gap> Read("sudoku-t"); gap> sudokut; gap> Size(sudokut); 1679616 gap> NrConjugacyClasses(sudokut); 484 gap> ConjugacyClasses(sudokut); [ ()^G, (7,8,9)(16,17,18)(25,26,27)(34,35,36)(43,44,45)(52,53,54)(61,62, 63)(70,71,72)(79,80,81)^G, (4,5,6)(7,8,9)(13,14,15)(16,17,18)(22,23, 24)(25,26,27)(31,32,33)(34,35,36)(40,41,42)(43,44,45)(49,50,51)(52,53, 54)(58,59,60)(61,62,63)(67,68,69)(70,71,72)(76,77,78)(79,80,81)^G, (1,2,3)(4,5,6)(7,8,9)(10,11,12)(13,14,15)(16,17,18)(19,20,21)(22,23,24)(25, 26,27)(28,29,30)(31,32,33)(34,35,36)(37,38,39)(40,41,42)(43,44,45)(46,47, 48)(49,50,51)(52,53,54)(55,56,57)(58,59,60)(61,62,63)(64,65,66)(67,68, 69)(70,71,72)(73,74,75)(76,77,78)(79,80,81)^G, (2,3)(11,12)(20,21)(29,30)(38,39)(47,48)(56,57)(65,66)(74,75)^G, (2,3)(7,8,9)(11,12)(16,17,18)(20,21)(25,26,27)(29,30)(34,35,36)(38,39)(43, 44,45)(47,48)(52,53,54)(56,57)(61,62,63)(65,66)(70,71,72)(74,75)(79,80, 81)^G, (2,3)(4,5,6)(7,8,9)(11,12)(13,14,15)(16,17,18)(20,21)(22,23,24)(25, 26,27)(29,30)(31,32,33)(34,35,36)(38,39)(40,41,42)(43,44,45)(47,48)(49,50, 51)(52,53,54)(56,57)(58,59,60)(61,62,63)(65,66)(67,68,69)(70,71,72)(74, 75)(76,77,78)(79,80,81)^G, (2,3)(5,6)(11,12)(14,15)(20,21)(23,24)(29, 30)(32,33)(38,39)(41,42)(47,48)(50,51)(56,57)(59,60)(65,66)(68,69)(74, 75)(77,78)^G, (2,3)(5,6)(7,8,9)(11,12)(14,15)(16,17,18)(20,21)(23,24)(25, 26,27)(29,30)(32,33)(34,35,36)(38,39)(41,42)(43,44,45)(47,48)(50,51)(52, 53,54)(56,57)(59,60)(61,62,63)(65,66)(68,69)(70,71,72)(74,75)(77,78)(79, 80,81)^G, (2,3)(5,6)(8,9)(11,12)(14,15)(17,18)(20,21)(23,24)(26,27)(29, 30)(32,33)(35,36)(38,39)(41,42)(44,45)(47,48)(50,51)(53,54)(56,57)(59, 60)(62,63)(65,66)(68,69)(71,72)(74,75)(77,78)(80,81)^G, (1,4,7)(2,5,8)(3,6,9)(10,13,16)(11,14,17)(12,15,18)(19,22,25)(20,23,26)(21, 24,27)(28,31,34)(29,32,35)(30,33,36)(37,40,43)(38,41,44)(39,42,45)(46,49, 52)(47,50,53)(48,51,54)(55,58,61)(56,59,62)(57,60,63)(64,67,70)(65,68, 71)(66,69,72)(73,76,79)(74,77,80)(75,78,81)^G, (1,4,8,2,5,9,3,6,7)(10,13,17,11,14,18,12,15,16)(19,22,26,20,23,27,21,24, 25)(28,31,35,29,32,36,30,33,34)(37,40,44,38,41,45,39,42,43)(46,49,53,47, 50,54,48,51,52)(55,58,62,56,59,63,57,60,61)(64,67,71,65,68,72,66,69, 70)(73,76,80,74,77,81,75,78,79)^G, (1,4,7)(2,5,8,3,6,9)(10,13,16)(11,14, 17,12,15,18)(19,22,25)(20,23,26,21,24,27)(28,31,34)(29,32,35,30,33,36)(37, 40,43)(38,41,44,39,42,45)(46,49,52)(47,50,53,48,51,54)(55,58,61)(56,59,62, 