213">
              <p class="MsoNormal c64">
                <span class="c61">-</span>
              </p>
            </td>
          </tr>
          <tr class="c214">
            <td class="c211">
              <p class="MsoNormal c137">
                <span class="c61">Katarzyna
Galus</span>
              </p>
            </td>
            <td class="c212">
              <p class="MsoNormal c64">
                <span class="c61">-</span>
              </p>
            </td>
            <td class="c213">
              <p class="MsoNormal c64">
                <span class="c61">-</span>
              </p>
            </td>
          </tr>
          <tr class="c214">
            <td class="c211">
              <p class="MsoNormal c137">
                <span class="c61">Magdalena
Pietras</span>
              </p>
            </td>
            <td class="c212">
              <p class="MsoNormal c64">
                <span class="c61">5
000</span>
              </p>
            </td>
            <td class="c213">
              <p class="MsoNormal c64">
                <span class="c61">5
000</span>
              </p>
            </td>
          </tr>
          <tr class="c214">
            <td class="c211">
              <p class="MsoNormal c137">
                <span class="c61">Martyna
Liszka-Białek</span>
              </p>
            </td>
            <td class="c212">
              <p class="MsoNormal c64">
                <span class="c61">10</span>
              </p>
            </td>
            <td class="c213">
              <p class="MsoNormal c64">
                <span class="c61">10</span>
              </p>
            </td>
          </tr>
          <tr class="c214">
            <td class="c215">
              <p class="MsoNormal c137">
                <span class="c61">Vladimir
Ježik</span>
              </p>
            </td>
            <td class="c216">
              <p class="MsoNormal c64">
                <span class="c61">-</span>
              </p>
            </td>
            <td class="c217">
              <p class="MsoNormal c64">
                <span class="c61">-</span>
              </p>
            </td>
          </tr>
        </table>
        <h1>
          <a id="_Toc163073963">5.<span class="c11">           </span>
Wszelkie umowy zawarte między Voxel a osobami
zarządzającymi</a>
        </h1>
        <p class="MsoNormal">W trakcie roku 2023 nie zostały zawarte nowe
umowy między Spółką oraz osobami zarządzającymi<a id="_Hlk509577298"/><a id="_Hlk4382067">.</a></p>
        <h1>
          <a id="_Toc163073964">6.<span class="c11">           </span>
Wartość wynagrodzeń, nagród lub korzyści, w tym wynikających z
programów motywacyjnych opartych na kapitale akcyjnym
Spółki</a>
        </h1>
        <p class="MsoNormal">Łączne wynagrodzenia Członków Zarządu
jednostki dominującej w 2023 roku wyniosły:</p>
        <table border="0" cellpadding="0" cellspacing="0" class="MsoNormalTable c136">
          <tr class="c220">
            <td class="c218">
              <p class="MsoNormal c137">
                <a class="c44" id="_Hlk4119134">
                  <span class="c53">w tysiącach PLN</span>
                </a>
              </p>
            </td>
            <td class="c219">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">Rok
zakończony<br/>
31 grudnia 2023</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c115">
            <td class="c221">
              <p class="MsoNormal c137">
                <span class="c61">Jarosław
Furdal</span>
              </p>
            </td>
            <td class="c222">
              <p class="MsoNormal c64">
                <span class="c61">660,0</span>
              </p>
            </td>
          </tr>
          <tr class="c115">
            <td class="c221">
              <p class="MsoNormal c137">
                <span class="c61">Grzegorz
Rutkowski</span>
              </p>
            </td>
            <td class="c222">
              <p class="MsoNormal c64">
                <span class="c61">648,0</span>
              </p>
            </td>
          </tr>
          <tr class="c115">
            <td class="c223" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <b>
                  <span class="c106">Razem</span>
                </b>
              </p>
            </td>
            <td class="c224" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">1 308,0</span>
                </b>
              </p>
            </td>
          </tr>
        </table>
        <p class="MsoNormal c26">W 2023 roku Członkowie Zarządu nie
otrzymali wynagrodzenia w formie opcji na akcje. Nie występują
zobowiązania wynikające z emerytur i świadczeń o podobnym
charakterze dla byłych osób zarządzających, nadzorujących albo
byłych członków organów administrujących.</p>
        <p class="MsoNormal">Wynagrodzenia dla Członków Rady Nadzorczej
jednostki dominującej w 2023 roku wyniosły:</p>
        <table border="0" cellpadding="0" cellspacing="0" class="MsoNormalTable c136">
          <tr class="c115">
            <td class="c225">
              <p class="MsoNormal c137">
                <a id="_Toc408995231">
                </a>
                <a id="_Toc341362130">
                </a>
                <a class="c44" id="_Toc477972300">
                  <span class="c53">w tysiącach PLN</span>
                </a>
              </p>
            </td>
            <td class="c226">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">Rok
zakończony<br/>
31 grudnia 2023</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c115">
            <td class="c221">
              <p class="MsoNormal c137">
                <span class="c61">Jakub
Kowalik</span>
              </p>
            </td>
            <td class="c222">
              <p class="MsoNormal c64">
                <span class="c61">50,0</span>
              </p>
            </td>
          </tr>
          <tr class="c115">
            <td class="c221">
              <p class="MsoNormal c137">
                <span class="c61">Katarzyna
Galus</span>
              </p>
            </td>
            <td class="c222">
              <p class="MsoNormal c64">
                <span class="c61">39,0</span>
              </p>
            </td>
          </tr>
          <tr class="c115">
            <td class="c221">
              <p class="MsoNormal c137">
                <span class="c61">Magdalena
Pietras</span>
              </p>
            </td>
            <td class="c222">
              <p class="MsoNormal c64">
                <span class="c61">36,0</span>
              </p>
            </td>
          </tr>
          <tr class="c115">
            <td class="c221">
              <p class="MsoNormal c137">
                <span class="c61">Martyna Liszka -
Białek</span>
              </p>
            </td>
            <td class="c222">
              <p class="MsoNormal c64">
                <span class="c61">38,0</span>
              </p>
            </td>
          </tr>
          <tr class="c214">
            <td class="c227">
              <p class="MsoNormal c137">
                <span class="c61">Vladimir
Ježik</span>
              </p>
            </td>
            <td class="c228">
              <p class="MsoNormal c64">
                <span class="c61">36,0</span>
              </p>
            </td>
          </tr>
          <tr class="c214">
            <td class="c229" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <b>
                  <span class="c106">Razem</span>
                </b>
              </p>
            </td>
            <td class="c230" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">199,0</span>
                </b>
              </p>
            </td>
          </tr>
        </table>
        <p class="MsoNormal c26">W dniu 19 sierpnia 2020 roku Walne
Zgromadzenie przyjęło Politykę wynagrodzeń członków Zarządu i Rady
Nadzorczej Voxel S.A. W polityce Emitent utrzymał dotychczasową
politykę wynagrodzeń. Założenia polityki to rynkowy poziom oraz
spójność oferowanych pracownikom wynagrodzeń. Zgodnie z polityką
kształtowanie warunków pracy i płacy członków Zarządu i Rady
Nadzorczej następuje z uwzględnieniem warunków pracy i płacy
pracowników Spółki innych niż członkowie Zarządu i członkowie Rady
Nadzorczej, m.in. poprzez dokonanie wartościowania stanowisk pracy
Spółki z uwzględnieniem regulacji wewnętrznych Spółki oraz schematu
organizacyjnego obowiązującego w Spółce. Wysokość wynagrodzenia
członków Zarządu i Rady Nadzorczej powinna pozostawać w rozsądnym
stosunku do średniego wynagrodzenia obowiązującego w Spółce oraz
wpływu pracowników na osiąganie celów biznesowych przez Spółkę.</p>
        <p class="MsoNormal">Zgodnie ze Statutem Spółki wynagrodzenie
członków Rady Nadzorczej ustalane jest przez Walne Zgromadzenie,
zaś wynagrodzenie członków Zarządu Spółki ustala Rada Nadzorcza.
Spółka każdego roku publikuje dane dotyczące wynagrodzeń członków
organów nadzorczych i zarządczych zgodnie z obowiązującymi
przepisami prawa. Wynagrodzenia kadry menedżerskiej ustalane są na
podstawie Regulaminu Wynagrodzeń przygotowanego zgodnie w wymogami
kodeksu pracy.</p>
        <p class="MsoNormal">
          <a id="_Hlk67937764">Członkowie Zarządu Spółki otrzymują wynagrodzenie
stałe ustalone przez Radę Nadzorczą. Prezes Zarządu otrzymywał
miesięczne wynagrodzenie o wartości 55 tysięcy złotych brutto, a
Wiceprezes Zarządu w wysokości 54 tysięcy złotych brutto.</a>
Wynagrodzenie członków Zarządu nie zawiera zmiennych składników. W
przypadku rezygnacji lub odwołania Członka Zarządu z pełnionej
przez niego funkcji, mających miejsce w przypadku utraty kontroli
podmiotu dominującego Voxel International S.a.r.l. nad Spółką Voxel
lub utratą kontroli wspólników kontrolujących obecnie spółkę Voxel
International S.a.r.l nad tą spółką, Członkowi Zarządu przysługuje
wynagrodzenie dodatkowe (odprawa) w wysokości 12-miesięcznego
wynagrodzenia. W pozostałych przypadkach wynagrodzenie dodatkowe
Członkowi Zarządu nie przysługuje. W przypadku wypłaty na rzecz
Członka Zarządu wynagrodzenia, o którym mowa w zdaniu powyższym,
Członek Zarządu nie może być powołany do pełnienia funkcji w
Zarządzie Voxel albo w spółkach zależnych od Voxel, przez okres
jaki stanowił podstawę ustalenia wynagrodzenia.</p>
        <p class="MsoNormal">Wynagrodzenie wypłacone Członkom Zarządu oraz
Członkom Rady Nadzorczej jednostek zależnych wyniosły:</p>
        <table border="0" cellpadding="0" cellspacing="0" class="MsoNormalTable c136">
          <tr class="c233">
            <td class="c231">
              <p class="MsoNormal c137">
                <b>
                  <span class="c53">w tysiącach
PLN</span>
                </b>
              </p>
            </td>
            <td class="c232">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">Rok
zakończony<br/>
31 grudnia 2023</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c214">
            <td class="c234" colspan="2">
              <p class="MsoNormal c54">
                <b>
                  <span class="c61">Rada
Nadzorcza Alteris S.A.</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c214">
            <td class="c235">
              <p class="MsoNormal c137">
                <span class="c61">Alina Krupa</span>
              </p>
            </td>
            <td class="c228">
              <p class="MsoNormal c64">
                <span class="c61">18,0</span>
              </p>
            </td>
          </tr>
          <tr class="c214">
            <td class="c235">
              <p class="MsoNormal c137">
                <span class="c61">Martyna
Liszka-Białek</span>
              </p>
            </td>
            <td class="c228">
              <p class="MsoNormal c64">
                <span class="c61">12,0</span>
              </p>
            </td>
          </tr>
          <tr class="c214">
            <td class="c235">
              <p class="MsoNormal c137">
                <span class="c61">Marek
Pilch-Kowalczyk</span>
              </p>
            </td>
            <td class="c228">
              <p class="MsoNormal c64">
                <span class="c61">12,0</span>
              </p>
            </td>
          </tr>
          <tr class="c214">
            <td class="c234" colspan="2">
              <p class="MsoNormal c54">
                <b>
                  <span class="c61">Zarząd
Voxel Inwestycje sp. z o.o.</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c214">
            <td class="c235">
              <p class="MsoNormal c137">
                <span class="c61">Beata
Stasiak</span>
              </p>
            </td>
            <td class="c228">
              <p class="MsoNormal c64">
                <span class="c61">47,5</span>
              </p>
            </td>
          </tr>
          <tr class="c214">
            <td class="c234" colspan="2">
              <p class="MsoNormal c137">
                <b>
                  <span class="c61">Zarząd VITO-MED sp.
z o.o.</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c214">
            <td class="c235">
              <p class="MsoNormal c137">
                <span class="c61">Anna Czagan</span>
              </p>
            </td>
            <td class="c228">
              <p class="MsoNormal c64">
                <span class="c61">10,0</span>
              </p>
            </td>
          </tr>
          <tr class="c214">
            <td class="c236" colspan="2">
              <p class="MsoNormal c54">
                <b>
                  <span class="c61">Zarząd
Rezonans Powiśle sp. z o.o.</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c214">
            <td class="c235">
              <p class="MsoNormal c137">
                <span class="c61">Bogusław
Plezia</span>
              </p>
            </td>
            <td class="c228">
              <p class="MsoNormal c64">
                <span class="c61">60,0</span>
              </p>
            </td>
          </tr>
          <tr class="c214">
            <td class="c235">
              <p class="MsoNormal c137">
                <span class="c61">Katarzyna
Pluta</span>
              </p>
            </td>
            <td class="c228">
              <p class="MsoNormal c64">
                <span class="c61">60,0</span>
              </p>
            </td>
          </tr>
          <tr class="c214">
            <td class="c235">
              <p class="MsoNormal c137">
                <span class="c61">Krzysztof
Stolarz</span>
              </p>
            </td>
            <td class="c228">
              <p class="MsoNormal c64">
                <span class="c61">60,0</span>
              </p>
            </td>
          </tr>
          <tr class="c115">
            <td class="c237" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <b>
                  <span class="c106">Razem</span>
                </b>
              </p>
            </td>
            <td class="c224" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">279,5</span>
                </b>
              </p>
            </td>
          </tr>
        </table>
        <h1>
          <a id="_Toc163073965">7.<span class="c11">           </span>
Wskazanie istotnych postępowań toczących się przed sądem, organem
właściwym dla postępowania arbitrażowego lub organem administracji
publicznej, dotyczących zobowiązań oraz wierzytelności Emitenta lub
jego jednostki zależnej</a>
        </h1>
        <p class="MsoNormal">W okresie sprawozdawczym nie wystąpiły istotne
postępowania toczące się przed sądem, organem właściwym dla
postępowania arbitrażowego lub organem administracji publicznej,
dotyczące zobowiązań oraz wierzytelności jednostki dominującej lub
jednostki zależnej.</p>
        <h1>
          <a id="_Toc163073966">8.<span class="c11">           </span>
Informacja o transakcjach z podmiotami powiązanymi na warunkach
innych niż rynkowe</a>
        </h1>
        <p class="MsoNormal">W okresie sprawozdawczym jednostki należące do
Grupy nie zawierały transakcji z podmiotami powiązanymi na
warunkach odbiegających od warunków rynkowych. Transakcje w Grupie
Kapitałowej Emitenta zawierane są na warunkach rynkowych oraz
dokumentowane stosownie do wymogów prawa podatkowego.</p>
        <h1>
          <a id="_Toc163073967">9.<span class="c11">           </span>
Informacja o powiązaniach organizacyjnych lub kapitałowych z innymi
podmiotami oraz określenie głównych inwestycji</a>
        </h1>
        <p class="MsoNormal">Wg stanu na dzień 31 grudnia 2023 roku Emitent
posiadał udziały w następujących jednostkach zależnych:</p>
        <p class="MsoListParagraphCxSpFirst c13">
          <span class="c12">-<span class="c11">     </span></span> 100% udziałów w
„Voxel Inwestycje” sp. z o.o.,</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> 100% akcji w
Alteris S.A.,</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> 100% udziałów
Exira Gamma Knife sp. z o.o.,</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> 63,73% udziałów
w Rezonans Powiśle sp. z o.o,</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> 97,27% udziałów
w Scanix sp. z o.o.</p>
        <p class="MsoListParagraphCxSpLast c13">
          <span class="c12">-<span class="c11">     </span></span> 100% udziałów w
Serpens sp. z o.o.</p>
        <p class="MsoNormal">Ponadto na dzień 31 grudnia 2023 roku Emitent
posiadał udziały w następujących spółkach:</p>
        <p class="MsoListParagraphCxSpFirst c13">
          <span class="c12">-<span class="c11">     </span></span> 50,1% w Albireo
Biomedical sp. z o.o. w likwidacji – wspólne przedsięwzięcie,</p>
        <p class="MsoListParagraphCxSpLast c13">
          <span class="c12">-<span class="c11">     </span></span> 24,98% w
Radpoint sp. z o.o. – jednostka stowarzyszona.</p>
        <h1>
          <a id="_Toc163073968">10.<span class="c11">      </span> Informacja o
zaciągniętych i wypowiedzianych w danym roku obrotowym umowach
dotyczących kredytów i pożyczek</a>
        </h1>
        <p class="MsoNormal">W 2023 roku Grupa nie zawarła nowych umów
kredytów i pożyczek, a także nie wypowiedziała, ani Grupie nie
wypowiedziano żadnej umowy kredytu lub pożyczki.</p>
        <h1>
          <a id="_Toc163073969">11.<span class="c11">      </span> Informacja o
udzielonych pożyczkach, w tym podmiotom powiązanym</a>
        </h1>
        <p class="MsoNormal">Poniższa tabela zawiera szczegółowe
zestawienie pożyczek i finansowania dłużnego udzielonych przez
Grupę (w tysiącach złotych).</p>
        <table border="0" cellpadding="0" cellspacing="0" class="MsoNormalTable c251">
          <tr class="c181">
            <td class="c238">
              <p class="MsoNormal c137">
                <b>
                  <span class="c53">w tysiącach
PLN</span>
                </b>
              </p>
            </td>
            <td class="c239">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">Termin
spłaty</span>
                </b>
              </p>
            </td>
            <td class="c240">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">31 grudnia 2023</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c100">
            <td class="c120">
              <p class="MsoNormal c241">
                <span class="c61">Pożyczka w wysokości
3.650,0 tysięcy złotych udzielona jednostce dominującej w dniu 28
marca 2013 roku, aneksowana w 2017 roku, oprocentowanie 7% -
odsetki od pożyczki</span>
              </p>
            </td>
            <td class="c99">
              <p class="MsoNormal c242">
                <span class="c61">28.02.2018</span>
              </p>
            </td>
            <td class="c244">
              <p class="MsoNormal c243">
                <span class="c61">18,9</span>
              </p>
            </td>
          </tr>
          <tr class="c100">
            <td class="c120">
              <p class="MsoNormal c241">
                <span class="c61">Pożyczka w kwocie 510,0
tysięcy złotych udzielona w dniu 12 grudnia 2013 roku jednostce
dominującej, oprocentowanie 7% - odsetki od pożyczki</span>
              </p>
            </td>
            <td class="c99">
              <p class="MsoNormal c242">
                <span class="c61">28.02.2018</span>
              </p>
            </td>
            <td class="c244">
              <p class="MsoNormal c243">
                <span class="c61">2,6</span>
              </p>
            </td>
          </tr>
          <tr class="c100">
            <td class="c120">
              <p class="MsoNormal c241">
                <span class="c61">Pożyczka w wysokości
1.200,0 tysięcy złotych udzielona w dniu 20 listopada 2017 roku,
aneksowana w dniu 6 grudnia 2017 roku do kwoty 1.700,0 tysięcy
złotych, oprocentowanie 7% (w całości pokryta odpisem
aktualizującym, kwota pożyczki z odsetkami bez odpisu na dzień 31
grudnia 2022 roku: 2.002,3 tysięcy złotych)</span>
              </p>
            </td>
            <td class="c99">
              <p class="MsoNormal c242">
                <span class="c61">30.06.2018</span>
              </p>
            </td>
            <td class="c244">
              <p class="MsoNormal c243">
                <span class="c61">-</span>
              </p>
            </td>
          </tr>
          <tr class="c100">
            <td class="c120">
              <p class="MsoNormal c241">
                <span class="c61">Pożyczka w kwocie
limitu 3.500,0 tysięcy złotych udzielona jednostce powiązanej w
dniu 20 listopada 2018 roku, oprocentowanie 10,29% w I półroczu
2023 roku i 10,05% w II półroczu 2023 roku</span>
              </p>
            </td>
            <td class="c99">
              <p class="MsoNormal c242">
                <span class="c61">31.01.2024</span>
              </p>
            </td>
            <td class="c244">
              <p class="MsoNormal c243">
                <span class="c61">4 373,8</span>
              </p>
            </td>
          </tr>
          <tr class="c100">
            <td class="c120">
              <p class="MsoNormal c241">
                <span class="c61">Pożyczka w kwocie 100,0
tysięcy złotych udzielona jednostce powiązanej w dniu 28 stycznia
2022 roku, oprocentowanie 10,29% w I półroczu 2023 roku i 10,05% w
II półroczu 2023 roku</span>
              </p>
            </td>
            <td class="c99">
              <p class="MsoNormal c242">
                <span class="c61">31.01.2024</span>
              </p>
            </td>
            <td class="c244">
              <p class="MsoNormal c243">
                <span class="c61">117,7</span>
              </p>
            </td>
          </tr>
          <tr class="c100">
            <td class="c120">
              <p class="MsoNormal c241">
                <span class="c61">Pożyczka w kwocie 600,0
tysięcy złotych udzielona jednostce powiązanej w dniu 20 maja 2020
roku, oprocentowanie 2,68%</span>
              </p>
            </td>
            <td class="c99">
              <p class="MsoNormal c242">
                <span class="c61">30.06.2024</span>
              </p>
            </td>
            <td class="c244">
              <p class="MsoNormal c243">
                <span class="c61">86,3</span>
              </p>
            </td>
          </tr>
          <tr class="c100">
            <td class="c120">
              <p class="MsoNormal c241">
                <span class="c61">Pożyczka z limitem w
kwocie  1.000,0 tysięcy złotych udzielona jednostce pozostałej
w dniu 29 września 2023 roku, oprocentowanie 10,05%</span>
              </p>
            </td>
            <td class="c99">
              <p class="MsoNormal c242">
                <span class="c61">31.12.2025</span>
              </p>
            </td>
            <td class="c244">
              <p class="MsoNormal c243">
                <span class="c61">661,0</span>
              </p>
            </td>
          </tr>
          <tr class="c181">
            <td class="c177">
              <p class="MsoNormal c241">
                <span class="c61">Należności z tyt.
