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\contentsline {figure}{\numberline {2.1}{\ignorespaces P\IeC {\v r}\IeC {\'\i }klad pou\IeC {\v z}it\IeC {\'\i } operace Sharp}}{6}{figure.2.1}
\contentsline {figure}{\numberline {2.2}{\ignorespaces P\IeC {\v r}\IeC {\'\i }klad pou\IeC {\v z}it\IeC {\'\i } operace Disjoint sharp}}{6}{figure.2.2}
\contentsline {figure}{\numberline {2.3}{\ignorespaces P\IeC {\v r}\IeC {\'\i }klad v\IeC {\'y}pisu souboru s logickou funkc\IeC {\'\i } v PLA form\IeC {\'a}tu.}}{8}{figure.2.3}
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\contentsline {figure}{\numberline {3.1}{\ignorespaces Logick\IeC {\'a} funkce a jej\IeC {\'\i } ortogonalizovan\IeC {\'y} tvar zapsan\IeC {\'y} v Karnaughov\IeC {\'e} map\IeC {\v e}.}}{10}{figure.3.1}
\contentsline {figure}{\numberline {3.2}{\ignorespaces Logick\IeC {\'a} funkce zapsan\IeC {\'a} v Karnaughov\IeC {\'e} map\IeC {\v e}.}}{11}{figure.3.2}
\contentsline {figure}{\numberline {3.3}{\ignorespaces Ortogonalizovan\IeC {\'a} logick\IeC {\'a} funkce. Uk\IeC {\'a}zka dvou zp\IeC {\r u}sob\IeC {\r u} rozkladu.}}{11}{figure.3.3}
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\contentsline {figure}{\numberline {5.1}{\ignorespaces Logick\IeC {\'a} funkce $F_{1}$ zapsan\IeC {\'a} v Karnaughov\IeC {\'e} map\IeC {\v e}.}}{18}{figure.5.1}
\contentsline {figure}{\numberline {5.2}{\ignorespaces Rozklad $F_{1}$ s pou\IeC {\v z}it\IeC {\'\i }m metod \IeC {\v r}azen\IeC {\'\i } podle velikosti term\IeC {\r u} sestupn\IeC {\v e} a vzestupn\IeC {\v e}. }}{19}{figure.5.2}
\contentsline {figure}{\numberline {5.3}{\ignorespaces Logick\IeC {\'a} funkce $F_{2}$ zapsan\IeC {\'a} v Karnaughov\IeC {\'e} map\IeC {\v e}.}}{19}{figure.5.3}
\contentsline {figure}{\numberline {5.4}{\ignorespaces Rozklad $F_{2}$ s pou\IeC {\v z}it\IeC {\'\i }m metod \IeC {\v r}azen\IeC {\'\i } podle velikosti term\IeC {\r u} sestupn\IeC {\v e} a vzestupn\IeC {\v e}. }}{20}{figure.5.4}
\contentsline {figure}{\numberline {5.5}{\ignorespaces Logick\IeC {\'a} funkce $F_{3}$ zapsan\IeC {\'a} v Karnaughov\IeC {\'e} map\IeC {\v e}.}}{20}{figure.5.5}
\contentsline {figure}{\numberline {5.6}{\ignorespaces Rozklad $F_{3}$ s pou\IeC {\v z}it\IeC {\'\i }m metod \IeC {\v r}azen\IeC {\'\i } podle velikosti term\IeC {\r u} sestupn\IeC {\v e} a vzestupn\IeC {\v e}. }}{21}{figure.5.6}
\contentsline {figure}{\numberline {5.7}{\ignorespaces Logick\IeC {\'a} funkce $F_{4}$ zapsan\IeC {\'a} v Karnaughov\IeC {\'e} map\IeC {\v e}.}}{21}{figure.5.7}
\contentsline {figure}{\numberline {5.8}{\ignorespaces Rozklad $F_{4}$ s pou\IeC {\v z}it\IeC {\'\i }m metod \IeC {\v r}azen\IeC {\'\i } podle po\IeC {\v c}tu protnut\IeC {\'\i } s ostatn\IeC {\'\i }mi termy sestupn\IeC {\v e} a vzestupn\IeC {\v e}. }}{22}{figure.5.8}
