#'PDSnek' is the list of reversible translates D*x identifiers of the type:[ n1, n2, n3 ]. # n1 denotes GAP-cn; n2 denotes the position of difference set D in the 'DS96[n1]' list; # n3 denotes the position of x in Elements(g), g:=SmallGroup([96,n1]); # '63graphs' is the list of corresponding graphs. PDSnek:=[ [ 64, 1, 3 ], [ 64, 2, 13 ], [ 195, 31, 1 ], [ 186, 12, 5 ], [ 226, 10, 1 ], [ 195, 44, 8 ], [ 226, 5, 8 ], [ 195, 10, 2 ], [ 195, 10, 9 ], [ 226, 5, 9 ], [ 195, 2, 9 ], [ 195, 42, 9 ], [ 195, 14, 9 ], [ 186, 11, 5 ], [ 186, 14, 5 ], [ 226, 10, 4 ], [ 226, 5, 2 ], [ 190, 31, 6 ], [ 195, 37, 6 ], [ 190, 34, 6 ], [ 195, 44, 24 ], [ 186, 13, 5 ], [ 226, 9, 23 ], [ 195, 38, 7 ], [ 195, 8, 7 ], [ 226, 5, 24 ], [ 195, 42, 2 ], [ 186, 16, 5 ], [ 226, 9, 45 ], [ 186, 2, 84 ], [ 186, 1, 68 ], [ 195, 35, 23 ], [ 186, 4, 84 ], [ 70, 8, 8 ], [ 70, 4, 80 ], [ 195, 18, 56 ], [ 226, 6, 31 ], [ 186, 3, 84 ], [ 195, 20, 56 ], [ 195, 11, 56 ], [ 195, 15, 56 ], [ 186, 6, 84 ], [ 195, 7, 55 ], [ 195, 13, 34 ], [ 195, 12, 31 ], [ 195, 21, 31 ], [ 226, 6, 74 ], [ 186, 15, 5 ], [ 186, 10, 88 ], [ 190, 29, 21 ], [ 186, 9, 84 ], [ 195, 7, 77 ], [ 195, 20, 31 ], [ 195, 18, 31 ], [ 195, 15, 31 ], [ 195, 11, 31 ], [ 186, 8, 84 ], [ 186, 7, 84 ], [ 195, 21, 56 ], [ 226, 6, 56 ], [ 195, 13, 59 ], [ 226, 6, 52 ], [ 195, 12, 56 ] ];; 63graphs:= [ rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4,10)( 5, 9)( 6,34)( 7,12)( 8,13)(11,23) (14,50)(15,49)(16,79)(17,52)(18,29)(19,62)(20,33)(21,61)(22,31) (25,36)(26,35)(27,68)(28,38)(30,48)(32,47)(37,58)(39,74)(40,93) (41,78)(42,92)(43,76)(44,51)(45,84)(46,60)(53,63)(54,88)(55,67) (56,87)(57,65)(59,73)(64,83)(66,82)(69,96)(70,91)(71,77)(72,75) (80,95)(81,86)(85,94)(89,90), ( 1, 3,13)( 2, 8,24)( 4,15,86)( 5,70,35)( 6,17,68)( 7,44,37) ( 9,26,91)(10,81,49)(11,28,79)(12,58,51)(14,36,46)(16,38,23) (18,71,66)(19,43,85)(20,72,95)(21,39,87)(22,69,64)(25,50,60) (27,52,34)(29,82,77)(30,57,90)(31,83,96)(32,53,92)(33,80,75) (40,67,45)(41,88,73)(42,63,47)(48,89,65)(54,78,59)(55,93,84) (56,74,61)(62,94,76), ( 1, 4,23,47)( 2, 9,34,61)( 3,14,44,71) ( 5,18,48,73)( 6,19, 7,20)( 8,25,58,82)(10,29,62,84)(11,30,12,31) (13,35,68,87)(15,39,72,89)(16,40,17,41)(21,45,22,46)(24,49,79,92) (26,53,83,94)(27,54,28,55)(32,59,33,60)(36,63,88,95)(37,64,38,65) (42,69,43,70)(50,74,93,96)(51,75,52,76)(56,80,57,81)(66,85,67,86) (77,90,78,91), ( 1, 5, 6,21)( 2,10,11,32)( 3,15,16,42) ( 4,18,19,45)( 7,22,23,48)( 8,26,27,56)( 9,29,30,59)(12,33,34,62) (13,36,37,66)(14,39,40,69)(17,43,44,72)(20,46,47,73)(24,50,51,77) (25,53,54,80)(28,57,58,83)(31,60,61,84)(35,63,64,85)(38,67,68,88) (41,70,71,89)(49,74,75,90)(52,78,79,93)(55,81,82,94)(65,86,87,95) (76,91,92,96), ( 1, 6)( 2,11)( 3,16)( 4,19)( 5,21)( 7,23)( 8,27) ( 9,30)(10,32)(12,34)(13,37)(14,40)(15,42)(17,44)(18,45)(20,47) (22,48)(24,51)(25,54)(26,56)(28,58)(29,59)(31,61)(33,62)(35,64) (36,66)(38,68)(39,69)(41,71)(43,72)(46,73)(49,75)(50,77)(52,79) (53,80)(55,82)(57,83)(60,84)(63,85)(65,87)(67,88)(70,89)(74,90) (76,92)(78,93)(81,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,17)( 4,20)( 5,22)( 6,23)( 8,28)( 9,31)(10,33) (11,34)(13,38)(14,41)(15,43)(16,44)(18,46)(19,47)(21,48)(24,52) (25,55)(26,57)(27,58)(29,60)(30,61)(32,62)(35,65)(36,67)(37,68) (39,70)(40,71)(42,72)(45,73)(49,76)(50,78)(51,79)(53,81)(54,82) (56,83)(59,84)(63,86)(64,87)(66,88)(69,89)(74,91)(75,92)(77,93) (80,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 4, 5, 6, 5, 6, 3, 1, 3, 4, 5, 6, 4, 5, 6, 5, 6, 1, 3, 4, 5, 6, 4, 5, 6, 5, 6, 2, 5, 6, 3, 4, 3, 4, 5, 6, 4, 5, 6, 5, 6, 2, 5, 6, 1, 1, 4, 5, 6, 5, 6, 2, 2, 2, 2, 2, 4, 4, 5, 6, 5, 6, 1, 2, 2, 2, 2, 1, 2, 2, 2, 2, 5, 1, 1, 1, 1, 5, 5, 5 ], adjacencies := [ [ 2, 3, 8, 13, 15, 24, 25, 30, 33, 41, 51, 52, 53, 66, 70, 79, 83, 84, 85, 87 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 4,90,93)( 5,75,73)( 6, 7,23)( 9,59,72)(10,40,89)(11,12,34) (14,69,62)(15,30,84)(16,17,44)(18,21,92)(19,96,50)(20,91,78) (22,76,46)(25,85,83)(26,54,95)(27,28,58)(29,42,61)(31,60,43) (32,71,39)(33,41,70)(35,80,88)(36,64,94)(37,38,68)(45,48,49) (47,74,77)(51,52,79)(53,66,87)(55,86,57)(56,82,63)(65,81,67), ( 4, 7)( 5,26)( 6,90)( 9,59)(11,34)(13,24)(14,39)(16,17)(18,57) (19,96)(21,86)(22,68)(23,93)(25,51)(27,65)(28,67)(29,31)(30,84) (32,62)(35,88)(37,46)(38,76)(40,89)(41,70)(42,43)(45,63)(47,77) (48,82)(49,56)(52,83)(53,66)(54,73)(55,92)(58,81)(60,61)(64,94) (69,71)(75,95)(78,91)(79,85), ( 4,77)( 5,76)( 7,23)( 8,13)( 9,60) (10,32)(12,34)(14,69)(17,44)(19,50)(20,78)(21,92)(22,75)(25,87) (26,81)(27,37)(28,68)(29,61)(30,84)(31,59)(35,55)(36,63)(38,58) (39,40)(41,70)(43,72)(46,73)(47,93)(48,49)(52,79)(53,83)(54,65) (56,94)(57,80)(64,82)(66,85)(67,95)(71,89)(74,90)(86,88), ( 3, 8)( 4,90)( 7,23)( 9,80)(10,34)(11,89)(12,40)(14,69)(15,53) (16,36)(17,94)(18,76)(19,74)(20,91)(21,22)(25,85)(26,95)(27,60) (28,31)(29,81)(30,87)(32,39)(33,41)(35,59)(37,57)(38,86)(42,65) (43,58)(44,64)(45,49)(46,92)(47,96)(50,77)(51,52)(55,68)(56,82) (61,67)(66,84)(72,88)(73,75), ( 2, 3)( 4,93)( 5,75)( 7,23)( 9,89) (10,72)(11,16)(12,44)(14,29)(15,33)(17,34)(18,45)(19,78)(20,50) (21,49)(22,76)(26,95)(28,58)(30,70)(31,39)(32,43)(35,64)(36,80) (38,68)(40,59)(41,84)(42,62)(47,77)(48,92)(52,79)(53,66)(55,82) (56,86)(57,63)(60,71)(61,69)(67,81)(83,85)(88,94)(91,96), ( 2,15,13,51, 8,33, 3,25,24,87)( 4, 7,47,91,96)( 5,27,40,72,57,21, 65,69,44,63)( 6,77,20,19,93)( 9,95,92,64,62,60,56,76,28,11) (10,43,86,46,67,12,17,26,73,94)(14,61,82,45,58,39,59,68,18,35) (16,38,75,88,89,42,55,49,81,71)(22,80,34,29,54,48,36,32,31,37) (23,74,78,50,90)(30,83,52,66,41,84,85,79,53,70), ( 1, 2)( 4,32)( 6,62)( 7,69)( 9,72)(10,77)(11,96)(12,19)(14,23) (15,16)(17,84)(20,41)(21,92)(22,46)(25,82)(26,95)(27,58)(29,61) (30,44)(33,91)(34,50)(36,53)(37,38)(39,90)(40,74)(43,60)(45,51) (47,89)(48,79)(49,52)(56,85)(57,86)(63,83)(64,87)(66,94)(67,81) (70,78)(71,93)(73,75)(80,88) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4,10)( 5, 9)( 6,34)( 7,12)( 8,13)(11,23) (14,50)(15,49)(16,79)(17,52)(18,29)(19,62)(20,33)(21,61)(22,31) (25,36)(26,35)(27,68)(28,38)(30,48)(32,47)(37,58)(39,74)(40,93) (41,78)(42,92)(43,76)(44,51)(45,84)(46,60)(53,63)(54,88)(55,67) (56,87)(57,65)(59,73)(64,83)(66,82)(69,96)(70,91)(71,77)(72,75) (80,95)(81,86)(85,94)(89,90), ( 1, 3,13)( 2, 8,24)( 4,15,86)( 5,70,35)( 6,17,68)( 7,44,37) ( 9,26,91)(10,81,49)(11,28,79)(12,58,51)(14,36,46)(16,38,23) (18,71,66)(19,43,85)(20,72,95)(21,39,87)(22,69,64)(25,50,60) (27,52,34)(29,82,77)(30,57,90)(31,83,96)(32,53,92)(33,80,75) (40,67,45)(41,88,73)(42,63,47)(48,89,65)(54,78,59)(55,93,84) (56,74,61)(62,94,76), ( 1, 4,23,47)( 2, 9,34,61)( 3,14,44,71) ( 5,18,48,73)( 6,19, 7,20)( 8,25,58,82)(10,29,62,84)(11,30,12,31) (13,35,68,87)(15,39,72,89)(16,40,17,41)(21,45,22,46)(24,49,79,92) (26,53,83,94)(27,54,28,55)(32,59,33,60)(36,63,88,95)(37,64,38,65) (42,69,43,70)(50,74,93,96)(51,75,52,76)(56,80,57,81)(66,85,67,86) (77,90,78,91), ( 1, 5, 6,21)( 2,10,11,32)( 3,15,16,42) ( 4,18,19,45)( 7,22,23,48)( 8,26,27,56)( 9,29,30,59)(12,33,34,62) (13,36,37,66)(14,39,40,69)(17,43,44,72)(20,46,47,73)(24,50,51,77) (25,53,54,80)(28,57,58,83)(31,60,61,84)(35,63,64,85)(38,67,68,88) (41,70,71,89)(49,74,75,90)(52,78,79,93)(55,81,82,94)(65,86,87,95) (76,91,92,96), ( 1, 6)( 2,11)( 3,16)( 4,19)( 5,21)( 7,23)( 8,27) ( 9,30)(10,32)(12,34)(13,37)(14,40)(15,42)(17,44)(18,45)(20,47) (22,48)(24,51)(25,54)(26,56)(28,58)(29,59)(31,61)(33,62)(35,64) (36,66)(38,68)(39,69)(41,71)(43,72)(46,73)(49,75)(50,77)(52,79) (53,80)(55,82)(57,83)(60,84)(63,85)(65,87)(67,88)(70,89)(74,90) (76,92)(78,93)(81,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,17)( 4,20)( 5,22)( 6,23)( 8,28)( 9,31)(10,33) (11,34)(13,38)(14,41)(15,43)(16,44)(18,46)(19,47)(21,48)(24,52) (25,55)(26,57)(27,58)(29,60)(30,61)(32,62)(35,65)(36,67)(37,68) (39,70)(40,71)(42,72)(45,73)(49,76)(50,78)(51,79)(53,81)(54,82) (56,83)(59,84)(63,86)(64,87)(66,88)(69,89)(74,91)(75,92)(77,93) (80,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 4, 5, 6, 5, 6, 3, 1, 3, 4, 5, 6, 4, 5, 6, 5, 6, 1, 3, 4, 5, 6, 4, 5, 6, 5, 6, 2, 5, 6, 3, 4, 3, 4, 5, 6, 4, 5, 6, 5, 6, 2, 5, 6, 1, 1, 4, 5, 6, 5, 6, 2, 2, 2, 2, 2, 4, 4, 5, 6, 5, 6, 1, 2, 2, 2, 2, 1, 2, 2, 2, 2, 5, 1, 1, 1, 1, 5, 5, 5 ], adjacencies := [ [ 2, 3, 6, 7, 13, 23, 24, 31, 35, 42, 50, 59, 62, 67, 71, 74, 75, 86, 89 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 4,45,83)( 5,54,94)( 6, 7,23)( 9,85,88)(10,64,84)(11,12,34) (14,90,72)(15,40,96)(16,17,44)(18,56,47)(19,73,26)(20,46,57) (21,82,53)(22,55,81)(25,80,48)(27,28,58)(29,32,87)(30,95,36) (31,86,67)(33,65,60)(35,59,62)(37,38,68)(39,77,92)(41,91,43) (42,71,74)(49,69,93)(50,75,89)(51,52,79)(61,63,66)(70,78,76), ( 3,24)( 4,46)( 5,21)( 7,23)( 9,66)(10,65)(12,34)(14,92)(15,70) (16,51)(17,79)(18,47)(19,73)(20,45)(25,80)(28,58)(30,36)(31,67) (32,87)(33,64)(35,62)(38,68)(39,72)(40,76)(41,49)(42,89)(43,69) (44,52)(50,74)(53,54)(55,81)(57,83)(60,84)(61,88)(63,85)(71,75) (77,90)(78,96)(82,94)(91,93), ( 2, 3)( 4,19)( 5,22)( 9,78)(10,96) (11,16)(12,17)(13,24)(14,60)(15,64)(18,46)(20,47)(21,48)(25,82) (26,83)(29,41)(30,93)(31,50)(32,91)(33,90)(34,44)(35,42)(36,69) (37,51)(38,52)(39,66)(40,84)(43,87)(45,73)(49,95)(53,80)(54,55) (56,57)(59,71)(61,77)(62,74)(63,92)(65,72)(67,89)(68,79)(70,88) (75,86)(76,85)(81,94), ( 2,31,86,67)( 3,42,75,74)( 4,45,19,18) ( 5,21)( 7,23)( 8,58,27,28)( 9,85,36,34)(10,38,87,84)(11,61,95,88) (12,30,63,66)(13,35,59,62)(14,69,79,78)(15,49,90,16)(17,43,92,96) (20,46,47,73)(24,50,71,89)(25,80)(26,83,56,57)(29,33,37,64) (32,68,65,60)(39,52,93,40)(41,70,51,77)(44,72,76,91)(53,54)(55,81) (82,94), ( 1, 2)( 4,33)( 5,63)( 6,11)( 7,12)( 8,13)( 9,53)(10,20) (14,71)(15,43)(18,87)(19,62)(21,85)(22,86)(23,34)(25,36)(26,59) (27,37)(28,38)(29,56)(30,80)(31,81)(32,47)(35,73)(39,89)(40,41) (42,72)(45,65)(46,64)(48,95)(49,76)(50,77)(54,66)(55,67)(57,84) (58,68)(60,83)(61,94)(69,70)(74,90)(75,92)(78,93)(82,88)(91,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 1, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 2, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 2, 1, 1, 1 ], adjacencies := [ [ 2, 3, 4, 5, 11, 12, 13, 20, 28, 33, 34, 40, 43, 53, 67, 86, 87, 89, 92 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 2,11)( 5,43)( 8,26)( 9,29)(10,58)(12,34)(14,64)(17,21) (20,86)(22,72)(24,50)(25,76)(27,55)(28,33)(30,59)(31,74)(32,83) (35,39)(38,71)(40,87)(42,68)(44,48)(46,95)(47,63)(49,54)(51,77) (52,56)(53,92)(57,62)(60,90)(61,91)(65,69)(67,89)(70,88)(73,85) (75,80)(78,81)(79,82)(84,96)(93,94), ( 2,12)( 5,40)( 8,27)( 9,30)(10,80)(11,34)(14,22)(17,65)(20,89) (21,69)(24,51)(25,62)(26,55)(28,92)(29,59)(31,56)(32,54)(33,53) (35,44)(38,95)(39,48)(42,73)(43,87)(46,71)(47,70)(49,83)(50,77) (52,74)(57,76)(58,75)(60,81)(61,82)(63,88)(64,72)(67,86)(68,85) (78,90)(79,91)(84,94)(93,96), ( 2,28)( 5,20)( 6,36)( 7,19)( 8,49) ( 9,10)(11,33)(12,92)(14,38)(15,18)(16,37)(17,42)(21,68)(22,95) (23,41)(24,25)(26,54)(27,83)(29,58)(30,80)(31,56)(32,55)(34,53) (35,63)(39,47)(40,89)(43,86)(44,88)(45,66)(46,72)(48,70)(50,76) (51,62)(52,74)(57,77)(59,75)(60,90)(61,79)(64,71)(65,73)(67,87) (69,85)(78,81)(82,91), ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11) ( 8,13)(10,20)(14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61) (22,60)(23,34)(25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52) (38,49)(39,91)(40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86) (54,85)(55,66)(57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75) (69,96)(72,94)(80,95)(83,89)(87,93)(88,92) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3, 4,13)( 2, 8, 9,24)( 5,14,17,35)( 6,15,18,36)( 7,16,19,37) (10,25,28,49)(11,26,29,50)(12,27,30,51)(20,38,42,63)(21,39,43,64) (22,40,44,65)(23,41,45,66)(31,52,56,74)(32,53,57,75)(33,54,58,76) (34,55,59,77)(46,67,70,85)(47,68,71,86)(48,69,72,87)(60,78,81,90) (61,79,82,91)(62,80,83,92)(73,88,89,95)(84,93,94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 3, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 1, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 4, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 1, 1, 4, 1 ], adjacencies := [ [ 4, 5, 10, 14, 20, 23, 31, 33, 40, 44, 45, 53, 60, 63, 70, 85, 91, 92, 93 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 3,66)( 5,10)( 6,18)( 7,19)( 8,77)(11,29)(12,30)(13,41) (14,92)(15,16)(17,28)(20,31)(21,57)(22,58)(24,55)(25,87)(26,27) (32,43)(33,44)(35,80)(36,37)(38,96)(39,54)(40,53)(42,56)(46,81) (47,82)(48,62)(49,69)(50,51)(52,95)(60,70)(61,71)(63,93)(64,76) (65,75)(67,79)(68,78)(72,83)(73,84)(74,88)(85,91)(86,90)(89,94), ( 3,13)( 5,20)( 6, 7)( 8,24)(10,31)(11,12)(14,63)(15,37)(16,36) (17,42)(18,19)(21,47)(22,46)(25,74)(26,51)(27,50)(28,56)(29,30) (32,61)(33,60)(35,38)(39,86)(40,85)(41,66)(43,71)(44,70)(48,73) (49,52)(53,91)(54,90)(55,77)(57,82)(58,81)(62,84)(64,68)(65,67) (69,95)(72,89)(75,79)(76,78)(80,96)(83,94)(87,88)(92,93), ( 3,16)( 6,18)( 8,27)(11,29)(13,37)(14,40)(15,66)(20,31)(21,43) (23,45)(24,51)(25,54)(26,77)(32,57)(34,59)(35,65)(36,41)(38,79) (39,87)(42,56)(46,81)(47,61)(48,72)(49,76)(50,55)(52,68)(53,92) (60,70)(62,83)(63,91)(64,69)(67,96)(71,82)(73,94)(74,86)(75,80) (78,95)(84,89)(85,93)(88,90), ( 1, 2)( 3,55)( 4, 9)( 6,29)( 7,30) ( 8,41)(11,18)(12,19)(13,77)(14,69)(15,51)(16,50)(21,43)(22,44) (23,34)(24,66)(25,80)(26,37)(27,36)(32,57)(33,58)(35,87)(38,88) (39,65)(40,64)(45,59)(46,70)(47,71)(49,92)(52,93)(53,76)(54,75) (60,81)(61,82)(63,95)(67,86)(68,85)(74,96)(78,91)(79,90), ( 1, 3, 4,13)( 2, 8, 9,24)( 5,14,17,35)( 6,15,18,36)( 7,16,19,37) (10,25,28,49)(11,26,29,50)(12,27,30,51)(20,38,42,63)(21,39,43,64) (22,40,44,65)(23,41,45,66)(31,52,56,74)(32,53,57,75)(33,54,58,76) (34,55,59,77)(46,67,70,85)(47,68,71,86)(48,69,72,87)(60,78,81,90) (61,79,82,91)(62,80,83,92)(73,88,89,95)(84,93,94,96), ( 