dłużnych papierów wartościowych</span>
              </p>
            </td>
            <td class="c245">
              <p class="MsoNormal c242">
                <span class="c61">30.06.2026</span>
              </p>
            </td>
            <td class="c246">
              <p class="MsoNormal c243">
                <span class="c61">1 464,1</span>
              </p>
            </td>
          </tr>
          <tr class="c181">
            <td class="c177">
              <p class="MsoNormal c241">
                <span class="c61">Pożyczki
pracownicze</span>
              </p>
            </td>
            <td class="c245">
              <p class="MsoNormal c242">
                <span class="c61">-</span>
              </p>
            </td>
            <td class="c246">
              <p class="MsoNormal c243">
                <span class="c61">7,6</span>
              </p>
            </td>
          </tr>
          <tr class="c250">
            <td class="c247" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <b>
                  <span class="c106">Razem</span>
                </b>
              </p>
            </td>
            <td class="c248" style="white-space:nowrap">
            </td>
            <td class="c249" style="white-space:nowrap">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">6 732,0</span>
                </b>
              </p>
            </td>
          </tr>
        </table>
        <h1>
          <a id="_Toc163073970">12.<span class="c11">      </span> Informacja o
otrzymanych, udzielonych poręczeniach i gwarancjach, w tym
udzielonych podmiotom powiązanym</a>
        </h1>
        <p class="MsoNormal">Na dzień bilansowy Grupa posiada zobowiązania
warunkowe dotyczące w przeważającej części umów zawartych z
instytucjami finansującymi w zakresie zawartych umów kredytu,
leasingu finansowego oraz pożyczek finansujących zakupy majątku
spółki, na które składają się weksle własne, przewłaszczenia i
zastaw rejestrowy. Wystawione weksle wraz z deklaracją wekslową są
standardowym i nieodłącznym elementem umów zawieranych z
większością instytucji bankowych i poza bankowych w zakresie
finansowania długoterminowego. Każdy z weksli zgodnie z deklaracją
wekslową, może zostać wypełniony na kwotę odpowiadającą wysokości
roszczeń instytucji finansowej wobec Spółek z Grupy, łącznie z
odsetkami.</p>
        <p class="MsoNormal">Według stanu na dzień 31 grudnia 2023 roku
Grupa posiada zobowiązania warunkowe na kwotę 121,3 milionów
złotych, co stanowi spadek w stosunku do stanu z dnia 31 grudnia
2022 roku o kwotę 64,0 milionów złotych.</p>
        <table border="1" cellpadding="0" cellspacing="0" class="MsoNormalTable c24">
          <tr class="c214">
            <td class="c252">
              <p class="MsoNormal c137">
                <b>
                  <span class="c53">w tysiącach
PLN</span>
                </b>
              </p>
            </td>
            <td class="c253">
              <p class="MsoNormal c64">
                <b>
                  <span class="c53">31 grudnia 2023</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c214">
            <td class="c254">
              <p class="MsoNormal c137">
                <span class="c61">Poręczenie spłaty
weksla / weksle własne</span>
              </p>
            </td>
            <td class="c228">
              <p class="MsoNormal c64">
                <span class="c61">20 344,3</span>
              </p>
            </td>
          </tr>
          <tr class="c214">
            <td class="c254">
              <p class="MsoNormal c137">
                <span class="c61">Inne zobowiązania
warunkowe</span>
              </p>
            </td>
            <td class="c228">
              <p class="MsoNormal c64">
                <span class="c61">100 983,6</span>
              </p>
            </td>
          </tr>
          <tr class="c214">
            <td class="c255" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <b>
                  <span class="c106">Razem zobowiązania
warunkowe</span>
                </b>
              </p>
            </td>
            <td class="c256" style="white-space:nowrap" valign="bottom">
              <p class="MsoNormal c64">
                <b>
                  <span class="c106">121 327,9</span>
                </b>
              </p>
            </td>
          </tr>
        </table>
        <p class="MsoNormal c26">
          <a id="_Toc108603477">
          </a>
          <a id="_Toc139092362">
          </a>
          <a id="_Toc139092106">
          </a>
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          </a>
          <a id="_Toc139091588">
          </a>
          <a id="_Toc139088672">
          </a>
          <a id="_Toc139088415">
          </a>
          <a id="_Toc139092358">
          </a>
          <a id="_Toc139092102">
          </a>
          <a id="_Toc139091843">
          </a>
          <a id="_Toc139091584">
          </a>
          <a id="_Toc139088668">
          </a>
          <a id="_Toc139088411">
          </a>
          <a id="_Toc139092354">
          </a>
          <a id="_Toc139092098">
          </a>
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          </a>
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          </a>
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          </a>
          <a id="_Toc139088407">
          </a>
          <a id="_Toc139092350">
          </a>
          <a id="_Toc139092094">
          </a>
          <a id="_Toc139091835">
          </a>
          <a id="_Toc139091576">
          </a>
          <a id="_Toc139088660">
          </a>
          <a id="_Toc139088403">
          </a>
          <a id="_Toc139092346">
          </a>
          <a id="_Toc139092090">
          </a>
          <a id="_Toc139091831">
          </a>
          <a id="_Toc139091572">
          </a>
          <a id="_Toc139088656">
          </a>
          <a id="_Toc139088399">
          </a>
          <a id="_Toc139092330">
          </a>
          <a id="_Toc139092074">
          </a>
          <a id="_Toc139091815">
          </a>
          <a id="_Toc139091556">
          </a>
          <a id="_Toc139088640">
          </a>
          <a id="_Toc139088383">
          </a>
          <a id="_Toc139092325">
          </a>
          <a id="_Toc139092069">
          </a>
          <a id="_Toc139091810">
          </a>
          <a id="_Toc139091551">
          </a>
          <a id="_Toc139088635">
          </a>
          <a id="_Toc139088378">
          </a>
          <a id="_Toc139092323">
          </a>
          <a id="_Toc139092067">
          </a>
          <a id="_Toc139091808">
          </a>
          <a id="_Toc139091549">
          </a>
          <a id="_Toc139088633">
          </a>
          <a id="_Toc139088376">
          </a>
          <a id="_Toc139092321">
          </a>
          <a id="_Toc139092065">
          </a>
          <a id="_Toc139091806">
          </a>
          <a id="_Toc139091547">
          </a>
          <a id="_Toc139088631">
          </a>
          <a id="_Toc139088374">
          </a>
          <a id="_Toc139092317">
          </a>
          <a id="_Toc139092061">
          </a>
          <a id="_Toc139091802">
          </a>
          <a id="_Toc139091543">
          </a>
          <a id="_Toc139088627">
          </a>
          <a id="_Toc139088370">
          </a>
          <a id="_Toc139092313">
          </a>
          <a id="_Toc139092057">
          </a>
          <a id="_Toc139091798">
          </a>
          <a id="_Toc139091539">
          </a>
          <a id="_Toc139088623">
          </a>
          <a id="_Toc139088366">
          </a>
          <a id="_Toc139092309">
          </a>
          <a id="_Toc139092053">
          </a>
          <a id="_Toc139091794">
          </a>
          <a id="_Toc139091535">
          </a>
          <a id="_Toc139088619">
          </a>
          <a id="_Toc139088362">
          </a>
          <a id="_Toc139092305">
          </a>
          <a id="_Toc139092049">
          </a>
          <a id="_Toc139091790">
          </a>
          <a id="_Toc139091531">
          </a>
          <a id="_Toc139088615">
          </a>
          <a id="_Toc139088358">
          </a>
          <a id="_Toc139092289">
          </a>
          <a id="_Toc139092033">
          </a>
          <a id="_Toc139091774">
          </a>
          <a id="_Toc139091515">
          </a>
          <a id="_Toc139088599">
          </a>
          <a id="_Toc139088342">
          </a>
          <a id="_Toc139092284">
          </a>
          <a id="_Toc139092028">
          </a>
          <a id="_Toc139091769">
          </a>
          <a id="_Toc139091510">
          </a>
          <a id="_Toc139088594">
          </a>
          <a id="_Toc139088337">
          </a>W 2023 roku udzielono zabezpieczeń (w postaci
deklaracji wekslowych) dla nowo podpisanych umów leasingów
finansowych (na łączną kwotę 12,4 milionów złotych).</p>
        <p class="MsoNormal c26">Ponadto w dniu 26 stycznia 2023 roku
jednostka dominująca zawarła z Agencją Badań Medycznych umowę o
dofinansowanie projektu dotyczącego prac badawczo-rozwojowych nad
nowym radioznacznikiem. W związku z tym na okres realizacji
projektu oraz okres 10 lat od dnia jego zakończenia zostało
ustanowione zabezpieczenie należytego wykonania zobowiązań
wynikających z umowy w formie weksla wraz z deklaracją wekslową do
wysokości 100% kwoty otrzymanego dofinansowania, tj. maksymalnie do
kwoty 4,7 milionów złotych, powiększonej o odsetki w wysokości
określonej jak dla zaległości podatkowych, odsetki bankowe, które
narosły od kwoty dofinansowania oraz o poniesione koszty
windykacji.</p>
        <h1>
          <a id="_Toc163073971">13.<span class="c11">      </span> Ocena zarządzania
zasobami finansowymi</a>
        </h1>
        <p class="MsoNormal">
          <a id="_Hlk98982941">Rok
2023 należy uznać za udany dla Grupy Voxel.</a>
          <a id="_Hlk4119785">Grupa osiągnęła wysokie wskaźniki
rentowności, zysk operacyjny oraz EBITDA. Wypracowane i pozyskane
nadwyżki gotówki operacyjnej zostały przeznaczone na nakłady
inwestycyjne oraz wypłatę dywidendy.</a> Prowadzono politykę
finansowania działalności w ramach posiadanych środków własnych
oraz środków ze źródeł zewnętrznych (obligacje, kredyty i pożyczki,
leasing finansowy). <a id="_Hlk35736315">Mając
na uwadze wysoki koszt długu odsetkowego, Grupa finansowała dużą
część poczynionych nakładów inwestycyjnych</a> środkami własnymi w
celu ograniczenia zadłużenia. Mimo to, Grupa posiadała zdolność
terminowego regulowania wszystkich swoich zobowiązań. Po raz
kolejny w historii Grupa wypłaciła dywidendę.</p>
        <p class="MsoNormal">Grupa w swojej polityce finansowej
konsekwentnie nie stosowała opcji walutowych, ani innych
ryzykownych instrumentów finansowych.</p>
        <p class="MsoNormal">
          <a id="_Hlk35736338">Biorąc pod uwagę stan posiadanych środków
pieniężnych, dostępnych źródeł finansowania, wielkość
przewidywanych wpływów i wydatków należy stwierdzić, że środki te
pozwolą Grupie na pokrycie bieżących wydatków operacyjnych</a>.</p>
        <h1>
          <a id="_Toc163073972">14.<span class="c11">      </span> Ocena możliwości
realizacji zamierzeń inwestycyjnych</a>
        </h1>
        <p class="MsoNormal">
          <a id="_Hlk98983002">Grupa
w 2023 roku kontynuowała inwestycje rozpoczęte w poprzednich latach
i wiele z nich, w tym te dotyczące nowych pracowni zostały
ukończone. W planach na rok 2024 są kolejne inwestycje dotyczące
nowych pracowni i wymiany sprzętu medycznego, a sytuacja finansowa
Grupy (generowane nadwyżki, dostęp do finansowania zewnętrznego)
pozwalają na ich realizację. Grupa realizuje działania mające na
celu zwiększenie bazy zainstalowanego sprzętu oraz rozwój nowych
linii produktowych, co ma bezpośredni wpływ na zwiększenie
wolumenów badań, skali działalności oraz poprawę
rentowności.</a>
        </p>
        <h1>
          <a id="_Toc163073973">15.<span class="c11">      </span> Inne informacje
istotne dla oceny sytuacji kadrowej, majątkowej i finansowej
emitenta oraz opis zdarzeń o nietypowym charakterze</a>
        </h1>
        <h2>
          <a id="_Toc151403655">
          </a>
          <a id="_Toc163067005">
          </a>
          <a id="_Toc163073974">
            <span class="c27">15.1.<span class="c11">   </span></span> Sprzedaż udziałów w spółce
VITO-MED sp. z o.o.</a>
        </h2>
        <p class="MsoNormal">W dniu 31 października 2023 roku jednostka
dominująca sprzedała spółce Szpital Miejski nr 4 sp. z o.o. z
siedzibą w Gliwicach pakiet 100% udziałów w kapitale zakładowym
VITO-MED za cenę 1 złoty. Ze sprzedażą udziałów związane były
poniższe transakcje:</p>
        <p class="MsoListParagraphCxSpFirst c13">
          <span class="c12">-<span class="c11">     </span></span> utworzenie przez
jednostkę dominującą spółki Serpens sp. z o.o. (dalej „Spółka
Celowa”),</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> nabycie przez
Spółkę Celową od jednostki dominującej wierzytelności z tytułu
umowy pożyczki wysokości 3 103,9 tysięcy złotych
przysługującej Voxel od VITO-MED,</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> nabycie przez
Serpens od spółki VITO-MED zorganizowanej część przedsiębiorstwa
stanowiącej zespół składników materialnych i niematerialnych,
przeznaczonych do prowadzenia działalności gospodarczej polegającej
na udzielaniu świadczeń zdrowotnych z zakresu diagnostyki
laboratoryjnej w kierunku zakażenia wirusem SARS-CoV-2.
Przeniesienie tej działalności na rzecz Spółki Celowej zostało
wykonane na podstawie umowy świadczenia w miejsce wykonania (Datio
in Solutum) i w celu zwolnienia VITO-MED ze zobowiązania do zapłaty
kwoty pożyczki otrzymanej od jednostki dominującej w wysokości
3 103,9 tysięcy złotych,</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> przeniesienie
przez VITO-MED na rzecz Alteris składników majątkowych o łącznej
wartości księgowej 3 320,6 tysięcy złotych, w celu rozliczenia
zadłużenia z tytułu umowy pożyczki przysługującego Alteris od
VITO-MED,</p>
        <p class="MsoListParagraphCxSpLast c13">
          <span class="c12">-<span class="c11">     </span></span> zwolnienie przez
jednostkę dominującą spółki VITO-MED z długu co do kwoty 1 000,0
tysięcy złotych z tytułu udzielonej pożyczki. Po przeprowadzonej
transakcji zobowiązanie VITO-MED wobec jednostki dominującej z
tytułu udzielonej pożyczki wyniosła 228,2 tysięcy złotych.</p>
        <p class="MsoNormal">Powyższe rozliczenia zostały przeprowadzone w
związku z faktem, że Szpital Miejski nr 4 sp. z o.o. nie był
zainteresowany nabyciem zorganizowanej części przedsiębiorstwa
obejmującej prowadzenie działalności w zakresie diagnostyki
laboratoryjnej w kierunku zakażenia wirusem SARS-CoV-2, w celu
rozliczenia wierzytelności z tytułu umów pożyczek oraz w celu
doprowadzenia do zwiększenia kapitałów własnych VITO-MED
(zwolnienie z długu).</p>
        <p class="MsoNormal">Jednostka dominująca zdecydowała o
przeprowadzeniu transakcji, w tym sprzedaży pakietu udziałów za
cenę 1 złoty, głównie w związku z faktem, że VITO-MED wymagała w
ostatnim okresie ciągłego i systematycznego wsparcia finansowego
(udzielanego dotychczas przez podmioty z Grupy Kapitałowej Voxel w
formie pożyczek) gdyż nie była w stanie pokrywać swoich bieżących
zobowiązań z uzyskiwanych przychodów. Było to spowodowane zbyt
niską wyceną realizowanych świadczeń w porównaniu do poziomu
kosztów ich wykonania. Dodatkowo czynnikiem, który ograniczał
możliwości zwiększania przychodów i rentowności był fakt, że
VITO-MED jest małym szpitalem o określonym profilu. Nowy właściciel
VITO-MED ma możliwość skonsolidowania działalności szpitalnej
prowadzonej w dwóch szpitalach, co powinno wpłynąć na poprawę
rentowności w VITO-MED.</p>
        <h1>
          <a id="_Toc163073975">16.<span class="c11">      </span> Charakterystyka
polityki w zakresie kierunków rozwoju Grupy Kapitałowej
Emitenta</a>
        </h1>
        <p class="MsoNormal">
          <a id="_Hlk509591398">Strategia Grupy Kapitałowej Emitenta na kolejne
lata zakłada rozwój poprzez wykorzystanie synergii podmiotów
medycznych należących do Grupy, tj. spółek diagnostycznych (Voxel,
Scanix, Rezonans Powiśle), terapeutycznych (Exira), Alteris, który
jest spółką technologiczną oraz Radpoint sp. z o.o., zajmującą się
dostarczaniem usług informatycznych. Wykorzystanie naturalnie
tworzących się synergii na płaszczyznach wsparcia IT, serwisu
sprzętu medycznego, implementacji nowych pracowni oraz nowych
procedur medycznych na bazie pracowni podmiotów diagnostycznych i
szpitala jest podstawą unikalnego modelu biznesowego Grupy.