57,60,63)(64,67,70)(65,68,71,66,69,72)(73,76,79)(74,77,80,75,78,81)^G, (1,4)(2,5)(3,6)(10,13)(11,14)(12,15)(19,22)(20,23)(21,24)(28,31)(29,32)(30, 33)(37,40)(38,41)(39,42)(46,49)(47,50)(48,51)(55,58)(56,59)(57,60)(64, 67)(65,68)(66,69)(73,76)(74,77)(75,78)^G, (1,4)(2,5)(3,6)(7,8,9)(10,13)(11,14)(12,15)(16,17,18)(19,22)(20,23)(21, 24)(25,26,27)(28,31)(29,32)(30,33)(34,35,36)(37,40)(38,41)(39,42)(43,44, 45)(46,49)(47,50)(48,51)(52,53,54)(55,58)(56,59)(57,60)(61,62,63)(64, 67)(65,68)(66,69)(70,71,72)(73,76)(74,77)(75,78)(79,80,81)^G, (1,5,2,6,3,4)(10,14,11,15,12,13)(19,23,20,24,21,22)(28,32,29,33,30,31)(37, 41,38,42,39,40)(46,50,47,51,48,49)(55,59,56,60,57,58)(64,68,65,69,66, 67)(73,77,74,78,75,76)^G, (1,5,2,6,3,4)(7,8,9)(10,14,11,15,12,13)(16,17, 18)(19,23,20,24,21,22)(25,26,27)(28,32,29,33,30,31)(34,35,36)(37,41,38,42, 39,40)(43,44,45)(46,50,47,51,48,49)(52,53,54)(55,59,56,60,57,58)(61,62, 63)(64,68,65,69,66,67)(70,71,72)(73,77,74,78,75,76)(79,80,81)^G, (1,4)(2,5,3,6)(10,13)(11,14,12,15)(19,22)(20,23,21,24)(28,31)(29,32,30, 33)(37,40)(38,41,39,42)(46,49)(47,50,48,51)(55,58)(56,59,57,60)(64,67)(65, 68,66,69)(73,76)(74,77,75,78)^G, (1,4)(2,5,3,6)(7,8,9)(10,13)(11,14,12, 15)(16,17,18)(19,22)(20,23,21,24)(25,26,27)(28,31)(29,32,30,33)(34,35, 36)(37,40)(38,41,39,42)(43,44,45)(46,49)(47,50,48,51)(52,53,54)(55,58)(56, 59,57,60)(61,62,63)(64,67)(65,68,66,69)(70,71,72)(73,76)(74,77,75,78)(79, 80,81)^G, (1,4)(2,5)(3,6)(8,9)(10,13)(11,14)(12,15)(17,18)(19,22)(20, 23)(21,24)(26,27)(28,31)(29,32)(30,33)(35,36)(37,40)(38,41)(39,42)(44, 45)(46,49)(47,50)(48,51)(53,54)(55,58)(56,59)(57,60)(62,63)(64,67)(65, 68)(66,69)(71,72)(73,76)(74,77)(75,78)(80,81)^G, (1,5,2,6,3,4)(8,9)(10,14,11,15,12,13)(17,18)(19,23,20,24,21,22)(26,27)(28, 32,29,33,30,31)(35,36)(37,41,38,42,39,40)(44,45)(46,50,47,51,48,49)(53, 54)(55,59,56,60,57,58)(62,63)(64,68,65,69,66,67)(71,72)(73,77,74,78,75, 76)(80,81)^G, (1,4)(2,5,3,6)(8,9)(10,13)(11,14,12,15)(17,18)(19,22)(20,23, 21,24)(26,27)(28,31)(29,32,30,33)(35,36)(37,40)(38,41,39,42)(44,45)(46, 49)(47,50,48,51)(53,54)(55,58)(56,59,57,60)(62,63)(64,67)(65,68,66,69)(71, 72)(73,76)(74,77,75,78)(80,81)^G, (55,64,73)(56,65,74)(57,66,75)(58,67, 76)(59,68,77)(60,69,78)(61,70,79)(62,71,80)(63,72,81)^G, (7,8,9)(16,17,18)(25,26,27)(34,35,36)(43,44,45)(52,53,54)(55,64,73)(56,65, 74)(57,66,75)(58,67,76)(59,68,77)(60,69,78)(61,71,81)(62,72,79)(63,70, 80)^G, (4,5,6)(7,8,9)(13,14,15)(16,17,18)(22,23,24)(25,26,27)(31,32, 33)(34,35,36)(40,41,42)(43,44,45)(49,50,51)(52,53,54)(55,64,73)(56,65, 