gama1:= rec( isGraph := true, order := 96, group := Group( [ ( 1, 4, 5)( 2, 3, 6)( 7,22,32)( 8,21,31)( 9,24,35)(10,23,36) (11,19,33)(12,20,34)(13,26,43)(14,25,44)(15,29,45)(16,30,46) (17,27,47)(18,28,48)(37,62,79)(38,61,80)(39,65,81)(40,66,82) (41,63,83)(42,64,84)(49,92,67)(50,91,68)(51,95,69)(52,96,70) (53,93,71)(54,94,72)(55,73,86)(56,74,85)(57,75,89)(58,76,90) (59,77,87)(60,78,88), ( 1,10,38,13)( 2, 9,37,14)( 3,12,41,15) ( 4,11,42,16)( 5, 7,39,17)( 6, 8,40,18)(19,43,85,57)(20,44,86,58) (21,45,87,55)(22,46,88,56)(23,47,89,60)(24,48,90,59)(25,50,69,31) (26,49,70,32)(27,53,67,33)(28,54,68,34)(29,51,72,35)(30,52,71,36) (61,93,81,74)(62,94,82,73)(63,91,79,77)(64,92,80,78)(65,96,84,75) (66,95,83,76), ( 1,22,65,27)( 2,21,66,28)( 3,24,62,25) ( 4,23,61,26)( 5,19,64,30)( 6,20,63,29)( 7,43,92,52)( 8,44,91,51) ( 9,45,95,54)(10,46,96,53)(11,47,93,49)(12,48,94,50)(13,56,75,33) (14,55,76,34)(15,59,73,31)(16,60,74,32)(17,57,78,36)(18,58,77,35) (37,87,83,68)(38,88,84,67)(39,85,80,71)(40,86,79,72)(41,90,82,69) (42,89,81,70), ( 1, 3)( 2, 4)( 5, 6)( 7,20)( 8,19)( 9,23)(10,24) (11,21)(12,22)(13,25)(14,26)(15,27)(16,28)(17,29)(18,30)(31,33) (32,34)(35,36)(37,61)(38,62)(39,63)(40,64)(41,65)(42,66)(43,44) (45,47)(46,48)(49,55)(50,56)(51,57)(52,58)(53,59)(54,60)(67,73) (68,74)(69,75)(70,76)(71,77)(72,78)(79,80)(81,83)(82,84)(85,91) (86,92)(87,93)(88,94)(89,95)(90,96) ] ), schreierVector := [ -1, 4, 4, 1, 1, 1, 2, 2, 4, 2, 2, 4, 2, 4, 4, 1, 1, 1, 3, 1, 4, 3, 3, 4, 4, 2, 3, 4, 2, 2, 1, 1, 1, 4, 1, 1, 4, 2, 2, 2, 4, 2, 3, 2, 4, 3, 3, 4, 2, 4, 2, 2, 3, 4, 4, 3, 1, 1, 4, 1, 3, 4, 1, 3, 3, 4, 3, 4, 1, 1, 1, 1, 2, 2, 3, 4, 2, 2, 1, 1, 1, 1, 4, 3, 3, 2, 4, 3, 3, 4, 2, 3, 3, 4, 4, 3 ], adjacencies := [ [ 1, 7, 11, 12, 19, 25, 26, 38, 39, 43, 47, 51, 59, 61, 63, 65, 72, 82, 84, 91 ] ], representatives := [ 1 ], isSimple := false, autGroup := Group( [ ( 2,53,27)( 3,62,41)( 4,73,48)( 5, 8,36)( 6,58,85)( 9,14,76) (10,21,54)(11,25,47)(12,59,61)(13,28,55)(15,31,42)(16,24,32) (17,92,78)(18,57,80)(19,63,51)(20,29,86)(22,83,33)(23,89,70) (30,40,35)(34,96,68)(37,46,88)(38,65,84)(39,91,43)(44,71,79) (45,75,87)(49,74,69)(50,81,94)(52,64,77)(56,67,66)(60,93,90), ( 2,27)( 3,70)( 4,24)( 5,64)( 