Natomiast posiadanie w ramach podmiotu leczniczego dwóch zakładów
produkcji radiofarmaceutyków zapewnia istotną przewagę
konkurencyjną, ciągłość i bezpieczeństwo dostaw oraz optymalizację
modelu świadczenia usług medycznych i badań klinicznych.</a>
        </p>
        <p class="MsoNormal">Nadrzędnym celem Grupy Voxel jest umożliwienie
jak największej liczbie pacjentów dostępu do wysokiej jakości usług
w dziedzinie technik obrazowania oraz terapii.</p>
        <p class="MsoNormal">Strategia Grupy zakłada dalszy rozwój
organiczny, w szczególności poprzez zwiększenie wolumenów badań, w
tym w szczególności MR i PET, poszerzenie bazy o nowe miejsca
świadczenia usług, rozwój nowych linii usług medycznych,
intensyfikację badań w pracowniach PET, zwiększanie produkcji
radiofarmaceutyków na potrzeby własne, rozwój badań nad nowymi
technikami diagnostycznymi, zwiększanie obszaru świadczenia usług
teleradiologii, w szczególności na potrzeby własne oraz rozwój
kompetencji w zakresie realizacji projektów pracowni
diagnostycznych.</p>
        <p class="MsoNormal">Potencjał Voxel w zakresie diagnostyki chorób
nowotworowych stwarza też realną możliwość rozwoju Spółki w
kierunku terapii onkologicznej i izotopowej. Voxel zakłada
kontynuację współpracy z wiodącymi producentami w zakresie
wyposażania własnych placówek w sprzęt diagnostyczny.</p>
        <p class="MsoNormal">W zakresie usług realizowanych przez Alteris
najistotniejsze kierunki rozwoju przedstawiają się następująco:</p>
        <p class="MsoNormal">
          <i>Rozwiązania informatyczne</i> – rozwój
systemów informatycznych do zarządzania pracowniami diagnostyki
obrazowej; integracja szpitalnych systemów informacyjnych, rozwój
systemów telemedycznych.</p>
        <p class="MsoNormal">
          <i>Projekty infrastrukturalne</i> – projekty
związane z budową i wyposażaniem pracowni diagnostyki obrazowej
oraz szpitali (bloki operacyjne, szpitalne oddziały ratunkowe), ze
szczególnym naciskiem na poprawę efektywności i optymalizację
infrastruktury szpitalnej. W ramach tej linii biznesowej rozwijane
będą również kompleksowe projekty budowy obiektów produkcyjnych i
badawczo-rozwojowych.</p>
        <p class="MsoNormal">
          <i>Nowe technologie</i> – prowadzone są prace
nad rozwojem nowych rozwiązań sprzętowo-informatycznych, których
zadaniem jest poprawa jakości, szybkości i bezpieczeństwa
diagnostyki onkologicznej.</p>
        <h1>
          <a id="_Toc163073976">17.<span class="c11">      </span> Wskazanie
czynników, które w ocenie Emitenta będą miały wpływ na osiągnięte
przez niego wyniki w 2024 roku</a>
        </h1>
        <p class="MsoNormal">
          <a id="_Toc460246634">
          </a>
          <a id="_Hlk4109776">
          </a>
          <a id="_Hlk4109561">W ocenie
Zarządu Emitenta do najważniejszych czynników wpływających na
wyniki Grupy Voxel 2024 roku zaliczyć należy:</a>
        </p>
        <p class="MsoTitle c13">
          <span class="c257">o<span class="c11"> </span></span> Voxel, Rezonans Powiśle, Scanix: segment
Diagnostyka – Usługi medyczne i sprzedaż radiofarmaceutyków</p>
        <p class="MsoTocHeading c260">
          <span class="c258">·<span class="c11">        </span></span>
          <span class="c259">w zakresie przychodów ze sprzedaży:</span>
        </p>
        <p class="MsoListParagraph">
          <a id="_Hlk67885263">
            <span class="c12">-<span class="c11">        </span></span>
obserwowany wzrost liczby badań – 2023 roku wolumeny kluczowych
badań w Grupie były o 12% wyższe niż w 2022 roku. Spółka oczekuje
realizacji w 2024 roku wolumenów badań na poziomie wyższym niż w
2023 roku oraz wyższych przychodów r/r,</a>
        </p>
        <p class="MsoListParagraph c261">
          <span class="c12">-<span class="c11">        </span></span>
wprowadzenie w 2019 roku nielimitowanych procedur TK i MR w ramach
badań refundowanych, które zostały utrzymane w latach 2020 –
2023,</p>
        <p class="MsoListParagraph">
          <a id="_Hlk99575483">
            <span class="c12">-<span class="c11">        </span></span>
wprowadzona przez NFZ od 1 lipca 2023 roku kolejna zmiana wyceny
świadczeń refundowanych (wzrost w TK i MR średnio o około 4%, a w
PET o około 10% w porównaniu do wycen z 1H23), która ma na celu
ponownie urealnić koszty świadczeń</a>,</p>
        <p class="MsoListParagraph">
          <a id="_Hlk130850359">
            <span class="c262">-<span class="c11">        </span></span>
wprowadzana podwyżka cen badań komercyjnych,</a>
        </p>
        <p class="MsoListParagraph">
          <span class="c12">-<span class="c11">        </span></span>
rozstrzygnięcie w 2023 i 2024 roku postępowań konkursowych
ogłoszonych przez NFZ w województwach podkarpackim, małopolskim,
śląskim, podlaskim i wielkopolskim i w efekcie odnowienie
dotychczasowych umów oraz zawarcie 1 nowej umowy z NFZ (Sędziszów
MR),</p>
        <p class="MsoListParagraph c261">
          <span class="c12">-<span class="c11">        </span></span>
wprowadzenie od 1 października 2019 roku przepisów dot. zmiany
zasad rozliczania pakietu onkologicznego, które umożliwiają
realizację badania PET w ramach diagnostyki pogłębionej i jego
rozliczenie w ramach pakietu. Wskutek tego spodziewane jest
<a id="_Hlk100492291">dalsze zwiększenie
wolumenów badań PET (wzrost ten był już widoczny w latach
2020-2023),</a></p>
        <p class="MsoListParagraph c263">
          <span class="c12">-<span class="c11">        </span></span>
wzrost organiczny – nowe miejsca wykonywania świadczeń w zakresie
diagnostyki obrazowej i medycyny nuklearnej:</p>
        <p class="MsoListParagraph c265">
          <span class="c264">o<span class="c11">   </span></span> pracownie uruchomione w
ostatnich latach, które nie osiągnęły pełnej rentowności w latach
2020-2023,</p>
        <p class="MsoListParagraph c265">
          <span class="c264">o<span class="c11">   </span></span> wymiana sprzętu dokonana w
latach 2022-2023 roku, włączając w to zwiększenie liczby urządzeń w
istniejących pracowniach,</p>
        <p class="MsoListParagraph c265">
          <span class="c264">o<span class="c11">   </span></span> inwestycje zrealizowane w
bieżącym roku, w toku realizacji oraz planowane na rok 2024,</p>
        <p class="MsoListParagraph c261">
          <span class="c12">-<span class="c11">        </span></span>
dalszy wzrost przychodów ze sprzedaży radiofarmaceutyków, w tym
związanych z rozpoczęciem produkcji galu w 2Q24,</p>
        <p class="MsoListParagraph c261">
          <span class="c12">-<span class="c11">        </span></span>
rozwijanie nowych źródeł przychodów: terapia izotopowa, badania
izotopowe i badania medycyny nuklearnej,</p>
        <p class="MsoListParagraph c261">
          <span class="c12">-<span class="c11">        </span></span>
dalsza dywersyfikacja przychodów oraz wzrost przychodów
generowanych przez badania farmaceutyczne.</p>
        <p class="MsoTocHeading c260">
          <span class="c258">·<span class="c11">        </span></span>
          <span class="c259">w zakresie kosztów operacyjnych:</span>
        </p>
        <p class="MsoListParagraph c261">
          <a id="_Hlk35738067">
            <span class="c12">-<span class="c11">        </span></span>
wzrost kosztów usług medycznych oraz kosztów wynagrodzeń – podwyżka
kosztów wynagrodzeń dotycząca personelu medycznego zatrudnionego i
współpracującego ze Spółką. Wprowadzona od 1 listopada 2023 roku w
pracowniach TK, MR, RTG i USG skutkowała zwiększeniem kosztów o
około 1,0 milion złotych miesięcznie w segmencie
Diagnostyka.</a>
        </p>
        <p class="MsoListParagraph c261">
          <span class="c12">-<span class="c11">        </span></span>
spodziewany wzrost kosztów energii elektrycznej od 1 lipca 2024
roku, na skutek zniesienia cen <a id="_Hlk130763925">maksymalnych dla podmiotów wrażliwych,</a></p>
        <p class="MsoListParagraph c261">
          <span class="c12">-<span class="c11">        </span></span>
wyższa amortyzacja efektem nakładów inwestycyjnych, zmiany stawek
amortyzacyjnych <a id="_Hlk130763951">oraz
wzrostu czynszów (coroczna rewaloryzacja o wskaźnik
inflacji).</a></p>
        <p class="MsoTocHeading c260">
          <span class="c258">·<span class="c11">        </span></span>
          <span class="c259">w zakresie kosztów finansowych:</span>
        </p>
        <p class="MsoListParagraph c261">
          <span class="c12">-<span class="c11">        </span></span>
stabilizacja kosztów odsetek – wpływ obniżenia stóp procentowych,
ale i wzrostu zadłużenia w związku z planowanymi inwestycjami.
Grupa w dalszym ciągi finansuje dużą część inwestycji (w tym prace
adaptacyjno-budowlane związane z nowymi pracowniami oraz zakup
budynków) z przepływów z działalności operacyjnej, celem
zmniejszenia istniejącego zadłużenia.</p>
        <p class="MsoTitle c13">
          <span class="c257">o<span class="c11"> </span></span> Alteris: segment IT &amp; infrastruktura
– Produkty informatyczne i wyposażenie pracowni</p>
        <p class="MsoListParagraph c261">
          <span class="c12">-<span class="c11">        </span></span>
sprzedaż innowacyjnych rozwiązań w zakresie telehistopatologii oraz
termoablacji guzów wątroby,</p>
        <p class="MsoListParagraph c261">
          <span class="c12">-<span class="c11">        </span></span>
kontynuacja projektów w zakresie infrastruktury medycznej i
rozwiązań modułowych,</p>
        <p class="MsoListParagraph c261">
          <span class="c12">-<span class="c11">        </span></span>
rozwijanie nowych projektów w zakresie zaawansowanej
radiologii,</p>
        <p class="MsoListParagraph c261">
          <span class="c12">-<span class="c11">        </span></span>
chmurowa transformacja rynku systemów diagnostyki obrazowej i
koncentracja usług teleradiologicznych,</p>
        <p class="MsoListParagraph c261">
          <span class="c12">-<span class="c11">        </span></span>
projekt inwestycyjny, który ma na celu uruchomienie nowej linii
biznesowej,</p>
        <p class="MsoListParagraph c261">
          <span class="c12">-<span class="c11">        </span></span>
szacowany backlog na rok 2024 roku wynosi około 85 milionów
złotych, podczas gdy na koniec marca 2023 roku backlog na 2023 roku
wynosił około 70 milionów złotych – w konsekwencji spodziewany
wzrost sprzedaży w 2024 roku.</p>
        <p class="MsoTitle c13">
          <span class="c257">o<span class="c11"> </span></span> Exira: segment Terapia –
Neuroradiochirurgia</p>
        <p class="MsoListParagraph c261">
          <span class="c12">-<span class="c11">        </span></span>
utrzymanie aktualnych wycen świadczeń,</p>
        <p class="MsoListParagraph c261">
          <span class="c12">-<span class="c11">        </span></span>
brak planowanych nakładów inwestycyjnych w okresie kolejnych 4
lat.</p>
        <p class="MsoTitle c13">
          <span class="c257">o<span class="c11"> </span></span> VITO-MED: segment Terapia –
Szpitalnictwo</p>
        <p class="MsoListParagraph c261">
          <span class="c12">-<span class="c11">        </span></span>
w związku ze sprzedażą udziałów jednostka ta od 1 listopada 2023
roku nie wchodzi w skład Grupy Kapitałowej,</p>
        <p class="MsoTitle c13">
          <span class="c257">o<span class="c11"> </span></span> pozostałe jednostki stowarzyszone</p>
        <p class="MsoListParagraph c261">
          <span class="c12">-<span class="c11">        </span></span>
Radpoint sp. z o.o. – jest to spółka będąca start-up’em i
wdrażająca produkt na rynek, Grupa nie spodziewa się istotnego
wpływu na wyniki Grupy i nie wyklucza, że udział w wyniku jednostki
stowarzyszonej może być negatywny (jak w 2022 i 2023 roku).
Niemniej jednak istotne są synergie, które zostały zidentyfikowane
między Radpoint i Alteris, które pozwalają jednostce zależnej
poszerzyć portfolio oferowanych produktów,</p>
        <p class="MsoListParagraph c261">
          <span class="c12">-<span class="c11">        </span></span>
Albireo Biomedical sp. z o. o. w likwidacji – spółka nie prowadzi
obecnie działalności operacyjnej i jest w likwidacji.</p>
        <p class="MsoNormal c266">Celem Zarządu Grupy na 2024 rok jest
dalszy wzrost liczby badań w podmiotach zajmujących się diagnostyką
obrazową, rozwój nowych i istniejących pracowni m.in. na skutek
prowadzonego procesu inwestycyjnego obejmującego wymianę sprzętu
oraz inwestycje w nowe miejsca świadczenia usług (głównie wzrost
organiczny). Obserwowane jest dalsze zwiększenie liczby
realizowanych badań diagnostyki obrazowej. Wprowadzony w ubiegłych
latach wzrost wyceny świadczeń spowodował wyższe przychody oraz
pozwolił na wprowadzenie podwyżek wynagrodzeń dla personelu
medycznego, co ma istotne znaczenie dla działalności Grupy biorąc
pod uwagę ograniczoną liczbę lekarzy, pielęgniarek i techników.
Grupa spodziewa się wzrostu sprzedaży projektów
insfrastrukturalnych dostarczanych przez Alteris, w tym dostaw
rozwiązań infrastrukturalnych, a także planuje istotną inwestycję,
która zostanie zrealizowana przez tę spółkę. Od 1 listopada 2023
roku Grupa przestaje konsolidować stratę szpitala, co wpłynie na
poprawę jej wyników w kolejnych okresach.</p>
        <h1>
          <a id="_Toc163073977">18.<span class="c11">      </span> Podstawowe
zagrożenia i czynniki ryzyka dotyczące kolejnego roku
obrotowego</a>
          <a id="_Toc522006818">
          </a>
          <a id="_Toc522006817">
          </a>
        </h1>
        <h2>
          <a id="_Toc100449684">
          </a>
          <a id="_Toc100513511">
          </a>
          <a id="_Toc163067009">
          </a>
          <a id="_Toc163073978">
            <span class="c27">18.1.<span class="c11">   </span></span> Ryzyko zmian w systemie
finansowania służby zdrowia</a>
        </h2>
        <p class="MsoNormal">
          <a id="_Toc100449685">
          </a>
          <a id="_Toc100513512">Ryzykiem o konsekwencjach długoterminowych jest
ewentualna zmiana zasad finansowania publicznej opieki zdrowotnej,
będąca następstwem decyzji politycznych Rządu. Niezależnie od tego,
że dotychczasowe zasady nie uległy w ostatnich latach zmianie, w
dłuższym terminie nie można całkowicie wykluczyć podjęcia prób
finansowania wyłącznie podmiotów publicznych, ich faworyzowania
przy zawieraniu umów lub obniżenia stawek oferowanych podmiotom
prywatnym. Zmaterializowanie się któregoś z tych scenariuszy
miałoby istotny negatywny wpływ na wyniki finansowe Grupy
i możliwości rozwoju w przyszłości. Niemniej jednak wydarzenia
z kilku ostatnich lat, takie jak: </a>
        </p>
        <p class="MsoListParagraphCxSpFirst c13">
          <span class="c12">-<span class="c11">     </span></span> wyłączenie
diagnostyki obrazowej spod Ustawy o sieci szpitali oraz utrzymanie
sposobu jej finansowania na dotychczasowych zasadach,</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> brak innych
zmian prawnych, które skutkowałyby istotnymi zmianami w sposobie
finansowania publicznej służby zdrowia,</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> zmiany wycen
świadczeń realizowanych w ramach diagnostyki obrazowej,</p>
        <p class="MsoListParagraphCxSpLast c13">
          <span class="c12">-<span class="c11">     </span></span> ogłoszenie
postępowań konkursowych w sprawie zawarcia wieloletnich umów o
udzielenie świadczeń opieki zdrowotnej oraz ich rozstrzygnięcie na
korzyść spółek z Grupy,</p>
        <p class="MsoNormal">wskazują, że ryzyko to jest istotnie mniejsze
niż latach ubiegłych.</p>
        <h2>
          <a id="_Toc163067010">
          </a>
          <a id="_Toc163073979">
            <span class="c17">18.2.<span class="c11">   </span></span>
Ryzyko współpracy z NFZ oraz odzyskiwalności przychodów z tzw.
nadwykonań</a>
        </h2>
        <p class="MsoNormal">Grupa Voxel znaczącą część przychodów (około
59% przychodów z działalności kontynuowanej) uzyskuje bezpośrednio
z realizacji kontraktów na rzecz Narodowego Funduszu Zdrowia.
Jednostka dominująca wygrała wszystkie postępowania konkursowe
ogłoszone przez oddziały NFZ w ostatnich kilku latach, w których
uczestniczyła. Skutkowało to zawarciem wieloletnich (głównie
5-letnich) umów o udzielenie świadczeń opieki zdrowotnej. W 2023 i
1Q24 roku jednostka dominująca zawarła jedną nową umowę oraz
odnowiła wszystkie dotychczasowe umowy, co do których zostały
zorganizowane postępowania konkursowe. Jest możliwe, że w 2024 roku
odbędą się kolejne postępowania konkursowe dotyczące odnowienia
obecnych umów (obecnie trwa postępowanie konkursowe dotyczące
odnowienia jednej dotychczasowej umowy). Biorąc pod uwagę
dotychczasową współpracę z NFZ oraz realizację dotychczasowych
umów, w ocenie Grupy w perspektywie kilkuletniej, ryzyko współpracy
z Narodowym Funduszem Zdrowia jest ograniczone.</p>
        <p class="MsoNormal">Przychody wynikające z kontraktów zawartych z
NFZ są rozpoznawane w sprawozdaniu z całkowitych dochodów
w momencie rozliczania kontraktu. Oprócz badań planowych
objętych umowami, Grupa realizuje ponadkontraktowe usługi medyczne
(tzw. nadwykonania), za które zapłata przez NFZ następuje z reguły
raz w roku, a ich cena nie jest z góry ustalona. Grupa
decyduje się na ich wykonanie na swoje własne ryzyko i rozpoznaje
przychody z tego tytułu zgodnie z zasadą ostrożnej wyceny oraz
zasadą współmierności kosztów i przychodów. Praktyka rynkowa oraz
dotychczasowe, wieloletnie doświadczenie Emitenta w rozliczaniu
takich świadczeń dają uzasadnione podstawy do przyjęcia, że zostaną
one zaakceptowane i zapłacone przez płatnika publicznego w
wysokości co najmniej zakładanej przez Grupę.</p>
        <p class="MsoNormal">Mając na uwadze zmiany w rozliczaniu świadczeń
TK i MR (zniesienie limitów), ryzyko to przestaje być istotne.</p>
        <h2>
          <a id="_Toc100449686">
          </a>
          <a id="_Toc100513513">
          </a>
          <a id="_Toc163067011">
          </a>
          <a id="_Toc163073980">
            <span class="c27">18.3.<span class="c11">   </span></span> Ryzyko realizacji
strategii</a>
        </h2>
        <p class="MsoNormal">Wpływ na projekty realizowane przez Spółki z
Grupy Emitenta mogą mieć nieprzewidziane czynniki zewnętrzne,
których wystąpienie może negatywnie oddziaływać na możliwość
realizacji założonych celów strategicznych. Wyniki finansowe Grupy
Emitenta zależą bezpośrednio od skutecznej realizacji jej
strategii, stąd wszelkie działania, które okażą się chybione ze
względu na niewłaściwą ocenę otoczenia bądź nieumiejętne
dostosowanie się do zmiennych warunków otoczenia mogą mieć
negatywny wpływ na sytuację finansową Grupy Kapitałowej Voxel
S.A.</p>
        <h2>
          <a id="_Toc522006821">
          </a>
          <a id="_Toc100449687">
          </a>
          <a id="_Toc100513514">
          </a>
          <a id="_Toc163067012">
          </a>
          <a id="_Toc163073981">
            <span class="c27">18.4.<span class="c11">   </span></span> Ryzyko błędu
lekarskiego</a>
        </h2>
        <p class="MsoNormal">Emitent wykonuje wiele badań diagnostycznych z
udziałem lekarzy oraz personelu technicznego. Jak w przypadku
realizacji każdej procedury medycznej istnieje ryzyko popełnienia
błędu w trakcie wykonywania samego badania, jak też interpretacji
jego wyników. Konsekwencją ewentualnego błędu mogą być znaczne
roszczenia finansowe obciążające Emitenta, jak też szkody
wizerunkowe.</p>
        <p class="MsoNormal">Grupa Kapitałowa Emitenta wprowadziła
odpowiednie procedury realizacji badań, niemniej jednak nie
eliminuje to całkowicie ryzyka wystąpienia wspomnianych zdarzeń.