74)(57,66,75)(58,68,78)(59,69,76)(60,67,77)(61,71,81)(62,72,79)(63,70, 80)^G, (1,2,3)(4,5,6)(7,8,9)(10,11,12)(13,14,15)(16,17,18)(19,20,21)(22, 23,24)(25,26,27)(28,29,30)(31,32,33)(34,35,36)(37,38,39)(40,41,42)(43,44, 45)(46,47,48)(49,50,51)(52,53,54)(55,65,75)(56,66,73)(57,64,74)(58,68, 78)(59,69,76)(60,67,77)(61,71,81)(62,72,79)(63,70,80)^G, (2,3)(11,12)(20,21)(29,30)(38,39)(47,48)(55,64,73)(56,66,74,57,65,75)(58,67, 76)(59,68,77)(60,69,78)(61,70,79)(62,71,80)(63,72,81)^G, (2,3)(7,8,9)(11,12)(16,17,18)(20,21)(25,26,27)(29,30)(34,35,36)(38,39)(43, 44,45)(47,48)(52,53,54)(55,64,73)(56,66,74,57,65,75)(58,67,76)(59,68, 77)(60,69,78)(61,71,81)(62,72,79)(63,70,80)^G, (2,3)(4,5,6)(7,8,9)(11,12)(13,14,15)(16,17,18)(20,21)(22,23,24)(25,26, 27)(29,30)(31,32,33)(34,35,36)(38,39)(40,41,42)(43,44,45)(47,48)(49,50, 51)(52,53,54)(55,64,73)(56,66,74,57,65,75)(58,68,78)(59,69,76)(60,67, 77)(61,71,81)(62,72,79)(63,70,80)^G, (2,3)(5,6)(11,12)(14,15)(20,21)(23, 24)(29,30)(32,33)(38,39)(41,42)(47,48)(50,51)(55,64,73)(56,66,74,57,65, 75)(58,67,76)(59,69,77,60,68,78)(61,70,79)(62,71,80)(63,72,81)^G, (2,3)(5,6)(7,8,9)(11,12)(14,15)(16,17,18)(20,21)(23,24)(25,26,27)(29,30)(32, 33)(34,35,36)(38,39)(41,42)(43,44,45)(47,48)(50,51)(52,53,54)(55,64, 73)(56,66,74,57,65,75)(58,67,76)(59,69,77,60,68,78)(61,71,81)(62,72, 79)(63,70,80)^G, (2,3)(5,6)(8,9)(11,12)(14,15)(17,18)(20,21)(23,24)(26, 27)(29,30)(32,33)(35,36)(38,39)(41,42)(44,45)(47,48)(50,51)(53,54)(55,64, 73)(56,66,74,57,65,75)(58,67,76)(59,69,77,60,68,78)(61,70,79)(62,72,80,63, 71,81)^G, (1,4,7)(2,5,8)(3,6,9)(10,13,16)(11,14,17)(12,15,18)(19,22, 25)(20,23,26)(21,24,27)(28,31,34)(29,32,35)(30,33,36)(37,40,43)(38,41, 44)(39,42,45)(46,49,52)(47,50,53)(48,51,54)(55,67,79)(56,68,80)(57,69, 81)(58,70,73)(59,71,74)(60,72,75)(61,64,76)(62,65,77)(63,66,78)^G, (1,4,8,2,5,9,3,6,7)(10,13,17,11,14,18,12,15,16)(19,22,26,20,23,27,21,24, 25)(28,31,35,29,32,36,30,33,34)(37,40,44,38,41,45,39,42,43)(46,49,53,47, 50,54,48,51,52)(55,67,80,56,68,81,57,69,79)(58,71,74,59,72,75,60,70, 73)(61,64,76,62,65,77,63,66,78)^G, (1,4,7)(2,5,8,3,6,9)(10,13,16)(11,14, 17,12,15,18)(19,22,25)(20,23,26,21,24,27)(28,31,34)(29,32,35,30,33,36)(37, 40,43)(38,41,44,39,42,45)(46,49,52)(47,50,53,48,51,54)(55,67,79)(56,68,80, 57,69,81)(58,70,73)(59,71,75,60,72,74)(61,64,76)(62,66,78,63,65,77)^G, (1,4)(2,5)(3,6)(10,13)(11,14)(12,15)(19,22)(20,23)(21,24)(28,31)(29,32)(30, 33)(37,40)(38,41)(39,42)(46,49)(47,50)(48,51)(55,67,73,58,64,76)(56,68,74, 