1, 5)( 2,10)( 3,35)( 4,17)( 6,48)( 7,22)( 8,49)( 9,28)(11,62) (12,33)(13,14)(15,87)(16,65)(18,72)(19,44)(21,23)(24,25)(26,92) (27,76)(29,83)(30,58)(32,34)(36,69)(37,40)(38,63)(39,66)(41,64) (43,45)(46,73)(50,80)(51,54)(52,74)(53,77)(55,75)(57,59)(60,84) (67,95)(68,86)(70,89)(78,96)(79,91)(81,94)(85,88)(90,93) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 3, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 1, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 4, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 1, 1, 4, 1 ], adjacencies := [ [ 2, 3, 5, 6, 9, 15, 20, 32, 34, 44, 59, 62, 64, 68, 69, 70, 75, 92, 95 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 1, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 2, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 2, 1, 1, 1 ], adjacencies := [ [ 2, 3, 6, 8, 9, 14, 19, 24, 38, 43, 47, 48, 56, 65, 66, 81, 82, 85, 89, 94 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42)( 6,22,73)( 7,48,46) ( 8,25,52)( 9,28,56)(11,33,84)(12,62,60)(13,35,63)(15,40,88) (16,69,67)(18,44,89)(19,72,70)(21,47,23)(24,49,74)(26,54,93) (27,80,78)(29,58,94)(30,83,81)(32,61,34)(36,65,95)(37,87,85) (39,68,41)(43,71,45)(50,76,96)(51,92,90)(53,79,55)(57,82,59) (64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23) ( 8,26)( 9,29)(10,32)(12,34)(13,36)(14,39)(16,41)(17,43)(19,45) (20,46)(22,48)(24,50)(25,53)(27,55)(28,57)(30,59)(31,60)(33,62) (35,64)(37,66)(38,67)(40,69)(42,70)(44,72)(47,73)(49,75)(51,77) (52,78)(54,80)(56,81)(58,83)(61,84)(63,85)(65,87)(68,88)(71,89) (74,90)(76,92)(79,93)(82,94)(86,95)(91,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 3, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 1, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 4, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 1, 1, 4, 1 ], adjacencies := [ [ 2, 3, 7, 8, 9, 14, 21, 24, 36, 38, 44, 45, 52, 70, 73, 78, 79, 86, 87, 93 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 1, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 2, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 2, 1, 1, 1 ], adjacencies := [ [ 2, 5, 8, 9, 18, 20, 24, 31, 37, 40, 41, 60, 61, 64, 67, 71, 72, 84, 95 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 3, 4,13)( 6, 7,23)( 8, 9,24)(11,12,34)(14,17,35)(15,19,66) (16,45,36)(18,37,41)(21,22,48)(25,28,49)(26,30,77)(27,59,50) (29,51,55)(32,33,62)(38,42,63)(39,44,87)(40,72,64)(43,65,69) (46,47,73)(52,56,74)(53,58,92)(54,83,75)(57,76,80)(60,61,84) (67,71,95)(68,89,85)(70,86,88)(78,82,96)(79,94,90)(81,91,93), ( 1, 2)( 3, 8)( 4,24)( 5,31)( 6,34)( 7,12)( 9,13)(10,20)(11,23) (14,52)(15,55)(16,27)(17,74)(18,77)(19,51)(21,84)(22,61)(25,38) (26,41)(28,63)(29,66)(30,37)(32,73)(33,47)(35,56)(36,59)(39,93) (40,79)(42,49)(43,96)(44,91)(45,50)(46,62)(48,60)(53,88)(54,68) (57,95)(58,86)(64,94)(65,82)(67,80)(69,78)(70,92)(71,76)(72,90) (75,89)(81,87)(83,85), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15)( 7,16) ( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38)(21,39) (22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54)(34,55) (42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74)(57,75) (58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87)(73,88) (81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42)( 6,22,73)( 7,48,46) ( 8,25,52)( 9,28,56)(11,33,84)(12,62,60)(13,35,63)(15,40,88) (16,69,67)(18,44,89)(19,72,70)(21,47,23)(24,49,74)(26,54,93) (27,80,78)(29,58,94)(30,83,81)(32,61,34)(36,65,95)(37,87,85) (39,68,41)(43,71,45)(50,76,96)(51,92,90)(53,79,55)(57,82,59) (64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23) ( 8,26)( 9,29)(10,32)(12,34)(13,36)(14,39)(16,41)(17,43)(19,45) (20,46)(22,48)(24,50)(25,53)(27,55)(28,57)(30,59)(31,60)(33,62) (35,64)(37,66)(38,67)(40,69)(42,70)(44,72)(47,73)(49,75)(51,77) (52,78)(54,80)(56,81)(58,83)(61,84)(63,85)(65,87)(68,88)(71,89) (74,90)(76,92)(79,93)(82,94)(86,95)(91,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 1, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 2, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 2, 1, 1, 1 ], adjacencies := [ [ 2, 4, 6, 8, 9, 16, 17, 24, 39, 42, 47, 48, 56, 65, 66, 81, 82, 85, 88, 94 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42)( 6,22,73)( 7,48,46) ( 8,25,52)( 9,28,56)(11,33,84)(12,62,60)(13,35,63)(15,40,88) (16,69,67)(18,44,89)(19,72,70)(21,47,23)(24,49,74)(26,54,93) (27,80,78)(29,58,94)(30,83,81)(32,61,34)(36,65,95)(37,87,85) (39,68,41)(43,71,45)(50,76,96)(51,92,90)(53,79,55)(57,82,59) (64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23) ( 8,26)( 9,29)(10,32)(12,34)(13,36)(14,39)(16,41)(17,43)(19,45) (20,46)(22,48)(24,50)(25,53)(27,55)(28,57)(30,59)(31,60)(33,62) (35,64)(37,66)(38,67)(40,69)(42,70)(44,72)(47,73)(49,75)(51,77) (52,78)(54,80)(56,81)(58,83)(61,84)(63,85)(65,87)(68,88)(71,89) (74,90)(76,92)(79,93)(82,94)(86,95)(91,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 3, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 1, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 4, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 1, 1, 4, 1 ], adjacencies := [ [ 2, 4, 6, 8, 9, 17, 24, 37, 40, 41, 42, 47, 48, 56, 64, 67, 81, 82, 94, 95 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 1, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 2, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 2, 1, 1, 1 ], adjacencies := [ [ 2, 4, 8, 9, 17, 18, 19, 24, 39, 42, 45, 47, 48, 56, 60, 65, 79, 85, 88, 96 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 2, 8)( 5,72)( 9,24)(10,62)(11,26)(12,27)(14,87)(17,48) (20,67)(21,44)(22,43)(25,80)(28,83)(29,50)(30,51)(31,81)(32,33) (34,55)(35,69)(38,46)(39,65)(40,64)(42,85)(47,88)(49,92)(52,90) (53,54)(56,60)(57,58)(59,77)(61,94)(63,70)(68,73)(71,95)(74,78) (75,76)(79,96)(82,84)(86,89)(91,93), ( 2, 9)( 5,64)( 8,24)(10,32)(11,29)(12,30)(14,43)(17,39)(20,71) (21,35)(22,87)(25,53)(26,50)(27,51)(28,57)(31,91)(33,62)(34,59) (38,86)(40,72)(42,47)(44,69)(46,89)(48,65)(49,75)(52,82)(54,80) (55,77)(56,79)(58,83)(60,96)(61,74)(63,68)(67,95)(70,73)(76,92) (78,94)(81,93)(84,90)(85,88), ( 2,17,88,96,24,65,42,56)( 3,36,15,37)( 4,45,19,18)( 5,63,78,26,40, 73,61,29)( 6,23)( 8,39,47,60, 9,48,85,79)(10,92,28,25,33,75,58,54 )(11,72,68,74,50,64,70,94)(12,44,67,90,51,35,71,82)(13,16,66,41) (14,46,31,59,22,86,93,55)(20,84,30,21,95,52,27,69)(32,49,57,80,62, 76,83,53)(34,43,38,91,77,87,89,81), ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20)(14,74) (15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34)(25,63) (26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91)(40,90) (41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66)(57,71) (58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94)(80,95) (83,89)(87,93)(88,92) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 1, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 2, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 2, 1, 1, 1 ], adjacencies := [ [ 2, 4, 8, 9, 14, 16, 23, 24, 36, 38, 43, 47, 48, 56, 65, 81, 82, 85, 89, 94 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42)( 6,22,73)( 7,48,46) ( 8,25,52)( 9,28,56)(11,33,84)(12,62,60)(13,35,63)(15,40,88) (16,69,67)(18,44,89)(19,72,70)(21,47,23)(24,49,74)(26,54,93) (27,80,78)(29,58,94)(30,83,81)(32,61,34)(36,65,95)(37,87,85) (39,68,41)(43,71,45)(50,76,96)(51,92,90)(53,79,55)(57,82,59) (64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23) ( 8,26)( 9,29)(10,32)(12,34)(13,36)(14,39)(16,41)(17,43)(19,45) (20,46)(22,48)(24,50)(25,53)(27,55)(28,57)(30,59)(31,60)(33,62) (35,64)(37,66)(38,67)(40,69)(42,70)(44,72)(47,73)(49,75)(51,77) (52,78)(54,80)(56,81)(58,83)(61,84)(63,85)(65,87)(68,88)(71,89) (74,90)(76,92)(79,93)(82,94)(86,95)(91,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 1, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 2, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 2, 1, 1, 1 ], adjacencies := [ [ 2, 4, 8, 9, 16, 17, 22, 23, 24, 36, 39, 42, 46, 56, 81, 82, 86, 87, 88, 94 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42)( 6,22,73)( 7,48,46) ( 8,25,52)( 9,28,56)(11,33,84)(12,62,60)(13,35,63)(15,40,88) (16,69,67)(18,44,89)(19,72,70)(21,47,23)(24,49,74)(26,54,93) (27,80,78)(29,58,94)(30,83,81)(32,61,34)(36,65,95)(37,87,85) (39,68,41)(43,71,45)(50,76,96)(51,92,90)(53,79,55)(57,82,59) (64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23) ( 8,26)( 9,29)(10,32)(12,34)(13,36)(14,39)(16,41)(17,43)(19,45) (20,46)(22,48)(24,50)(25,53)(27,55)(28,57)(30,59)(31,60)(33,62) (35,64)(37,66)(38,67)(40,69)(42,70)(44,72)(47,73)(49,75)(51,77) (52,78)(54,80)(56,81)(58,83)(61,84)(63,85)(65,87)(68,88)(71,89) (74,90)(76,92)(79,93)(82,94)(86,95)(91,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3, 4,13)( 2, 8, 9,24)( 5,14,17,35)( 6,15,18,36)( 7,16,19,37) (10,25,28,49)(11,26,29,50)(12,27,30,51)(20,38,42,63)(21,39,43,64) (22,40,44,65)(23,41,45,66)(31,52,56,74)(32,53,57,75)(33,54,58,76) (34,55,59,77)(46,67,70,85)(47,68,71,86)(48,69,72,87)(60,78,81,90) (61,79,82,91)(62,80,83,92)(73,88,89,95)(84,93,94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 3, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 1, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 4, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 1, 1, 4, 1 ], adjacencies := [ [ 2, 5, 10, 14, 20, 27, 28, 31, 33, 34, 39, 43, 50, 58, 60, 63, 89, 91, 93, 95 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 3,16)( 4,19)( 6,75)( 8,40)( 9,30)(11,85)(14,27)(15,83) (17,44)(18,80)(20,31)(21,90)(23,92)(24,35)(25,54)(26,94)(28,58) (29,88)(32,36)(34,95)(38,68)(39,89)(41,57)(42,82)(43,93)(45,53) (46,64)(47,61)(48,96)(50,60)(51,65)(52,79)(55,81)(56,71)(59,67) (62,66)(69,70)(72,78)(73,87)(77,84), ( 3, 8)( 4,45)( 6,53)( 7,54)( 9,59)(10,20)(11,67)(12,68)(13,77) (15,46)(16,47)(17,72)(18,76)(19,75)(21,78)(22,79)(24,66)(26,32) (27,33)(28,89)(29,86)(30,85)(35,87)(36,71)(37,70)(39,60)(40,61) (41,55)(42,83)(43,91)(44,90)(49,92)(50,58)(51,57)(56,94)(62,73) (63,95)(64,82)(65,81)(74,96), ( 3,78)( 4,18)( 5,10)( 7,76)( 8,26) ( 9,29)(12,86)(13,74)(14,39)(15,52)(16,72)(17,57)(19,80)(21,32) (22,37)(23,92)(25,53)(27,89)(28,43)(30,88)(33,91)(34,95)(36,90) (38,67)(40,94)(41,44)(42,70)(45,54)(47,51)(48,66)(55,71)(56,81) (58,93)(59,68)(61,65)(62,96)(69,82)(73,77)(79,83)(84,87), ( 2, 5)( 4,19)( 6,53)( 9,44)(11,78)(12,22)(13,37)(15,32)(17,30) (18,92)(21,67)(23,80)(24,51)(26,46)(28,58)(29,96)(34,93)(35,65) (36,83)(38,52)(39,60)(41,62)(42,71)(43,95)(45,75)(48,88)(49,76) (50,89)(55,73)(56,82)(57,66)(59,90)(63,91)(64,94)(68,79)(69,84) (70,77)(72,85)(74,86)(81,87), ( 1, 2)( 3,41)( 4,59)( 6,85)( 7,86) ( 8,55)( 9,45)(11,75)(12,76)(14,69)(15,58)(16,57)(17,72)(18,68) (19,67)(21,90)(22,91)(23,34)(25,88)(26,71)(27,70)(28,83)(29,54) (30,53)(32,36)(33,37)(38,80)(39,82)(40,81)(42,89)(43,79)(44,78) (46,50)(47,51)(49,63)(52,93)(56,94)(60,64)(61,65)(92,95), ( 1, 3, 4,13)( 2, 8, 9,24)( 5,14,17,35)( 6,15,18,36)( 7,16,19,37) (10,25,28,49)(11,26,29,50)(12,27,30,51)(20,38,42,63)(21,39,43,64) (22,40,44,65)(23,41,45,66)(31,52,56,74)(32,53,57,75)(33,54,58,76) (34,55,59,77)(46,67,70,85)(47,68,71,86)(48,69,72,87)(60,78,81,90) (61,79,82,91)(62,80,83,92)(73,88,89,95)(84,93,94,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3, 4,13)( 2, 8, 9,24)( 5,14,17,35)( 6,15,18,36)( 7,16,19,37) (10,25,28,49)(11,26,29,50)(12,27,30,51)(20,38,42,63)(21,39,43,64) (22,40,44,65)(23,41,45,66)(31,52,56,74)(32,53,57,75)(33,54,58,76) (34,55,59,77)(46,67,70,85)(47,68,71,86)(48,69,72,87)(60,78,81,90) (61,79,82,91)(62,80,83,92)(73,88,89,95)(84,93,94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 3, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 1, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 4, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 1, 1, 4, 1 ], adjacencies := [ [ 5, 8, 10, 14, 20, 24, 31, 33, 40, 44, 53, 55, 60, 63, 70, 77, 85, 91, 92, 93 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 3,13)( 5,20)( 6, 7)( 8,24)(10,31)(11,12)(14,63)(15,37) (16,36)(17,42)(18,19)(21,47)(22,46)(25,74)(26,51)(27,50)(28,56) (29,30)(32,61)(33,60)(35,38)(39,86)(40,85)(41,66)(43,71)(44,70) (48,73)(49,52)(53,91)(54,90)(55,77)(57,82)(58,81)(62,84)(64,68) (65,67)(69,95)(72,89)(75,79)(76,78)(80,96)(83,94)(87,88)(92,93), ( 1, 2)( 3,24)( 4, 9)( 5,10)( 6,11)( 7,12)( 8,13)(14,49)(15,50) (16,51)(17,28)(18,29)(19,30)(20,31)(21,32)(22,33)(23,34)(25,35) (26,36)(27,37)(38,74)(39,75)(40,76)(41,77)(42,56)(43,57)(44,58) (45,59)(46,60)(47,61)(48,62)(52,63)(53,64)(54,65)(55,66)(67,90) (68,91)(69,92)(70,81)(71,82)(72,83)(73,84)(78,85)(79,86)(80,87) (88,96)(89,94)(93,95), ( 1, 3, 4,13)( 2, 8, 9,24)( 5,14,17,35) ( 6,15,18,36)( 7,16,19,37)(10,25,28,49)(11,26,29,50)(12,27,30,51) (20,38,42,63)(21,39,43,64)(22,40,44,65)(23,41,45,66)(31,52,56,74) (32,53,57,75)(33,54,58,76)(34,55,59,77)(46,67,70,85)(47,68,71,86) (48,69,72,87)(60,78,81,90)(61,79,82,91)(62,80,83,92)(73,88,89,95) (84,93,94,96), ( 1, 5)( 2,10)( 3,35)( 4,17)( 6,48)( 7,22)( 8,49) ( 9,28)(11,62)(12,33)(13,14)(15,87)(16,65)(18,72)(19,44)(21,23) (24,25)(26,92)(27,76)(29,83)(30,58)(32,34)(36,69)(37,40)(38,63) (39,66)(41,64)(43,45)(46,73)(50,80)(51,54)(52,74)(53,77)(55,75) (57,59)(60,84)(67,95)(68,86)(70,89)(78,96)(79,91)(81,94)(85,88) (90,93), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29) (10,32)(12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48) (24,50)(25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66) (38,67)(40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80) (56,81)(58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92) (79,93)(82,94)(86,95)(91,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 3, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 1, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 4, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 1, 1, 4, 1 ], adjacencies := [ [ 2, 4, 9, 13, 17, 18, 22, 34, 36, 39, 42, 46, 53, 57, 59, 80, 83, 86, 87, 88 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 3, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 1, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 4, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 1, 1, 4, 1 ], adjacencies := [ [ 2, 5, 8, 9, 16, 18, 20, 24, 31, 39, 60, 61, 65, 66, 71, 72, 84, 85, 88 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,27)( 4,28)( 5,11)( 6,10)( 7,12)( 8,16)( 9,17) (13,76)(14,55)(15,54)(18,57)(19,56)(20,58)(21,62)(22,34)(23,33) (24,65)(25,41)(26,40)(29,43)(30,42)(31,44)(32,48)(35,52)(36,92) (37,91)(38,49)(39,53)(45,94)(46,83)(47,82)(50,87)(51,86)(59,89) (60,72)(61,71)(63,79)(64,78)(66,90)(67,75)(68,74)(69,80)(70,84) (73,81)(77,85)(88,96)(93,95), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4,17)( 2, 9,28)( 3,13,35)( 5,47,89)( 6,45,71)( 7,20,44) ( 8,24,49)(10,61,94)(11,59,82)(12,31,58)(14,68,95)(15,66,86) (16,38,65)(18,72,48)(19,70,22)(21,46,43)(23,73,42)(25,79,96) (26,77,91)(27,52,76)(29,83,62)(30,81,33)(32,60,57)(34,84,56) (36,87,69)(37,85,40)(39,67,64)(41,88,63)(50,92,80)(51,90,54) (53,78,75)(55,93,74), ( 1, 5, 7,22)( 2,10,12,33)( 3,14,16,40) ( 4,18,20,46)( 6,48,23,21)( 8,25,27,54)( 9,29,31,60)(11,62,34,32) (13,36,38,67)(15,69,41,39)(17,42,44,71)(19,73,47,45)(24,50,52,78) (26,80,55,53)(28,56,58,82)(30,84,61,59)(35,63,65,86)(37,88,68,66) (43,89,72,70)(49,74,76,91)(51,93,79,77)(57,94,83,81)(64,95,87,85) (75,96,92,90), ( 1, 6, 7,23)( 2,11,12,34)( 3,15,16,41) ( 4,19,20,47)( 5,21,22,48)( 8,26,27,55)( 9,30,31,61)(10,32,33,62) (13,37,38,68)(14,39,40,69)(17,43,44,72)(18,45,46,73)(24,51,52,79) (25,53,54,80)(28,57,58,83)(29,59,60,84)(35,64,65,87)(36,66,67,88) (42,70,71,89)(49,75,76,92)(50,77,78,93)(56,81,82,94)(63,85,86,95) (74,90,91,96), ( 1, 7)( 2,12)( 3,16)( 4,20)( 5,22)( 6,23)( 8,27) ( 9,31)(10,33)(11,34)(13,38)(14,40)(15,41)(17,44)(18,46)(19,47) (21,48)(24,52)(25,54)(26,55)(28,58)(29,60)(30,61)(32,62)(35,65) (36,67)(37,68)(39,69)(42,71)(43,72)(45,73)(49,76)(50,78)(51,79) (53,80)(56,82)(57,83)(59,84)(63,86)(64,87)(66,88)(70,89)(74,91) (75,92)(77,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 3, 4, 5, 6, 5, 6, 6, 3, 4, 5, 1, 1, 4, 5, 6, 5, 6, 6, 3, 4, 5, 6, 5, 6, 6, 4, 5, 6, 3, 6, 3, 4, 2, 4, 5, 3, 5, 4, 5, 4, 5, 6, 3, 6, 3, 4, 4, 5, 1, 3, 6, 3, 4, 3, 3, 3, 4, 1, 5, 1, 3, 4, 3, 4, 3, 1, 3, 4, 3, 3, 3, 4, 3, 1, 4, 5, 3, 1, 3, 2 ], adjacencies := [ [ 6, 11, 12, 13, 15, 18, 19, 23, 28, 32, 33, 35, 41, 42, 56, 64, 70, 88, 90, 92 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 3,16)( 4,76)( 5,48)( 8,27)( 9,31)(11,32)(13,28)(14,39) (15,41)(17,44)(18,92)(19,56)(20,49)(21,22)(25,54)(26,80)(29,93) (34,62)(36,57)(37,91)(38,58)(40,69)(43,95)(45,81)(46,75)(47,82) (50,59)(51,79)(53,55)(60,77)(63,86)(64,70)(66,96)(67,83)(68,74) (72,85)(73,94)(78,84)(87,89)(88,90), ( 2,10)( 3,16)( 4,94)( 5,21)( 8,54)(12,33)(13,90)(14,69)(15,41) (17,86)(18,56)(19,92)(20,81)(22,48)(24,52)(25,27)(26,55)(28,88) (29,93)(30,61)(35,42)(36,91)(37,57)(38,96)(39,40)(43,72)(44,63) (45,49)(46,82)(47,75)(50,59)(53,80)(58,66)(60,77)(65,71)(67,74) (68,83)(73,76)(78,84)(85,95), ( 2,87)( 4,74)( 5,40)( 8,72)( 9,52) (10,89)(11,35)(12,64)(13,56)(14,22)(17,26)(18,28)(19,90)(20,91) (21,69)(24,31)(25,95)(27,43)(30,79)(32,42)(33,70)(34,65)(36,49) (37,81)(38,82)(39,48)(44,55)(45,57)(46,58)(47,96)(51,61)(53,63) (54,85)(62,71)(66,75)(67,76)(68,94)(73,83)(80,86)(88,92), ( 2,46)( 4,26)( 5,40)( 6,15)( 8,67)( 9,24)(10,47)(11,13)(12,18) (14,22)(17,74)(19,33)(20,55)(23,41)(25,68)(27,36)(28,64)(29,78) (30,61)(31,52)(32,88)(34,38)(35,56)(37,54)(42,92)(43,49)(44,91) (45,80)(50,60)(51,79)(53,73)(57,86)(58,87)(59,84)(62,66)(63,83) (65,82)(70,90)(71,75)(72,76)(77,93)(81,85)(89,96)(94,95), ( 1, 2)( 3,27)( 4,28)( 5,11)( 6,10)( 7,12)( 8,16)( 9,17)(13,76) (14,55)(15,54)(18,57)(19,56)(20,58)(21,62)(22,34)(23,33)(24,65) (25,41)(26,40)(29,43)(30,42)(31,44)(32,48)(35,52)(36,92)(37,91) (38,49)(39,53)(45,94)(46,83)(47,82)(50,87)(51,86)(59,89)(60,72) (61,71)(63,79)(64,78)(66,90)(67,75)(68,74)(69,80)(70,84)(73,81) (77,85)(88,96)(93,95) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 1, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 2, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 2, 1, 1, 1 ], adjacencies := [ [ 2, 6, 11, 12, 15, 17, 18, 21, 28, 33, 34, 36, 42, 53, 65, 68, 69, 73, 85, 92 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 2,11)( 5,43)( 8,26)( 9,29)(10,58)(12,34)(14,64)(17,21) (20,86)(22,72)(24,50)(25,76)(27,55)(28,33)(30,59)(31,74)(32,83) (35,39)(38,71)(40,87)(42,68)(44,48)(46,95)(47,63)(49,54)(51,77) (52,56)(53,92)(57,62)(60,90)(61,91)(65,69)(67,89)(70,88)(73,85) (75,80)(78,81)(79,82)(84,96)(93,94), ( 2,12)( 5,40)( 8,27)( 9,30)(10,80)(11,34)(14,22)(17,65)(20,89) (21,69)(24,51)(25,62)(26,55)(28,92)(29,59)(31,56)(32,54)(33,53) (35,44)(38,95)(39,48)(42,73)(43,87)(46,71)(47,70)(49,83)(50,77) (52,74)(57,76)(58,75)(60,81)(61,82)(63,88)(64,72)(67,86)(68,85) (78,90)(79,91)(84,94)(93,96), ( 2,28)( 5,20)( 6,36)( 7,19)( 8,49) ( 9,10)(11,33)(12,92)(14,38)(15,18)(16,37)(17,42)(21,68)(22,95) (23,41)(24,25)(26,54)(27,83)(29,58)(30,80)(31,56)(32,55)(34,53) (35,63)(39,47)(40,89)(43,86)(44,88)(45,66)(46,72)(48,70)(50,76) (51,62)(52,74)(57,77)(59,75)(60,90)(61,79)(64,71)(65,73)(67,87) (69,85)(78,81)(82,91), ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11) ( 8,13)(10,20)(14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61) (22,60)(23,34)(25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52) (38,49)(39,91)(40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86) (54,85)(55,66)(57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75) (69,96)(72,94)(80,95)(83,89)(87,93)(88,92) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,27)( 4,28)( 5,11)( 6,10)( 7,12)( 8,16)( 9,17) (13,76)(14,55)(15,54)(18,57)(19,56)(20,58)(21,62)(22,34)(23,33) (24,65)(25,41)(26,40)(29,43)(30,42)(31,44)(32,48)(35,52)(36,92) (37,91)(38,49)(39,53)(45,94)(46,83)(47,82)(50,87)(51,86)(59,89) (60,72)(61,71)(63,79)(64,78)(66,90)(67,75)(68,74)(69,80)(70,84) (73,81)(77,85)(88,96)(93,95), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4,17)( 2, 9,28)( 3,13,35)( 5,47,89)( 6,45,71)( 7,20,44) ( 8,24,49)(10,61,94)(11,59,82)(12,31,58)(14,68,95)(15,66,86) (16,38,65)(18,72,48)(19,70,22)(21,46,43)(23,73,42)(25,79,96) (26,77,91)(27,52,76)(29,83,62)(30,81,33)(32,60,57)(34,84,56) (36,87,69)(37,85,40)(39,67,64)(41,88,63)(50,92,80)(51,90,54) (53,78,75)(55,93,74), ( 1, 5, 7,22)( 2,10,12,33)( 3,14,16,40) ( 4,18,20,46)( 6,48,23,21)( 8,25,27,54)( 9,29,31,60)(11,62,34,32) (13,36,38,67)(15,69,41,39)(17,42,44,71)(19,73,47,45)(24,50,52,78) (26,80,55,53)(28,56,58,82)(30,84,61,59)(35,63,65,86)(37,88,68,66) (43,89,72,70)(49,74,76,91)(51,93,79,77)(57,94,83,81)(64,95,87,85) (75,96,92,90), ( 1, 6, 7,23)( 2,11,12,34)( 3,15,16,41) ( 4,19,20,47)( 5,21,22,48)( 8,26,27,55)( 9,30,31,61)(10,32,33,62) (13,37,38,68)(14,39,40,69)(17,43,44,72)(18,45,46,73)(24,51,52,79) (25,53,54,80)(28,57,58,83)(29,59,60,84)(35,64,65,87)(36,66,67,88) (42,70,71,89)(49,75,76,92)(50,77,78,93)(56,81,82,94)(63,85,86,95) (74,90,91,96), ( 1, 7)( 2,12)( 3,16)( 4,20)( 5,22)( 6,23)( 8,27) ( 9,31)(10,33)(11,34)(13,38)(14,40)(15,41)(17,44)(18,46)(19,47) (21,48)(24,52)(25,54)(26,55)(28,58)(29,60)(30,61)(32,62)(35,65) (36,67)(37,68)(39,69)(42,71)(43,72)(45,73)(49,76)(50,78)(51,79) (53,80)(56,82)(57,83)(59,84)(63,86)(64,87)(66,88)(70,89)(74,91) (75,92)(77,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 3, 4, 5, 6, 5, 6, 6, 3, 4, 5, 1, 1, 4, 5, 6, 5, 6, 6, 3, 4, 5, 6, 5, 6, 6, 4, 5, 6, 3, 6, 3, 4, 2, 4, 5, 3, 5, 4, 5, 4, 5, 6, 3, 6, 3, 4, 4, 5, 1, 3, 6, 3, 4, 3, 3, 3, 4, 1, 5, 1, 3, 4, 3, 4, 3, 1, 3, 4, 3, 3, 3, 4, 3, 1, 4, 5, 3, 1, 3, 2 ], adjacencies := [ [ 2, 6, 11, 15, 19, 23, 31, 32, 33, 38, 41, 42, 43, 61, 65, 67, 73, 78, 93, 95 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 2,11)( 4,68)( 6,23)( 8,26)( 9,77)(10,62)(12,34)(13,47) (15,41)(17,70)(18,66)(19,38)(20,37)(21,48)(24,59)(25,80)(27,55) (28,58)(29,51)(30,50)(31,93)(32,33)(35,85)(36,45)(39,69)(42,43) (44,89)(46,88)(49,76)(52,84)(53,54)(56,82)(60,79)(61,78)(63,64) (65,95)(67,73)(71,72)(74,91)(86,87), ( 2,31)( 4,17)( 5,40)( 8,52)( 9,12)(10,30)(11,93)(13,35)(14,22) (18,87)(19,95)(20,44)(21,39)(24,27)(25,51)(26,84)(28,58)(29,80) (32,78)(33,61)(34,77)(36,72)(37,89)(38,65)(42,73)(43,67)(45,71) (46,64)(47,85)(48,69)(49,76)(50,62)(53,60)(54,79)(55,59)(56,91) (57,75)(63,88)(66,86)(68,70)(74,82)(81,94)(83,92)(90,96), ( 2,32)( 4,66)( 5,22)( 8,53)( 9,50)(10,34)(11,33)(12,62)(13,45) (14,40)(17,86)(18,68)(19,67)(20,88)(21,48)(24,29)(25,55)(26,54) (27,80)(28,76)(30,77)(31,78)(35,71)(36,47)(37,46)(38,73)(39,69) (42,65)(43,95)(44,63)(49,58)(51,59)(52,60)(56,74)(57,92)(61,93) (64,89)(70,87)(72,85)(75,83)(79,84)(81,90)(82,91)(94,96), ( 1, 2)( 3,27)( 4,28)( 5,11)( 6,10)( 7,12)( 8,16)( 9,17)(13,76) (14,55)(15,54)(18,57)(19,56)(20,58)(21,62)(22,34)(23,33)(24,65) (25,41)(26,40)(29,43)(30,42)(31,44)(32,48)(35,52)(36,92)(37,91) (38,49)(39,53)(45,94)(46,83)(47,82)(50,87)(51,86)(59,89)(60,72) (61,71)(63,79)(64,78)(66,90)(67,75)(68,74)(69,80)(70,84)(73,81) (77,85)(88,96)(93,95) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 1, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 2, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 2, 1, 1, 1 ], adjacencies := [ [ 2, 7, 8, 9, 13, 18, 21, 24, 31, 35, 40, 41, 60, 61, 63, 67, 71, 72, 73, 84 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42)( 6,22,73)( 7,48,46) ( 8,25,52)( 9,28,56)(11,33,84)(12,62,60)(13,35,63)(15,40,88) (16,69,67)(18,44,89)(19,72,70)(21,47,23)(24,49,74)(26,54,93) (27,80,78)(29,58,94)(30,83,81)(32,61,34)(36,65,95)(37,87,85) (39,68,41)(43,71,45)(50,76,96)(51,92,90)(53,79,55)(57,82,59) (64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23) ( 8,26)( 9,29)(10,32)(12,34)(13,36)(14,39)(16,41)(17,43)(19,45) (20,46)(22,48)(24,50)(25,53)(27,55)(28,57)(30,59)(31,60)(33,62) (35,64)(37,66)(38,67)(40,69)(42,70)(44,72)(47,73)(49,75)(51,77) (52,78)(54,80)(56,81)(58,83)(61,84)(63,85)(65,87)(68,88)(71,89) (74,90)(76,92)(79,93)(82,94)(86,95)(91,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3, 4,13)( 2, 8, 9,24)( 5,14,17,35)( 6,15,18,36)( 7,16,19,37) (10,25,28,49)(11,26,29,50)(12,27,30,51)(20,38,42,63)(21,39,43,64) (22,40,44,65)(23,41,45,66)(31,52,56,74)(32,53,57,75)(33,54,58,76) (34,55,59,77)(46,67,70,85)(47,68,71,86)(48,69,72,87)(60,78,81,90) (61,79,82,91)(62,80,83,92)(73,88,89,95)(84,93,94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 3, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 1, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 4, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 1, 1, 4, 1 ], adjacencies := [ [ 5, 6, 7, 10, 14, 18, 19, 20, 31, 33, 40, 44, 53, 60, 63, 70, 85, 91, 92, 93 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 3,16)( 6,18)( 8,27)(11,29)(13,37)(14,40)(15,66)(20,31) (21,43)(23,45)(24,51)(25,54)(26,77)(32,57)(34,59)(35,65)(36,41) (38,79)(39,87)(42,56)(46,81)(47,61)(48,72)(49,76)(50,55)(52,68) (53,92)(60,70)(62,83)(63,91)(64,69)(67,96)(71,82)(73,94)(74,86) (75,80)(78,95)(84,89)(85,93)(88,90), ( 3,15)( 5,10)( 7,19)( 8,26)(12,30)(13,36)(14,53)(16,66)(17,28) (21,32)(22,58)(23,45)(24,50)(25,39)(27,77)(33,44)(34,59)(35,75) (37,41)(38,67)(40,92)(43,57)(47,71)(48,83)(49,64)(51,55)(52,78) (54,87)(61,82)(62,72)(63,85)(65,80)(68,95)(69,76)(73,89)(74,90) (79,96)(84,94)(86,88)(91,93), ( 3,13)( 5,20)( 6, 7)( 8,24)(10,31) (11,12)(14,63)(15,37)(16,36)(17,42)(18,19)(21,47)(22,46)(25,74) (26,51)(27,50)(28,56)(29,30)(32,61)(33,60)(35,38)(39,86)(40,85) (41,66)(43,71)(44,70)(48,73)(49,52)(53,91)(54,90)(55,77)(57,82) (58,81)(62,84)(64,68)(65,67)(69,95)(72,89)(75,79)(76,78)(80,96) (83,94)(87,88)(92,93), ( 1, 2)( 3,55)( 4, 9)( 6,29)( 7,30)( 8,41) (11,18)(12,19)(13,77)(14,69)(15,51)(16,50)(21,43)(22,44)(23,34) (24,66)(25,80)(26,37)(27,36)(32,57)(33,58)(35,87)(38,88)(39,65) (40,64)(45,59)(46,70)(47,71)(49,92)(52,93)(53,76)(54,75)(60,81) (61,82)(63,95)(67,86)(68,85)(74,96)(78,91)(79,90), ( 1, 3, 4,13)( 2, 8, 9,24)( 5,14,17,35)( 6,15,18,36)( 7,16,19,37) (10,25,28,49)(11,26,29,50)(12,27,30,51)(20,38,42,63)(21,39,43,64) (22,40,44,65)(23,41,45,66)(31,52,56,74)(32,53,57,75)(33,54,58,76) (34,55,59,77)(46,67,70,85)(47,68,71,86)(48,69,72,87)(60,78,81,90) (61,79,82,91)(62,80,83,92)(73,88,89,95)(84,93,94,96), ( 1, 5)( 2,10)( 3,35)( 4,17)( 6,48)( 7,22)( 8,49)( 9,28)(11,62) (12,33)(13,14)(15,87)(16,65)(18,72)(19,44)(21,23)(24,25)(26,92) (27,76)(29,83)(30,58)(32,34)(36,69)(37,40)(38,63)(39,66)(41,64) (43,45)(46,73)(50,80)(51,54)(52,74)(53,77)(55,75)(57,59)(60,84) (67,95)(68,86)(70,89)(78,96)(79,91)(81,94)(85,88)(90,93) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 3, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 1, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 4, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 1, 1, 4, 1 ], adjacencies := [ [ 2, 7, 9, 14, 16, 23, 32, 34, 38, 41, 43, 47, 48, 59, 62, 65, 75, 85, 89, 92 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 1, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 2, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 2, 1, 1, 1 ], adjacencies := [ [ 2, 7, 10, 11, 12, 14, 16, 19, 22, 34, 37, 38, 46, 58, 64, 71, 72, 75, 80, 95 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 2,10)( 5,20)( 6,36)( 7,19)( 8,25)( 9,28)(11,58)(12,80) (14,38)(15,18)(16,37)(17,42)(21,68)(22,95)(23,41)(24,49)(26,76) (27,62)(29,33)(30,92)(32,77)(34,75)(35,63)(39,47)(40,89)(43,86) (44,88)(45,66)(46,72)(48,70)(50,54)(51,83)(53,59)(55,57)(60,78) (61,91)(64,71)(65,73)(67,87)(69,85)(79,82)(81,90)(84,94)(93,96), ( 