\contentsline {figure}{\numberline {5.9}{\ignorespaces Logick\IeC {\'a} funkce $f_{5}$ zadan\IeC {\'a} pravdivostn\IeC {\'\i } tabulkou a Karnaughovou mapou.}}{22}{figure.5.9}
\contentsline {figure}{\numberline {5.10}{\ignorespaces S\IeC {\'e}riov\IeC {\'e} pou\IeC {\v z}it\IeC {\'\i } dvou t\IeC {\v r}\IeC {\'\i }d\IeC {\'\i }c\IeC {\'\i }ch metod b\IeC {\v e}hem prvn\IeC {\'\i }ho kroku rozkladu.}}{23}{figure.5.10}
\contentsline {figure}{\numberline {5.11}{\ignorespaces Rozklad logick\IeC {\'e} funkce $f_{5}$ s pou\IeC {\v z}it\IeC {\'\i }m sestupn\IeC {\'e}ho se\IeC {\v r}azen\IeC {\'\i } podle po\IeC {\v c}tu protnut\IeC {\'\i } s ostatn\IeC {\'\i }mi termy - lev\IeC {\'a} Karnaughov\IeC {\'a} mapa, s pou\IeC {\v z}\IeC {\'\i }t\IeC {\'\i }m dvou s\IeC {\'e}riov\IeC {\'y}ch \IeC {\v r}ad\IeC {\'\i }c\IeC {\'\i }ch metod za sebou - prav\IeC {\'a} Karnaughov\IeC {\'a} mapa.}}{24}{figure.5.11}
\contentsline {figure}{\numberline {5.12}{\ignorespaces Pohlcen\IeC {\'\i } nadbyte\IeC {\v c}n\IeC {\'y}ch term\IeC {\r u}. }}{24}{figure.5.12}
\contentsline {figure}{\numberline {5.13}{\ignorespaces Logick\IeC {\'a} funkce, jej\IeC {\'\i } ortogonalizovan\IeC {\'a} podoba a jej\IeC {\'\i } tvar po slou\IeC {\v c}en\IeC {\'\i } dvou term\IeC {\r u}. }}{25}{figure.5.13}
\contentsline {figure}{\numberline {5.14}{\ignorespaces Logick\IeC {\'a} funkce a jeji ortogonalizovan\IeC {\'a} podoba bez pou\IeC {\v z}it\IeC {\'\i } se\IeC {\v r}azen\IeC {\'\i } term\IeC {\r u} podle po\IeC {\v c}tu mo\IeC {\v z}nost\IeC {\'\i } slou\IeC {\v c}en\IeC {\'\i }.}}{25}{figure.5.14}
\contentsline {figure}{\numberline {5.15}{\ignorespaces Logick\IeC {\'a} funkce, jeji ortogonalizovan\IeC {\'a} podoba a podoba s pou\IeC {\v z}it\IeC {\'\i }m ortogonalizace s \IeC {\v r}azen\IeC {\'\i }m term\IeC {\r u} podle po\IeC {\v c}tu mo\IeC {\v z}nost\IeC {\'\i } slou\IeC {\v c}en\IeC {\'\i }.}}{26}{figure.5.15}
\contentsline {figure}{\numberline {5.16}{\ignorespaces Sch\IeC {\'e}ma z\IeC {\'a}kladn\IeC {\'\i } koncepce algoritmu ortogonalizace logick\IeC {\'e} funkce}}{27}{figure.5.16}
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\contentsline {figure}{\numberline {6.1}{\ignorespaces V\IeC {\'y}pis zdrojov\IeC {\'e}ho k\IeC {\'o}du operace $\bigodot $ mezi termy $t_{1}$ a $t_{2}$ (2. \IeC {\v c}\IeC {\'a}st funkce TermDisjointSharp)}}{31}{figure.6.1}
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\contentsline {figure}{\numberline {F.1}{\ignorespaces Obsah p\IeC {\v r}ilo\IeC {\v z}en\IeC {\'e}ho CD}}{63}{figure.F.1}