6,30)( 8,52)(10,54)(11,12)(13,55) (14,76)(15,74)(16,73)(17,78)(18,57)(19,63)(20,29)(22,66)(23,41) (25,61)(26,82)(31,49)(32,48)(33,56)(34,75)(35,58)(36,77)(37,88) (38,84)(40,85)(42,69)(43,91)(45,96)(47,59)(50,60)(62,89)(67,83) (68,87)(71,79)(81,90)(93,94), ( 2,83)( 3,40)( 4, 8)( 5,15)( 6,41) ( 7,11)( 9,14)(10,75)(12,39)(13,96)(16,17)(18,42)(19,25)(20,50) (21,87)(23,52)(24,30)(26,43)(28,68)(29,48)(31,86)(32,58)(33,56) (34,55)(35,60)(36,89)(37,66)(44,49)(45,54)(46,53)(47,51)(57,70) (59,72)(61,91)(62,79)(63,82)(64,73)(69,85)(71,90)(74,78)(76,95) (77,81)(80,94)(92,93), ( 1, 2,28,27)( 3,93,24,32)( 4,94,70,48) ( 5,39,64,80)( 6,85)( 8,52,91,43)( 9,75,46,34)(10,56,45,14) (11,25,60,62)(12,89,50,61)(13,53,55,95)(15,26,31,42)(16,90,47,41) (17,78)(18,57,77,36)(19,79)(20,72,29,86)(21,22,65,66) (23,59,81,73)(30,40)(33,54,76,96)(37,87,67,84)(38,83,68,88) (44,51)(49,82,74,69)(63,71), ( 1, 3,34,32)( 2,81,46,31)( 4,33,48,83)( 5,51,39,44)( 6,43,63,57) ( 7, 8,92,18)( 9,70,27,94)(10,24,87,93)(11,13,25,21)(12,14,89,67) (15,76,23,88)(16,75,69,28)(17,91,78,77)(19,20,30,86)(22,73,95,26) (29,71,72,85)(35,80,58,64)(36,40,52,79)(37,42,56,59)(38,62,54,60) (41,55,49,65)(45,47,84,82)(50,66,61,53)(68,74,96,90) ] ) ) ; gama2:= rec( isGraph := true, order := 96, group := Group( [ ( 1, 3, 5)( 2, 4, 6)( 7,32,33)( 8,31,34)( 9,41,25)(10,42,26) (11,18,48)(12,17,47)(13,29,21)(14,30,22)(15,54,36)(16,53,35) (19,27,44)(20,28,43)(23,69,55)(24,70,56)(37,57,71)(38,58,72) (39,79,82)(40,80,81)(45,75,65)(46,76,66)(49,88,62)(50,87,61) (51,91,60)(52,92,59)(63,86,77)(64,85,78)(67,89,73)(68,90,74) (83,95,93)(84,96,94), ( 1, 7)( 2, 8)( 3,15)( 4,16)( 5,23)( 6,24) ( 9,35)(10,36)(11,38)(12,37)(13,50)(14,49)(17,56)(18,55)(19,58) (20,57)(21,65)(22,66)(25,71)(26,72)(27,33)(28,34)(29,30)(31,41) (32,42)(39,83)(40,84)(43,70)(44,69)(45,86)(46,85)(47,53)(48,54) (51,89)(52,90)(59,81)(60,82)(61,63)(62,64)(67,93)(68,94)(73,74) (75,76)(77,78)(79,80)(87,88)(91,92)(95,96), ( 1, 2)( 3,17)( 4,18)( 5,25)( 6,26)( 7, 8)( 9,10)(11,12)(13,52) (14,51)(15,56)(16,55)(19,41)(20,42)(21,67)(22,68)(23,71)(24,72) (27,47)(28,48)(29,79)(30,80)(31,58)(32,57)(33,53)(34,54)(35,36) (37,38)(39,46)(40,45)(43,44)(49,89)(50,90)(59,62)(60,61)(63,82) (64,81)(65,93)(66,94)(69,70)(73,77)(74,78)(75,91)(76,92)(83,85) (84,86)(87,95)(88,96), ( 