Emitent posiada obowiązkowe ubezpieczenie OC podmiotu leczniczego z
sumą ubezpieczenia <a id="_Toc522006823"/><a id="_Toc100449688"/><a id="_Toc100513515">350
tysięcy Euro, OC z tytułu produkcji i obrotu radiofarmaceutykami z
sumą ubezpieczenia 3 000 tysięcy USD oraz posiada polisy
dobrowolnego ubezpieczenia OC podmiotów leczniczych dla klienta
korporacyjnego z sumą gwarancyjną 2 182,3 tysięcy
złotych.</a></p>
        <h2>
          <a id="_Toc163067013">
          </a>
          <a id="_Toc163073982">
            <span class="c17">18.5.<span class="c11">   </span></span>
Ryzyko utraty kluczowych menedżerów i wykwalifikowanej
kadry</a>
        </h2>
        <p class="MsoNormal">Sukces rynkowy Grupy Kapitałowej Voxel S.A.
jest w bardzo dużym stopniu determinowany wiedzą oraz
zaangażowaniem kluczowych menedżerów i lekarzy, zarówno w
odniesieniu do bieżącej działalności operacyjnej, jak też przy
realizacji strategicznych celów Grupy Kapitałowej. Istnieje ryzyko
utraty kluczowych menedżerów i lekarzy z powodów zdarzeń
losowych lub innych, co mogłoby mieć istotny, negatywny wpływ na
działalność Grupy Kapitałowej, szczególnie w średnim i długim
terminie.</p>
        <h2>
          <a id="_Hlk99927593">
          </a>
          <a id="_Toc522006825">
          </a>
          <a id="_Toc100449689">
          </a>
          <a id="_Toc100513516">
          </a>
          <a id="_Toc163067014">
          </a>
          <a id="_Toc163073983">
            <span class="c27">18.6.<span class="c11">   </span></span> Ryzyko związane z nasileniem
konkurencji na rynku diagnostyki obrazowej, rynku sprzętu
medycznego i rozwiązań informatycznych dla branży
medycznej</a>
        </h2>
        <p class="MsoNormal">Voxel systematycznie monitoruje możliwość
rozpoczęcia działalności diagnostycznej w nowych lokalizacjach.
Ponieważ rynek jest coraz bardziej nasycony, a konkurencja
równolegle prowadzi podobne działania, rozwój organiczny poprzez
otwieranie nowych pracowni jest na polskim rynku ograniczony.</p>
        <p class="MsoNormal">Nasilenie konkurencji głównie na rynku, na
którym operuje spółka zależna Alteris może doprowadzić do
pogorszenia wyników finansowych tej spółki, a co za tym idzie
pogorszenia sytuacji finansowej całej Grupy. W związku z tym Zarząd
Grupy rozwija nowe kierunki działalności spółki Alteris celem
nieustannego dywersyfikowania jej działalności oraz wykorzystania
synergii występujących w ramach Grup<a id="_Hlk99927615"/><a id="_Toc100449690"/><a id="_Toc100513517">y.</a></p>
        <h2>
          <a id="_Toc163067015">
          </a>
          <a id="_Toc163073984">
            <span class="c17">18.7.<span class="c11">   </span></span>
Ryzyko związane z możliwością pojawienia się negatywnego
PR/IR</a>
        </h2>
        <p class="MsoNormal">Na wysoce konkurencyjnym rynku działania Grupy
istnieje ryzyko rozpowszechniania przez niektórych konkurentów
Grupy Kapitałowej nieprawdziwych informacji o Emitencie, spółkach z
Grupy Emitenta lub osobach powiązanych z Grupą Emitenta, w celu
wywarcia negatywnego wpływu na rynkowy wizerunek Emitenta lub
spółek zależnych.</p>
        <p class="MsoNormal">Ewentualne rozpowszechnianie nieprawdziwych i
negatywnych informacji mogłoby wywierać przejściowy,
lecz niekorzystny wpływ na pozycję negocjacyjną, a tym samym
negatywnie wpływać na sytuację finansową Grupy Voxel. Informacje
takie mogłyby mieć niekorzystny wpływ na kształtowanie się kursu
akcji Emitenta, nawet jeśli nie miałyby one istotnego negatywnego
wpływu na jednostkowe lub skonsolidowane wyniki finansowe.</p>
        <h2>
          <a id="_Hlk99927626">
          </a>
          <a id="_Toc522006827">
          </a>
          <a id="_Toc100449691">
          </a>
          <a id="_Toc100513518">
          </a>
          <a id="_Toc163067016">
          </a>
          <a id="_Toc163073985">
            <span class="c27">18.8.<span class="c11">   </span></span> Ryzyko realizacji projektów
inwestycyjnych Grupy Voxel</a>
        </h2>
        <p class="MsoNormal">Emitent na bieżąco analizuje potencjalne
projekty inwestycyjne i pojawiające się okazje rynkowe, także w
postaci potencjalnych akwizycji. Istnieje ryzyko, że wybrany
projekt zostanie zrealizowany i nie przyniesie zakładanych efektów
finansowych, co może negatywnie wpłynąć na sytuację finansową
Grupy. Mając na uwadze potencjalne cele akwizycyjne nie można
wykluczyć:</p>
        <p class="MsoListParagraphCxSpFirst c13">
          <span class="c12">-<span class="c11">     </span></span> inwestycji w
wspólne przedsięwzięcia, co spowoduje, że jednostki te nie będą
konsolidowane metodą pełną i ujmowane w całości w wyniku Grupy
(a jedynie jako udział w zysku wspólnego przedsięwzięcia),</p>
        <p class="MsoListParagraphCxSpLast c13">
          <span class="c12">-<span class="c11">     </span></span> inwestycji w
spółki zajmujące się działalnością R&amp;D, start-upy i/lub spółki
wymagające restrukturyzacji, które z uwagi na specyfikę swojej
działalności lub też okres niezbędny do zrealizowania działań
restrukturyzacyjnych, w pierwszych okresach po nabyciu mogą
okazać się nierentowne i spowodować powstanie kosztów/strat.</p>
        <h2>
          <a id="_Hlk99927652">
          </a>
          <a id="_Hlk98986666">
          </a>
          <a id="_Toc100449693">
          </a>
          <a id="_Toc100513520">
          </a>
          <a id="_Toc163067017">
          </a>
          <a id="_Toc163073986">
            <span class="c27">18.9.<span class="c11">   </span></span> Ryzyko związane z aktualną
sytuacją geopolityczną, w tym wojną w Ukrainie</a>
        </h2>
        <p class="MsoNormal">Grupa stale analizuje możliwy wpływ wojny w
Ukrainie na jej działalność. Grupa nie korzysta zarówno z
ukraińskich, jak i rosyjskich dostawców, nie posiada też klientów w
Rosji, więc bezpośrednio sytuacja ta pozostaje bez wpływu na jej
działalność. Spółka Alteris w 2022 roku nawiązała współpracę z
klientem w Ukrainie i dokonała już w latach 2022-2023 kilku dostaw
sprzętu medycznego, jednak nie identyfikuje szczególnych ryzyk
związanych z podobnymi transakcjami.</p>
        <p class="MsoNormal">Niemniej jednak Grupa jako podmiot
współpracujący z płatnikami finansowanymi ze Skarbu Państwa (tj. z
Narodowym Funduszem Zdrowia i ze szpitalami publicznymi),
szczególnie analizuje kwestie, które mogą mieć wpływ na finanse
Państwa i wydatki budżetowe.</p>
        <h1>
          <a id="_Toc163073987">19.<span class="c11">      </span> Oświadczenie na
temat informacji niefinansowych</a>
        </h1>
        <p class="MsoNormal">W związku z faktem, że w 2023 roku
średnioroczne zatrudnienie w Grupie nie przekroczyło 500 osób, to
zgodnie z wymogami Ustawy o rachunkowości zawartymi w artykule 55
ust. 2b Grupa nie ma już obowiązku sporządzania Sprawozdania na
temat Informacji Niefinansowych Grupy Kapitałowej Voxel S.A. za
2023 rok. Niemniej jednak Grupa zdecydowała się sporządzić takie
sprawozdanie. Sprawozdanie to nie wchodzi w skład skonsolidowanego
raportu rocznego za 2023 rok i zostanie umieszczone na stronie
internetowej Emitenta do końca kwietnia 2024 roku.</p>
        <h1>
          <a id="_Toc163073988">20.<span class="c11">      </span> Ład
korporacyjny</a>
        </h1>
        <h2>
          <a id="_Toc100449695">
          </a>
          <a id="_Toc100513523">
          </a>
          <a id="_Toc163067020">
          </a>
          <a id="_Toc163073989">
            <span class="c27">20.1.<span class="c11">   </span></span> Szczegółowe informacje o
Grupie Kapitałowej Voxel</a>
        </h2>
        <p class="voxel3 c33">
          <a id="_Toc100449696">
          </a>
          <a id="_Toc100513524">
          </a>
          <a id="_Toc163067021">
          </a>
          <a id="_Toc163073990">
            <span class="c31">20.1.1.</span>
            <span class="c32">Dane jednostki dominującej</span>
          </a>
        </p>
        <p class="MsoNormal">Voxel S.A. z siedzibą w Krakowie, 30-663, ul.
Wielicka 265, zarejestrowana w rejestrze przedsiębiorców Krajowego
Rejestru Sądowego prowadzonego przez Sąd dla Krakowa - Śródmieścia
w Krakowie, XI Wydział Gospodarczy KRS pod numerem: 0000238176.
Kapitał zakładowy Spółki wynosi 10 502 600 zł, jest
opłacony w całości. Spółce nadano numer statystyczny REGON
120067787 oraz NIP: 679-28-54-642.</p>
        <p class="voxel3 c33">
          <a id="_Toc100449697">
          </a>
          <a id="_Toc100513525">
          </a>
          <a id="_Toc163067022">
          </a>
          <a id="_Toc163073991">
            <span class="c31">20.1.2.</span>
            <span class="c32">Dane jednostek zależnych</span>
          </a>
        </p>
        <p class="MsoNormal">
          <b>
            <span class="c267">Alteris S.A.</span>
          </b>
z siedzibą w Katowicach przy ul. Ceglanej 35, 40-514 Katowice,
zarejestrowana w rejestrze przedsiębiorców prowadzonym przez Sąd
Rejonowy Katowice-Wschód w Katowicach Wydział VIII Gospodarczy
Krajowego Rejestru Sądowego pod numerem KRS: 0000391749, NIP:
6312421111, REGON: 278261920. Kapitał zakładowy 1.053.843 złotych,
2 107 686 akcji po 0,50 złotych, opłacony w całości.</p>
        <p class="MsoNormal">
          <b>
            <span class="c267">Voxel Inwestycje sp. z
o.o.</span>
          </b> z siedzibą przy ul. Ceglanej 35, 40-514 Katowice,
wpisaną do rejestru przedsiębiorców Krajowego Rejestru Sądowego
prowadzonego przez Sąd Rejonowy w Katowice-Wschód w Katowicach VIII
Wydział Gospodarczy Krajowego Rejestru Sądowego pod nr KRS
0000263860, REGON: 020301789 NIP: 611-259-41-08. Kapitał zakładowy
2.900.000 złotych, 5 800 udziałów po 500 złotych.</p>
        <p class="MsoNormal">
          <b>
            <span class="c267">„Exira Gamma Knife” sp.
z o.o.</span>
          </b> z siedzibą przy ul. Ceglanej 35, 40-514 Katowice,
wpisana do Krajowego Rejestru Sądowego prowadzonego przez Sąd
Rejonowy Katowice-Wschód w Katowicach, VIII Wydział Gospodarczy
Krajowego Rejestru Sądowego pod numerem KRS: 0000424766, REGON:
146173776, NIP: 527-26-78-871. Kapitał zakładowy 10.153.050
złotych, 203 061 udziałów po 50 złotych.</p>
        <p class="MsoNormal">
          <b>
            <span class="c267">VITO-MED sp. z
o.o.</span>
          </b> z siedzibą przy ul. Radiowej 2, 44-100 Gliwice,
wpisana do Krajowego Rejestru Sądowego prowadzonego przez Sąd
Rejonowy w Gliwicach, X Wydział Gospodarczy Krajowego Rejestru
Sądowego pod numerem KRS: 0000237912, REGON: 240133028, NIP:
631-24-60-476. Kapitał zakładowy 5.852.880 złotych, 22 170
udziałów po 264 złotych. Spółka zależna do 31 października 2023
roku.</p>
        <p class="MsoNormal">
          <b>
            <span class="c267">Hannah sp. z o.o. w
likwidacji</span>
          </b> z siedzibą przy ul. Marszałkowskiej 58/15,
00-545 Warszawa, wpisana do Krajowego Rejestru Sądowego
prowadzonego przez Sąd Rejonowy dla M. St. Warszawy, XII Wydział
Gospodarczy Krajowego Rejestru Sądowego pod numerem KRS:
0000390594, REGON: 143154761, NIP: 701-030-66-78. Kapitał zakładowy
720 700,00 złotych, 14 414 udziałów po 50 złotych. Spółka
zależna zlikwidowana w trakcie roku.</p>
        <p class="MsoNormal">
          <b>
            <span class="c267">Scanix sp. z
o.o.</span>
          </b> z siedzibą przy ul. Ceglanej 35, 40-514 Katowice,
wpisana do Krajowego Rejestru Sądowego prowadzonego przez Sąd
Rejonowy Katowice-Wschód w Katowicach, VIII Wydział Gospodarczy
Krajowego Rejestru Sądowego pod numerem KRS: 0000360595 REGON:
241656410, NIP: 634-275-44-32. Kapitał zakładowy 38 150 000,00
złotych, 76 300 udziałów po 500 złotych.</p>
        <p class="MsoNormal">
          <b>
            <span class="c267">Rezonans Powiśle sp. z
o.o.</span>
          </b> z siedzibą przy ul. Szpitalnej 1, 33-200 Dąbrowa
Tarnowska, wpisana do Krajowego Rejestru Sądowego prowadzonego
przez Sąd Rejonowy dla Krakowa-Śródmieścia w Krakowie, XII Wydział
Gospodarczy Krajowego Rejestru Sądowego pod numerem KRS:
0000518732, REGON: 123187569, NIP: 871-177-07-71. Kapitał zakładowy
400 100,00 złotych, 4001 udziałów po 100 złotych.</p>
        <p class="MsoNormal">
          <b>
            <span class="c267">Serpens sp. z
o.o.</span>
          </b> z siedzibą przy ul. PCK 10/14, 40-057 Katowice,
wpisana do Krajowego Rejestru Sądowego prowadzonego przez Sąd
Rejonowy dla Katowice-Wschód w Katowicach, VIII Wydział Gospodarczy
Krajowego Rejestru Sądowego pod numerem KRS: 0001071739, REGON:
527050263, NIP: 634-303-22-67. Kapitał zakładowy 5 000,00 złotych,
100 udziałów po 50 złotych.</p>
        <p class="voxel3 c33">
          <a id="_Toc100449698">
          </a>
          <a id="_Toc100513526">
          </a>
          <a id="_Toc163067023">
          </a>
          <a id="_Toc163073992">
            <span class="c31">20.1.3.</span>
            <span class="c32">Informacje o kapitale jednostki dominującej</span>
          </a>
        </p>
        <p class="MsoNormal">Kapitał zakładowy VOXEL wg stanu na 31 grudnia
2023 roku wynosi 10 502,6 tysięcy złotych i dzielił się na
10.502.600 szt. akcji serii A, B, C, D1, D2, D3, E, F, G, I, J, K,
L. W okresie sprawozdawczym nie wystąpiły zmiany wysokości tego
kapitału.<a id="_Toc100449699"/><a id="_Toc100513527"/><a id="_Toc163067024"><span class="c268"><br class="c8"/></span></a></p>
        <p class="voxel3 c33">
          <a id="_Toc163073993">
            <span class="c31">20.1.4.</span>
            <span class="c32">Skład osobowy i zmiany w okresie sprawozdawczym organów
zarządzających i nadzorujących oraz komitetów w Grupie Kapitałowej
Voxel</span>
          </a>
        </p>
        <p class="voxel3 c51">
          <a id="_Toc100449700">
          </a>
          <a id="_Toc100513528">
          </a>
          <a id="_Toc163067025">
          </a>
          <a id="_Toc163073994">
            <span class="c9">20.1.4.1.<span class="c11">          </span></span>
            <span class="c32">Voxel</span>
          </a>
        </p>
        <p class="voxel3 c270">
          <a id="_Toc100449701">
          </a>
          <a id="_Toc100513529">
          </a>
          <a id="_Toc163067026">
          </a>
          <a id="_Toc163073995">
            <span class="c269">20.1.4.1.1.<span class="c11">    </span></span>
            <span class="c269">Zarząd</span>
          </a>
        </p>
        <p class="MsoNormal">Zarząd Emitenta prowadzi sprawy Spółki i
reprezentuje Spółkę. Do kompetencji Zarządu należą wszelkie sprawy
Spółki niezastrzeżone do kompetencji pozostałych organów Spółki.
Zarząd Spółki liczy od 1 (jednego) do 3 (trzech) osób powoływanych
na okres wspólnej kadencji trwającej 4 lata.</p>
        <p class="MsoNormal">Do składania oświadczeń woli i podpisywania
dokumentów w imieniu Spółki upoważnionych jest dwóch członków
Zarządu działających łącznie lub jeden członek Zarządu działający
łącznie z prokurentem. Prezes Zarządu kieruje pracami Zarządu, w
szczególności koordynuje, nadzoruje oraz organizuje pracę członków
Zarządu, a także zwołuje i przewodniczy posiedzeniom Zarządu.