59,65,77)(57,69,75,60,66,78)(61,70,79)(62,71,80)(63,72,81)^G, (1,4)(2,5)(3,6)(7,8,9)(10,13)(11,14)(12,15)(16,17,18)(19,22)(20,23)(21, 24)(25,26,27)(28,31)(29,32)(30,33)(34,35,36)(37,40)(38,41)(39,42)(43,44, 45)(46,49)(47,50)(48,51)(52,53,54)(55,67,73,58,64,76)(56,68,74,59,65, 77)(57,69,75,60,66,78)(61,71,81)(62,72,79)(63,70,80)^G, (1,5,2,6,3,4)(10,14,11,15,12,13)(19,23,20,24,21,22)(28,32,29,33,30,31)(37, 41,38,42,39,40)(46,50,47,51,48,49)(55,68,74,60,66,76)(56,69,75,58,64, 77)(57,67,73,59,65,78)(61,70,79)(62,71,80)(63,72,81)^G, (1,5,2,6,3,4)(7,8,9)(10,14,11,15,12,13)(16,17,18)(19,23,20,24,21,22)(25,26, 27)(28,32,29,33,30,31)(34,35,36)(37,41,38,42,39,40)(43,44,45)(46,50,47,51, 48,49)(52,53,54)(55,68,74,60,66,76)(56,69,75,58,64,77)(57,67,73,59,65, 78)(61,71,81)(62,72,79)(63,70,80)^G, (1,4)(2,5,3,6)(10,13)(11,14,12,15)(19,22)(20,23,21,24)(28,31)(29,32,30, 33)(37,40)(38,41,39,42)(46,49)(47,50,48,51)(55,67,73,58,64,76)(56,68,75, 60,65,77,57,69,74,59,66,78)(61,70,79)(62,71,80)(63,72,81)^G, (1,4)(2,5,3,6)(7,8,9)(10,13)(11,14,12,15)(16,17,18)(19,22)(20,23,21,24)(25, 26,27)(28,31)(29,32,30,33)(34,35,36)(37,40)(38,41,39,42)(43,44,45)(46, 49)(47,50,48,51)(52,53,54)(55,67,73,58,64,76)(56,68,75,60,65,77,57,69,74, 59,66,78)(61,71,81)(62,72,79)(63,70,80)^G, (1,4)(2,5)(3,6)(8,9)(10,13)(11,14)(12,15)(17,18)(19,22)(20,23)(21,24)(26, 27)(28,31)(29,32)(30,33)(35,36)(37,40)(38,41)(39,42)(44,45)(46,49)(47, 50)(48,51)(53,54)(55,67,73,58,64,76)(56,68,74,59,65,77)(57,69,75,60,66, 78)(61,70,79)(62,72,80,63,71,81)^G, (1,5,2,6,3,4)(8,9)(10,14,11,15,12, 13)(17,18)(19,23,20,24,21,22)(26,27)(28,32,29,33,30,31)(35,36)(37,41,38, 42,39,40)(44,45)(46,50,47,51,48,49)(53,54)(55,68,74,60,66,76)(56,69,75,58, 64,77)(57,67,73,59,65,78)(61,70,79)(62,72,80,63,71,81)^G, (1,4)(2,5,3,6)(8,9)(10,13)(11,14,12,15)(17,18)(19,22)(20,23,21,24)(26, 27)(28,31)(29,32,30,33)(35,36)(37,40)(38,41,39,42)(44,45)(46,49)(47,50,48, 51)(53,54)(55,67,73,58,64,76)(56,68,75,60,65,77,57,69,74,59,66,78)(61,70, 79)(62,72,80,63,71,81)^G, (28,37,46)(29,38,47)(30,39,48)(31,40,49)(32,41, 50)(33,42,51)(34,43,52)(35,44,53)(36,45,54)(55,64,73)(56,65,74)(57,66, 75)(58,67,76)(59,68,77)(60,69,78)(61,70,79)(62,71,80)(63,72,81)^G, (7,8,9)(16,17,18)(25,26,27)(28,37,46)(29,38,47)(30,39,48)(31,40,49)(32,41, 50)(33,42,51)(34,44,54)(35,45,52)(36,43,53)(55,64,73)(56,65,74)(57,66, 75)(58,67,76)(59,68,77)(60,69,78)(61,71,81)(62,72,79)(63,70,80)^G, (4,5,6)(7,8,9)(13,14,15)(16,17,18)(22,23,24)(25,26,27)(28,37,46)(29,38, 