1,10)( 2, 9)( 3,18)( 4,17)( 5,27)( 6,28) ( 7,36)( 8,35)(11,44)(12,43)(13,49)(14,50)(15,55)(16,56)(19,42) (20,41)(21,63)(22,64)(23,33)(24,34)(25,47)(26,48)(29,76)(30,75) (31,57)(32,58)(37,70)(38,69)(39,84)(40,83)(45,85)(46,86)(51,90) (52,89)(53,71)(54,72)(59,94)(60,93)(61,65)(62,66)(67,82)(68,81) (73,96)(74,95)(77,88)(78,87)(79,92)(80,91), ( 1,11)( 2,12)( 3,19)( 4,20)( 5,26)( 6,25)( 7,38)( 8,37)( 9,43) (10,44)(13,46)(14,45)(15,58)(16,57)(17,41)(18,42)(21,62)(22,61) (23,72)(24,71)(27,48)(28,47)(29,77)(30,78)(31,56)(32,55)(33,54) (34,53)(35,70)(36,69)(39,52)(40,51)(49,86)(50,85)(59,67)(60,68) (63,66)(64,65)(73,79)(74,80)(75,87)(76,88)(81,93)(82,94)(83,90) (84,89)(91,95)(92,96), ( 1,13)( 2,14)( 3,21)( 4,22)( 5,29)( 6,30) ( 7,39)( 8,40)( 9,45)(10,46)(11,49)(12,50)(15,59)(16,60)(17,61) (18,62)(19,63)(20,64)(23,73)(24,74)(25,75)(26,76)(27,77)(28,78) (31,81)(32,82)(33,79)(34,80)(35,51)(36,52)(37,83)(38,84)(41,65) (42,66)(43,85)(44,86)(47,87)(48,88)(53,91)(54,92)(55,67)(56,68) (57,93)(58,94)(69,89)(70,90)(71,95)(72,96) ] ), schreierVector := [ -1, 3, 1, 1, 1, 1, 2, 3, 4, 4, 5, 5, 6, 6, 2, 2, 3, 4, 5, 5, 6, 6, 2, 1, 3, 5, 4, 5, 1, 1, 1, 1, 1, 3, 4, 4, 5, 5, 6, 6, 5, 1, 5, 5, 6, 6, 1, 1, 6, 2, 3, 3, 2, 1, 4, 3, 3, 5, 6, 3, 6, 6, 6, 2, 2, 6, 3, 6, 5, 5, 3, 5, 6, 1, 6, 1, 5, 5, 1, 1, 2, 6, 2, 6, 2, 6, 1, 1, 3, 3, 1, 1, 3, 6, 1, 1 ], adjacencies := [ [ 7, 9, 13, 15, 19, 23, 32, 33, 34, 38, 43, 45, 48, 56, 75, 80, 86, 89, 91, 92 ] ], representatives := [ 1 ], isSimple := true, autGroup := Group( [ ( 2,66)( 4,71)( 5,51)( 6,25)( 8,59)( 9,43)(10,61)(12,63) (13,34)(15,48)(16,57)(17,79)(18,85)(20,24)(21,62)(22,44)(23,80) (26,40)(27,58)(28,76)(29,77)(30,90)(31,84)(32,75)(35,70)(36,93) (37,67)(39,52)(41,73)(42,50)(46,53)(47,88)(49,96)(55,87)(56,89) (69,81)(72,74)(78,83)(82,94)(86,92), ( 2,36)( 3,58)( 4,57)( 5,28)( 6,71)( 8,10)(12,69)(13,89)(14,49) (15,19)(16,20)(17,42)(18,41)(21,68)(22,61)(23,34)(24,25)(26,47) (27,54)(29,30)(31,55)(32,56)(33,48)(37,44)(39,83)(40,85)(45,86) (46,84)(50,51)(52,90)(53,72)(59,67)(60,62)(63,66)(64,82)(65,94) (73,88)(74,87)(75,80)(76,79)(77,78)(81,93)(91,92)(95,96), ( 