W przypadku równości głosów podczas głosowania na posiedzeniu
Zarządu, głos Prezesa Zarządu decyduje o wyniku głosowania.</p>
        <p class="MsoNormal">W sprawach nieprzekraczających zakresu
zwykłego zarządu każdy z członków Zarządu może samodzielnie
prowadzić sprawy Spółki. Uchwały Zarządu zapadają w sprawach
przekraczających zwykły zarząd, a także w każdej sprawie, gdy
zażąda tego chociażby jeden członek Zarządu.</p>
        <p class="MsoNormal">W okresie sprawozdawczym Zarząd Emitenta
funkcjonował w składzie: Jarosław Furdal – Prezes Zarządu, Grzegorz
Rutkowski – Wiceprezes Zarządu. W okresie sprawozdawczym nie było
zmian w składzie Zarządu Spółki.</p>
        <p class="voxel3 c270">
          <a id="_Toc100449702">
          </a>
          <a id="_Toc100513530">
          </a>
          <a id="_Toc163067027">
          </a>
          <a id="_Toc163073996">
            <span class="c269">20.1.4.1.2.<span class="c11">    </span></span>
            <span class="c269">Rada Nadzorcza</span>
          </a>
        </p>
        <p class="MsoNormal">W skład Rady Nadzorczej wchodzi od pięciu do
siedmiu Członków. Powołanie i odwołanie Członków Rady Nadzorczej,
ustalenie liczby Członków Rady Nadzorczej oraz ustalanie zasad
wynagradzania jej Członków należy do zadań Walnego
Zgromadzenia.</p>
        <p class="MsoNormal">W okresie sprawozdawczym Rada Nadzorcza Voxel
działała w następującym składzie: Jakub Kowalik, Magdalena Pietras,
Martyna Liszka – Białek, Katarzyna Galus, Vladimir Ježik. W okresie
sprawozdawczym nie było zmian w składzie Rady Nadzorczej
Spółki.</p>
        <p class="MsoNormal">Rada Nadzorcza sprawuje nadzór nad
działalnością Spółki we wszystkich dziedzinach jej działalności. Do
kompetencji Rady Nadzorczej, oprócz innych spraw przewidzianych w
przepisach kodeksu spółek handlowych, przepisach innych ustaw,
przyjętych zasadach określonych w „Dobrych Praktykach Spółek
Notowanych na GPW 2021” oraz postanowieniach Statutu Spółki
należy:</p>
        <p class="MsoListParagraphCxSpFirst c271">1)<span class="c11">     </span> wybór biegłego
rewidenta w celu przeprowadzenia badania sprawozdania finansowego
oraz skonsolidowanego sprawozdania finansowego Grupy Kapitałowej
Spółki po otrzymaniu rekomendacji Komitetu Audytu i jego
preferencji co do wyboru określonej firmy audytorskiej;</p>
        <p class="MsoListParagraphCxSpMiddle c271">2)<span class="c11">     </span> przyjmowanie
jednolitego tekstu Statutu Spółki, przygotowanego przez Zarząd
Spółki;</p>
        <p class="MsoListParagraphCxSpMiddle c271">3)<span class="c11">     </span> ustalenie zasad i
wysokości wynagrodzenia członków Zarządu, a także wyrażenie zgody
na zasady i wysokość wynagrodzenia prokurenta;</p>
        <p class="MsoListParagraphCxSpMiddle c271">4)<span class="c11">     </span> wyrażanie zgody na
nabycie i zbycie przez Spółkę nieruchomości, użytkowania
wieczystego lub udziału w nieruchomości;</p>
        <p class="MsoListParagraphCxSpMiddle c271">5)<span class="c11">     </span> wyrażanie zgody na inne
niż z tytułu wynagrodzenia za pracę świadczenia przez Spółkę na
rzecz członków Zarządu lub prokurentów;</p>
        <p class="MsoListParagraphCxSpMiddle c271">6)<span class="c11">     </span> wyrażanie zgody na
rozporządzanie przez Spółkę prawem lub zaciągnięcie zobowiązania do
świadczenia o wartości przekraczającej 500,0 tysięcy złotych
(brutto), za wyjątkiem zawierania umów na podstawie których Spółka
zobowiązana jest do świadczenia usług medycznych oraz za wyjątkiem
umów, których przedmiotem jest nabycie lub zbycie sprzętu
medycznego lub innych urządzeń wykorzystywanych w celu świadczenia
usług medycznych,</p>
        <p class="MsoListParagraphCxSpMiddle c271">7)<span class="c11">     </span> zatwierdzenie rocznego
budżetu Spółki, planów finansowych i inwestycyjnych Spółki
przedstawionych przez Zarząd;</p>
        <p class="MsoListParagraphCxSpMiddle c271">8)<span class="c11">     </span> powoływanie i
odwoływanie członków Zarządu;</p>
        <p class="MsoListParagraphCxSpMiddle c271">9)<span class="c11">     </span> udzielanie zgody na
zawarcie przez Spółkę umowy z podmiotem powiązanym ze Spółką, z
tym, że udzielenie zgody nie jest wymagane w wypadku umów typowych,
zawieranych na warunkach rynkowych w ramach prowadzonej
działalności operacyjnej przez spółkę tworzącą grupę
kapitałową;</p>
        <p class="MsoListParagraphCxSpMiddle c271">10)<span class="c11">  </span> rozpatrywanie i opiniowanie spraw
mających być przedmiotem uchwał Walnego Zgromadzenia,</p>
        <p class="MsoListParagraphCxSpLast c271">
          <a id="_Hlk130679130">11)<span class="c11">  </span> ocena
realizacji obowiązków informacyjnych przez Zarząd wynikających z
kodeksu spółek handlowych.</a>
        </p>
        <p class="MsoNormal">Rada Nadzorcza odbywa posiedzenia w miarę
potrzeb, nie rzadziej niż raz na kwartał. Posiedzenia Rady
Nadzorczej zwołuje Przewodniczący Rady Nadzorczej z własnej
inicjatywy, albo na wniosek Zarządu lub innego Członka Rady
Nadzorczej. Członkowie Rady Nadzorczej mogą brać udział w
podejmowaniu uchwał Rady Nadzorczej, oddając swój głos na piśmie za
pośrednictwem innego członka Rady Nadzorczej. Dopuszcza się
podejmowanie uchwał poza posiedzeniem w trybie pisemnym (obiegowym)
lub przy wykorzystaniu środków bezpośredniego porozumiewania się na
odległość w sposób określony w Regulaminie Rady Nadzorczej. Uchwała
jest ważna, gdy wszyscy członkowie Rady Nadzorczej zostali
powiadomienie o treści projektu uchwały.</p>
        <p class="MsoNormal">Uchwały Rady Nadzorczej zapadają zwykłą
większością głosów, z tym zastrzeżeniem, że w każdym przypadku
podjęcie uchwały przez Radę Nadzorczą wymagać będzie dla swej
ważności obecności przynajmniej połowy Członków Rady Nadzorczej. W
przypadku oddania równej liczby głosów, głos Przewodniczącego Rady
Nadzorczej jest głosem decydującym.</p>
        <p class="voxel3 c270">
          <a id="_Toc100449703">
          </a>
          <a id="_Toc100513531">
          </a>
          <a id="_Toc163067028">
          </a>
          <a id="_Toc163073997">
            <span class="c269">20.1.4.1.3.<span class="c11">    </span></span>
            <span class="c269">Komitet Audytu</span>
          </a>
        </p>
        <p class="MsoNormal">W ramach Rady Nadzorczej Spółki w 2023 roku
funkcjonował jeden komitet - Komitet Audytu.</p>
        <p class="MsoNormal">
          <a id="_Hlk130679169">W
2023 roku odbyły się cztery posiedzenia Komitetu Audytu, a także
trzykrotnie Komitet podejmował uchwały w trybie obiegowym bez
zwołania posiedzenia. Komitet podjął dziewięć uchwał.</a>
        </p>
        <p class="MsoNormal">Do zadań Komitetu Audytu należy w
szczególności:</p>
        <p class="MsoListParagraphCxSpFirst c272">1)<span class="c11">   </span> monitorowanie:</p>
        <p class="MsoListParagraphCxSpMiddle">a)<span class="c11">   </span> procesu sprawozdawczości
finansowej,</p>
        <p class="MsoListParagraphCxSpMiddle">b)<span class="c11">   </span> skuteczności systemów kontroli
wewnętrznej i systemów zarządzania ryzykiem oraz audytu
wewnętrznego w zakresie sprawozdawczości finansowej, w tym w
zakresie sprawozdawczości finansowej,</p>
        <p class="MsoListParagraphCxSpMiddle">c)<span class="c11">    </span> wykonywania czynności rewizji
finansowej, w szczególności przeprowadzania przez firmę audytorską
badania, z uwzględnieniem wszelkich wniosków i ustaleń Komisji
Nadzoru Audytowego wynikających z kontroli przeprowadzonej w firmie
audytorskiej;</p>
        <p class="MsoListParagraphCxSpMiddle c273">2)<span class="c11">   </span> kontrolowanie i monitorowanie
niezależności biegłego rewidenta i firmy audytorskiej, w
szczególności w przypadku, gdy na rzecz Spółki świadczone są przez
firmę audytorską inne usługi niż badanie;</p>
        <p class="MsoListParagraphCxSpMiddle c273">3)<span class="c11">   </span> określenia limitu wydatków na
usługi świadczone przez firmy audytorskie oraz zapewnienie
cyklicznego raportowania w zakresie usług świadczonych przez firmy
audytorskie;</p>
        <p class="MsoListParagraphCxSpMiddle c273">4)<span class="c11">   </span> informowanie Rady Nadzorczej o
wynikach badania oraz wyjaśnianie, w jaki sposób badanie to
przyczyniło się do rzetelności sprawozdawczości finansowej w
Spółce, a także jaka była rola Komitetu Audytu w procesie
badania;</p>
        <p class="MsoListParagraphCxSpMiddle c273">5)<span class="c11">   </span> dokonywanie oceny niezależności
biegłego rewidenta - ocena ta dotyczy także firmy audytorskiej i
jest dokonywana z punktu widzenia przepisów prawa, zasad etyki
zawodowej i standardów wykonywania usług oraz wyrażanie zgody na
świadczenie przez niego dozwolonych usług niebędących badaniem w
Spółce;</p>
        <p class="MsoListParagraphCxSpMiddle c273">6)<span class="c11">   </span> opracowywanie polityki wyboru firmy
audytorskiej do przeprowadzania badania;</p>
        <p class="MsoListParagraphCxSpMiddle c273">7)<span class="c11">   </span> określanie procedury wyboru firmy
audytorskiej przez Spółkę;</p>
        <p class="MsoListParagraphCxSpMiddle c273">8)<span class="c11">   </span> opracowywanie polityki świadczenia
przez firmę audytorską przeprowadzającą badanie, przez podmioty
powiązane z tą firmą audytorską oraz przez członka sieci firmy
audytorskiej dozwolonych usług niebędących badaniem;</p>
        <p class="MsoListParagraphCxSpMiddle c273">9)<span class="c11">   </span> zapoznawanie się ze sprawozdaniami
z przejrzystości, przygotowanymi na podstawie art. 13
Rozporządzenia nr 537/2014 i publikowanymi przez firmy audytorskie
biorących udział w procedurze wyboru;</p>
        <p class="MsoListParagraphCxSpMiddle c273">10)<span class="c11"> </span> przedstawianie Radzie Nadzorczej rekomendacji,
o której mowa w art. 16 ust. 2 rozporządzenia nr 537/2014, zgodnie
z politykami, o których mowa w pkt 5 i 6;</p>
        <p class="MsoListParagraphCxSpMiddle c273">11)<span class="c11"> </span> przedkładanie zaleceń mających na celu
zapewnienie rzetelności procesu sprawozdawczości finansowej w
Spółce;</p>
        <p class="MsoListParagraphCxSpMiddle c273">12)<span class="c11"> </span> dokonywanie co najmniej raz w roku przeglądu i
oceny Regulaminu pod względem jego adekwatności;</p>
        <p class="MsoListParagraphCxSpMiddle c273">13)<span class="c11"> </span> składanie Radzie Nadzorczej projektów zmian
postanowień Regulaminu;</p>
        <p class="MsoListParagraphCxSpLast c273">14)<span class="c11"> </span> składanie Radzie Nadzorczej rocznego
sprawozdania z działalności Komitetu.</p>
        <p class="MsoNormal">
          <span class="FontStyle23 c274">Rada Nadzorcza
może powierzyć Komitetowi Audytu obowiązki inne niż wskazane
punktach powyżej mające na celu wspieranie Rady Nadzorczej w
zakresie czynności nadzorczych.</span>
        </p>
        <p class="MsoNormal">
          <span class="FontStyle23 c274">Komitet Audytu
jest uprawniony do badania wszelkiej działalności Spółki istotnej z
punktu widzenia zadań Komitetu oraz żądania od Zarządu i
pracowników Spółki wszelkich informacji, sprawozdań i wyjaśnień,
przeglądania ksiąg i dokumentów oraz bezpośredniego sprawdzania
stanu majątkowego Spółki, w razie potrzeby, zlecania ekspertom
opracowania ekspertyz lub opinii. Pracownicy Spółki są zobowiązani
do podjęcia współpracy z członkami Komitetu Audytu.</span>
        </p>
        <p class="MsoNormal">W okresie sprawozdawczym Komitet Audytu Rady
Nadzorczej Voxel S.A. działał w następującym składzie: Katarzyna
Galus – Przewodnicząca Komitetu Audytu, Jakub Kowalik – Członek
Komitetu Audytu, Martyna Liszka-Białek – Członek Komitetu Audytu. W
okresie sprawozdawczym nie było zmian w składzie Komitetu Audytu
Spółki.</p>
        <p class="MsoNormal">
          <span class="FontStyle23 c274">Wybór Członków
Komitetu Audytu został dokonany uchwałą Rady Nadzorczej Spółki nr
20/2021 z dnia 14 lipca 2021 roku. Dwóch Członków Komitetu Audytu,
to jest Pani Katarzyna Galus oraz Pan Jakub Kowalik, spełniają
kryteria określone w art. 129 ust. 3 ustawy z dnia 11 maja 2017 r.
o biegłych rewidentach, firmach audytorskich oraz nadzorze
publicznym, a także spełniają kryteria określone w Załączniku II do
Zalecenia Komisji Europejskiej 2005/162/WE z dnia 15 lutego 2005
roku dotyczącego roli dyrektorów niewykonawczych lub będących
członkami rady nadzorczej spółek giełdowych i komisji rady
(nadzorczej), jak również określone w zbiorze zasad ładu
korporacyjnego pod nazwą „Dobre Praktyki Spółek Notowanych na GPW
2021”.</span>
        </p>
        <p class="MsoNormal">
          <span class="FontStyle23 c274">Przewodnicząca
Komitetu Audytu – Pani Katarzyna Galus posiada wiedzę i
umiejętności w zakresie rachunkowości oraz badania sprawozdań
finansowych.</span>
        </p>
        <p class="MsoNormal">
          <span class="FontStyle23 c274">Członek
Komitetu Audytu – Pani Martyna Liszka-Białek posiada wiedzę i
umiejętności z zakresu branży, w której działa Spółka.</span>
        </p>
        <p class="MsoNormal">
          <span class="FontStyle23 c274">Polityka wyboru
firmy audytorskiej do przeprowadzenia badania sprawozdań
finansowych Grupy Kapitałowej Voxel S.A. oraz Polityka świadczenia
przez firmę audytorską przeprowadzającą badanie, przez podmioty
powiązane z tą firmą audytorską oraz przez członka sieci firmy
audytorskiej dozwolonych usług niebędących badaniem dla Grupy
Kapitałowej Voxel S.A. stanowią polityki, o których mowa w art. 130
pkt 5 i 6 ustawy z dnia 11 maja 2017 roku o biegłych rewidentach,
firmach audytorskich oraz nadzorze publicznym.</span>
        </p>
        <p class="MsoNormal">
          <span class="FontStyle23 c274">Pierwsza ze
wskazanych wyżej Polityk została opracowana i przyjęta przez
Komitet Audytu Spółki i określa zasady wyboru firmy audytorskiej do
przeprowadzenia czynności rewizji finansowej w odniesieniu do
sprawozdań finansowych Spółki zgodne z Ustawą o biegłych
rewidentach oraz Rozporządzeniem Parlamentu Europejskiego i Rady
(UE) nr 537/2014 z dnia 16 kwietnia 2014 roku w sprawie
szczegółowych wymogów dotyczących ustawowych badań sprawozdań
finansowych jednostek zainteresowania publicznego, uchylające
decyzje Komisji 2005/909/WE. Rozpoczęcie procedury wyboru firmy
audytorskiej dokonuje się na podstawie uchwały Komitetu Audytu
podjętej zgodnie z Regulaminem Komitetu Audytu, w której Komitet
Audytu określa szczegółowy termin wyboru firmy audytorskiej, liczbę
firm audytorskich, do których ma zostać wysłane zapytanie ofertowe
oraz ewentualną rekomendację co do firm audytorskich, do których ma
zostać wysłane zapytanie ofertowe, ewentualnie listę firm
audytorskich, w odniesieniu do których Zarząd powinien powstrzymać
się od wysyłania zapytania ofertowego (zgodnie z Polityką), termin
skierowania ofert do firm audytorskich, termin przedstawienia
sprawozdania przez Zarząd z procedury wyboru firmy
audytorskiej, a także termin przedstawienia Radzie Nadzorczej
rekomendacji oraz preferencji co do określonych firm audytorskich.
Wykonanie procedury wyboru firmy audytorskiej powierza się
Zarządowi. Komitet Audytu na podstawie otrzymanych ofert,
ewentualnych rozmów z firmami audytorskimi oraz sprawozdania
Zarządu dokonuje wyboru co najmniej dwóch firm audytorskich w
oparciu o zapisy Polityki i przedstawia je Radzie Nadzorczej w
formie rekomendacji oraz raportu z przeprowadzenia procedury wyboru
firmy audytorskiej zgodnie z zapisami Polityki. Komitet Audytu
wskazuje jednocześnie na firmę preferowaną i uzasadnia swoją
decyzję. W rekomendacji Komitet Audytu określa okres, na który
firma audytorska ma zostać wybrana, uwzględniając zapisy Polityki.