2,11)( 5,43)( 8,26)( 9,29)(10,58)(12,34)(14,64)(17,21)(20,86) (22,72)(24,50)(25,76)(27,55)(28,33)(30,59)(31,74)(32,83)(35,39) (38,71)(40,87)(42,68)(44,48)(46,95)(47,63)(49,54)(51,77)(52,56) (53,92)(57,62)(60,90)(61,91)(65,69)(67,89)(70,88)(73,85)(75,80) (78,81)(79,82)(84,96)(93,94), ( 2,12)( 5,40)( 8,27)( 9,30)(10,80) (11,34)(14,22)(17,65)(20,89)(21,69)(24,51)(25,62)(26,55)(28,92) (29,59)(31,56)(32,54)(33,53)(35,44)(38,95)(39,48)(42,73)(43,87) (46,71)(47,70)(49,83)(50,77)(52,74)(57,76)(58,75)(60,81)(61,82) (63,88)(64,72)(67,86)(68,85)(78,90)(79,91)(84,94)(93,96), ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20)(14,74) (15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34)(25,63) (26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91)(40,90) (41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66)(57,71) (58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94)(80,95) (83,89)(87,93)(88,92) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 1, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 2, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 2, 1, 1, 1 ], adjacencies := [ [ 2, 7, 11, 12, 14, 16, 19, 22, 28, 33, 34, 37, 38, 46, 53, 64, 71, 72, 92, 95 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 2,11)( 5,43)( 8,26)( 9,29)(10,58)(12,34)(14,64)(17,21) (20,86)(22,72)(24,50)(25,76)(27,55)(28,33)(30,59)(31,74)(32,83) (35,39)(38,71)(40,87)(42,68)(44,48)(46,95)(47,63)(49,54)(51,77) (52,56)(53,92)(57,62)(60,90)(61,91)(65,69)(67,89)(70,88)(73,85) (75,80)(78,81)(79,82)(84,96)(93,94), ( 2,12)( 5,40)( 8,27)( 9,30)(10,80)(11,34)(14,22)(17,65)(20,89) (21,69)(24,51)(25,62)(26,55)(28,92)(29,59)(31,56)(32,54)(33,53) (35,44)(38,95)(39,48)(42,73)(43,87)(46,71)(47,70)(49,83)(50,77) (52,74)(57,76)(58,75)(60,81)(61,82)(63,88)(64,72)(67,86)(68,85) (78,90)(79,91)(84,94)(93,96), ( 2,28)( 5,20)( 6,36)( 7,19)( 8,49) ( 9,10)(11,33)(12,92)(14,38)(15,18)(16,37)(17,42)(21,68)(22,95) (23,41)(24,25)(26,54)(27,83)(29,58)(30,80)(31,56)(32,55)(34,53) (35,63)(39,47)(40,89)(43,86)(44,88)(45,66)(46,72)(48,70)(50,76) (51,62)(52,74)(57,77)(59,75)(60,90)(61,79)(64,71)(65,73)(67,87) (69,85)(78,81)(82,91), ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11) ( 8,13)(10,20)(14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61) (22,60)(23,34)(25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52) (38,49)(39,91)(40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86) (54,85)(55,66)(57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75) (69,96)(72,94)(80,95)(83,89)(87,93)(88,92) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 3, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 1, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 4, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 1, 1, 4, 1 ], adjacencies := [ [ 2, 8, 9, 13, 15, 19, 22, 23, 24, 35, 43, 46, 63, 68, 69, 74, 89, 90, 91, 96 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 1, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 2, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 2, 1, 1, 1 ], adjacencies := [ [ 2, 8, 9, 15, 21, 24, 31, 35, 37, 40, 45, 60, 61, 63, 67, 71, 72, 73, 84 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42)( 6,22,73)( 7,48,46) ( 8,25,52)( 9,28,56)(11,33,84)(12,62,60)(13,35,63)(15,40,88) (16,69,67)(18,44,89)(19,72,70)(21,47,23)(24,49,74)(26,54,93) (27,80,78)(29,58,94)(30,83,81)(32,61,34)(36,65,95)(37,87,85) (39,68,41)(43,71,45)(50,76,96)(51,92,90)(53,79,55)(57,82,59) (64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23) ( 8,26)( 9,29)(10,32)(12,34)(13,36)(14,39)(16,41)(17,43)(19,45) (20,46)(22,48)(24,50)(25,53)(27,55)(28,57)(30,59)(31,60)(33,62) (35,64)(37,66)(38,67)(40,69)(42,70)(44,72)(47,73)(49,75)(51,77) (52,78)(54,80)(56,81)(58,83)(61,84)(63,85)(65,87)(68,88)(71,89) (74,90)(76,92)(79,93)(82,94)(86,95)(91,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3, 4,13)( 2, 8, 9,24)( 5,14,17,35)( 6,15,18,36)( 7,16,19,37) (10,25,28,49)(11,26,29,50)(12,27,30,51)(20,38,42,63)(21,39,43,64) (22,40,44,65)(23,41,45,66)(31,52,56,74)(32,53,57,75)(33,54,58,76) (34,55,59,77)(46,67,70,85)(47,68,71,86)(48,69,72,87)(60,78,81,90) (61,79,82,91)(62,80,83,92)(73,88,89,95)(84,93,94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 3, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 1, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 4, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 1, 1, 4, 1 ], adjacencies := [ [ 5, 10, 14, 20, 26, 27, 31, 33, 40, 44, 50, 51, 53, 60, 63, 70, 85, 91, 92, 93 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 3,13)( 5,20)( 6, 7)( 8,24)(10,31)(11,12)(14,63)(15,37) (16,36)(17,42)(18,19)(21,47)(22,46)(25,74)(26,51)(27,50)(28,56) (29,30)(32,61)(33,60)(35,38)(39,86)(40,85)(41,66)(43,71)(44,70) (48,73)(49,52)(53,91)(54,90)(55,77)(57,82)(58,81)(62,84)(64,68) (65,67)(69,95)(72,89)(75,79)(76,78)(80,96)(83,94)(87,88)(92,93), ( 1, 2)( 3,24)( 4, 9)( 5,10)( 6,11)( 7,12)( 8,13)(14,49)(15,50) (16,51)(17,28)(18,29)(19,30)(20,31)(21,32)(22,33)(23,34)(25,35) (26,36)(27,37)(38,74)(39,75)(40,76)(41,77)(42,56)(43,57)(44,58) (45,59)(46,60)(47,61)(48,62)(52,63)(53,64)(54,65)(55,66)(67,90) (68,91)(69,92)(70,81)(71,82)(72,83)(73,84)(78,85)(79,86)(80,87) (88,96)(89,94)(93,95), ( 1, 3, 4,13)( 2, 8, 9,24)( 5,14,17,35) ( 6,15,18,36)( 7,16,19,37)(10,25,28,49)(11,26,29,50)(12,27,30,51) (20,38,42,63)(21,39,43,64)(22,40,44,65)(23,41,45,66)(31,52,56,74) (32,53,57,75)(33,54,58,76)(34,55,59,77)(46,67,70,85)(47,68,71,86) (48,69,72,87)(60,78,81,90)(61,79,82,91)(62,80,83,92)(73,88,89,95) (84,93,94,96), ( 1, 5)( 2,10)( 3,35)( 4,17)( 6,48)( 7,22)( 8,49) ( 9,28)(11,62)(12,33)(13,14)(15,87)(16,65)(18,72)(19,44)(21,23) (24,25)(26,92)(27,76)(29,83)(30,58)(32,34)(36,69)(37,40)(38,63) (39,66)(41,64)(43,45)(46,73)(50,80)(51,54)(52,74)(53,77)(55,75) (57,59)(60,84)(67,95)(68,86)(70,89)(78,96)(79,91)(81,94)(85,88) (90,93), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29) (10,32)(12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48) (24,50)(25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66) (38,67)(40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80) (56,81)(58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92) (79,93)(82,94)(86,95)(91,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 3, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 1, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 4, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 1, 1, 4, 1 ], adjacencies := [ [ 2, 9, 19, 21, 34, 35, 37, 40, 45, 53, 57, 59, 63, 66, 67, 71, 72, 73, 80, 83 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3, 4,13)( 2, 8, 9,24)( 5,14,17,35)( 6,15,18,36)( 7,16,19,37) (10,25,28,49)(11,26,29,50)(12,27,30,51)(20,38,42,63)(21,39,43,64) (22,40,44,65)(23,41,45,66)(31,52,56,74)(32,53,57,75)(33,54,58,76) (34,55,59,77)(46,67,70,85)(47,68,71,86)(48,69,72,87)(60,78,81,90) (61,79,82,91)(62,80,83,92)(73,88,89,95)(84,93,94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 3, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 1, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 4, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 1, 1, 4, 1 ], adjacencies := [ [ 2, 9, 21, 32, 34, 35, 38, 59, 61, 62, 65, 67, 71, 72, 73, 75, 80, 84, 91, 93 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 3,13)( 5,46)( 6, 7)( 8,24)(10,60)(11,12)(14,85)(15,37) (16,36)(17,70)(18,19)(20,22)(21,73)(25,90)(26,51)(27,50)(28,81) (29,30)(31,33)(32,84)(35,67)(38,65)(39,95)(40,63)(41,66)(42,44) (43,89)(47,48)(49,78)(52,76)(53,96)(54,74)(55,77)(56,58)(57,94) (61,62)(64,88)(68,87)(69,86)(71,72)(75,93)(79,92)(80,91)(82,83), ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24)(14,52) (15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34)(25,38) (28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78)(41,55) (43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71)(58,70) (62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85)(80,88) (83,89)(87,96)(92,95), ( 1, 3, 4,13)( 2, 8, 9,24)( 5,14,17,35) ( 6,15,18,36)( 7,16,19,37)(10,25,28,49)(11,26,29,50)(12,27,30,51) (20,38,42,63)(21,39,43,64)(22,40,44,65)(23,41,45,66)(31,52,56,74) (32,53,57,75)(33,54,58,76)(34,55,59,77)(46,67,70,85)(47,68,71,86) (48,69,72,87)(60,78,81,90)(61,79,82,91)(62,80,83,92)(73,88,89,95) (84,93,94,96), ( 1, 5, 7,22)( 2,10,12,33)( 3,35,16,65) ( 4,17,19,44)( 6,48,23,21)( 8,49,27,76)( 9,28,30,58)(11,62,34,32) (13,14,37,40)(15,87,41,64)(18,72,45,43)(20,73,47,46)(24,25,51,54) (26,92,55,75)(29,83,59,57)(31,84,61,60)(36,69,66,39)(38,95,68,85) (42,89,71,70)(50,80,77,53)(52,96,79,90)(56,94,82,81)(63,88,86,67) (74,93,91,78) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3, 4,13)( 2, 8, 9,24)( 5,14,17,35)( 6,15,18,36)( 7,16,19,37) (10,25,28,49)(11,26,29,50)(12,27,30,51)(20,38,42,63)(21,39,43,64) (22,40,44,65)(23,41,45,66)(31,52,56,74)(32,53,57,75)(33,54,58,76) (34,55,59,77)(46,67,70,85)(47,68,71,86)(48,69,72,87)(60,78,81,90) (61,79,82,91)(62,80,83,92)(73,88,89,95)(84,93,94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 3, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 1, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 4, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 1, 1, 4, 1 ], adjacencies := [ [ 3, 9, 13, 16, 22, 27, 37, 46, 50, 56, 59, 65, 67, 68, 71, 72, 79, 81, 87, 96 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 2,60,33)( 3, 9,65)( 4,76,54)( 5,21,48)( 6, 7,23)( 8,70,24) (10,34,31)(11,84,32)(12,61,62)(13,67,81)(14,57,63)(15,30,64) (16,59,87)(17,91,52)(18,49,53)(19,75,80)(20,73,47)(25,45,92) (26,89,77)(27,71,50)(28,86,69)(29,35,41)(36,88,82)(37,68,56) (38,94,66)(39,83,95)(40,58,85)(42,51,55)(43,74,93)(44,90,78) (72,96,79), ( 2,60)( 3,13)( 5,73)( 6,23)( 8,90)( 9,81)(11,61) (12,84)(14,95)(15,66)(16,37)(17,89)(18,45)(20,21)(22,46)(24,78) (25,49)(26,91)(27,96)(29,82)(30,94)(31,34)(32,62)(35,88)(36,41) (38,64)(39,63)(40,85)(42,43)(44,70)(47,48)(50,79)(51,93)(52,77) (53,92)(54,76)(55,74)(56,59)(57,83)(65,67)(68,87)(69,86)(71,72) (75,80), ( 1, 2,22,60,46,33)( 3, 4,85,78,81,24)( 5,61,73,32, 7,34) ( 6,11,48,31,20,62)( 8,58,76,67,44,65)( 9,90,40,70,13,54) (10,23,12,21,84,47)(14,71,37,53,30,91)(15,18,63,52,56,50) (16,45,95,79,94,77)(17,64,27,57,49,68)(19,86,93,82,51,41) (25,59,96,39,89,66)(26,83,92,38,72,87)(28,75,88,43,35,55) (29,74,69,42,36,80), ( 1, 3)( 2,78)( 4,13)( 5,88)( 6,41)( 7,16) ( 8,60)( 9,90)(10,25)(11,79)(12,93)(14,73)(15,23)(17,95)(18,66) (19,37)(20,39)(21,38)(22,67)(24,81)(26,61)(27,84)(28,49)(29,91) (30,96)(31,55)(32,80)(33,54)(34,52)(35,89)(36,45)(40,46)(42,64) (43,63)(44,85)(47,69)(48,68)(50,82)(51,94)(53,62)(56,77)(57,92) (58,76)(59,74)(65,70)(71,87)(72,86)(75,83), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42)( 6,22,73)( 7,48,46) ( 8,25,52)( 9,28,56)(11,33,84)(12,62,60)(13,35,63)(15,40,88) (16,69,67)(18,44,89)(19,72,70)(21,47,23)(24,49,74)(26,54,93) (27,80,78)(29,58,94)(30,83,81)(32,61,34)(36,65,95)(37,87,85) (39,68,41)(43,71,45)(50,76,96)(51,92,90)(53,79,55)(57,82,59) (64,86,66)(75,91,77) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 1, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 2, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 2, 1, 1, 1 ], adjacencies := [ [ 2, 10, 11, 12, 23, 34, 35, 39, 41, 44, 45, 47, 48, 58, 63, 66, 70, 75, 80, 88 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 2,10)( 5,20)( 6,36)( 7,19)( 8,25)( 9,28)(11,58)(12,80) (14,38)(15,18)(16,37)(17,42)(21,68)(22,95)(23,41)(24,49)(26,76) (27,62)(29,33)(30,92)(32,77)(34,75)(35,63)(39,47)(40,89)(43,86) (44,88)(45,66)(46,72)(48,70)(50,54)(51,83)(53,59)(55,57)(60,78) (61,91)(64,71)(65,73)(67,87)(69,85)(79,82)(81,90)(84,94)(93,96), ( 2,11)( 5,43)( 8,26)( 9,29)(10,58)(12,34)(14,64)(17,21)(20,86) (22,72)(24,50)(25,76)(27,55)(28,33)(30,59)(31,74)(32,83)(35,39) (38,71)(40,87)(42,68)(44,48)(46,95)(47,63)(49,54)(51,77)(52,56) (53,92)(57,62)(60,90)(61,91)(65,69)(67,89)(70,88)(73,85)(75,80) (78,81)(79,82)(84,96)(93,94), ( 2,12)( 5,40)( 8,27)( 9,30)(10,80) (11,34)(14,22)(17,65)(20,89)(21,69)(24,51)(25,62)(26,55)(28,92) (29,59)(31,56)(32,54)(33,53)(35,44)(38,95)(39,48)(42,73)(43,87) (46,71)(47,70)(49,83)(50,77)(52,74)(57,76)(58,75)(60,81)(61,82) (63,88)(64,72)(67,86)(68,85)(78,90)(79,91)(84,94)(93,96), ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20)(14,74) (15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34)(25,63) (26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91)(40,90) (41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66)(57,71) (58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94)(80,95) (83,89)(87,93)(88,92) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3, 4,13)( 2, 8, 9,24)( 5,14,17,35)( 6,15,18,36)( 7,16,19,37) (10,25,28,49)(11,26,29,50)(12,27,30,51)(20,38,42,63)(21,39,43,64) (22,40,44,65)(23,41,45,66)(31,52,56,74)(32,53,57,75)(33,54,58,76) (34,55,59,77)(46,67,70,85)(47,68,71,86)(48,69,72,87)(60,78,81,90) (61,79,82,91)(62,80,83,92)(73,88,89,95)(84,93,94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 3, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 1, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 4, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 1, 1, 4, 1 ], adjacencies := [ [ 8, 21, 24, 32, 35, 38, 55, 61, 62, 65, 67, 71, 72, 73, 75, 77, 80, 84, 91, 93 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 3,13)( 5,46)( 6, 7)( 8,24)(10,60)(11,12)(14,85)(15,37) (16,36)(17,70)(18,19)(20,22)(21,73)(25,90)(26,51)(27,50)(28,81) (29,30)(31,33)(32,84)(35,67)(38,65)(39,95)(40,63)(41,66)(42,44) (43,89)(47,48)(49,78)(52,76)(53,96)(54,74)(55,77)(56,58)(57,94) (61,62)(64,88)(68,87)(69,86)(71,72)(75,93)(79,92)(80,91)(82,83), ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24)(14,52) (15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34)(25,38) (28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78)(41,55) (43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71)(58,70) (62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85)(80,88) (83,89)(87,96)(92,95), ( 1, 3)( 2, 8)( 4,13)( 5,67)( 6,16)( 7,15) ( 9,24)(10,78)(11,27)(12,26)(14,46)(17,85)(18,37)(19,36)(20,40) (21,88)(22,38)(23,41)(25,60)(28,90)(29,51)(30,50)(31,54)(32,93) (33,52)(34,55)(35,70)(39,73)(42,65)(43,95)(44,63)(45,66)(47,69) (48,68)(49,81)(53,84)(56,76)(57,96)(58,74)(59,77)(61,80)(62,79) (64,89)(71,87)(72,86)(75,94)(82,92)(83,91), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42)( 6,22,73)( 7,48,46) ( 8,25,52)( 9,28,56)(11,33,84)(12,62,60)(13,35,63)(15,40,88) (16,69,67)(18,44,89)(19,72,70)(21,47,23)(24,49,74)(26,54,93) (27,80,78)(29,58,94)(30,83,81)(32,61,34)(36,65,95)(37,87,85) (39,68,41)(43,71,45)(50,76,96)(51,92,90)(53,79,55)(57,82,59) (64,86,66)(75,91,77) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3, 8)( 4,30)( 5,33)( 6,11)( 7,12)( 9,19)(10,22) (13,24)(14,54)(15,57)(16,27)(17,28)(18,84)(20,61)(21,62)(23,34) (25,40)(26,43)(29,73)(31,47)(32,48)(35,75)(36,78)(37,51)(38,52) (39,94)(41,82)(42,83)(44,58)(45,60)(46,59)(49,64)(50,67)(53,89) (55,71)(56,72)(63,96)(65,92)(66,93)(68,79)(69,81)(70,80)(74,95) (76,87)(77,88)(85,91)(86,90), ( 1, 3,13)( 2, 8,24)( 4,15,63)( 5,39,35)( 6,17,68)( 7,44,37) ( 9,26,74)(10,53,49)(11,28,79)(12,58,51)(14,36,18)(16,38,23) (19,43,95)(20,72,85)(21,70,87)(22,89,64)(25,50,29)(27,52,34) (30,57,96)(31,83,90)(32,81,92)(33,94,75)(40,67,73)(41,88,45) (42,86,47)(46,71,66)(48,69,65)(54,78,84)(55,93,59)(56,91,61) (60,82,77)(62,80,76), ( 1, 4)( 2, 9)( 3,14)( 5,18)( 6,19)( 7,20) ( 8,25)(10,29)(11,30)(12,31)(13,35)(15,39)(16,40)(17,41)(21,45) (22,46)(23,47)(24,49)(26,53)(27,54)(28,55)(32,59)(33,60)(34,61) (36,63)(37,64)(38,65)(42,69)(43,70)(44,71)(48,73)(50,74)(51,75) (52,76)(56,80)(57,81)(58,82)(62,84)(66,85)(67,86)(68,87)(72,89) (77,90)(78,91)(79,92)(83,94)(88,95)(93,96), ( 1, 5)( 2,10)( 3,15)( 4,18)( 6,21)( 7,22)( 8,26)( 9,29)(11,32) (12,33)(13,36)(14,39)(16,42)(17,43)(19,45)(20,46)(23,48)(24,50) (25,53)(27,56)(28,57)(30,59)(31,60)(34,62)(35,63)(37,66)(38,67) (40,69)(41,70)(44,72)(47,73)(49,74)(51,77)(52,78)(54,80)(55,81) (58,83)(61,84)(64,85)(65,86)(68,88)(71,89)(75,90)(76,91)(79,93) (82,94)(87,95)(92,96), ( 1, 6)( 2,11)( 3,16)( 4,19)( 5,21)( 7,23) ( 8,27)( 9,30)(10,32)(12,34)(13,37)(14,40)(15,42)(17,44)(18,45) (20,47)(22,48)(24,51)(25,54)(26,56)(28,58)(29,59)(31,61)(33,62) (35,64)(36,66)(38,68)(39,69)(41,71)(43,72)(46,73)(49,75)(50,77) (52,79)(53,80)(55,82)(57,83)(60,84)(63,85)(65,87)(67,88)(70,89) (74,90)(76,92)(78,93)(81,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,17)( 4,20)( 5,22)( 6,23)( 8,28)( 9,31)(10,33) (11,34)(13,38)(14,41)(15,43)(16,44)(18,46)(19,47)(21,48)(24,52) (25,55)(26,57)(27,58)(29,60)(30,61)(32,62)(35,65)(36,67)(37,68) (39,70)(40,71)(42,72)(45,73)(49,76)(50,78)(51,79)(53,81)(54,82) (56,83)(59,84)(63,86)(64,87)(66,88)(69,89)(74,91)(75,92)(77,93) (80,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 4, 5, 6, 5, 6, 6, 2, 3, 4, 5, 6, 4, 1, 6, 5, 1, 6, 3, 4, 5, 6, 2, 5, 6, 5, 6, 2, 5, 6, 6, 6, 3, 4, 5, 6, 2, 1, 6, 5, 1, 2, 4, 3, 6, 5, 2, 5, 6, 5, 6, 2, 5, 6, 3, 2, 1, 2, 1, 6, 5, 1, 2, 5, 6, 3, 2, 1, 5, 6, 3, 2, 2, 5, 6, 3, 2, 2, 2, 2 ], adjacencies := [ [ 3, 4, 8, 13, 17, 21, 22, 24, 37, 42, 47, 49, 50, 54, 57, 65, 72, 74, 87, 94 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 3,13)( 4,22)( 5,19)( 6, 7)( 8,24)( 9,33)(10,30)(11,12) (14,67)(15,64)(16,38)(17,37)(18,73)(20,48)(21,47)(25,78)(26,75) (27,52)(28,51)(29,84)(31,62)(32,61)(35,43)(36,40)(39,95)(41,88) (42,87)(44,68)(49,57)(50,54)(53,96)(55,93)(56,92)(58,79)(63,89) (65,72)(66,71)(69,85)(70,86)(74,94)(76,83)(77,82)(80,90)(81,91), ( 2,60)( 3,17)( 8,54)( 9,33)(10,31)(11,84)(12,29)(13,37)(14,41) (15,43)(16,44)(24,50)(25,27)(26,80)(28,82)(30,62)(32,61)(34,59) (35,64)(36,66)(38,68)(39,70)(40,71)(42,72)(49,74)(51,77)(52,78) (53,56)(55,58)(57,94)(63,85)(65,87)(67,88)(69,89)(75,90)(76,91) (79,93)(81,83)(86,95)(92,96), ( 2,59)( 3,42)( 8,94)( 9,32)(10,30) (11,29)(12,84)(13,87)(14,69)(15,16)(17,72)(24,74)(25,83)(26,82) (27,81)(28,80)(31,62)(33,61)(34,60)(35,68)(36,95)(37,65)(38,64) (39,40)(41,89)(43,44)(49,50)(51,90)(52,91)(53,58)(54,57)(55,56) (63,88)(66,86)(67,85)(70,71)(75,77)(76,78)(79,96)(92,93), ( 1, 2)( 3, 8)( 4,30)( 5,33)( 6,11)( 7,12)( 9,19)(10,22)(13,24) (14,54)(15,57)(16,27)(17,28)(18,84)(20,61)(21,62)(23,34)(25,40) (26,43)(29,73)(31,47)(32,48)(35,75)(36,78)(37,51)(38,52)(39,94) (41,82)(42,83)(44,58)(45,60)(46,59)(49,64)(50,67)(53,89)(55,71) (56,72)(63,96)(65,92)(66,93)(68,79)(69,81)(70,80)(74,95)(76,87) (77,88)(85,91)(86,90), ( 1, 3)( 2, 8)( 4,89)( 5,43)( 6,44)( 7,17) ( 9,94)(10,57)(11,58)(12,28)(14,73)(15,22)(16,23)(18,40)(19,39) (20,69)(21,42)(25,84)(26,33)(27,34)(29,54)(30,53)(31,80)(32,56) (35,95)(36,67)(37,68)(41,45)(46,71)(47,70)(48,72)(49,96)(50,78) (51,79)(55,59)(60,82)(61,81)(62,83)(63,64)(65,85)(74,75)(76,90) (86,87)(91,92) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3, 8)( 4,30)( 5,33)( 6,11)( 7,12)( 9,19)(10,22) (13,24)(14,54)(15,57)(16,27)(17,28)(18,84)(20,61)(21,62)(23,34) (25,40)(26,43)(29,73)(31,47)(32,48)(35,75)(36,78)(37,51)(38,52) (39,94)(41,82)(42,83)(44,58)(45,60)(46,59)(49,64)(50,67)(53,89) (55,71)(56,72)(63,96)(65,92)(66,93)(68,79)(69,81)(70,80)(74,95) (76,87)(77,88)(85,91)(86,90), ( 1, 3,13)( 2, 8,24)( 4,15,63)( 5,39,35)( 6,17,68)( 7,44,37) ( 9,26,74)(10,53,49)(11,28,79)(12,58,51)(14,36,18)(16,38,23) (19,43,95)(20,72,85)(21,70,87)(22,89,64)(25,50,29)(27,52,34) (30,57,96)(31,83,90)(32,81,92)(33,94,75)(40,67,73)(41,88,45) (42,86,47)(46,71,66)(48,69,65)(54,78,84)(55,93,59)(56,91,61) (60,82,77)(62,80,76), ( 1, 4)( 2, 9)( 3,14)( 5,18)( 6,19)( 7,20) ( 8,25)(10,29)(11,30)(12,31)(13,35)(15,39)(16,40)(17,41)(21,45) (22,46)(23,47)(24,49)(26,53)(27,54)(28,55)(32,59)(33,60)(34,61) (36,63)(37,64)(38,65)(42,69)(43,70)(44,71)(48,73)(50,74)(51,75) (52,76)(56,80)(57,81)(58,82)(62,84)(66,85)(67,86)(68,87)(72,89) (77,90)(78,91)(79,92)(83,94)(88,95)(93,96), ( 1, 5)( 2,10)( 3,15)( 4,18)( 6,21)( 7,22)( 8,26)( 9,29)(11,32) (12,33)(13,36)(14,39)(16,42)(17,43)(19,45)(20,46)(23,48)(24,50) (25,53)(27,56)(28,57)(30,59)(31,60)(34,62)(35,63)(37,66)(38,67) (40,69)(41,70)(44,72)(47,73)(49,74)(51,77)(52,78)(54,80)(55,81) (58,83)(61,84)(64,85)(65,86)(68,88)(71,89)(75,90)(76,91)(79,93) (82,94)(87,95)(92,96), ( 1, 6)( 2,11)( 3,16)( 4,19)( 5,21)( 7,23) ( 8,27)( 9,30)(10,32)(12,34)(13,37)(14,40)(15,42)(17,44)(18,45) (20,47)(22,48)(24,51)(25,54)(26,56)(28,58)(29,59)(31,61)(33,62) (35,64)(36,66)(38,68)(39,69)(41,71)(43,72)(46,73)(49,75)(50,77) (52,79)(53,80)(55,82)(57,83)(60,84)(63,85)(65,87)(67,88)(70,89) (74,90)(76,92)(78,93)(81,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,17)( 4,20)( 5,22)( 6,23)( 8,28)( 9,31)(10,33) (11,34)(13,38)(14,41)(15,43)(16,44)(18,46)(19,47)(21,48)(24,52) (25,55)(26,57)(27,58)(29,60)(30,61)(32,62)(35,65)(36,67)(37,68) (39,70)(40,71)(42,72)(45,73)(49,76)(50,78)(51,79)(53,81)(54,82) (56,83)(59,84)(63,86)(64,87)(66,88)(69,89)(74,91)(75,92)(77,93) (80,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 4, 5, 6, 5, 6, 6, 2, 3, 4, 5, 6, 4, 1, 6, 5, 1, 6, 3, 4, 5, 6, 2, 5, 6, 5, 6, 2, 5, 6, 6, 6, 3, 4, 5, 6, 2, 1, 6, 5, 1, 2, 4, 3, 6, 5, 2, 5, 6, 5, 6, 2, 5, 6, 3, 2, 1, 2, 1, 6, 5, 1, 2, 5, 6, 3, 2, 1, 5, 6, 3, 2, 2, 5, 6, 3, 2, 2, 2, 2 ], adjacencies := [ [ 2, 14, 26, 28, 34, 41, 51, 59, 60, 63, 67, 69, 75, 77, 80, 82, 85, 88, 89, 90 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 4,20)( 5,47)( 6,18)( 9,10)(11,84)(13,24)(15,39)(16,71) (19,22)(21,48)(23,46)(25,58)(26,80)(27,55)(30,61)(31,33)(32,62) (34,59)(35,91)(36,79)(37,50)(38,52)(40,44)(42,72)(43,70)(49,87) (51,67)(53,81)(56,83)(57,94)(63,90)(64,76)(65,74)(66,93)(68,78) (69,89)(75,85)(77,88)(86,96)(92,95), ( 3,24)( 4,21)( 5,48)( 6,73)( 7,18)( 8,13)( 9,61)(10,31)(11,29) (12,84)(14,51)(15,92)(16,93)(17,50)(19,20)(22,47)(25,36)(26,63) (27,66)(28,67)(30,62)(32,33)(35,53)(37,54)(38,55)(39,76)(40,78) (41,77)(42,74)(43,96)(44,79)(49,72)(52,71)(56,64)(57,65)(58,68) (69,90)(70,91)(75,89)(80,85)(81,86)(82,88)(83,95)(87,94), ( 2,34,60,59)( 3,72,17,42)( 4,20)( 5,47)( 6,18)( 8,57,54,94) ( 9,62,33,30)(10,61,31,32)(11,29,84,12)(13,49,37,74)(14,89,41,69) (15,71,43,40)(16,39,44,70)(19,22)(21,48)(23,46)(24,65,50,87) (25,56,27,53)(26,82,80,28)(35,78,64,52)(36,92,66,96)(38,76,68,91) (51,63,77,85)(55,83,58,81)(67,75,88,90)(79,86,93,95), ( 1, 2)( 4,31)( 5,61)( 6,84)( 7,29)( 9,48)(10,21)(11,18)(12,73) (14,17)(15,72)(16,71)(19,32)(20,33)(22,62)(23,34)(26,53)(27,55) (28,54)(30,47)(35,63)(37,67)(38,66)(39,42)(43,89)(45,60)(46,59) (49,92)(50,51)(52,93)(56,57)(64,65)(69,70)(74,76)(75,96)(80,81) (83,94)(85,86)(87,95)(90,91), ( 1, 3)( 2, 8)( 4,89)( 5,43)( 6,44) ( 7,17)( 9,94)(10,57)(11,58)(12,28)(14,73)(15,22)(16,23)(18,40) (19,39)(20,69)(21,42)(25,84)(26,33)(27,34)(29,54)(30,53)(31,80) (32,56)(35,95)(36,67)(37,68)(41,45)(46,71)(47,70)(48,72)(49,96) (50,78)(51,79)(55,59)(60,82)(61,81)(62,83)(63,64)(65,85)(74,75) (76,90)(86,87)(91,92) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 1, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 2, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 2, 1, 1, 1 ], adjacencies := [ [ 2, 17, 22, 26, 28, 31, 39, 42, 46, 51, 52, 56, 57, 58, 59, 74, 83, 86, 87, 88 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 2,26)( 5,64)( 8,11)( 9,50)(10,33)(12,55)(14,43)(17,39) (20,68)(21,35)(22,87)(24,29)(25,54)(27,34)(28,58)(30,77)(31,74) (32,62)(38,47)(40,72)(42,86)(44,69)(46,88)(48,65)(49,76)(51,59) (52,56)(53,80)(57,83)(60,90)(61,91)(63,71)(67,73)(70,95)(75,92) (78,81)(79,82)(84,96)(85,89)(93,94), ( 2,28)( 5,20)( 6,15)( 7,37)( 8,49)( 9,10)(11,76)(12,80)(14,38) (16,19)(17,42)(18,36)(21,71)(22,88)(23,45)(24,25)(26,58)(27,62) (29,54)(30,92)(31,56)(32,34)(33,50)(35,63)(39,86)(40,73)(41,66) (43,47)(44,95)(46,87)(48,85)(51,83)(52,74)(53,55)(57,59)(60,78) (64,68)(65,89)(67,72)(69,70)(75,77)(81,90)(84,96)(93,94), ( 2,51)( 5,44)( 8,30)( 9,27)(10,62)(11,77)(12,24)(14,65)(17,22) (20,95)(21,72)(25,80)(26,59)(28,83)(29,55)(31,56)(32,33)(34,50) (35,40)(38,89)(39,87)(42,88)(43,48)(46,86)(47,85)(49,92)(52,74) (53,54)(57,58)(60,81)(61,82)(63,73)(64,69)(67,71)(68,70)(75,76) (78,90)(79,91)(84,94)(93,96), ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12) ( 7,11)( 8,13)(10,20)(14,74)(15,51)(16,50)(17,56)(18,30)(19,29) (21,61)(22,60)(23,34)(25,63)(26,37)(27,36)(28,42)(32,47)(33,46) (35,52)(38,49)(39,91)(40,90)(41,77)(43,82)(44,81)(45,59)(48,84) (53,86)(54,85)(55,66)(57,71)(58,70)(62,73)(64,79)(65,78)(67,76) (68,75)(69,96)(72,94)(80,95)(83,89)(87,93)(88,92) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 3, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 1, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 4, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 1, 1, 4, 1 ], adjacencies := [ [ 3, 5, 10, 18, 20, 23, 31, 32, 33, 37, 40, 43, 52, 56, 62, 67, 74, 86, 87, 89 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3, 4,13)( 2, 8, 9,24)( 5,14,17,35)( 6,15,18,36)( 7,16,19,37) (10,25,28,49)(11,26,29,50)(12,27,30,51)(20,38,42,63)(21,39,43,64) (22,40,44,65)(23,41,45,66)(31,52,56,74)(32,53,57,75)(33,54,58,76) (34,55,59,77)(46,67,70,85)(47,68,71,86)(48,69,72,87)(60,78,81,90) (61,79,82,91)(62,80,83,92)(73,88,89,95)(84,93,94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 3, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 1, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 4, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 1, 1, 4, 1 ], adjacencies := [ [ 4, 21, 23, 32, 35, 38, 45, 61, 62, 65, 67, 71, 72, 73, 75, 80, 84, 91, 93 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 2,59)( 5,39)( 6,18)( 7,19)( 8,77)( 9,34)(10,76)(11,12) (14,43)(15,36)(16,37)(17,64)(20,68)(21,35)(22,87)(24,55)(25,33) (26,27)(28,54)(29,30)(31,90)(32,80)(38,71)(40,48)(42,86)(44,69) (46,95)(47,63)(49,58)(50,51)(52,60)(53,83)(56,78)(57,92)(61,93) (62,75)(65,72)(67,73)(70,88)(74,81)(79,94)(82,96)(84,91)(85,89), ( 2,59)( 3,13)( 5,95)( 6,19)( 7,18)( 8,55)( 9,34)(10,52)(14,89) (15,16)(17,88)(20,87)(21,67)(22,68)(24,77)(25,31)(26,50)(27,51) (28,74)(32,91)(33,90)(35,73)(36,37)(38,72)(39,46)(40,47)(41,66) (42,69)(43,85)(44,86)(48,63)(49,56)(53,82)(54,81)(57,79)(58,78) (60,76)(61,75)(62,93)(64,70)(65,71)(80,84)(83,96)(92,94), ( 2,30,59,29)( 3,13)( 5,68,39,20)( 6, 7,18,19)( 8,27,77,26) ( 9,12,34,11)(10,74,76,81)(14,47,43,63)(15,37,36,16)(17,86,64,42) (21,38,35,71)(22,95,87,46)(23,45)(24,51,55,50)(25,56,33,78) (28,52,54,60)(31,58,90,49)(32,91,80,84)(40,89,48,85)(44,88,69,70) (53,82,83,96)(57,79,92,94)(61,62,93,75)(65,73,72,67), ( 1, 2,45,59)( 3,24,66,55)( 4, 9,23,34)( 5,92,72,25)( 6,29,19,12) ( 7,30,18,11)( 8,41,77,13)(10,14,83,87)(15,26,37,51)(16,27,36,50) (17,80,48,49)(20,96,89,52)(21,54,44,75)(22,53,43,76)(28,35,62,69) (31,38,94,95)(32,64,58,40)(33,65,57,39)(42,93,73,74)(46,79,71,90) (47,78,70,91)(56,63,84,88)(60,85,82,68)(61,86,81,67), ( 1, 3, 4,13)( 2,77, 9,55)( 5,43,17,21)( 6,36,18,15)( 7,37,19,16) ( 8,34,24,59)(10,33,28,58)(11,27,29,51)(12,26,30,50)(14,64,35,39) (20,71,42,47)(22,48,44,72)(23,41,45,66)(25,54,49,76)(31,60,56,81) (32,83,57,62)(38,86,63,68)(40,69,65,87)(46,73,70,89)(52,78,74,90) (53,92,75,80)(61,94,82,84)(67,88,85,95)(79,96,91,93), ( 1, 5, 7,22)( 2,10,12,33)( 3,35,16,65)( 4,17,19,44)( 6,48,23,21) ( 8,49,27,76)( 9,28,30,58)(11,62,34,32)(13,14,37,40)(15,87,41,64) (18,72,45,43)(20,73,47,46)(24,25,51,54)(26,92,55,75)(29,83,59,57) (31,84,61,60)(36,69,66,39)(38,95,68,85)(42,89,71,70)(50,80,77,53) (52,96,79,90)(56,94,82,81)(63,88,86,67)(74,93,91,78) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 1, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 2, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 2, 1, 1, 1 ], adjacencies := [ [ 3, 6, 17, 19, 22, 28, 31, 39, 42, 46, 52, 56, 57, 58, 66, 74, 83, 86, 87, 88 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 2,59)( 5,69)( 8,77)( 9,34)(10,32)(11,30)(12,29)(14,48) (17,87)(20,70)(21,40)(22,39)(24,55)(25,53)(26,51)(27,50)(28,57) (31,52)(33,62)(35,72)(38,85)(42,46)(43,65)(44,64)(47,89)(49,75) (54,80)(56,74)(58,83)(60,78)(61,79)(63,67)(68,95)(71,73)(76,92) (81,90)(82,91)(84,93)(86,88)(94,96), ( 2,51)( 5,44)( 8,30)( 9,27)(10,62)(11,77)(12,24)(14,65)(17,22) (20,95)(21,72)(25,80)(26,59)(28,83)(29,55)(31,56)(32,33)(34,50) (35,40)(38,89)(39,87)(42,88)(43,48)(46,86)(47,85)(49,92)(52,74) (53,54)(57,58)(60,81)(61,82)(63,73)(64,69)(67,71)(68,70)(75,76) (78,90)(79,91)(84,94)(93,96), ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12) ( 7,11)( 8,13)(10,20)(14,74)(15,51)(16,50)(17,56)(18,30)(19,29) (21,61)(22,60)(23,34)(25,63)(26,37)(27,36)(28,42)(32,47)(33,46) (35,52)(38,49)(39,91)(40,90)(41,77)(43,82)(44,81)(45,59)(48,84) (53,86)(54,85)(55,66)(57,71)(58,70)(62,73)(64,79)(65,78)(67,76) (68,75)(69,96)(72,94)(80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2,77)( 4,13)( 5,48)( 6,15)( 7,16)( 8,59)( 9,55)(10,53) (11,51)(12,50)(14,69)(17,72)(18,36)(19,37)(20,85)(21,22)(23,41) (24,34)(25,32)(26,30)(27,29)(28,75)(33,80)(35,87)(38,70)(39,40) (42,67)(43,44)(45,66)(46,63)(47,95)(49,57)(54,62)(58,92)(64,65) (68,89)(71,88)(73,86)(76,83), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42)( 6,22,73)( 7,48,46) ( 8,25,52)( 9,28,56)(11,33,84)(12,62,60)(13,35,63)(15,40,88) (16,69,67)(18,44,89)(19,72,70)(21,47,23)(24,49,74)(26,54,93) (27,80,78)(29,58,94)(30,83,81)(32,61,34)(36,65,95)(37,87,85) (39,68,41)(43,71,45)(50,76,96)(51,92,90)(53,79,55)(57,82,59) (64,86,66)(75,91,77) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 1, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 2, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 2, 1, 1, 1 ], adjacencies := [ [ 3, 6, 17, 21, 28, 31, 37, 40, 42, 45, 52, 56, 57, 58, 67, 73, 74, 83, 86, 87 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42)( 6,22,73)( 7,48,46) ( 8,25,52)( 9,28,56)(11,33,84)(12,62,60)(13,35,63)(15,40,88) (16,69,67)(18,44,89)(19,72,70)(21,47,23)(24,49,74)(26,54,93) (27,80,78)(29,58,94)(30,83,81)(32,61,34)(36,65,95)(37,87,85) (39,68,41)(43,71,45)(50,76,96)(51,92,90)(53,79,55)(57,82,59) (64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23) ( 8,26)( 9,29)(10,32)(12,34)(13,36)(14,39)(16,41)(17,43)(19,45) (20,46)(22,48)(24,50)(25,53)(27,55)(28,57)(30,59)(31,60)(33,62) (35,64)(37,66)(38,67)(40,69)(42,70)(44,72)(47,73)(49,75)(51,77) (52,78)(54,80)(56,81)(58,83)(61,84)(63,85)(65,87)(68,88)(71,89) (74,90)(76,92)(79,93)(82,94)(86,95)(91,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 1, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 2, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 2, 1, 1, 1 ], adjacencies := [ [ 3, 7, 17, 28, 31, 36, 40, 42, 45, 47, 48, 52, 56, 57, 58, 64, 67, 74, 83, 95 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42)( 6,22,73)( 7,48,46) ( 8,25,52)( 9,28,56)(11,33,84)(12,62,60)(13,35,63)(15,40,88) (16,69,67)(18,44,89)(19,72,70)(21,47,23)(24,49,74)(26,54,93) (27,80,78)(29,58,94)(30,83,81)(32,61,34)(36,65,95)(37,87,85) (39,68,41)(43,71,45)(50,76,96)(51,92,90)(53,79,55)(57,82,59) (64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23) ( 8,26)( 9,29)(10,32)(12,34)(13,36)(14,39)(16,41)(17,43)(19,45) (20,46)(22,48)(24,50)(25,53)(27,55)(28,57)(30,59)(31,60)(33,62) (35,64)(37,66)(38,67)(40,69)(42,70)(44,72)(47,73)(49,75)(51,77) (52,78)(54,80)(56,81)(58,83)(61,84)(63,85)(65,87)(68,88)(71,89) (74,90)(76,92)(79,93)(82,94)(86,95)(91,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3, 4,13)( 2, 8, 9,24)( 5,14,17,35)( 6,15,18,36)( 7,16,19,37) (10,25,28,49)(11,26,29,50)(12,27,30,51)(20,38,42,63)(21,39,43,64) (22,40,44,65)(23,41,45,66)(31,52,56,74)(32,53,57,75)(33,54,58,76) (34,55,59,77)(46,67,70,85)(47,68,71,86)(48,69,72,87)(60,78,81,90) (61,79,82,91)(62,80,83,92)(73,88,89,95)(84,93,94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 3, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 1, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 4, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 1, 1, 4, 1 ], adjacencies := [ [ 3, 13, 21, 32, 35, 38, 41, 61, 62, 65, 66, 67, 71, 72, 73, 75, 80, 84, 91, 93 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 2,29)( 5,87)( 7,19)( 8,50)( 9,11)(10,54)(12,34)(14,48) (16,37)(17,69)(20,46)(21,65)(22,39)(23,45)(24,26)(25,58)(27,55) (28,76)(30,59)(31,56)(32,80)(33,49)(35,72)(38,67)(40,43)(41,66) (42,70)(44,64)(47,89)(51,77)(52,74)(53,83)(57,92)(60,81)(62,75) (63,85)(68,95)(71,73)(78,90)(86,88), ( 2,30)( 5,22)( 6,18)( 8,51)( 9,12)(10,28)(11,34)(14,40)(15,36) (17,44)(20,95)(21,72)(23,45)(24,27)(25,49)(26,55)(29,59)(31,78) (33,58)(35,65)(38,73)(39,87)(41,66)(42,88)(43,48)(46,68)(47,85) (50,77)(52,81)(54,76)(56,90)(60,74)(61,93)(63,89)(64,69)(67,71) (70,86)(79,94)(82,96)(84,91), ( 3,13)( 5,46)( 6, 7)( 8,24)(10,60) (11,12)(14,85)(15,37)(16,36)(17,70)(18,19)(20,22)(21,73)(25,90) (26,51)(27,50)(28,81)(29,30)(31,33)(32,84)(35,67)(38,65)(39,95) (40,63)(41,66)(42,44)(43,89)(47,48)(49,78)(52,76)(53,96)(54,74) (55,77)(56,58)(57,94)(61,62)(64,88)(68,87)(69,86)(71,72)(75,93) (79,92)(80,91)(82,83), ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11) (10,20)(13,24)(14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61) (22,60)(23,34)(25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50) (39,79)(40,78)(41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68) (54,67)(57,71)(58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94) (75,86)(76,85)(80,88)(83,89)(87,96)(92,95), ( 1, 3)( 2,77)( 4,13)( 5,73)( 6,37)( 7,36)( 8,59)( 9,55)(10,56) (11,26)(12,27)(14,95)(15,19)(16,18)(17,89)(20,48)(21,70)(22,71) (23,41)(24,34)(25,52)(28,31)(29,50)(30,51)(32,61)(33,60)(35,88) (38,87)(39,67)(40,68)(42,72)(43,46)(44,47)(45,66)(49,74)(53,91) (54,90)(57,82)(58,81)(62,94)(63,69)(64,85)(65,86)(75,79)(76,78) (80,93)(83,84)(92,96), ( 1, 5,73, 3,14,88, 4,17,89,13,35,95) ( 2,83,81, 8,92,90, 9,62,60,24,80,78)( 6,44,42,15,65,63,18,22,20, 36,40,38)( 7,48,71,16,69,86,19,72,47,37,87,68)(10,56,51,25,74,12, 28,31,27,49,52,30)(11,32,61,26,53,79,29,57,82,50,75,91) (21,70,66,39,85,23,43,46,41,64,67,45)(33,94,55,54,96,59,58,84,77, 76,93,34) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 1, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 2, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 2, 1, 1, 1 ], adjacencies := [ [ 3, 15, 16, 17, 31, 34, 39, 41, 42, 47, 48, 55, 59, 65, 77, 81, 85, 88, 91, 93 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 2, 8)( 5,72)( 9,24)(10,62)(11,26)(12,27)(14,87)(17,48) (20,67)(21,44)(22,43)(25,80)(28,83)(29,50)(30,51)(31,81)(32,33) (34,55)(35,69)(38,46)(39,65)(40,64)(42,85)(47,88)(49,92)(52,90) (53,54)(56,60)(57,58)(59,77)(61,94)(63,70)(68,73)(71,95)(74,78) (75,76)(79,96)(82,84)(86,89)(91,93), ( 2, 9)( 5,64)( 8,24)(10,32)(11,29)(12,30)(14,43)(17,39)(20,71) (21,35)(22,87)(25,53)(26,50)(27,51)(28,57)(31,91)(33,62)(34,59) (38,86)(40,72)(42,47)(44,69)(46,89)(48,65)(49,75)(52,82)(54,80) (55,77)(56,79)(58,83)(60,96)(61,74)(63,68)(67,95)(70,73)(76,92) (78,94)(81,93)(84,90)(85,88), ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12) ( 7,11)( 8,13)(10,20)(14,74)(15,51)(16,50)(17,56)(18,30)(19,29) (21,61)(22,60)(23,34)(25,63)(26,37)(27,36)(28,42)(32,47)(33,46) (35,52)(38,49)(39,91)(40,90)(41,77)(43,82)(44,81)(45,59)(48,84) (53,86)(54,85)(55,66)(57,71)(58,70)(62,73)(64,79)(65,78)(67,76) (68,75)(69,96)(72,94)(80,95)(83,89)(87,93)(88,92), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42)( 6,22,73)( 7,48,46) ( 8,25,52)( 9,28,56)(11,33,84)(12,62,60)(13,35,63)(15,40,88) (16,69,67)(18,44,89)(19,72,70)(21,47,23)(24,49,74)(26,54,93) (27,80,78)(29,58,94)(30,83,81)(32,61,34)(36,65,95)(37,87,85) (39,68,41)(43,71,45)(50,76,96)(51,92,90)(53,79,55)(57,82,59) (64,86,66)(75,91,77) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 1, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 2, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 2, 1, 1, 1 ], adjacencies := [ [ 3, 19, 21, 23, 31, 34, 35, 36, 44, 55, 59, 60, 61, 63, 68, 69, 70, 73, 77, 84 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42)( 6,22,73)( 7,48,46) ( 8,25,52)( 9,28,56)(11,33,84)(12,62,60)(13,35,63)(15,40,88) (16,69,67)(18,44,89)(19,72,70)(21,47,23)(24,49,74)(26,54,93) (27,80,78)(29,58,94)(30,83,81)(32,61,34)(36,65,95)(37,87,85) (39,68,41)(43,71,45)(50,76,96)(51,92,90)(53,79,55)(57,82,59) (64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23) ( 8,26)( 9,29)(10,32)(12,34)(13,36)(14,39)(16,41)(17,43)(19,45) (20,46)(22,48)(24,50)(25,53)(27,55)(28,57)(30,59)(31,60)(33,62) (35,64)(37,66)(38,67)(40,69)(42,70)(44,72)(47,73)(49,75)(51,77) (52,78)(54,80)(56,81)(58,83)(61,84)(63,85)(65,87)(68,88)(71,89) (74,90)(76,92)(79,93)(82,94)(86,95)(91,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 1, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 2, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 2, 1, 1, 1 ], adjacencies := [ [ 4, 5, 7, 10, 20, 31, 32, 33, 36, 41, 43, 52, 56, 62, 65, 68, 69, 74, 85, 89 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42)( 6,22,73)( 7,48,46) ( 8,25,52)( 9,28,56)(11,33,84)(12,62,60)(13,35,63)(15,40,88) (16,69,67)(18,44,89)(19,72,70)(21,47,23)(24,49,74)(26,54,93) (27,80,78)(29,58,94)(30,83,81)(32,61,34)(36,65,95)(37,87,85) (39,68,41)(43,71,45)(50,76,96)(51,92,90)(53,79,55)(57,82,59) (64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23) ( 8,26)( 9,29)(10,32)(12,34)(13,36)(14,39)(16,41)(17,43)(19,45) (20,46)(22,48)(24,50)(25,53)(27,55)(28,57)(30,59)(31,60)(33,62) (35,64)(37,66)(38,67)(40,69)(42,70)(44,72)(47,73)(49,75)(51,77) (52,78)(54,80)(56,81)(58,83)(61,84)(63,85)(65,87)(68,88)(71,89) (74,90)(76,92)(79,93)(82,94)(86,95)(91,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 1, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 2, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 2, 1, 1, 1 ], adjacencies := [ [ 4, 5, 10, 16, 20, 23, 31, 32, 33, 36, 44, 52, 56, 62, 64, 68, 69, 70, 74, 95 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 2,59)( 5,69)( 8,77)( 9,34)(10,32)(11,30)(12,29)(14,48) (17,87)(20,70)(21,40)(22,39)(24,55)(25,53)(26,51)(27,50)(28,57) (31,52)(33,62)(35,72)(38,85)(42,46)(43,65)(44,64)(47,89)(49,75) (54,80)(56,74)(58,83)(60,78)(61,79)(63,67)(68,95)(71,73)(76,92) (81,90)(82,91)(84,93)(86,88)(94,96), ( 2,51)( 5,44)( 8,30)( 9,27)(10,62)(11,77)(12,24)(14,65)(17,22) (20,95)(21,72)(25,80)(26,59)(28,83)(29,55)(31,56)(32,33)(34,50) (35,40)(38,89)(39,87)(42,88)(43,48)(46,86)(47,85)(49,92)(52,74) (53,54)(57,58)(60,81)(61,82)(63,73)(64,69)(67,71)(68,70)(75,76) (78,90)(79,91)(84,94)(93,96), ( 3,66)( 4,16)( 5,10)( 6,19)( 7,41) ( 8,30)( 9,50)(11,77)(12,29)(13,18)(14,75)(17,80)(20,31)(21,28) (22,25)(23,36)(24,55)(27,34)(32,69)(33,64)(35,58)(38,84)(39,53) (40,57)(42,61)(43,92)(44,62)(46,79)(47,96)(48,49)(52,70)(54,87) (56,95)(60,63)(65,76)(67,78)(68,74)(71,90)(72,83)(73,81)(82,88) (85,93)(86,91)(89,94), ( 3, 7,66,41)( 4,23,16,36)( 5,31,10,20) ( 6,18,19,13)( 8,29,30,12)( 9,27,50,34)(11,24,77,55)(14,79,75,46) (15,45)(17,96,80,47)(21,78,28,67)(22,94,25,89)(32,95,69,56) (33,68,64,74)(35,81,58,73)(38,39,84,53)(40,90,57,71)(42,65,61,76) (43,82,92,88)(44,52,62,70)(48,91,49,86)(51,59)(54,85,87,93) (60,83,63,72), ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13) (10,20)(14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60) (23,34)(25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49) (39,91)(40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85) (55,66)(57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96) (72,94)(80,95)(83,89)(87,93)(88,92), ( 1, 3,45,66)( 2, 8,51,30)( 4, 7,23,18)( 5,25,40,75)( 6,37,19,15) ( 9,29,27,55)(10,14,57,22)(11,59,77,26)(12,50,24,34)(13,36,41,16) (17,62,65,58)(20,52,85,84)(21,49,69,53)(28,39,32,48)(31,38,93,70) (33,43,83,87)(35,76,44,80)(42,79,67,60)(46,61,63,78)(47,94,95,74) (54,72,92,64)(56,89,96,68)(71,81,88,91)(73,90,86,82), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42)( 6,22,73)( 7,48,46) ( 8,25,52)( 9,28,56)(11,33,84)(12,62,60)(13,35,63)(15,40,88) (16,69,67)(18,44,89)(19,72,70)(21,47,23)(24,49,74)(26,54,93) (27,80,78)(29,58,94)(30,83,81)(32,61,34)(36,65,95)(37,87,85) (39,68,41)(43,71,45)(50,76,96)(51,92,90)(53,79,55)(57,82,59) (64,86,66)(75,91,77) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 3, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 1, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 4, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 1, 1, 4, 1 ], adjacencies := [ [ 4, 7, 15, 31, 35, 39, 44, 47, 48, 49, 52, 56, 63, 66, 70, 74, 75, 76, 88, 92 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3, 4,13)( 2, 8, 9,24)( 5,14,17,35)( 6,15,18,36)( 7,16,19,37) (10,25,28,49)(11,26,29,50)(12,27,30,51)(20,38,42,63)(21,39,43,64) (22,40,44,65)(23,41,45,66)(31,52,56,74)(32,53,57,75)(33,54,58,76) (34,55,59,77)(46,67,70,85)(47,68,71,86)(48,69,72,87)(60,78,81,90) (61,79,82,91)(62,80,83,92)(73,88,89,95)(84,93,94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 3, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 1, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 4, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 1, 1, 4, 1 ], adjacencies := [ [ 5, 10, 11, 12, 14, 20, 29, 30, 31, 33, 40, 44, 53, 60, 63, 70, 85, 91, 92, 93 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 3,16)( 6,18)( 8,27)(11,29)(13,37)(14,40)(15,66)(20,31) (21,43)(23,45)(24,51)(25,54)(26,77)(32,57)(34,59)(35,65)(36,41) (38,79)(39,87)(42,56)(46,81)(47,61)(48,72)(49,76)(50,55)(52,68) (53,92)(60,70)(62,83)(63,91)(64,69)(67,96)(71,82)(73,94)(74,86) (75,80)(78,95)(84,89)(85,93)(88,90), ( 