47)(30,39,48)(31,41,51)(32,42,49)(33,40,50)(34,44,54)(35,45,52)(36,43, 53)(55,64,73)(56,65,74)(57,66,75)(58,68,78)(59,69,76)(60,67,77)(61,71, 81)(62,72,79)(63,70,80)^G, (1,2,3)(4,5,6)(7,8,9)(10,11,12)(13,14,15)(16, 17,18)(19,20,21)(22,23,24)(25,26,27)(28,38,48)(29,39,46)(30,37,47)(31,41, 51)(32,42,49)(33,40,50)(34,44,54)(35,45,52)(36,43,53)(55,65,75)(56,66, 73)(57,64,74)(58,68,78)(59,69,76)(60,67,77)(61,71,81)(62,72,79)(63,70, 80)^G, (2,3)(11,12)(20,21)(28,37,46)(29,39,47,30,38,48)(31,40,49)(32,41, 50)(33,42,51)(34,43,52)(35,44,53)(36,45,54)(55,64,73)(56,66,74,57,65, 75)(58,67,76)(59,68,77)(60,69,78)(61,70,79)(62,71,80)(63,72,81)^G, (2,3)(7,8,9)(11,12)(16,17,18)(20,21)(25,26,27)(28,37,46)(29,39,47,30,38, 48)(31,40,49)(32,41,50)(33,42,51)(34,44,54)(35,45,52)(36,43,53)(55,64, 73)(56,66,74,57,65,75)(58,67,76)(59,68,77)(60,69,78)(61,71,81)(62,72, 79)(63,70,80)^G, 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36,56,32,62)(37,67,52,73,40,70,46,76,43,64,49,79)(38,68,53,75,42,72,47,77, 44,66,51,81)(39,69,54,74,41,71,48,78,45,65,50,80)^G, (1,4)(2,5)(3,6)(10,22)(11,23)(12,24)(13,19)(14,20)(15,21)(16,25)(17,26)(18, 27)(28,58)(29,59)(30,60)(31,55)(32,56)(33,57)(34,61)(35,62)(36,63)(37,67, 46,76)(38,68,47,77)(39,69,48,78)(40,64,49,73)(41,65,50,74)(42,66,51, 75)(43,70,52,79)(44,71,53,80)(45,72,54,81)^G, (1,4)(2,5)(3,6)(7,8,9)(10,22)(11,23)(12,24)(13,19)(14,20)(15,21)(16,26,18, 25,17,27)(28,58)(29,59)(30,60)(31,55)(32,56)(33,57)(34,62,36,61,35,63)(37, 67,46,76)(38,68,47,77)(39,69,48,78)(40,64,49,73)(41,65,50,74)(42,66,51, 75)(43,71,54,79,44,72,52,80,45,70,53,81)^G, (1,5,2,6,3,4)(10,23,11,24,12,22)(13,19,14,20,15,21)(16,25)(17,26)(18,27)(28, 59,29,60,30,58)(31,55,32,56,33,57)(34,61)(35,62)(36,63)(37,68,47,78,39,67, 46,77,38,69,48,76)(40,64,50,74,42,66,49,73,41,65,51,75)(43,70,52,79)(44, 71,53,80)(45,72,54,81)^G, (1,5,2,6,3,4)(7,8,9)(10,23,11,24,12,22)(13,19, 14,20,15,21)(16,26,18,25,17,27)(28,59,29,60,30,58)(31,55,32,56,33,57)(34, 62,36,61,35,63)(37,68,47,78,39,67,46,77,38,69,48,76)(40,64,50,74,42,66,49, 73,41,65,51,75)(43,71,54,79,44,72,52,80,45,70,53,81)^G, (1,4)(2,5,3,6)(10,22)(11,23,12,24)(13,19)(14,21,15,20)(16,25)(17,26)(18, 27)(28,58)(29,59,30,60)(31,55)(32,57,33,56)(34,61)(35,62)(36,63)(37,67,46, 76)(38,68,48,78)(39,69,47,77)(40,64,49,73)(41,66,51,74)(42,65,50,75)(43, 70,52,79)(44,71,53,80)(45,72,54,81)^G, (1,4)(2,5,3,6)(7,8,9)(10,22)(11,23, 