Rada Nadzorcza dokonuje wyboru firmy audytorskiej zgodnie z
Polityką.</span>
        </p>
        <p class="MsoNormal">
          <span class="FontStyle23 c274">Druga ze
wskazanych Polityk określa katalog usług zabronionych, katalog
usług dozwolonych oraz zasady zatwierdzania przez Komitet Audytu
usług nie będących badaniem sprawozdań finansowych a świadczonych
przez firmę audytorską na rzecz spółki zgodnie z w/w Ustawą i
Rozporządzeniem. Przedstawiona przez Komitet Audytu w 2018 roku
rekomendacja dotycząca wyboru firmy audytorskiej do przeprowadzenia
badania spełniała obowiązujące warunki.</span>
        </p>
        <p class="MsoNormal">
          <span class="FontStyle23 c274">W roku
zakończonym dnia 31 grudnia 2023 roku na rzecz Grupy były
świadczone przez firmę audytorską badającą jej sprawozdanie
finansowe dozwolone usługi niebędące badaniem, w zakresie badania
Sprawozdania Rady Nadzorczej Voxel S.A. o wynagrodzeniach członków
Zarządu i Rady Nadzorczej za rok 2022. Świadczenie usług nie
spowodowało wystąpienia ryzyka braku niezależności
badania.</span>
        </p>
        <p class="voxel3 c51">
          <a id="_Toc100449704">
          </a>
          <a id="_Toc100513532">
          </a>
          <a id="_Toc163067029">
          </a>
          <a id="_Toc163073998">
            <span class="c9">20.1.4.2.<span class="c11">          </span></span>
            <span class="c32">Alteris</span>
          </a>
        </p>
        <p class="MsoNormal">W okresie sprawozdawczym Zarząd funkcjonował w
składzie: Jarosław Furdal – Prezes Zarządu, Grzegorz Rutkowski –
Wiceprezes Zarządu. W okresie sprawozdawczym nie było zmian w
składzie Zarządu Spółki.</p>
        <p class="MsoNormal">W skład Rady Nadzorczej wchodzą: Alina Krupa,
Martyna Liszka-Białek i Marek Pilch – Kowalczyk. W okresie
sprawozdawczym nie było zmian w składzie Rady Nadzorczej
Spółki.</p>
        <p class="voxel3 c51">
          <a id="_Toc100449705">
          </a>
          <a id="_Toc100513533">
          </a>
          <a id="_Toc163067030">
          </a>
          <a id="_Toc163073999">
            <span class="c9">20.1.4.3.<span class="c11">          </span></span>
            <span class="c32">Voxel Inwestycje</span>
          </a>
        </p>
        <p class="MsoNormal">W okresie sprawozdawczym nie było zmian w
składzie Zarządu. Zarząd funkcjonował w składzie jednoosobowym –
Beata Stasiak pełniąca funkcję Prezesa Zarządu.</p>
        <p class="voxel3 c51">
          <a id="_Toc100449706">
          </a>
          <a id="_Toc100513534">
          </a>
          <a id="_Toc163067031">
          </a>
          <a id="_Toc163074000">
            <span class="c9">20.1.4.4.<span class="c11">          </span></span>
            <span class="c32">Exira Gamma Knife</span>
          </a>
        </p>
        <p class="MsoNormal">W okresie sprawozdawczym nie było zmian w
składzie Zarządu. Zarząd funkcjonował w składzie: Anna Czagan –
Prezes Zarządu, Agata Wyrobek - Wiceprezes Zarządu.</p>
        <p class="voxel3 c51">
          <a id="_Toc100449707">
          </a>
          <a id="_Toc100513535">
          </a>
          <a id="_Toc163067032">
          </a>
          <a id="_Toc163074001">
            <span class="c9">20.1.4.5.<span class="c11">          </span></span>
            <span class="c32">VITO-MED</span>
          </a>
        </p>
        <p class="MsoNormal">W okresie sprawozdawczym nie było zmian w
składzie Zarządu. Zarząd funkcjonował w składzie: Anna Czagan –
Prezes Zarządu.</p>
        <p class="voxel3 c51">
          <a id="_Toc163067033">
          </a>
          <a id="_Toc163074002">
          </a>
          <a id="_Toc100449708">
          </a>
          <a id="_Toc100513536">
            <span class="c9">20.1.4.6.<span class="c11">          </span></span>
            <span class="c32">Hannah</span>
          </a>
          <span class="c32">w
likwidacji</span>
        </p>
        <p class="MsoNormal">W okresie sprawozdawczym nie było zmian w
składzie Zarządu. Zarząd funkcjonował w składzie jednoosobowym –
Jarosław Furdal pełnił funkcję Prezesa Zarządu. W związku z
otwarciem likwidacji Hannah sp. z o.o. począwszy od dnia 31
sierpnia 2021 roku Jarosław Furdal pełni funkcję likwidatora
Hannah. </p>
        <p class="voxel3 c51">
          <a id="_Toc100449709">
          </a>
          <a id="_Toc100513537">
          </a>
          <a id="_Toc163067034">
          </a>
          <a id="_Toc163074003">
            <span class="c9">20.1.4.7.<span class="c11">          </span></span>
            <span class="c32">Scanix</span>
          </a>
        </p>
        <p class="MsoNormal">W okresie sprawozdawczym nie było zmian w
składzie Zarządu. Zarząd funkcjonował w składzie jednoosobowym –
Joanna Mazuruk pełniła funkcję Prezesa Zarządu.</p>
        <p class="voxel3 c51">
          <a id="_Toc100449710">
          </a>
          <a id="_Toc100513538">
          </a>
          <a id="_Toc163067035">
          </a>
          <a id="_Toc163074004">
            <span class="c9">20.1.4.8.<span class="c11">          </span></span>
            <span class="c32">Rezonans Powiśle</span>
          </a>
        </p>
        <p class="MsoNormal">W okresie sprawozdawczym nie było zmian w
składzie Zarządu. Zarząd funkcjonował w składzie: Katarzyna Pluta –
Prezes Zarządu, Bogusław Plezia - Członek Zarządu, Krzysztof
Stolarz – Członek Zarządu.</p>
        <p class="voxel3 c51">
          <a id="_Toc163067036">
          </a>
          <a id="_Toc163074005">
            <span class="c32">20.1.4.9.<span class="c11">          </span></span>
            <span class="c32">Serpens</span>
          </a>
        </p>
        <p class="MsoNormal">Od dnia utworzenia Spółki, tj. od 31
października 2023 roku Zarząd funkcjonował w składzie: Anna Czagan
– Prezes Zarządu.</p>
        <p class="voxel3 c33">
          <a id="_Toc100449711">
          </a>
          <a id="_Toc100513539">
          </a>
          <a id="_Toc163067037">
          </a>
          <a id="_Toc163074006">
            <span class="c31">20.1.5.</span>
            <span class="c32">Opis zasad dotyczących powoływania i odwoływania osób
zarządzających oraz ich uprawnień w zakresie emisji lub wykupu
akcji</span>
          </a>
        </p>
        <p class="MsoNormal">Zarząd Spółki liczy od 1 (jednego) do 3
(trzech) osób, powoływanych na okres wspólnej kadencji trwającej 4
lata. Prezesa Zarządu Spółki oraz pozostałych członków Zarządu
Spółki powołuje i odwołuje Rada Nadzorcza.</p>
        <p class="MsoNormal">Zarząd nie posiada uprawnień w zakresie
decyzji o emisji lub wykupie akcji. Decyzje o emisji lub wykupie
akcji podejmuje Walne Zgromadzenie.<a id="_Toc100449712"/><a id="_Toc100513540"/></p>
        <p class="voxel3 c33">
          <a id="_Toc163067038">
          </a>
          <a id="_Toc163074007">
            <span class="c9">20.1.6. </span>
            <span class="c275">Opis zasad zmiany statutu Emitenta</span>
          </a>
        </p>
        <p class="MsoNormal">Zmiana Statutu Spółki wymaga uchwały Walnego
Zgromadzenia i wpisu do rejestru przedsiębiorców Krajowego Rejestru
Sądowego. Uchwały Walnego Zgromadzenia zapadają zwykłą większością
głosów, chyba, że kodeks spółek handlowych lub Statut przewidują
inną większość. Dla ważności uchwał Walnego Zgromadzenia wymagana
jest obecność na Walnym Zgromadzeniu reprezentujących co najmniej
50% kapitału zakładowego.</p>
        <p class="voxel3 c33">
          <a id="_Toc100449713">
          </a>
          <a id="_Toc100513541">
          </a>
          <a id="_Toc163067039">
          </a>
          <a id="_Toc163074008">
            <span class="c31">20.1.7.</span>
            <span class="c32">Opis sposobu działania Walnego Zgromadzenia i jego zasadnicze
uprawnienia</span>
          </a>
        </p>
        <p class="MsoNormal">Walne Zgromadzenie Spółki obraduje jako
zwyczajne lub nadzwyczajne w oparciu o przepisy Kodeksu spółek
handlowych, Statutu Spółki oraz postanowienia Regulaminu Walnego
Zgromadzenia dostępnego publicznie na stronie internetowej Emitenta
www.voxel.pl. w zakładce „relacje inwestorskie”. W Walnym
Zgromadzeniu mają prawo uczestniczyć uprawnieni z akcji na
okaziciela i uprawnieni z akcji imiennych. Uczestnictwo może być
osobiste lub przez pełnomocnika.</p>
        <p class="MsoNormal">Do kompetencji Walnego Zgromadzenia należy w
szczególności podejmowanie uchwał w sprawach:</p>
        <p class="MsoListParagraphCxSpFirst c272">1)<span class="c11">   </span> rozpatrzenia i zatwierdzenia
sprawozdania finansowego Spółki oraz sprawozdania Zarządu z
działalności Spółki w ubiegłym roku obrotowym,</p>
        <p class="MsoListParagraphCxSpMiddle c272">2)<span class="c11">   </span> podziału zysku albo pokrycia
straty,</p>
        <p class="MsoListParagraphCxSpMiddle c272">3)<span class="c11">   </span> udzielenia członkom organów Spółki
absolutorium z wykonania przez nich obowiązków,</p>
        <p class="MsoListParagraphCxSpMiddle c272">4)<span class="c11">   </span> tworzenia i znoszenia kapitałów
rezerwowych, funduszy specjalnych oraz określenie ich
przeznaczenia,</p>
        <p class="MsoListParagraphCxSpMiddle c272">5)<span class="c11">   </span> postanowień dotyczących roszczeń o
naprawienie szkody wyrządzonej przy zawiązaniu Spółki lub
sprawowaniu zarządu lub nadzoru,</p>
        <p class="MsoListParagraphCxSpMiddle c272">6)<span class="c11">   </span> powołania i odwołania członków Rady
Nadzorczej Spółki,</p>
        <p class="MsoListParagraphCxSpMiddle c272">7)<span class="c11">   </span> powołania i odwołania
likwidatorów, </p>
        <p class="MsoListParagraphCxSpMiddle c272">8)<span class="c11">   </span> zatwierdzenia regulaminu Rady
Nadzorczej,</p>
        <p class="MsoListParagraphCxSpLast c272">9)<span class="c11">   </span> uchwalenia regulaminu obrad Walnego
Zgromadzenia<span class="c276">.</span></p>
        <p class="MsoNormal">Oprócz spraw wymienionych powyżej, uchwały
Walnego Zgromadzenia wymagają inne sprawy określone
w przepisach prawa i Statucie Spółki. Nabycie i zbycie przez
Spółkę nieruchomości, użytkowania wieczystego lub udziału w
nieruchomości nie wymaga uchwały Walnego Zgromadzenia.</p>
        <p class="MsoNormal">Uchwały Walnego Zgromadzenia zapadają zwykłą
większością głosów, chyba, że kodeks spółek handlowych lub Statut
przewidują inną większość. Dla ważności uchwał Walnego Zgromadzenia
wymagana jest obecność na Walnym Zgromadzeniu akcjonariuszy
reprezentujących co najmniej 50% kapitału zakładowego.</p>
        <p class="MsoNormal">Walne Zgromadzenie może podejmować uchwały
jedynie w sprawach objętych porządkiem obrad, chyba, że cały
kapitał zakładowy jest reprezentowany na Zgromadzeniu, a nikt z
obecnych nie wniósł sprzeciwu, co do odbycia Walnego Zgromadzenia
ani co do postawienia poszczególnych spraw na porządku obrad.</p>
        <p class="MsoNormal">Wniosek o zwołanie Nadzwyczajnego Walnego
Zgromadzenia oraz wnioski o charakterze porządkowym mogą być
uchwalone, mimo że nie były umieszczone w porządku obrad. Porządek
obrad ustala podmiot zwołujący Walne Zgromadzenie.</p>
        <p class="MsoNormal">Akcjonariusze reprezentujący, co najmniej 1/20
(jedną dwudziestą) kapitału zakładowego mogą żądać umieszczenia
poszczególnych spraw w porządku obrad najbliższego Walnego
Zgromadzenia. Żądanie powinno zostać zgłoszone Zarządowi nie
później niż na dwadzieścia jeden dni przed wyznaczonym terminem
Zgromadzenia. Akcjonariusz zgłaszający wniosek do porządku obrad
Walnego Zgromadzenia, w tym wniosek o zaniechanie rozpatrywania
sprawy umieszczonej w porządku obrad, powinien przedstawić
uzasadnienie umożliwiające podjęcie uchwały z należytym
rozeznaniem.</p>
        <p class="MsoNormal">Głosowanie jest jawne. Tajne głosowanie
zarządza się przy wyborach oraz nad wnioskami o odwołanie bądź
zawieszenie członków organów Spółki lub likwidatorów, bądź o
pociągnięcie ich do odpowiedzialności jak również w sprawach
osobowych. Ponadto tajne głosowanie zarządza się na wniosek choćby
jednego z Akcjonariuszy uprawnionych do głosowania.</p>
        <p class="MsoNormal">Uchwała Walnego Zgromadzenia w sprawie emisji
akcji z prawem poboru powinna precyzować cenę emisyjną albo
mechanizm jej ustalenia bądź zobowiązywać organ do tego upoważniony
do ustalenia jej przed dniem prawa poboru, w terminie
umożliwiającym podjęcie decyzji inwestycyjnej.</p>
        <p class="MsoNormal">Uchwała o nowej emisji akcji z wyłączeniem
prawa poboru, która jednocześnie przyznaje prawo pierwszeństwa
objęcia akcji nowej emisji wybranym akcjonariuszom lub innym
podmiotom, może być podjęta, jeżeli spełnione są co najmniej
poniższe przesłanki: a) spółka ma racjonalną, uzasadnioną
gospodarczo potrzebę pilnego pozyskania kapitału lub emisja akcji
związana jest z racjonalnymi, uzasadnionymi gospodarczo
transakcjami, m.in. takimi jak łączenie się z inną spółką lub jej
przejęciem, lub też akcje mają zostać objęte w ramach przyjętego
przez spółkę programu motywacyjnego; b) osoby, którym przysługiwać
będzie prawo pierwszeństwa, zostaną wskazane według obiektywnych
kryteriów ogólnych; c) cena objęcia akcji będzie pozostawać w
racjonalnej relacji do bieżących notowań akcji tej spółki lub
zostanie ustalona w wyniku rynkowego procesu budowania księgi
popytu.</p>
        <p class="MsoNormal">Spółka umożliwia akcjonariuszom udział w
Walnym Zgromadzeniu przy wykorzystaniu środków komunikacji
elektronicznej, jeżeli jest to uzasadnione z uwagi na zgłaszane
spółce oczekiwania akcjonariuszy, a infrastruktura techniczna
niezbędna do przeprowadzenia takiego Walnego Zgromadzenia jest
zapewniona. <a id="_Toc100449714"/><a id="_Toc100513542"/></p>
        <h2>
          <a id="_Toc163067040">
          </a>
          <a id="_Toc163074009">
            <span class="c17">20.2.<span class="c11">   </span></span>
Wskazanie akcjonariuszy posiadających co najmniej 5% głosów na WZA
emitenta oraz zmian w strukturze własności znaczących pakietów
akcji</a>
        </h2>
        <p class="MsoNormal">Na dzień przekazania raportu okresowego
struktura znaczącego akcjonariatu jednostki dominującej przedstawia
się jak w poniższej tabeli.</p>
        <table border="1" cellpadding="0" cellspacing="0" class="MsoNormalTable c290">
          <tr class="c280">
            <td class="c277">
              <p class="MsoNormal c137">
                <a class="c44" id="_Hlk35734541">
                  <span class="c53">Akcjonariusz</span>
                </a>
              </p>
            </td>
            <td class="c278">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">Liczba
akcji</span>
                </b>
              </p>
            </td>
            <td class="c278">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">%
akcji</span>
                </b>
              </p>
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">w
kapitale</span>
                </b>
              </p>
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">zakładowym</span>
                </b>
              </p>
            </td>
            <td class="c278">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">Liczba
głosów</span>
                </b>
              </p>
            </td>
            <td class="c279">
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">%
głosów</span>
                </b>
              </p>
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">na
Walnym</span>
                </b>
              </p>
              <p class="MsoNormal c56">
                <b>
                  <span class="c53">Zgromadzeniu</span>
                </b>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c166">
              <p class="MsoNormal c137">
                <span class="c61">Voxel International
S.a.r.l. z siedzibą w Luksemburgu</span>
              </p>
            </td>
            <td class="c168">
              <p class="MsoNormal c56">
                <span class="c121">3 930
640</span>
              </p>
            </td>
            <td class="c168">
              <p class="MsoNormal c56">
                <span class="c121">37,43%</span>
              </p>
            </td>
            <td class="c168">
              <p class="MsoNormal c56">
                <span class="c121">6 930
740</span>
              </p>
            </td>
            <td class="c175">
              <p class="MsoNormal c56">
                <span class="c121">51,33%</span>
              </p>
            </td>
          </tr>
          <tr class="c284">
            <td class="c281">
              <p class="MsoNormal c137">
                <span class="c61">Towarzystwo Funduszy
Inwestycyjnych PZU S.A.</span>
              </p>
            </td>
            <td class="c282">
              <p class="MsoNormal c56">
                <span class="c121">1 533
479</span>
              </p>
            </td>
            <td class="c282">
              <p class="MsoNormal c56">
                <span class="c121">14,60%</span>
              </p>
            </td>
            <td class="c282">
              <p class="MsoNormal c56">
                <span class="c121">1 533
479</span>
              </p>
            </td>
            <td class="c283">
              <p class="MsoNormal c56">
                <span class="c121">11,36%</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c166">
              <p class="MsoNormal c137">
                <span class="c61">Powszechne Towarzystwo
Emerytalne Allianz Polska S.A.</span>
              </p>
            </td>
            <td class="c168">
              <p class="MsoNormal c56">
                <span class="c121">684
633</span>
              </p>
            </td>
            <td class="c168">
              <p class="MsoNormal c56">
                <span class="c121">6,52%</span>
              </p>
            </td>
            <td class="c168">
              <p class="MsoNormal c56">
                <span class="c121">684
633</span>
              </p>
            </td>
            <td class="c175">
              <p class="MsoNormal c56">
                <span class="c121">5,07%</span>
              </p>
            </td>
          </tr>
          <tr class="c288">
            <td class="c285">
              <p class="MsoNormal c137">
                <span class="c61">Pozostali</span>
              </p>
            </td>
            <td class="c286">
              <p class="MsoNormal c56">
                <span class="c121">4 353
848</span>
              </p>
            </td>
            <td class="c286">
              <p class="MsoNormal c56">
                <span class="c121">41,45%</span>
              </p>
            </td>
            <td class="c286">
              <p class="MsoNormal c56">
                <span class="c121">4 353
848</span>
              </p>
            </td>
            <td class="c287">
              <p class="MsoNormal c56">
                <span class="c121">32,24%</span>
              </p>
            </td>
          </tr>
          <tr class="c60">
            <td class="c193" style="white-space:nowrap">
              <p class="MsoNormal c137">
                <b>
                  <span class="c106">Razem</span>
                </b>
              </p>
            </td>
            <td class="c194" style="white-space:nowrap">
              <p class="MsoNormal c56">
                <b>
                  <span class="c106">10 502 600</span>
                </b>
              </p>
            </td>
            <td class="c194" style="white-space:nowrap">
              <p class="MsoNormal c56">
                <b>
                  <span class="c106">100,0%</span>
                </b>
              </p>
            </td>
            <td class="c194" style="white-space:nowrap">
              <p class="MsoNormal c56">
                <b>
                  <span class="c106">13 502 700</span>
                </b>
              </p>
            </td>
            <td class="c289" style="white-space:nowrap">
              <p class="MsoNormal c56">
                <b>
                  <span class="c106">100,0%</span>
                </b>
              </p>
            </td>
          </tr>
        </table>
        <p class="MsoNormal c26">
          <a id="_Hlk130679424">W dniu 5 stycznia 2023 roku jednostka dominująca
otrzymała od Powszechnego Towarzystwa Emerytalnego Allianz Polska
S.A. z siedzibą w Warszawie, zarządzającego Allianz Polska Otwartym
Funduszem Emerytalnym („Allianz OFE”) oraz Allianz Polska
Dobrowolnym Funduszem Emerytalnym („Allianz DFE") oświadczenie, w
którym poinformowano, że w wyniku połączenia w dniu 30 grudnia 2022
roku stan na rachunkach Allianz OFE, Allianz DFE i Drugi Allianz
OFE osiągnął poziom 684 633 sztuk akcji, stanowiących 6,52% udziału
w kapitale zakładowym Voxel S.A., co daje prawo do wykonywania
684 633 głosów z akcji stanowiących 5,07% udziału w ogólnej
liczbie głosów na Walnym Zgromadzeniu Akcjonariuszy Voxel
S.A.</a>
        </p>
        <p class="MsoNormal c26">W dniu 13 czerwca 2023 roku jednostka
dominująca otrzymała od Voxel International S.a.r.l. z siedzibą w
Luksemburgu zawiadomienie o zmianie stanu posiadania akcji Spółki.