3,15)( 5,10)( 7,19)( 8,26)(12,30)(13,36)(14,53)(16,66)(17,28) (21,32)(22,58)(23,45)(24,50)(25,39)(27,77)(33,44)(34,59)(35,75) (37,41)(38,67)(40,92)(43,57)(47,71)(48,83)(49,64)(51,55)(52,78) (54,87)(61,82)(62,72)(63,85)(65,80)(68,95)(69,76)(73,89)(74,90) (79,96)(84,94)(86,88)(91,93), ( 3,13)( 5,20)( 6, 7)( 8,24)(10,31) (11,12)(14,63)(15,37)(16,36)(17,42)(18,19)(21,47)(22,46)(25,74) (26,51)(27,50)(28,56)(29,30)(32,61)(33,60)(35,38)(39,86)(40,85) (41,66)(43,71)(44,70)(48,73)(49,52)(53,91)(54,90)(55,77)(57,82) (58,81)(62,84)(64,68)(65,67)(69,95)(72,89)(75,79)(76,78)(80,96) (83,94)(87,88)(92,93), ( 1, 2)( 3,55)( 4, 9)( 6,29)( 7,30)( 8,41) (11,18)(12,19)(13,77)(14,69)(15,51)(16,50)(21,43)(22,44)(23,34) (24,66)(25,80)(26,37)(27,36)(32,57)(33,58)(35,87)(38,88)(39,65) (40,64)(45,59)(46,70)(47,71)(49,92)(52,93)(53,76)(54,75)(60,81) (61,82)(63,95)(67,86)(68,85)(74,96)(78,91)(79,90), ( 1, 3, 4,13)( 2, 8, 9,24)( 5,14,17,35)( 6,15,18,36)( 7,16,19,37) (10,25,28,49)(11,26,29,50)(12,27,30,51)(20,38,42,63)(21,39,43,64) (22,40,44,65)(23,41,45,66)(31,52,56,74)(32,53,57,75)(33,54,58,76) (34,55,59,77)(46,67,70,85)(47,68,71,86)(48,69,72,87)(60,78,81,90) (61,79,82,91)(62,80,83,92)(73,88,89,95)(84,93,94,96), ( 1, 5)( 2,10)( 3,35)( 4,17)( 6,48)( 7,22)( 8,49)( 9,28)(11,62) (12,33)(13,14)(15,87)(16,65)(18,72)(19,44)(21,23)(24,25)(26,92) (27,76)(29,83)(30,58)(32,34)(36,69)(37,40)(38,63)(39,66)(41,64) (43,45)(46,73)(50,80)(51,54)(52,74)(53,77)(55,75)(57,59)(60,84) (67,95)(68,86)(70,89)(78,96)(79,91)(81,94)(85,88)(90,93) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3, 4,13)( 2, 8, 9,24)( 5,14,17,35)( 6,15,18,36)( 7,16,19,37) (10,25,28,49)(11,26,29,50)(12,27,30,51)(20,38,42,63)(21,39,43,64) (22,40,44,65)(23,41,45,66)(31,52,56,74)(32,53,57,75)(33,54,58,76) (34,55,59,77)(46,67,70,85)(47,68,71,86)(48,69,72,87)(60,78,81,90) (61,79,82,91)(62,80,83,92)(73,88,89,95)(84,93,94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 3, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 1, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 4, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 1, 1, 4, 1 ], adjacencies := [ [ 5, 9, 15, 20, 27, 35, 36, 38, 41, 43, 50, 56, 59, 64, 66, 81, 88, 89, 91, 93 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 2,31)( 3,13)( 5,20)( 6,23)( 8,74)( 9,56)(11,84)(12,61) (14,63)(15,66)(16,37)(17,42)(18,45)(21,73)(22,47)(24,52)(25,49) (26,96)(27,91)(29,94)(30,82)(32,62)(34,60)(35,38)(36,41)(39,95) (40,86)(43,89)(44,71)(46,48)(50,93)(51,79)(53,92)(54,76)(55,90) (57,83)(59,81)(64,88)(65,68)(67,87)(69,85)(70,72)(75,80)(77,78), ( 1, 2, 5,10,20,31)( 3,24,14,49,38,74)( 4, 9,17,28,42,56) ( 6,34,22,32,73,61)( 7,11,48,33,46,84)( 8,35,25,63,52,13) (12,21,62,47,60,23)(15,77,40,75,88,91)(16,50,69,76,67,96) (18,59,44,57,89,82)(19,29,72,58,70,94)(26,87,54,85,93,37) (27,64,80,86,78,66)(30,43,83,71,81,45)(36,55,65,53,95,79) (39,92,68,90,41,51), ( 1, 3, 4,13)( 2, 8, 9,24)( 5,14,17,35) ( 6,15,18,36)( 7,16,19,37)(10,25,28,49)(11,26,29,50)(12,27,30,51) (20,38,42,63)(21,39,43,64)(22,40,44,65)(23,41,45,66)(31,52,56,74) (32,53,57,75)(33,54,58,76)(34,55,59,77)(46,67,70,85)(47,68,71,86) (48,69,72,87)(60,78,81,90)(61,79,82,91)(62,80,83,92)(73,88,89,95) (84,93,94,96), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26) ( 9,29)(10,32)(12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46) (22,48)(24,50)(25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64) (37,66)(38,67)(40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78) (54,80)(56,81)(58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90) (76,92)(79,93)(82,94)(86,95)(91,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,27)( 4,28)( 5,11)( 6,10)( 7,12)( 8,16)( 9,17) (13,76)(14,55)(15,54)(18,57)(19,56)(20,58)(21,62)(22,34)(23,33) (24,65)(25,41)(26,40)(29,43)(30,42)(31,44)(32,48)(35,52)(36,92) (37,91)(38,49)(39,53)(45,94)(46,83)(47,82)(50,87)(51,86)(59,89) (60,72)(61,71)(63,79)(64,78)(66,90)(67,75)(68,74)(69,80)(70,84) (73,81)(77,85)(88,96)(93,95), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4,17)( 2, 9,28)( 3,13,35)( 5,47,89)( 6,45,71)( 7,20,44) ( 8,24,49)(10,61,94)(11,59,82)(12,31,58)(14,68,95)(15,66,86) (16,38,65)(18,72,48)(19,70,22)(21,46,43)(23,73,42)(25,79,96) (26,77,91)(27,52,76)(29,83,62)(30,81,33)(32,60,57)(34,84,56) (36,87,69)(37,85,40)(39,67,64)(41,88,63)(50,92,80)(51,90,54) (53,78,75)(55,93,74), ( 1, 5, 7,22)( 2,10,12,33)( 3,14,16,40) ( 4,18,20,46)( 6,48,23,21)( 8,25,27,54)( 9,29,31,60)(11,62,34,32) (13,36,38,67)(15,69,41,39)(17,42,44,71)(19,73,47,45)(24,50,52,78) (26,80,55,53)(28,56,58,82)(30,84,61,59)(35,63,65,86)(37,88,68,66) (43,89,72,70)(49,74,76,91)(51,93,79,77)(57,94,83,81)(64,95,87,85) (75,96,92,90), ( 1, 6, 7,23)( 2,11,12,34)( 3,15,16,41) ( 4,19,20,47)( 5,21,22,48)( 8,26,27,55)( 9,30,31,61)(10,32,33,62) (13,37,38,68)(14,39,40,69)(17,43,44,72)(18,45,46,73)(24,51,52,79) (25,53,54,80)(28,57,58,83)(29,59,60,84)(35,64,65,87)(36,66,67,88) (42,70,71,89)(49,75,76,92)(50,77,78,93)(56,81,82,94)(63,85,86,95) (74,90,91,96), ( 1, 7)( 2,12)( 3,16)( 4,20)( 5,22)( 6,23)( 8,27) ( 9,31)(10,33)(11,34)(13,38)(14,40)(15,41)(17,44)(18,46)(19,47) (21,48)(24,52)(25,54)(26,55)(28,58)(29,60)(30,61)(32,62)(35,65) (36,67)(37,68)(39,69)(42,71)(43,72)(45,73)(49,76)(50,78)(51,79) (53,80)(56,82)(57,83)(59,84)(63,86)(64,87)(66,88)(70,89)(74,91) (75,92)(77,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 3, 4, 5, 6, 5, 6, 6, 3, 4, 5, 1, 1, 4, 5, 6, 5, 6, 6, 3, 4, 5, 6, 5, 6, 6, 4, 5, 6, 3, 6, 3, 4, 2, 4, 5, 3, 5, 4, 5, 4, 5, 6, 3, 6, 3, 4, 4, 5, 1, 3, 6, 3, 4, 3, 3, 3, 4, 1, 5, 1, 3, 4, 3, 4, 3, 1, 3, 4, 3, 3, 3, 4, 3, 1, 4, 5, 3, 1, 3, 2 ], adjacencies := [ [ 4, 10, 12, 17, 21, 32, 34, 36, 39, 45, 48, 58, 68, 69, 72, 82, 85, 86, 90, 92 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 2,28)( 4,17)( 5,22)( 6,15)( 8,49)(10,90)(11,56)(12,58) (13,35)(14,40)(18,87)(19,89)(20,44)(21,39)(23,41)(25,81)(26,74) (27,76)(29,78)(30,79)(32,92)(33,96)(34,82)(36,72)(37,95)(38,65) (42,88)(43,67)(45,86)(46,64)(47,70)(48,69)(50,60)(51,61)(53,83) (54,94)(55,91)(57,80)(59,84)(62,75)(63,73)(66,71)(68,85)(77,93), ( 2,11)( 4,36)( 5,22)( 6,23)( 8,26)( 9,52)(10,32)(12,34)(13,18) (14,40)(15,41)(17,72)(19,88)(20,67)(24,31)(25,53)(27,55)(28,56) (29,50)(30,51)(33,62)(35,87)(37,73)(38,46)(42,89)(43,44)(45,68) (47,66)(49,74)(54,80)(57,94)(58,82)(59,93)(60,78)(61,79)(63,95) (64,65)(70,71)(75,96)(76,91)(77,84)(81,83)(85,86)(90,92), ( 2,33)( 4,45)( 5,22)( 8,54)( 9,31)(10,12)(11,62)(13,66)(14,40) (17,86)(18,47)(19,46)(20,73)(21,48)(24,52)(25,27)(26,80)(28,96) (30,61)(32,34)(35,71)(36,68)(37,67)(38,88)(39,69)(42,65)(43,95) (44,63)(49,94)(51,79)(53,55)(56,75)(57,74)(58,90)(64,89)(70,87) (72,85)(76,81)(82,92)(83,91), ( 1, 2, 4, 9,17,28)( 3,27,13,52,35,76)( 5,34,47,84,89,56) ( 6,54,45,51,71,90)( 7,12,20,31,44,58)( 8,38,24,65,49,16) (10,66,61,86,94,15)(11,19,59,70,82,22)(14,26,68,77,95,91) (18,50,72,92,48,80)(21,53,46,78,43,75)(23,25,73,79,42,96) (29,64,83,39,62,67)(30,63,81,41,33,88)(32,36,60,87,57,69) (37,93,85,74,40,55) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3, 4,13)( 2, 8, 9,24)( 5,14,17,35)( 6,15,18,36)( 7,16,19,37) (10,25,28,49)(11,26,29,50)(12,27,30,51)(20,38,42,63)(21,39,43,64) (22,40,44,65)(23,41,45,66)(31,52,56,74)(32,53,57,75)(33,54,58,76) (34,55,59,77)(46,67,70,85)(47,68,71,86)(48,69,72,87)(60,78,81,90) (61,79,82,91)(62,80,83,92)(73,88,89,95)(84,93,94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 3, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 1, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 4, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 1, 1, 4, 1 ], adjacencies := [ [ 15, 16, 21, 32, 35, 36, 37, 38, 61, 62, 65, 67, 71, 72, 73, 75, 80, 84, 91, 93 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 3,30)( 4,23)( 5,49)( 6,77)( 7,55)( 8,19)( 9,34)(10,82) (11,66)(12,41)(13,29)(14,68)(16,36)(17,92)(18,24)(20,89)(22,43) (25,48)(27,50)(28,81)(31,40)(32,38)(33,63)(35,67)(39,56)(46,78) (47,90)(52,96)(53,76)(57,88)(58,95)(60,83)(61,62)(64,94)(65,84) (69,86)(70,79)(71,91)(72,80)(85,87), ( 2,29)( 5,87)( 7,19)( 8,50)( 9,11)(10,54)(12,34)(14,48)(16,37) (17,69)(20,46)(21,65)(22,39)(23,45)(24,26)(25,58)(27,55)(28,76) (30,59)(31,56)(32,80)(33,49)(35,72)(38,67)(40,43)(41,66)(42,70) (44,64)(47,89)(51,77)(52,74)(53,83)(57,92)(60,81)(62,75)(63,85) (68,95)(71,73)(78,90)(86,88), ( 2,59)( 3,13)( 5,95)( 6,19)( 7,18) ( 8,55)( 9,34)(10,52)(14,89)(15,16)(17,88)(20,87)(21,67)(22,68) (24,77)(25,31)(26,50)(27,51)(28,74)(32,91)(33,90)(35,73)(36,37) (38,72)(39,46)(40,47)(41,66)(42,69)(43,85)(44,86)(48,63)(49,56) (53,82)(54,81)(57,79)(58,78)(60,76)(61,75)(62,93)(64,70)(65,71) (80,84)(83,96)(92,94), ( 2,54)( 3,53)( 4,19)( 5,34)( 6,27)( 8,23) ( 9,49)(10,69)(11,22)(12,25)(13,92)(14,40)(15,21)(16,80)(17,29) (18,24)(20,47)(28,64)(30,76)(31,68)(32,62)(33,39)(36,72)(37,75) (38,61)(41,48)(43,66)(44,59)(45,51)(46,78)(50,77)(52,79)(56,63) (58,87)(70,96)(73,93)(81,94)(82,86)(85,95)(89,90), ( 1, 2,43,33,70)( 3,80,57,89, 6)( 4,41, 5,32,90)( 7,11,92,35,47) ( 8,13,22,10,42)( 9,49,83,71,26)(12,17,14,52,45)(15,21,69,20,23) (16,54,87,79,19)(18,34,76,58,96)(24,59,72,62,74)(25,65,73,27,36) (28,91,50,66,53)(29,44,39,46,55)(30,75,64,93,51)(31,82,85,60,95) (37,48,40,78,77)(38,61,94,56,63)(67,88,68,84,86) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 1, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 2, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 2, 1, 1, 1 ], adjacencies := [ [ 5, 13, 20, 34, 36, 37, 40, 55, 56, 59, 60, 64, 66, 67, 71, 72, 77, 79, 95, 96 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 2,24)( 5,40)( 8, 9)(10,33)(11,50)(12,51)(14,22)(17,65) (20,95)(21,69)(25,54)(26,29)(27,30)(28,58)(31,93)(32,62)(34,77) (35,44)(38,89)(39,48)(42,88)(43,87)(46,86)(47,85)(49,76)(52,84) (53,80)(55,59)(56,96)(57,83)(60,79)(61,78)(63,73)(64,72)(67,71) (68,70)(74,94)(75,92)(81,91)(82,90), ( 2, 9)( 5,64)( 8,24)(10,32)(11,29)(12,30)(14,43)(17,39)(20,71) (21,35)(22,87)(25,53)(26,50)(27,51)(28,57)(31,91)(33,62)(34,59) (38,86)(40,72)(42,47)(44,69)(46,89)(48,65)(49,75)(52,82)(54,80) (55,77)(56,79)(58,83)(60,96)(61,74)(63,68)(67,95)(70,73)(76,92) (78,94)(81,93)(84,90)(85,88), ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12) ( 7,11)( 8,13)(10,20)(14,74)(15,51)(16,50)(17,56)(18,30)(19,29) (21,61)(22,60)(23,34)(25,63)(26,37)(27,36)(28,42)(32,47)(33,46) (35,52)(38,49)(39,91)(40,90)(41,77)(43,82)(44,81)(45,59)(48,84) (53,86)(54,85)(55,66)(57,71)(58,70)(62,73)(64,79)(65,78)(67,76) (68,75)(69,96)(72,94)(80,95)(83,89)(87,93)(88,92), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42)( 6,22,73)( 7,48,46) ( 8,25,52)( 9,28,56)(11,33,84)(12,62,60)(13,35,63)(15,40,88) (16,69,67)(18,44,89)(19,72,70)(21,47,23)(24,49,74)(26,54,93) (27,80,78)(29,58,94)(30,83,81)(32,61,34)(36,65,95)(37,87,85) (39,68,41)(43,71,45)(50,76,96)(51,92,90)(53,79,55)(57,82,59) (64,86,66)(75,91,77) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 1, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 2, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 2, 1, 1, 1 ], adjacencies := [ [ 5, 7, 10, 13, 18, 20, 31, 32, 33, 41, 44, 52, 56, 62, 64, 68, 69, 70, 74, 95 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 2,51)( 5,44)( 8,30)( 9,27)(10,62)(11,77)(12,24)(14,65) (17,22)(20,95)(21,72)(25,80)(26,59)(28,83)(29,55)(31,56)(32,33) (34,50)(35,40)(38,89)(39,87)(42,88)(43,48)(46,86)(47,85)(49,92) (52,74)(53,54)(57,58)(60,81)(61,82)(63,73)(64,69)(67,71)(68,70) (75,76)(78,90)(79,91)(84,94)(93,96), ( 2,26)( 5,64)( 8,11)( 9,50)(10,33)(12,55)(14,43)(17,39)(20,68) (21,35)(22,87)(24,29)(25,54)(27,34)(28,58)(30,77)(31,74)(32,62) (38,47)(40,72)(42,86)(44,69)(46,88)(48,65)(49,76)(51,59)(52,56) (53,80)(57,83)(60,90)(61,91)(63,71)(67,73)(70,95)(75,92)(78,81) (79,82)(84,96)(85,89)(93,94), ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12) ( 7,11)( 8,13)(10,20)(14,74)(15,51)(16,50)(17,56)(18,30)(19,29) (21,61)(22,60)(23,34)(25,63)(26,37)(27,36)(28,42)(32,47)(33,46) (35,52)(38,49)(39,91)(40,90)(41,77)(43,82)(44,81)(45,59)(48,84) (53,86)(54,85)(55,66)(57,71)(58,70)(62,73)(64,79)(65,78)(67,76) (68,75)(69,96)(72,94)(80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15)( 7,16)( 9,24)(10,25)(11,26) (12,27)(17,35)(18,36)(19,37)(20,38)(21,39)(22,40)(23,41)(28,49) (29,50)(30,51)(31,52)(32,53)(33,54)(34,55)(42,63)(43,64)(44,65) (45,66)(46,67)(47,68)(48,69)(56,74)(57,75)(58,76)(59,77)(60,78) (61,79)(62,80)(70,85)(71,86)(72,87)(73,88)(81,90)(82,91)(83,92) (84,93)(89,95)(94,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 1, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 2, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 2, 1, 1, 1 ], adjacencies := [ [ 5, 9, 10, 20, 27, 31, 32, 33, 34, 44, 50, 52, 56, 62, 64, 68, 69, 70, 74, 95 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 2,67,60,28)( 3, 7,37,66)( 4,23,15,18)( 6,45,16,13) ( 8,86,84,80)( 9,20,31,32)(10,27,70,56)(11,42,96,53)(12,47,82,92) (14,39,48,87)(17,65,22,43)(19,36)(21,40,35,72)(24,89,61,76) (25,77,46,93)(26,73,90,58)(29,85,91,49)(30,88,94,54)(33,34,95,52) (38,79,75,55)(44,69)(50,68,74,62)(51,63,81,57)(59,71,78,83), ( 2,35)( 3, 7)( 4, 6)( 5, 9)( 8,14)(10,74)(11,43)(12,22)(13,23) (15,19)(17,24)(20,70)(21,26)(25,79)(27,44)(28,60)(29,39)(30,65) (31,33)(32,56)(34,69)(36,45)(37,41)(40,51)(42,86)(46,88)(48,77) (49,94)(50,64)(52,62)(53,61)(54,82)(55,87)(57,78)(58,90)(59,72) (63,73)(67,71)(68,95)(75,96)(76,93)(80,91)(81,83)(84,92), ( 1, 2,22,18,29,72)( 3,55,69,36,51,65)( 4,30,43, 6,34, 5) ( 7,11,21,45, 9,17)( 