12,24)(13,19)(14,21,15,20)(16,26,18,25,17,27)(28,58)(29,59,30,60)(31, 55)(32,57,33,56)(34,62,36,61,35,63)(37,67,46,76)(38,68,48,78)(39,69,47, 77)(40,64,49,73)(41,66,51,74)(42,65,50,75)(43,71,54,79,44,72,52,80,45,70, 53,81)^G, (1,4)(2,5)(3,6)(8,9)(10,22)(11,23)(12,24)(13,19)(14,20)(15, 21)(16,25)(17,27)(18,26)(28,58)(29,59)(30,60)(31,55)(32,56)(33,57)(34, 61)(35,63)(36,62)(37,67,46,76)(38,68,47,77)(39,69,48,78)(40,64,49,73)(41, 65,50,74)(42,66,51,75)(43,70,52,79)(44,72,53,81)(45,71,54,80)^G, (1,5,2,6,3,4)(8,9)(10,23,11,24,12,22)(13,19,14,20,15,21)(16,25)(17,27)(18, 26)(28,59,29,60,30,58)(31,55,32,56,33,57)(34,61)(35,63)(36,62)(37,68,47, 78,39,67,46,77,38,69,48,76)(40,64,50,74,42,66,49,73,41,65,51,75)(43,70,52, 79)(44,72,53,81)(45,71,54,80)^G, (1,4)(2,5,3,6)(8,9)(10,22)(11,23,12, 24)(13,19)(14,21,15,20)(16,25)(17,27)(18,26)(28,58)(29,59,30,60)(31, 55)(32,57,33,56)(34,61)(35,63)(36,62)(37,67,46,76)(38,68,48,78)(39,69,47, 77)(40,64,49,73)(41,66,51,74)(42,65,50,75)(43,70,52,79)(44,72,53,81)(45, 71,54,80)^G ] gap> Centre(sudokut); Group(()) gap> Exponent(sudokut); 36 gap> IsSolvableGroup(sudokut); true gap> IsSupersolvableGroup(sudokut); false gap> IsNilpotentGroup(sudokut); false gap> DerivedSeriesOfGroup(sudokut); [ , , , , Group(()) ] gap> DerivedLength(sudokut); 4 gap> List(DerivedSeriesOfGroup(sudokut),Size); [ 1679616, 104976, 11664, 729, 1 ] gap> ElementaryAbelianSeriesLargeSteps(sudokut); [ , , , , , , , , Group(()) ] gap> SmallGeneratingSet(sudokut); [ (1,4)(2,5)(3,6)(10,13)(11,14)(12,15)(19,22)(20,23)(21,24)(28,31)(29,32)(30, 33)(37,40)(38,41)(39,42)(46,49)(47,50)(48,51)(55,58)(56,59)(57,60)(64, 67)(65,68)(66,69)(73,76)(74,77)(75,78), (2,3)(5,6)(8,9)(11,12)(14,15)(17, 18)(20,21)(23,24)(26,27)(29,30)(32,33)(35,36)(38,39)(41,42)(44,45)(47, 48)(50,51)(53,54)(56,57)(59,60)(62,63)(65,66)(68,69)(71,72)(74,75)(77, 78)(80,81), (1,28,55)(2,29,56)(3,30,57)(4,31,58)(5,32,59)(6,33,60)(7,34, 61)(8,35,62)(9,36,63)(10,46,64,19,37,73)(11,47,65,20,38,74)(12,48,66,21, 39,75)(13,49,67,22,40,76)(14,50,68,23,41,77)(15,51,69,24,42,78)(16,52,70, 25,43,79)(17,53,71,26,44,80)(18,54,72,27,45,81), (1,23,18,2,22,16,3,24,17)(4,25,12,6,26,10,5,27,11)(7,21,15,8,19,14,9,20, 13)(28,59,45,74,49,70,30,60,44,73,50,72,29,58,43,75,51,71)(31,61,39,78,53, 64,32,63,38,76,52,66,33,62,37,77,54,65)(34,57,42,80,46,68,36,56,40,79,48, 69,35,55,41,81,47,67) ] gap> Size(SmallGeneratingSet(sudokut)); 4 gap> SmallerDegreePermutationRepresentation(sudokut); IdentityMapping( )