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["\n\n","Ortogonální pole je matice velikosti m x n, ve které při testování parametrických párů jednotlivé sloupce odpovídají faktorům (parametrům funkce, případně jiným hodnotám, na kterých závisí testovací případ) a řádky jednotlivým testovacím případům.\n\nDůležité je nalezení vhodného ortogonálního pole. V tom se musíme spolehnout na katalogy ortogonální polí.\n\nJelikož neexistuje žádná jednoduchá metoda, kterak takové pole zkonstruovat, tak se musíme spolehnout především na katalogy ortogonálních polí.\n\nTento nástroj obsahuje na dalších listech několik nejlépe využitelných ortogonálních matic, včetně možnosti zasadit do matice vlastní hodnoty (proměnné) jak pro metodu Orthogonal Arrays, tak Covering Arrays.\nZbytek matic najdete v katalogu ortogonálních matic.\n\nJeden katolog naleznete zde: http://support.sas.com/techsup/technote/ts723_Designs.txt"]
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[null,"Tento nástroj obsahuje:"]
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[null,"Práce s listem INDEX:\n\n1) Vyber, zda chceš použít Orthogonal Arrays (modré tabulky) nebo Covering Arrays (zelené tabulky) metodu\n2) Vyber správnou velikost matice\n3) Poté doplň hodnoty do tabulky\n4) Klikni na Zobraz (budeš automaticky přesměrován na správný list s vyplněnými hodnotami a hotovou maticí"]
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[null,"Příklad:\n\nNa záložce Index jsem si vybrala Orthogonal Arrays metodu a velikost matice 2^3 a vyplnila hodnotami"]

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[17,3,1,0,3,1,null,17,{"$f":"B6","v":0},{"$f":"C4","v":0},{"$f":"D3","v":0},{"$f":"E6","v":0},{"$f":"F4","v":0}]
[18,3,2,1,4,2,null,18,{"$f":"B6","v":0},{"$f":"C5","v":0},{"$f":"D4","v":0},{"$f":"E7","v":0},{"$f":"F5","v":0}]
[19,3,3,2,0,3,null,19,{"$f":"B6","v":0},{"$f":"C6","v":0},{"$f":"D5","v":0},{"$f":"E3","v":0},{"$f":"F6","v":0}]
[20,3,4,3,1,4,null,20,{"$f":"B6","v":0},{"$f":"C7","v":0},{"$f":"D6","v":0},{"$f":"E4","v":0},{"$f":"F7","v":0}]
[21,4,0,0,4,3,null,21,{"$f":"B7","v":0},{"$f":"C3","v":0},0,{"$f":"E7","v":0},{"$f":"F6","v":0}]
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[23,4,2,2,1,0,null,23,{"$f":"B7","v":0},0,0,{"$f":"E4","v":0},{"$f":"F3","v":0}]
[24,4,3,3,2,1,null,24,{"$f":"B7","v":0},0,0,{"$f":"E5","v":0},{"$f":"F4","v":0}]
[25,4,4,4,3,2,null,25,{"$f":"B7","v":0},0,0,{"$f":"E6","v":0},{"$f":"F5","v":0}]
[]
["Strength = 3",null,null,null,null,"n = 177",null,"Strength = 3",null,null,null,null,"n = 177"]
[null,"A","B","C","D","E",null,null,"A","B","C","D","E"]
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[4,0,0,3,3,3,null,4,{"$f":"B3","v":0},{"$f":"C3","v":0},0,0,0]
[5,0,0,4,4,4,null,5,{"$f":"B3","v":0},{"$f":"C3","v":0},0,0,0]
[6,0,1,0,1,2,null,6,{"$f":"B3","v":0},{"$f":"C4","v":0},{"$f":"D3","v":0},{"$f":"E4","v":0},{"$f":"F5","v":0}]
[7,0,1,1,0,3,null,7,{"$f":"B3","v":0},{"$f":"C4","v":0},{"$f":"D4","v":0},{"$f":"E3","v":0},{"$f":"F6","v":0}]
[8,0,1,2,3,0,null,8,{"$f":"B3","v":0},{"$f":"C4","v":0},{"$f":"D5","v":0},{"$f":"E6","v":0},{"$f":"F3","v":0}]
[9,0,1,3,2,1,null,9,{"$f":"B3","v":0},{"$f":"C4","v":0},{"$f":"D6","v":0},{"$f":"E5","v":0},{"$f":"F4","v":0}]
[10,0,1,4,4,0,null,10,{"$f":"B3","v":0},{"$f":"C4","v":0},{"$f":"D7","v":0},{"$f":"E7","v":0},{"$f":"F3","v":0}]
[11,0,2,0,2,4,null,11,{"$f":"B3","v":0},{"$f":"C5","v":0},{"$f":"D3","v":0},{"$f":"E5","v":0},{"$f":"F7","v":0}]
[12,0,2,1,3,2,null,12,{"$f":"B3","v":0},{"$f":"C5","v":0},{"$f":"D4","v":0},{"$f":"E6","v":0},{"$f":"F5","v":0}]
[13,0,2,2,0,1,null,13,{"$f":"B3","v":0},{"$f":"C5","v":0},{"$f":"D5","v":0},{"$f":"E3","v":0},{"$f":"F4","v":0}]
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[21,0,4,0,4,3,null,21,{"$f":"B3","v":0},{"$f":"C7","v":0},{"$f":"D3","v":0},{"$f":"E7","v":0},{"$f":"F6","v":0}]
[22,0,4,1,0,4,null,22,{"$f":"B3","v":0},{"$f":"C7","v":0},{"$f":"D4","v":0},{"$f":"E3","v":0},{"$f":"F7","v":0}]
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