8,39,13,50,35,15)(10,47,60,57,89,56) (12,48,19,59,44,23)(14,66,77,64,16,27)(20,31,58,70,81,62) (24,87,41,26,40,37)(25,67,52,75,63,90)(28,42,82,32,46,84) (33,73,61,83,71,94)(38,93,92,85,91,54)(49,95,96,53,68,79) (74,80,88,78,76,86) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 1, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 2, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 2, 1, 1, 1 ], adjacencies := [ [ 5, 10, 13, 15, 19, 20, 23, 31, 32, 33, 39, 52, 56, 62, 65, 71, 72, 74, 85, 88 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42)( 6,22,73)( 7,48,46) ( 8,25,52)( 9,28,56)(11,33,84)(12,62,60)(13,35,63)(15,40,88) (16,69,67)(18,44,89)(19,72,70)(21,47,23)(24,49,74)(26,54,93) (27,80,78)(29,58,94)(30,83,81)(32,61,34)(36,65,95)(37,87,85) (39,68,41)(43,71,45)(50,76,96)(51,92,90)(53,79,55)(57,82,59) (64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23) ( 8,26)( 9,29)(10,32)(12,34)(13,36)(14,39)(16,41)(17,43)(19,45) (20,46)(22,48)(24,50)(25,53)(27,55)(28,57)(30,59)(31,60)(33,62) (35,64)(37,66)(38,67)(40,69)(42,70)(44,72)(47,73)(49,75)(51,77) (52,78)(54,80)(56,81)(58,83)(61,84)(63,85)(65,87)(68,88)(71,89) (74,90)(76,92)(79,93)(82,94)(86,95)(91,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 1, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 2, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 2, 1, 1, 1 ], adjacencies := [ [ 5, 10, 13, 16, 18, 20, 23, 31, 32, 33, 43, 52, 56, 62, 65, 68, 69, 74, 85, 89 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42)( 6,22,73)( 7,48,46) ( 8,25,52)( 9,28,56)(11,33,84)(12,62,60)(13,35,63)(15,40,88) (16,69,67)(18,44,89)(19,72,70)(21,47,23)(24,49,74)(26,54,93) (27,80,78)(29,58,94)(30,83,81)(32,61,34)(36,65,95)(37,87,85) (39,68,41)(43,71,45)(50,76,96)(51,92,90)(53,79,55)(57,82,59) (64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23) ( 8,26)( 9,29)(10,32)(12,34)(13,36)(14,39)(16,41)(17,43)(19,45) (20,46)(22,48)(24,50)(25,53)(27,55)(28,57)(30,59)(31,60)(33,62) (35,64)(37,66)(38,67)(40,69)(42,70)(44,72)(47,73)(49,75)(51,77) (52,78)(54,80)(56,81)(58,83)(61,84)(63,85)(65,87)(68,88)(71,89) (74,90)(76,92)(79,93)(82,94)(86,95)(91,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3, 4,13)( 2, 8, 9,24)( 5,14,17,35)( 6,15,18,36)( 7,16,19,37) (10,25,28,49)(11,26,29,50)(12,27,30,51)(20,38,42,63)(21,39,43,64) (22,40,44,65)(23,41,45,66)(31,52,56,74)(32,53,57,75)(33,54,58,76) (34,55,59,77)(46,67,70,85)(47,68,71,86)(48,69,72,87)(60,78,81,90) (61,79,82,91)(62,80,83,92)(73,88,89,95)(84,93,94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 3, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 1, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 4, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 1, 1, 4, 1 ], adjacencies := [ [ 21, 26, 27, 32, 35, 38, 50, 51, 61, 62, 65, 67, 71, 72, 73, 75, 80, 84, 91, 93 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 3,13)( 5,46)( 6, 7)( 8,24)(10,60)(11,12)(14,85)(15,37) (16,36)(17,70)(18,19)(20,22)(21,73)(25,90)(26,51)(27,50)(28,81) (29,30)(31,33)(32,84)(35,67)(38,65)(39,95)(40,63)(41,66)(42,44) (43,89)(47,48)(49,78)(52,76)(53,96)(54,74)(55,77)(56,58)(57,94) (61,62)(64,88)(68,87)(69,86)(71,72)(75,93)(79,92)(80,91)(82,83), ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24)(14,52) (15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34)(25,38) (28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78)(41,55) (43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71)(58,70) (62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85)(80,88) (83,89)(87,96)(92,95), ( 1, 3, 4,13)( 2, 8, 9,24)( 5,14,17,35) ( 6,15,18,36)( 7,16,19,37)(10,25,28,49)(11,26,29,50)(12,27,30,51) (20,38,42,63)(21,39,43,64)(22,40,44,65)(23,41,45,66)(31,52,56,74) (32,53,57,75)(33,54,58,76)(34,55,59,77)(46,67,70,85)(47,68,71,86) (48,69,72,87)(60,78,81,90)(61,79,82,91)(62,80,83,92)(73,88,89,95) (84,93,94,96), ( 1, 5, 7,22)( 2,10,12,33)( 3,35,16,65) ( 4,17,19,44)( 6,48,23,21)( 8,49,27,76)( 9,28,30,58)(11,62,34,32) (13,14,37,40)(15,87,41,64)(18,72,45,43)(20,73,47,46)(24,25,51,54) (26,92,55,75)(29,83,59,57)(31,84,61,60)(36,69,66,39)(38,95,68,85) (42,89,71,70)(50,80,77,53)(52,96,79,90)(56,94,82,81)(63,88,86,67) (74,93,91,78) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3, 4,13)( 2, 8, 9,24)( 5,14,17,35)( 6,15,18,36)( 7,16,19,37) (10,25,28,49)(11,26,29,50)(12,27,30,51)(20,38,42,63)(21,39,43,64) (22,40,44,65)(23,41,45,66)(31,52,56,74)(32,53,57,75)(33,54,58,76) (34,55,59,77)(46,67,70,85)(47,68,71,86)(48,69,72,87)(60,78,81,90) (61,79,82,91)(62,80,83,92)(73,88,89,95)(84,93,94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 3, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 1, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 4, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 1, 1, 4, 1 ], adjacencies := [ [ 6, 7, 18, 19, 21, 32, 35, 38, 61, 62, 65, 67, 71, 72, 73, 75, 80, 84, 91, 93 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 2,29)( 5,87)( 7,19)( 8,50)( 9,11)(10,54)(12,34)(14,48) (16,37)(17,69)(20,46)(21,65)(22,39)(23,45)(24,26)(25,58)(27,55) (28,76)(30,59)(31,56)(32,80)(33,49)(35,72)(38,67)(40,43)(41,66) (42,70)(44,64)(47,89)(51,77)(52,74)(53,83)(57,92)(60,81)(62,75) (63,85)(68,95)(71,73)(78,90)(86,88), ( 2,30,59,29)( 3,13)( 5,68,39,20)( 6, 7,18,19)( 8,27,77,26) ( 9,12,34,11)(10,74,76,81)(14,47,43,63)(15,37,36,16)(17,86,64,42) (21,38,35,71)(22,95,87,46)(23,45)(24,51,55,50)(25,56,33,78) (28,52,54,60)(31,58,90,49)(32,91,80,84)(40,89,48,85)(44,88,69,70) (53,82,83,96)(57,79,92,94)(61,62,93,75)(65,73,72,67), ( 1, 2,18,29)( 3,24,36,26)( 4, 9, 6,11)( 5,53,43,49)( 7,30,45,34) ( 8,15,50,13)(10,35,57,39)(12,23,59,19)(14,32,64,28)(16,27,66,77) (17,75,21,25)(20,31,70,81)(22,92,72,54)(33,40,83,87)(37,51,41,55) (38,74,85,78)(42,56,46,60)(44,80,48,76)(47,82,89,84)(52,67,90,63) (58,65,62,69)(61,73,94,71)(68,79,95,96)(86,91,88,93), ( 1, 3, 4,13)( 2, 8, 9,24)( 5,14,17,35)( 6,15,18,36)( 7,16,19,37) (10,25,28,49)(11,26,29,50)(12,27,30,51)(20,38,42,63)(21,39,43,64) (22,40,44,65)(23,41,45,66)(31,52,56,74)(32,53,57,75)(33,54,58,76) (34,55,59,77)(46,67,70,85)(47,68,71,86)(48,69,72,87)(60,78,81,90) (61,79,82,91)(62,80,83,92)(73,88,89,95)(84,93,94,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42)( 6,22,73)( 7,48,46) ( 8,25,52)( 9,28,56)(11,33,84)(12,62,60)(13,35,63)(15,40,88) (16,69,67)(18,44,89)(19,72,70)(21,47,23)(24,49,74)(26,54,93) (27,80,78)(29,58,94)(30,83,81)(32,61,34)(36,65,95)(37,87,85) (39,68,41)(43,71,45)(50,76,96)(51,92,90)(53,79,55)(57,82,59) (64,86,66)(75,91,77) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 1, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 2, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 2, 1, 1, 1 ], adjacencies := [ [ 15, 17, 22, 28, 31, 37, 39, 42, 45, 46, 52, 56, 57, 58, 74, 83, 86, 87, 88 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 2,51)( 5,44)( 8,30)( 9,27)(10,62)(11,77)(12,24)(14,65) (17,22)(20,95)(21,72)(25,80)(26,59)(28,83)(29,55)(31,56)(32,33) (34,50)(35,40)(38,89)(39,87)(42,88)(43,48)(46,86)(47,85)(49,92) (52,74)(53,54)(57,58)(60,81)(61,82)(63,73)(64,69)(67,71)(68,70) (75,76)(78,90)(79,91)(84,94)(93,96), ( 2,50,26, 9)( 3,66)( 4,16)( 5,92,64,75)( 6,19)( 7,41)( 8,55,11,12) (10,14,33,43)(13,18)(17,28,39,58)(20,91,68,61)(21,80,35,53) (22,83,87,57)(23,36)(24,30,29,77)(25,40,54,72)(27,51,34,59) (31,42,74,86)(32,48,62,65)(38,90,47,60)(44,49,69,76)(46,56,88,52) (63,96,71,84)(67,94,73,93)(70,82,95,79)(78,85,81,89), ( 2,11,50,12,26, 8, 9,55)( 3, 7,66,41)( 4,23,16,36)( 5,96,92,71,64, 84,75,63)( 6,18,19,13)(10,85,14,81,33,89,43,78)(15,45) (17,31,28,42,39,74,58,86)(20,72,91,25,68,40,61,54)(21,82,80,95,35, 79,53,70)(22,52,83,46,87,56,57,88)(24,51,30,34,29,59,77,27) (32,47,48,60,62,38,65,90)(44,94,49,73,69,93,76,67), ( 1, 2,16, 9)( 3,55, 7,77)( 4,50,37,26)( 5,88,35,86)( 6,29,41,11) ( 8,66,24,18)(10,74,53,61)(12,13,30,19)(14,46,17,42)(15,51,23,27) (20,39,70,43)(21,95,64,68)(22,89,65,47)(25,90,32,84)(28,91,75,31) (33,82,80,52)(34,45,59,36)(38,40,85,44)(48,73,87,71)(49,96,57,60) (54,94,62,78)(56,92,79,58)(63,69,67,72)(76,81,83,93), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42)( 6,22,73)( 7,48,46) ( 8,25,52)( 9,28,56)(11,33,84)(12,62,60)(13,35,63)(15,40,88) (16,69,67)(18,44,89)(19,72,70)(21,47,23)(24,49,74)(26,54,93) (27,80,78)(29,58,94)(30,83,81)(32,61,34)(36,65,95)(37,87,85) (39,68,41)(43,71,45)(50,76,96)(51,92,90)(53,79,55)(57,82,59) (64,86,66)(75,91,77) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 3, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 1, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 4, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 1, 1, 4, 1 ], adjacencies := [ [ 6, 13, 16, 17, 21, 28, 31, 42, 45, 52, 56, 57, 58, 65, 68, 69, 73, 74, 83, 85 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 1, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 2, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 2, 1, 1, 1 ], adjacencies := [ [ 7, 13, 14, 15, 22, 34, 38, 43, 45, 46, 55, 56, 59, 77, 81, 82, 86, 87, 89, 94 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42)( 6,22,73)( 7,48,46) ( 8,25,52)( 9,28,56)(11,33,84)(12,62,60)(13,35,63)(15,40,88) (16,69,67)(18,44,89)(19,72,70)(21,47,23)(24,49,74)(26,54,93) (27,80,78)(29,58,94)(30,83,81)(32,61,34)(36,65,95)(37,87,85) (39,68,41)(43,71,45)(50,76,96)(51,92,90)(53,79,55)(57,82,59) (64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23) ( 8,26)( 9,29)(10,32)(12,34)(13,36)(14,39)(16,41)(17,43)(19,45) (20,46)(22,48)(24,50)(25,53)(27,55)(28,57)(30,59)(31,60)(33,62) (35,64)(37,66)(38,67)(40,69)(42,70)(44,72)(47,73)(49,75)(51,77) (52,78)(54,80)(56,81)(58,83)(61,84)(63,85)(65,87)(68,88)(71,89) (74,90)(76,92)(79,93)(82,94)(86,95)(91,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 3, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 1, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 4, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 1, 1, 4, 1 ], adjacencies := [ [ 14, 19, 22, 25, 31, 36, 38, 41, 46, 52, 53, 54, 56, 64, 71, 72, 74, 80, 95 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 1, 2)( 3, 8)( 4, 9)( 5,31)( 6,12)( 7,11)(10,20)(13,24) (14,52)(15,27)(16,26)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,38)(28,42)(32,47)(33,46)(35,74)(36,51)(37,50)(39,79)(40,78) (41,55)(43,82)(44,81)(45,59)(48,84)(49,63)(53,68)(54,67)(57,71) (58,70)(62,73)(64,91)(65,90)(66,77)(69,93)(72,94)(75,86)(76,85) (80,88)(83,89)(87,96)(92,95), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96) ] ) ), rec( isGraph := true, order := 96, group := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 4)( 2, 9)( 3,13)( 5,17)( 6,18)( 7,19)( 8,24)(10,28)(11,29) (12,30)(14,35)(15,36)(16,37)(20,42)(21,43)(22,44)(23,45)(25,49) (26,50)(27,51)(31,56)(32,57)(33,58)(34,59)(38,63)(39,64)(40,65) (41,66)(46,70)(47,71)(48,72)(52,74)(53,75)(54,76)(55,77)(60,81) (61,82)(62,83)(67,85)(68,86)(69,87)(73,89)(78,90)(79,91)(80,92) (84,94)(88,95)(93,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42) ( 6,22,73)( 7,48,46)( 8,25,52)( 9,28,56)(11,33,84)(12,62,60) (13,35,63)(15,40,88)(16,69,67)(18,44,89)(19,72,70)(21,47,23) (24,49,74)(26,54,93)(27,80,78)(29,58,94)(30,83,81)(32,61,34) (36,65,95)(37,87,85)(39,68,41)(43,71,45)(50,76,96)(51,92,90) (53,79,55)(57,82,59)(64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23)( 8,26)( 9,29)(10,32) (12,34)(13,36)(14,39)(16,41)(17,43)(19,45)(20,46)(22,48)(24,50) (25,53)(27,55)(28,57)(30,59)(31,60)(33,62)(35,64)(37,66)(38,67) (40,69)(42,70)(44,72)(47,73)(49,75)(51,77)(52,78)(54,80)(56,81) (58,83)(61,84)(63,85)(65,87)(68,88)(71,89)(74,90)(76,92)(79,93) (82,94)(86,95)(91,96), ( 1, 7)( 2,12)( 3,16)( 4,19)( 5,22)( 6,23) ( 8,27)( 9,30)(10,33)(11,34)(13,37)(14,40)(15,41)(17,44)(18,45) (20,47)(21,48)(24,51)(25,54)(26,55)(28,58)(29,59)(31,61)(32,62) (35,65)(36,66)(38,68)(39,69)(42,71)(43,72)(46,73)(49,76)(50,77) (52,79)(53,80)(56,82)(57,83)(60,84)(63,86)(64,87)(67,88)(70,89) (74,91)(75,92)(78,93)(81,94)(85,95)(90,96) ] ), schreierVector := [ -1, 1, 2, 3, 4, 5, 6, 2, 3, 4, 5, 6, 3, 4, 5, 6, 4, 5, 6, 4, 5, 6, 6, 1, 4, 5, 6, 4, 5, 6, 1, 5, 6, 6, 4, 5, 6, 4, 5, 6, 6, 4, 5, 6, 6, 5, 6, 4, 4, 5, 6, 2, 5, 6, 6, 1, 5, 6, 6, 5, 6, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 4, 1, 5, 6, 6, 5, 6, 4, 5, 6, 4, 1, 5, 6, 4, 4, 4, 5, 6, 4, 2, 1, 1, 1 ], adjacencies := [ [ 15, 17, 19, 21, 28, 31, 40, 42, 52, 56, 57, 58, 66, 67, 73, 74, 83, 86, 87 ] ], representatives := [ 1 ], names := (), isSimple := true, autGroup := Group( [ ( 1, 2)( 3,24)( 4, 9)( 5,31)( 6,12)( 7,11)( 8,13)(10,20) (14,74)(15,51)(16,50)(17,56)(18,30)(19,29)(21,61)(22,60)(23,34) (25,63)(26,37)(27,36)(28,42)(32,47)(33,46)(35,52)(38,49)(39,91) (40,90)(41,77)(43,82)(44,81)(45,59)(48,84)(53,86)(54,85)(55,66) (57,71)(58,70)(62,73)(64,79)(65,78)(67,76)(68,75)(69,96)(72,94) (80,95)(83,89)(87,93)(88,92), ( 1, 3)( 2, 8)( 4,13)( 5,14)( 6,15) ( 7,16)( 9,24)(10,25)(11,26)(12,27)(17,35)(18,36)(19,37)(20,38) (21,39)(22,40)(23,41)(28,49)(29,50)(30,51)(31,52)(32,53)(33,54) (34,55)(42,63)(43,64)(44,65)(45,66)(46,67)(47,68)(48,69)(56,74) (57,75)(58,76)(59,77)(60,78)(61,79)(62,80)(70,85)(71,86)(72,87) (73,88)(81,90)(82,91)(83,92)(84,93)(89,95)(94,96), ( 1, 5,20)( 2,10,31)( 3,14,38)( 4,17,42)( 6,22,73)( 7,48,46) ( 8,25,52)( 9,28,56)(11,33,84)(12,62,60)(13,35,63)(15,40,88) (16,69,67)(18,44,89)(19,72,70)(21,47,23)(24,49,74)(26,54,93) (27,80,78)(29,58,94)(30,83,81)(32,61,34)(36,65,95)(37,87,85) (39,68,41)(43,71,45)(50,76,96)(51,92,90)(53,79,55)(57,82,59) (64,86,66)(75,91,77), ( 1, 6)( 2,11)( 3,15)( 4,18)( 5,21)( 7,23) ( 8,26)( 9,29)(10,32)(12,34)(13,36)(14,39)(16,41)(17,43)(19,45) (20,46)(22,48)(24,50)(25,53)(27,55)(28,57)(30,59)(31,60)(33,62) (35,64)(37,66)(38,67)(40,69)(42,70)(44,72)(47,73)(49,75)(51,77) (52,78)(54,80)(56,81)(58,83)(61,84)(63,85)(65,87)(68,88)(71,89) (74,90)(76,92)(79,93)(82,94)(86,95)(91,96) ] ) ) ];