2,62,93)( 3,20,24)( 4,27,16)( 5,39,46)( 6,25,54)( 7, 9,43) ( 8,64,59)(10,65,61)(11,70,35)(12,60,63)(13,34,45)(14,40,26) (15,48,19)(17,30,84)(18,49,73)(21,66,36)(22,37,82)(23,91,80) (28,29,74)(31,90,79)(32,92,89)(41,96,85)(42,83,87)(44,94,67) (47,95,88)(50,55,78)(51,53,52)(56,86,75)(57,58,71)(68,81,69) (72,77,76), ( 2,58,79,85)( 3,63,51,53)( 4,96,31,66)( 5,39,60,20) ( 6,72,77,95)( 7,13,75,56)( 8,67,35,82)( 9,32,92,45)(11,59,22,37) (12,46,24,52)(14,81,83,87)(15,48,19,38)(16,36,49,30)(17,73,57,62) (18,21,90,71)(25,29,47,76)(26,42,69,55)(27,84,93,41)(28,54,88,74) (34,89,43,86)(40,78,50,68)(44,94,64,70)(61,65)(80,91), ( 1, 2,94,63,11,12,82,66)( 3,17,29,73,19,41,77,79)( 4,23,30,50,20, 72,78,85)( 5,14,51,25,26,45,40, 6)( 7, 8,62,67,38,37,21,59) ( 9,44,68,22,43,10,60,61)(13,54,34,52,46,33,53,39) (15,28,92,84,58,47,96,89)(16,32,91,75,57,55,95,87) (18,83,74,24,42,90,80,71)(27,31,86,76,48,56,49,88) (35,69,64,81,70,36,65,93) ] ) ); gama3:=rec( isGraph := true, order := 96, group := Group( [ ( 1, 3, 5)( 2, 4, 6)( 7,32,33)( 8,31,34)( 9,41,25)(10,42,26) (11,18,48)(12,17,47)(13,29,21)(14,30,22)(15,54,36)(16,53,35) (19,27,44)(20,28,43)(23,69,55)(24,70,56)(37,57,71)(38,58,72) (39,79,82)(40,80,81)(45,75,65)(46,76,66)(49,88,62)(50,87,61) (51,91,60)(52,92,59)(63,86,77)(64,85,78)(67,89,73)(68,90,74) (83,95,93)(84,96,94), ( 1, 7)( 2, 8)( 3,15)( 4,16)( 5,23)( 6,24) ( 9,35)(10,36)(11,38)(12,37)(13,50)(14,49)(17,56)(18,55)(19,58) (20,57)(21,65)(22,66)(25,71)(26,72)(27,33)(28,34)(29,30)(31,41) (32,42)(39,83)(40,84)(43,70)(44,69)(45,86)(46,85)(47,53)(48,54) (51,89)(52,90)(59,81)(60,82)(61,63)(62,64)(67,93)(68,94)(73,74) (75,76)(77,78)(79,80)(87,88)(91,92)(95,96), ( 1, 2)( 3,17)( 4,18)( 5,25)( 6,26)( 7, 8)( 9,10)(11,12)(13,52) (14,51)(15,56)(16,55)(19,41)(20,42)(21,67)(22,68)(23,71)(24,72) (27,47)(28,48)(29,79)(30,80)(31,58)(32,57)(33,53)(34,54)(35,36) (37,38)(39,46)(40,45)(43,44)(49,89)(50,90)(59,62)(60,61)(63,82) (64,81)(65,93)(66,94)(69,70)(73,77)(74,78)(75,91)(76,92)(83,85) (84,86)(87,95)(88,96), ( 1,10)( 2, 9)( 3,18)( 4,17)( 5,27)( 6,28) ( 7,36)( 