Zmiana ta była efektem przeniesienia przez Voxel International
S.a.r.l. na rzecz innego podmiotu (dotychczasowego wspólnika Voxel
International S.a.r.l.) 627 108 sztuk akcji zwykłych w kapitale
zakładowym Voxel S.A., tytułem wynagrodzenia za umorzone udziały w
kapitale zakładowym Voxel International S.a.r.l. posiadane przez
tego dotychczasowego wspólnika. <a id="_Hlk163067688">W zawiadomieniu przekazano, że w wyniku powyższej
transakcji Voxel International S.a.r.l. posiada łącznie
3 930 640 akcji w kapitale zakładowym Spółki, które to
akcje stanowią łącznie 37,43% kapitału zakładowego Spółki i dają
łącznie prawo do 6 930 740 głosów na walnym zgromadzeniu
Spółki stanowiących 51,33% ogółu głosów na Walnym Zgromadzeniu
Akcjonariuszy Spółki.</a></p>
        <p class="voxel3 c33">
          <a id="_Toc100449715">
          </a>
          <a id="_Toc100513543">
          </a>
          <a id="_Toc163067041">
          </a>
          <a id="_Toc163074010">
            <span class="c31">20.2.1.</span>
            <span class="c32">Wskazanie posiadaczy papierów wartościowych, które dają
specjalne uprawnienia</span>
          </a>
        </p>
        <p class="MsoNormal">Spółka wyemitowała imienne akcje serii A w
ilości 2.000.100 oraz imienne akcje serii B w ilości 1.000.000,
które są uprzywilejowane co do głosu w ten sposób, że na każdą
akcję przypadają dwa głosy na walnym zgromadzeniu Spółki. Całość
akcji serii A oraz serii B posiada podmiot VOXEL International
S.a.r.l. z siedzibą w Luksemburgu.</p>
        <p class="voxel3 c33">
          <a id="_Toc100449716">
          </a>
          <a id="_Toc100513544">
          </a>
          <a id="_Toc163067042">
          </a>
          <a id="_Toc163074011">
            <span class="c31">20.2.2.</span>
            <span class="c32">Wskazanie wszelkich ograniczeń odnośnie do wykonywania prawa
głosu</span>
          </a>
        </p>
        <p class="MsoNormal">Nie występują żadne ograniczenia odnośnie
wykonywania prawa głosu z papierów wartościowych Spółki.<a id="_Toc100449717"/><a id="_Toc100513545"/><a id="_Toc163067043"><span class="c268"><br class="c8"/></span></a></p>
        <p class="voxel3 c33">
          <a id="_Toc163074012">
            <span class="c31">20.2.3.</span>
            <span class="c32">Wskazanie wszelkich ograniczeń dotyczących przenoszenia prawa
z papierów wartościowych</span>
          </a>
        </p>
        <p class="MsoNormal">Zbycie akcji imiennych uprzywilejowanych bez
zachowania trybu przewidzianego w postanowieniach Statutu jest
bezskuteczne wobec Spółki.</p>
        <p class="MsoNormal">Dotychczasowym Akcjonariuszom posiadającym
akcje imienne uprzywilejowane przysługuje prawo pierwszeństwa
nabycia akcji imiennych uprzywilejowanych przeznaczonych do zbycia.
Akcjonariusz zamierzający zbyć akcje imienne uprzywilejowane ma
obowiązek:</p>
        <p class="MsoListParagraphCxSpFirst c272">1)<span class="c11">   </span> zawiadomienia o zamiarze zbycia na
piśmie wszystkich Akcjonariuszy posiadających akcje imienne
uprzywilejowane oraz Zarządu Spółki, ze wskazaniem osoby nabywcy,
liczby akcji przeznaczonych do zbycia oraz ustalonej z nabywcą
ceny;</p>
        <p class="MsoListParagraphCxSpLast c272">2)<span class="c11">   </span> jednoczesnego z zawiadomieniem,
zaoferowania przeznaczonych do zbycia akcji wszystkim pozostałym
Akcjonariuszom posiadającym akcje imienne uprzywilejowane na
warunkach określonych poniżej. Oferta Akcjonariusza winna zawierać
dla swej ważności upoważnienie Spółki do odbioru oświadczeń w
przedmiocie przyjęcia oferty.</p>
        <p class="MsoNormal">W przypadku zamiaru zbycia akcji imiennych
uprzywilejowanych, pozostali akcjonariusze posiadający akcje
imienne uprzywilejowane mogą nabyć akcje oferowane do zbycia za
cenę równą cenie zbycia określoną w zawiadomieniu, o którym
mowa powyżej.</p>
        <p class="MsoNormal">Akcjonariusze posiadający akcje imienne
uprzywilejowane mogą wykonać prawo pierwszeństwa w terminie 14 dni
od otrzymania zawiadomienia poprzez złożenie na ręce Zarządu Spółki
oświadczenia o realizacji prawa pierwszeństwa i przyjęciu
oferty. W przypadku, gdy oświadczenia o realizacji prawa
pierwszeństwa obejmą akcje w liczbie przekraczającej przeznaczoną
do zbycia, Zarząd Spółki dokona redukcji proporcjonalnie do liczby
akcji objętej oświadczeniami o realizacji prawa pierwszeństwa i w
drugiej kolejności do liczby akcji imiennych posiadanych przez
Akcjonariuszy, którzy korzystają z prawa pierwszeństwa.</p>
        <p class="MsoNormal">Zarząd Spółki w terminie 7 dni licząc od
upływu terminu do złożenia oświadczeń o zamiarze skorzystania z
prawa pierwszeństwa, o których mowa powyżej, przygotuje listę osób,
które złożyły takie oświadczenia i przekaże ją Akcjonariuszowi
zamierzającemu zbyć akcje oraz Akcjonariuszom korzystającym z prawa
pierwszeństwa. Lista zawierać będzie wskazanie osób korzystających
z prawa pierwszeństwa wraz z przypisaniem każdej z nich liczby
i numerów nabywanych akcji.</p>
        <p class="MsoNormal">Termin zapłaty za akcje nabywane w trybie
prawa pierwszeństwa wynosi do 90 dni licząc od przekazania przez
Zarząd Spółki zainteresowanym listy, o której mowa w ust. 5
powyżej.</p>
        <p class="MsoNormal">W przypadku bezskutecznego upływu terminu do
zapłaty za akcje Akcjonariusz może je zbyć w całości lub części na
rzecz nabywcy określonego w zawiadomieniu i na wskazanych tam
warunkach.</p>
        <p class="MsoNormal">Poza powyższym ograniczeniem, nie istnieją
żadne inne ograniczenia dotyczące przenoszenia prawa własności
papierów wartościowych VOXEL.</p>
        <h2>
          <a id="_Toc100449718">
          </a>
          <a id="_Toc100513546">
          </a>
          <a id="_Toc163067044">
          </a>
          <a id="_Toc163074013">
            <span class="c27">20.3.<span class="c11">   </span></span> Informacje o umowach
zawartych z podmiotami uprawnionymi do badania sprawozdań
finansowych</a>
        </h2>
        <p class="MsoNormal">
          <a id="_Hlk163067756">
          </a>
          <a id="_Hlk4119919">Rada
Nadzorcza Emitenta na podstawie uchwały</a>
          <a id="_Hlk130679502">nr 10/2023 z dnia 17 maja 2023 roku</a> w
sprawie wyboru podmiotu do przeglądu i badania sprawozdań
finansowych spółki dokonała wyboru KPW Audyt sp. z o.o. z siedzibą
w Łodzi do przeprowadzenia badania jednostkowych sprawozdań
finansowych Spółki, skonsolidowanych sprawozdań finansowych Grupy
Kapitałowej oraz przeglądu półrocznych jednostkowych sprawozdań
finansowych Spółki i skonsolidowanych sprawozdań finansowych Grupy
Kapitałowej sporządzonych za okresy przypadające od 1 stycznia 2023
roku do 31 grudnia 2025 roku.</p>
        <p class="MsoNormal">Ponadto Komitet Audytu wyraził zgodę na
wykonanie innych usług poświadczających dotyczących oceny
Sprawozdania Rady Nadzorczej Voxel S.A. o wynagrodzeniach członków
Zarządu i Rady Nadzorczej za lata 2023 – 2025.</p>
        <p class="MsoNormal">Wynagrodzenie KPW Audyt sp. z o.o. za badanie
sprawozdań finansowych za 2023 rok ustalone zostało na następującym
poziomie:</p>
        <p class="MsoListParagraphCxSpFirst c13">
          <span class="c12">-<span class="c11">     </span></span> przegląd
sprawozdania finansowego oraz badanie rocznego sprawozdania
finansowego (jednostkowego i skonsolidowanego) – 162,6 tysięcy
złotych netto rocznie.</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> usługi doradztwa
podatkowego – nie świadczy takich usług / 0 złotych.</p>
        <p class="MsoListParagraphCxSpLast c13">
          <span class="c12">-<span class="c11">     </span></span> pozostałe usługi
– 5,6 tysięcy złotych netto<a id="_Toc100449719"/><a id="_Toc100513547">.</a></p>
        <h2>
          <a id="_Toc163067045">
          </a>
          <a id="_Toc163074014">
            <span class="c17">20.4.<span class="c11">   </span></span> Opis
głównych cech stosowanych w spółce systemów kontroli
wewnętrznej</a>
        </h2>
        <p class="MsoNormal">Kontrola wewnętrzna to każde działanie
podejmowane przez Zarząd, Radę Nadzorczą, kierownictwo i
pozostałych pracowników każdej ze Spółek Grupy Voxel w celu poprawy
zarządzania ryzykiem i zwiększenia prawdopodobieństwa zrealizowania
ustalonych celów i zadań. Kontrola wewnętrzna jest instrumentem
wspomagającym kierownictwo w procesie zarządzania i
podejmowania decyzji oraz w zapobieganiu i wykrywaniu błędów,
nadużyć oraz wszelkich przejawów nieprawidłowości.</p>
        <p class="MsoNormal">W Grupie Voxel funkcjonują wielostopniowe
mechanizmy kontrolne, które są ze sobą ściśle powiązane i wzajemnie
uzupełniają się:</p>
        <p class="MsoListParagraphCxSpFirst c13">
          <span class="c12">-<span class="c11">     </span></span> samokontrola lub
kontrola funkcjonalna, czyli działania kontrolne inicjowane przez
pracownika, mające na celu ujawnienie i natychmiastową likwidację
niepożądanych zdarzeń, wynikającą z rodzaju wykonywanej pracy,
instrukcji stanowiskowych, są elementem procedur systemowych
zapewniania jakości;</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> kontrola
wstępna, która ma charakter prewencyjny, zapobiega wykonywaniu
czynności niezgodnych z prawem, planem lub zasadami
gospodarności;</p>
        <p class="MsoListParagraphCxSpMiddle c13">
          <span class="c12">-<span class="c11">     </span></span> kontrola
bieżąca, która wykonywana jest w trakcie trwania procesów,
projektów i polega na bieżącym kontrolowaniu prawidłowości ich
przebiegu;</p>
        <p class="MsoListParagraphCxSpLast c13">
          <span class="c12">-<span class="c11">     </span></span> kontrola
finansowa, pion finansowy (Dyrektor Finansowy z podległymi
komórkami) stanowi podstawowe ogniwo w systemie kontroli
wewnętrznej w Spółce. Główny Księgowy, jako osoba nadzorująca pracę
rachunkowości, sprawuje kontrolę nad innymi komórkami
organizacyjnymi przedsiębiorstwa w zakresie prawidłowości i
rzetelności dokumentacji niezbędnej do prowadzenia rachunkowości
firmy. Pracownicy służby finansowo-księgowej oraz controllingu
poprzez wykonywanie kontroli wstępnej i bieżącej, a także
raportowanie bieżących informacji finansowych, oddziałują na
całokształt problematyki kontroli wewnętrznej w Spółce.</p>
        <p class="MsoNormal">W procesie sporządzania sprawozdań finansowych
jednym z podstawowych elementów kontroli jest weryfikacja tych
sprawozdań finansowych przez niezależnego audytora. Do zadań
audytora należy w szczególności: przegląd półrocznego sprawozdania
finansowego oraz badanie wstępne i badanie zasadnicze sprawozdania
rocznego. Wyboru biegłego rewidenta dokonuje Rada Nadzorcza w
drodze akcji ofertowej z grona renomowanych firm audytorskich,
gwarantujących wysokie standardy usług i wymaganą niezależność.</p>
        <p class="MsoNormal">Za przygotowanie sprawozdań finansowych,
okresowej sprawozdawczości finansowej i bieżącej sprawozdawczości
zarządczej Spółek z Grupy odpowiedzialny jest pion Dyrektora
Finansowego Emitenta. Sprawozdania finansowe są przygotowywane
przez kierownictwo średniego szczebla i przed przekazaniem ich
niezależnemu audytorowi sprawdzane są przez Dyrektora Finansowego.
Na tym etapie następuje kontrola funkcjonalna oraz identyfikacja
ewentualnych ryzyk i ich eliminacja.</p>
        <p class="MsoNormal">Spółki z Grupy Voxel posiadają stosowne
procedury sporządzania sprawozdań finansowych mające na celu
zapewnienia kompletności i prawidłowości ujęcia wszystkich
transakcji gospodarczych w danym okresie sprawozdawczym.</p>
        <p class="MsoNormal">Dane finansowe będące podstawą sprawozdań
finansowych i raportów okresowych pochodzą z miesięcznej, bądź
kwartalnej sprawozdawczości finansowej. Kierownictwo Spółek
średniego i wyższego szczebla, po zamknięciu ksiąg okresu
rozliczeniowego, wspólnie analizuje wyniki finansowe, porównując z
założeniami biznesowymi. Zidentyfikowane błędy korygowane są na
bieżąco w księgach zgodnie z przyjętą polityką rachunkowości.</p>
        <p class="MsoNormal">Funkcjonująca w Grupie Voxel polityka
rachunkowości w zakresie sprawozdawczości finansowej stosowana jest
zarówno w procesie budżetowania, prognozowania jak i okresowej
sprawozdawczości zarządczej, a więc Spółki wykorzystują spójne
zasady księgowe prezentując dane finansowe w sprawozdaniach
finansowych, okresowych raportach finansowych i innych raportach
przekazywanych akcjonariuszom.</p>
        <p class="MsoNormal">Organizacja procesu zarządzania ryzykiem
finansowym rozdziela funkcje komórek odpowiedzialnych za zawieranie
transakcji na rynku, od funkcji komórek odpowiedzialnych za ich
autoryzowanie, rozliczanie i sporządzanie informacji o wycenie tych
transakcji. Taka struktura organizacyjna, zgodna z najlepszymi
praktykami światowymi zarządzania ryzykiem, pozwala na kontrolę
procesu zawierania transakcji oraz na wyeliminowanie tych
nieautoryzowanych przez organy zarządzające.</p>
        <p class="MsoNormal">System kontroli wewnętrznej jest monitorowany
i usprawniany. W opinii Zarządu Emitenta, system ten funkcjonuje
prawidłowo.<a id="_Toc100449720"/><a id="_Toc100513548"/></p>
        <h2>
          <a id="_Toc163067046">
          </a>
          <a id="_Toc163074015">
            <span class="c17">20.5.<span class="c11">   </span></span>
Oświadczenie o stosowaniu ładu korporacyjnego</a>
        </h2>
        <p class="voxel3 c33">
          <a id="_Toc100449721">
          </a>
          <a id="_Toc100513549">
          </a>
          <a id="_Toc163067047">
          </a>
          <a id="_Toc163074016">
            <span class="c31">20.5.1.</span>
            <span class="c32">Wskazanie zbiorów zasad ładu korporacyjnego, którym podlega
Spółka</span>
          </a>
        </p>
        <p class="MsoNormal">Emitent w 2023 roku stosował zbiór zasad
określonych w „Dobrych Praktykach Spółek Notowanych na GPW 2021”.
Emitent w swoim oświadczeniu opublikowanym na stronie internetowej,
wskazał, których zasad nie przestrzegał wraz z uzasadnieniem.</p>
        <p class="voxel3 c33">
          <a id="_Toc100449722">
          </a>
          <a id="_Toc100513550">
          </a>
          <a id="_Toc163067048">
          </a>
          <a id="_Toc163074017">
            <span class="c31">20.5.2.</span>
            <span class="c32">Informacje o zakresie, w jakim odstąpiono od postanowień ładu
korporacyjnego</span>
          </a>
        </p>
        <p class="MsoNormal">Spółka przestrzegała wszystkich zasad ładu
korporacyjnego, zawartych w dokumencie „Dobre praktyki spółek
notowanych na GPW 2021”, stanowiącym załącznik do uchwały nr
13/1834/2021 Rady Nadzorczej Giełdy Papierów Wartościowych w
Warszawie S.A. z dnia 29 marca 2021 r., zgodnie z oświadczeniem
opublikowanym na stronie internetowej Spółki w sekcji relacji
inwestorskich, dobre praktyki giełdowe, tj. za wyjątkiem zasad
wskazanych poniżej:</p>
        <p class="MsoNormal">
          <i>W swojej strategii biznesowej spółka
uwzględnia również tematykę ESG, w szczególności
obejmującą:</i>
        </p>
        <p class="MsoNormal">
          <i>1.3.1. zagadnienia środowiskowe,
zawierające mierniki i ryzyka związane ze zmianami klimatu i
zagadnienia zrównoważonego rozwoju; Zasada nie jest stosowana.
 </i>
        </p>
        <p class="MsoNormal">Spółka nie tworzy odrębnego dokumentu
dotyczącego jej strategii biznesowej obejmującego tematykę ESG, a
wszelkie istotne z punktu widzenia akcjonariuszy dane finansowe
dotyczące rozwoju Spółki są publikowane w sprawozdaniach
finansowych, sprawozdaniach z działalności oraz w prezentacjach
inwestorskich. Spółka informuje o swoich planach również w trakcie
konferencji wynikowych, na które cyklicznie zaprasza m.in.
akcjonariuszy, inwestorów, analityków, ekspertów branżowych i
przedstawicieli mediów. W ocenie Spółki, ze względu na podstawowy
przedmiot działalności Spółki, tj. świadczenie usług medycznych,
potencjalny wpływ działalności Spółki na środowisko, zmiany klimatu
i zrównoważony rozwój jest zdecydowanie mniejszy niż w przypadku
innych dziedzin gospodarki, w tym głównie spółek produkcyjnych.
Spółka stosuje normy i przestrzega obowiązujących przepisów
dotyczących kwestii środowiskowych w zakresie odnoszącym się do
działalności Spółki, w tym w szczególności w zakresie gospodarki
odpadami medycznymi, do czego Spółka wykorzystuje profesjonalne
podmioty świadczące tego rodzaju usługi. Spółka jest świadoma
problemu zanieczyszczenia środowiska oraz zmian klimatu podejmując
m.in. działania zmierzające do racjonalnego zużycia mediów i
materiałów wykorzystywanych w związku ze świadczeniem usług
medycznych.</p>
        <p class="MsoNormal">
          <i>1.3.2. sprawy społeczne i pracownicze,
dotyczące m.in. podejmowanych i planowanych działań mających na
celu zapewnienie równouprawnienia płci, należytych warunków pracy,
poszanowania praw pracowników, dialogu ze społecznościami
lokalnymi, relacji z klientami; Zasada nie jest stosowana.</i>
        </p>
        <p class="MsoNormal">Spółka nie tworzy odrębnego dokumentu
dotyczącego jej strategii biznesowej obejmującego tematykę ESG, w
tym spraw społecznych i pracowniczych dotyczących m.in.
podejmowanych i planowanych działań mających na celu zapewnienie
równouprawnienia płci, należytych warunków pracy, poszanowania praw
pracowników, dialogu ze społecznościami lokalnymi, relacji z
klientami. Spółka przestrzega przepisów prawa regulujących kwestie
pracownicze, w tym zakazujące jakiejkolwiek dyskryminacji w
zatrudnieniu, bezpośredniej lub pośredniej, w szczególności ze
względu na płeć, wiek, niepełnosprawność, rasę, religię,
narodowość, przekonania polityczne, przynależność związkową,
pochodzenie etniczne, wyznanie, orientację seksualną, zatrudnienie
na czas określony lub nieokreślony, zatrudnienie w pełnym lub w
niepełnym wymiarze czasu pracy. Działalność Spółki jest prowadzona
z uwzględnieniem otwartości na dialog ze społecznościami lokalnymi
oraz dbałości o relacje z jej klientami, w tym pacjentami, których
prawa są chronione zgodnie z przestrzeganymi przez Spółkę
przepisami powszechnie obowiązującego prawa.</p>
        <p class="MsoNormal">
          <i>W celu zapewnienia należytej komunikacji z
interesariuszami, w zakresie przyjętej strategii biznesowej spółka
zamieszcza na swojej stronie internetowej informacje na temat
założeń posiadanej strategii, mierzalnych celów, w tym zwłaszcza
celów długoterminowych, planowanych działań oraz postępów w jej
realizacji, określonych za pomocą mierników, finansowych i
niefinansowych. Informacje na temat strategii w obszarze ESG
powinny m.in.; Zasada nie jest stosowana.</i>
        </p>
        <p class="MsoNormal">Spółka nie tworzy odrębnego dokumentu
dotyczącego jej strategii biznesowej obejmującego tematykę ESG, a
wszelkie istotne z punktu widzenia akcjonariuszy dane finansowe
dotyczące rozwoju Spółki są publikowane w sprawozdaniach
finansowych, sprawozdaniach z działalności oraz w prezentacjach
inwestorskich. Spółka informuje o swoich planach również w trakcie
konferencji wynikowych, na które cyklicznie zaprasza m.in.
akcjonariuszy, inwestorów, analityków, ekspertów branżowych i
przedstawicieli mediów. W ocenie Spółki, ze względu na podstawowy
przedmiot działalności Spółki, tj. świadczenie usług medycznych,
potencjalny wpływ działalności Spółki na środowisko, zmiany klimatu
i zrównoważony rozwój jest zdecydowanie mniejszy niż w przypadku
innych dziedzin gospodarki, w tym głównie spółek produkcyjnych.
Spółka stosuje normy i przestrzega obowiązujących przepisów
dotyczących kwestii środowiskowych w zakresie odnoszącym się do
działalności Spółki, w tym w szczególności w zakresie gospodarki
odpadami medycznymi, do czego Spółka wykorzystuje profesjonalne
podmioty świadczące tego rodzaju usługi. Spółka jest świadoma
problemu zanieczyszczenia środowiska oraz zmian klimatu podejmując
m.in. działania zmierzające do racjonalnego zużycia mediów i
materiałów wykorzystywanych w związku ze świadczeniem usług
medycznych.</p>
        <p class="MsoNormal">
          <i>1.4.1. objaśniać, w jaki sposób w procesach
decyzyjnych w spółce i podmiotach z jej grupy uwzględniane są
kwestie związane ze zmianą klimatu, wskazując na wynikające z tego
ryzyka; Zasada nie jest stosowana.</i>
        </p>
        <p class="MsoNormal">Spółka nie tworzy odrębnego dokumentu
dotyczącego jej strategii biznesowej obejmującego tematykę
ESG. </p>
        <p class="MsoNormal">
          <i>1.4.2. przedstawiać wartość wskaźnika
równości wynagrodzeń wypłacanych jej pracownikom, obliczanego jako
procentowa różnica pomiędzy średnim miesięcznym wynagrodzeniem (z
uwzględnieniem premii, nagród i innych dodatków) kobiet i mężczyzn
za ostatni rok, oraz przedstawiać informacje o działaniach
podjętych w celu likwidacji ewentualnych nierówności w tym
zakresie, wraz z prezentacją ryzyk z tym związanych oraz horyzontem
czasowym, w którym planowane jest doprowadzenie do równości; Zasada
nie jest stosowana.</i>
        </p>
        <p class="MsoNormal">Spółka nie tworzy odrębnego dokumentu
dotyczącego jej strategii biznesowej obejmującego tematykę ESG.
Spółka nie przedstawia wartości wskaźnika równości wynagrodzeń
wypłacanych jej pracownikom. Zasady wynagradzania nie różnicują
pracowników pod względem płci i zależą jedynie od posiadanych
kwalifikacji, zajmowanego stanowiska, czy pełnionej funkcji.</p>
        <p class="MsoNormal">
          <i>1.5.      Co najmniej
raz w roku spółka ujawnia wydatki ponoszone przez nią i jej grupę
na wspieranie kultury, sportu, instytucji charytatywnych, mediów,
organizacji społecznych, związków zawodowych itp. Jeżeli w roku
objętym sprawozdaniem spółka lub jej grupa ponosiły wydatki na tego
rodzaju cele, informacja zawiera zestawienie tych wydatków; Zasada
nie jest stosowana.</i>
        </p>
        <p class="MsoNormal">W Spółce nie została przyjęta odrębna polityka
sponsoringowa, a wszelkie decyzje w tym zakresie podejmowane są
zgodnie z obowiązującym w Spółce statutem oraz powszechnie
obowiązującymi przepisami prawa. Spółka stara się angażować w
projekty o charakterze społecznym mając na względzie ograniczenia
wynikające z przepisów, w tym w szczególności, ograniczenia w
zakresie reklamy i promocji. Zasadnicza większość kosztów
związanych z powyższą działalnością prezentowana jest w kosztach z
tytułu darowizn.</p>
        <p class="MsoNormal">
          <i>2.1.      Spółka
powinna posiadać politykę różnorodności wobec zarządu oraz rady
nadzorczej, przyjętą odpowiednio przez radę nadzorczą lub walne
zgromadzenie. Polityka różnorodności określa cele i kryteria
różnorodności m.in. w takich obszarach jak płeć, kierunek
wykształcenia, specjalistyczna wiedza, wiek oraz doświadczenie
zawodowe, a także wskazuje termin i sposób monitorowania realizacji
tych celów. W zakresie zróżnicowania pod względem płci warunkiem
zapewnienia różnorodności organów spółki jest udział mniejszości w
danym organie na poziomie nie niższym niż 30%; Zasada nie jest
stosowana.</i>
        </p>
        <p class="MsoNormal">W dacie publikacji niniejszego raportu Spółka
nie posiada polityki różnorodności wobec Zarządu oraz Rady
Nadzorczej. Podstawową zasadą decydującą o wyborze członków organów
Spółki, na którą płeć nie ma jakiegokolwiek wpływu, są kompetencje
wymagane z uwagi na zajmowaną funkcję, w tym posiadany zakres
wiedzy i umiejętności niezbędne do prawidłowego wykonywania
obowiązków. W spółce nie dochodzi do jakiegokolwiek różnicowania
osób pod względem płci, w tym osób pełniących funkcje w organach
Spółki.</p>
        <p class="MsoNormal">
          <i>2.2.      Osoby
podejmujące decyzje w sprawie wyboru członków zarządu lub rady
nadzorczej spółki powinny zapewnić wszechstronność tych organów
poprzez wybór do ich składu osób zapewniających różnorodność,
umożliwiając m.in. osiągnięcie docelowego wskaźnika minimalnego
udziału mniejszości określonego na poziomie nie niższym niż 30%,
zgodnie z celami określonym w przyjętej polityce różnorodności, o
której mowa w zasadzie 2.1.; Zasada nie jest stosowana.</i>
        </p>
        <p class="MsoNormal">W dacie publikacji niniejszego raportu Spółka
nie posiada polityki różnorodności wobec Zarządu oraz Rady
Nadzorczej. Podstawową zasadą decydującą o wyborze członków organów
Spółki, na którą płeć nie ma jakiegokolwiek wpływu, są kompetencje
wymagane z uwagi na zajmowaną funkcje, w tym posiadany zakres
wiedzy i umiejętności niezbędne do prawidłowego wykonywania
obowiązków. W spółce nie dochodzi do jakiegokolwiek różnicowania
osób pod względem płci, w tym osób pełniących funkcje w organach
Spółki.</p>
        <p class="MsoNormal">
          <i>2.7.      Pełnienie
przez członków zarządu spółki funkcji w organach podmiotów spoza
grupy spółki wymaga zgody rady nadzorczej; Zasada nie jest
stosowana.</i>
        </p>
        <p class="MsoNormal">Spółka przestrzega powyższej zasady w stopniu
wynikającym z brzmienia art. 380 Kodeksu spółek handlowych. Do
kompetencji rady nadzorczej Spółki należy udzielanie zgody na
zajmowanie się przez członków zarządu interesami konkurencyjnymi
bądź uczestniczenie przez członków zarządu w podmiotach
konkurencyjnych.</p>
        <p class="MsoNormal">
          <i>2.11. Poza czynnościami wynikającymi z
przepisów prawa raz w roku rada nadzorcza sporządza i przedstawia
zwyczajnemu walnemu zgromadzeniu do zatwierdzenia roczne
sprawozdanie. Sprawozdanie, o którym mowa powyżej, zawiera co
najmniej:</i>
        </p>
        <p class="MsoNormal">
          <i>2.11.5. ocenę zasadności wydatków, o
których mowa w zasadzie 1.5; Zasada nie jest stosowana.</i>
        </p>
        <p class="MsoNormal">W Spółce nie została przyjęta odrębna polityka
sponsoringowa, a wszelkie decyzje w tym zakresie podejmowane są
zgodnie z obowiązującym w Spółce statutem oraz powszechnie
obowiązującymi przepisami prawa. Spółka stara się angażować w
projekty o charakterze społecznym mając na względzie ograniczenia
wynikające z przepisów, w tym w szczególności, ograniczenia w
zakresie reklamy i promocji. Zasadnicza większość kosztów
związanych z powyższą działalnością prezentowana jest w kosztach z
tytułu darowizn.</p>
        <p class="MsoNormal">
          <i>2.11.6. informację na temat stopnia
realizacji polityki różnorodności w odniesieniu do zarządu i rady
nadzorczej, w tym realizacji celów, o których mowa w zasadzie 2.1.;
Zasada nie jest stosowana.</i>
        </p>
        <p class="MsoNormal">W dacie publikacji niniejszego raportu Spółka
nie posiada polityki różnorodności wobec Zarządu oraz Rady
Nadzorczej. Podstawową zasadą decydującą o wyborze członków organów
Spółki, na którą płeć nie ma jakiegokolwiek wpływu, są kompetencje
wymagane z uwagi na zajmowaną funkcje, w tym posiadany zakres
wiedzy i umiejętności niezbędne do prawidłowego wykonywania
obowiązków. W spółce nie dochodzi do jakiegokolwiek różnicowania
osób pod względem płci, w tym osób pełniących funkcje w organach
Spółki. Spółka nie przedstawia wartości wskaźnika równości
wynagrodzeń wypłacanych jej pracownikom. Zasady wynagradzania nie
różnicują pracowników pod względem płci i zależą jedynie od
posiadanych kwalifikacji, zajmowanego stanowiska, czy pełnionej
funkcji.</p>
        <p class="MsoNormal">
          <i>3.1.</i>
          <i>     Spółka
giełdowa utrzymuje skuteczne systemy: kontroli wewnętrznej,
zarządzania ryzykiem oraz nadzoru zgodności działalności z prawem
(compliance), a także skuteczną funkcję audytu wewnętrznego,
odpowiednie do wielkości spółki i rodzaju oraz skali prowadzonej
działalności, za działanie których odpowiada zarząd; Zasada nie
jest stosowana.</i>
        </p>
        <p class="MsoNormal">Z uwagi na zakres i skalę prowadzonej
działalności w strukturze organizacyjnej Spółki nie został
wyodrębniony audyt wewnętrzny. Zadania związane z audytem
wewnętrznym realizowane są przez Zarząd oraz powołany w spółce
Komitet Audytu. Poszczególne osoby odpowiedzialne w Spółce za
określony obszar działalności uczestniczą w procesach kontrolnych
związanych z działalnością Spółki oraz pozostałych spółek
wchodzących w skład Grupy Kapitałowej Voxel przekazując Zarządowi
wnioski i rekomendacje z podejmowanych działań.</p>
        <p class="MsoNormal">
          <i>3.3.</i>      <i>Spółka
należąca do indeksu WIG20, mWIG40 lub sWIG80 powołuje audytora
wewnętrznego kierującego funkcją audytu wewnętrznego, działającego
zgodnie z powszechnie uznanymi międzynarodowymi standardami
praktyki zawodowej audytu wewnętrznego. W pozostałych spółkach, w
których nie powołano audytora wewnętrznego spełniającego ww.
wymogi, komitet audytu (lub rada nadzorcza, jeżeli pełni funkcje
komitetu audytu) co roku dokonuje oceny, czy istnieje potrzeba
powołania takiej osoby; Zasada nie jest stosowana.</i></p>
        <p class="MsoNormal">Z uwagi na zakres i skalę prowadzonej
działalności w strukturze organizacyjnej Spółki nie został
wyodrębniony audyt wewnętrzny. Zadania związane z audytem
wewnętrznym realizowane są przez Zarząd oraz powołany w spółce
Komitet Audytu. Poszczególne osoby odpowiedzialne w Spółce za
określony obszar działalności uczestniczą w procesach kontrolnych
związanych z działalnością Spółki oraz pozostałych spółek
wchodzących w skład Grupy Kapitałowej VOXEL przekazując Zarządowi
wnioski i rekomendacje z podejmowanych działań.</p>
        <p class="MsoNormal">
          <i>3.6.</i>     
<i>Kierujący audytem wewnętrznym podlega organizacyjnie prezesowi
zarządu, a funkcjonalnie przewodniczącemu komitetu audytu lub
przewodniczącemu rady nadzorczej, jeżeli rada pełni funkcję
komitetu audytu; Zasada nie jest stosowana.</i></p>
        <p class="MsoNormal">Z uwagi na zakres i skalę prowadzonej
działalności brak jest w Spółce osoby powołanej na stanowisko
kierującego audytem wewnętrznym.</p>
        <p class="MsoNormal">
          <i>3.7.</i>      <i>Zasady
3.4 - 3.6 mają zastosowanie również w przypadku podmiotów z grupy
spółki o istotnym znaczeniu dla jej działalności, jeśli wyznaczono
w nich osoby do wykonywania tych zadań; Zasada nie jest
stosowana.</i></p>
        <p class="MsoNormal">Z uwagi na zakres i skalę prowadzonej
działalności brak jest w Spółce oraz spółkach z grupy Spółki
wyodrębnionego audytu wewnętrznego oraz osoby powołanej na
stanowisko kierującego audytem wewnętrznym.</p>
        <p class="MsoNormal">
          <i>3.10.</i>
          <i>Co najmniej raz na pięć lat w
spółce należącej do indeksu WIG20, mWIG40 lub sWIG80 dokonywany
jest, przez niezależnego audytora wybranego przy udziale komitetu
audytu, przegląd funkcji audytu wewnętrznego; Zasada nie jest
stosowana.</i>
        </p>
        <p class="MsoNormal">Z uwagi na zakres i skalę prowadzonej
działalności w strukturze organizacyjnej Spółki nie został
wyodrębniony audyt wewnętrzny. Zadania związane z audytem
wewnętrznym realizowane są przez Zarząd oraz powołany w spółce
Komitet Audytu. Poszczególne osoby odpowiedzialne w Spółce za
określony obszar działalności uczestniczą w procesach kontrolnych
związanych z działalnością Spółki oraz pozostałych spółek
wchodzących w skład Grupy Kapitałowej VOXEL przekazując Zarządowi
wnioski i rekomendacje z podejmowanych działań. Spółka nie
identyfikuje potrzeby dokonywania dodatkowego przeglądu
działalności Spółki przez niezależnego audytora.</p>
        <p class="MsoNormal">
          <i>4.3.</i>      <i>Spółka
zapewnia powszechnie dostępną transmisję obrad walnego zgromadzenia
w czasie rzeczywistym; Zasada nie jest stosowana.</i></p>
        <p class="MsoNormal">Spółka nie transmituje obrad walnego
zgromadzenia w czasie rzeczywistym. Spółka zgodnie z powszechnie
obowiązującymi przepisami prawa zapewnia akcjonariuszom możliwość
uczestnictwa w obradach walnego zgromadzenia oraz informuje o
uchwałach podjętych na walnym zgromadzeniu.</p>
        <p class="MsoNormal">
          <i>4.4.     
Przedstawicielom mediów umożliwia się obecność na walnych
zgromadzeniach; Zasada nie jest stosowana.</i>
        </p>
        <p class="MsoNormal">Z uwagi na formalny charakter walnych
zgromadzeń, wynikający m.in. z wielkości Spółki oraz struktury jej
akcjonariatu, Spółka nie zidentyfikowała zasadności obecności
mediów na walnych zgromadzeniach. Udział w posiedzeniach walnego
zgromadzenia nie był dotychczas przedmiotem zainteresowania mediów.
Niezależnie od tego w przypadku zamiaru uczestnictwa
przedstawicieli mediów w obradach walnych zgromadzeń Spółka
deklaruje, że będzie dążyć do zapewnienia możliwości udziału
uczestnictwa w obradach i wydania stosownych akredytacji
zainteresowanym przedstawicielom mediów.</p>
        <p class="MsoNormal">
          <i>4.8.      Projekty
uchwał walnego zgromadzenia do spraw wprowadzonych do porządku
obrad walnego zgromadzenia powinny zostać zgłoszone przez
akcjonariuszy najpóźniej na 3 dni przed walnym zgromadzeniem;
Zasada nie jest stosowana.</i>
        </p>
        <p class="MsoNormal">Spółka podejmuje działania w celu zgłaszania
przez akcjonariuszy z odpowiednim wyprzedzeniem projektów uchwał
walnego zgromadzenia do spraw wprowadzonych do porządku obrad
walnego zgromadzenia. Niemniej, ze względu na powszechnie
obowiązujące przepisy prawa, Spółka nie jest uprawniona do
narzucania akcjonariuszom terminu realizacji przysługującego im
uprawnienia do zgłaszania projektów uchwał.</p>
        <p class="MsoNormal">
          <i>W przypadku gdy przedmiotem obrad walnego
zgromadzenia ma być powołanie do rady nadzorczej lub powołanie rady
nadzorczej nowej kadencji:</i>
        </p>
        <p class="MsoNormal">
          <i>4.9.1. kandydatury na członków rady powinny
zostać zgłoszone w terminie umożliwiającym podjęcie przez
akcjonariuszy obecnych na walnym zgromadzeniu decyzji z należytym
rozeznaniem, lecz nie później niż na 3 dni przed walnym
zgromadzeniem; kandydatury, wraz z kompletem materiałów ich
dotyczących, powinny zostać niezwłocznie opublikowane na stronie
internetowej spółki; Zasada nie jest stosowana.</i>
        </p>
        <p class="MsoNormal">Spółka podejmuje działania w celu zgłaszania
przez akcjonariuszy z odpowiednim wyprzedzeniem kandydatur na
członków Rady Nadzorczej. Niemniej, ze względu na powszechnie
obowiązujące przepisy prawa, Spółka nie jest uprawniona do
narzucania akcjonariuszom terminu realizacji przysługującego im
uprawnienia do zgłaszania kandydatur.</p>
        <p class="MsoNormal"> </p>
        <p class="Tabela-txt">
          <span class="c291">Kraków, 4 kwietnia 2024
roku</span>
        </p>
        <p class="MsoNormal c293">
          <span class="c292"> </span>
        </p>
        <p class="MsoNormal c293">
          <span class="c292"> </span>
        </p>
        <table border="0" cellpadding="0" cellspacing="0" class="MsoTableGrid c24">
          <tr>
            <td class="c295" valign="top">
              <p class="Tabela-txt c294">Jarosław Furdal</p>
              <p class="Tabela-txt c294">Prezes Zarządu</p>
            </td>
            <td class="c296" valign="top">
              <p class="Tabela-txt c294"> </p>
            </td>
            <td class="c297" valign="top">
              <p class="Tabela-txt c294">Grzegorz Rutkowski</p>
              <p class="Tabela-txt c294">Wiceprezes Zarządu</p>
            </td>
          </tr>
        </table>
        <p class="MsoNormal">
          <img alt="Image" height="1" src="data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEAYABgAAD/2wBDAAoHBwkHBgoJCAkLCwoMDxkQDw4ODx4WFxIZJCAmJSMgIyIoLTkwKCo2KyIjMkQyNjs9QEBAJjBGS0U+Sjk/QD3/2wBDAQsLCw8NDx0QEB09KSMpPT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT3/wAARCAABAxoDASIAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwD2aiiigAooooAKSiigDNNLRRVmYtMft9aKKBjPX60h6H60UUCG96a/WiigBG6H60rd6KKYAe9MHQ0UUAJ2P1pzdRRRQAjUdqKKAHHtTT1FFFAAPvfhS9zRRQAg70L1oooAdRRRQAUUUUALRRRQAUUUUAFIaKKACloopAFFFFAwooopiCiiigBGpV6UUUALRRRQAUUUUAFLRRSGFFFFABRRRQAhptFFACUUUUxCikoooAWkoopAApGoopgNFOoooAKDRRQAlIaKKAAU/tRRSAaaTtRRQAdqUdKKKYCigUUUgJI/vVOOlFFMBO9PWiikA4UUUUgA0GiigAoNFFMZBJ981fsf+PYfU0UUnsNbliiiipKCiiigAooooA//2Q==" width="794"/>
        </p>
      </div>
    </div>
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