8,35)(11,44)(12,43)(13,49)(14,50)(15,55)(16,56)(19,42) (20,41)(21,63)(22,64)(23,33)(24,34)(25,47)(26,48)(29,76)(30,75) (31,57)(32,58)(37,70)(38,69)(39,84)(40,83)(45,85)(46,86)(51,90) (52,89)(53,71)(54,72)(59,94)(60,93)(61,65)(62,66)(67,82)(68,81) (73,96)(74,95)(77,88)(78,87)(79,92)(80,91), ( 1,11)( 2,12)( 3,19)( 4,20)( 5,26)( 6,25)( 7,38)( 8,37)( 9,43) (10,44)(13,46)(14,45)(15,58)(16,57)(17,41)(18,42)(21,62)(22,61) (23,72)(24,71)(27,48)(28,47)(29,77)(30,78)(31,56)(32,55)(33,54) (34,53)(35,70)(36,69)(39,52)(40,51)(49,86)(50,85)(59,67)(60,68) (63,66)(64,65)(73,79)(74,80)(75,87)(76,88)(81,93)(82,94)(83,90) (84,89)(91,95)(92,96), ( 1,13)( 2,14)( 3,21)( 4,22)( 5,29)( 6,30) ( 7,39)( 8,40)( 9,45)(10,46)(11,49)(12,50)(15,59)(16,60)(17,61) (18,62)(19,63)(20,64)(23,73)(24,74)(25,75)(26,76)(27,77)(28,78) (31,81)(32,82)(33,79)(34,80)(35,51)(36,52)(37,83)(38,84)(41,65) (42,66)(43,85)(44,86)(47,87)(48,88)(53,91)(54,92)(55,67)(56,68) (57,93)(58,94)(69,89)(70,90)(71,95)(72,96) ] ), schreierVector := [ -1, 3, 1, 1, 1, 1, 2, 3, 4, 4, 5, 5, 6, 6, 2, 2, 3, 4, 5, 5, 6, 6, 2, 1, 3, 5, 4, 5, 1, 1, 1, 1, 1, 3, 4, 4, 5, 5, 6, 6, 5, 1, 5, 5, 6, 6, 1, 1, 6, 2, 3, 3, 2, 1, 4, 3, 3, 5, 6, 3, 6, 6, 6, 2, 2, 6, 3, 6, 5, 5, 3, 5, 6, 1, 6, 1, 5, 5, 1, 1, 2, 6, 2, 6, 2, 6, 1, 1, 3, 3, 1, 1, 3, 6, 1, 1 ], adjacencies := [ [ 6, 8, 13, 15, 16, 17, 18, 26, 29, 33, 35, 37, 39, 50, 53, 70, 78, 83, 91, 96 ] ], representatives := [ 1 ], isSimple := true, autGroup := Group( [ ( 2, 7,43,36)( 3,27,14,88, 4,72,40,75)( 5,85,77,41,54,90,30, 42)( 6,13,96,16,53,39,91,15)( 8,70,37,35)( 9,69,12,38)(10,44) (17,33,83,78,18,26,50,29)(19,48,45,76,20,23,51,87) (21,65,68,59,62,64,60,67)(22,81,82,66,61,93,94,63) (24,84,74,55,47,49,79,56)(25,46,92,57,34,52,95,58) (28,86,73,31,71,89,80,32), ( 2,36,43, 7)( 3,74,14,47, 4,79,40,24) ( 5,57,77,52,54,58,30,46)( 6,17,96,83,53,18,91,50)( 8,35,37,70) ( 9,38,12,69)(10,44)(13,26,16,29,39,33,15,78)(19,80,45,28,20,73, 51,71)(21,82,68,61,62,94,60,22)(23,32,87,86,48,31,76,89) (25,41,92,90,34,42,95,85)(27,56,88,84,72,55,75,49) (59,81,64,66,67,93,65,63), ( 1, 2,35,38,11,12,70, 7)( 3,78,52,34,20,77,13, 6)( 4,29,46,25,19, 30,39,53)( 5,32,95,83,33,56,96,85)( 8,36,44, 9,37,69,10,43) (14,27,15,74,51,23,57,73)(16,79,45,48,58,80,40,72) (17,88,86,28,42,87,84,24)(18,75,89,71,41,76,49,47)(21,63,62,66) (22,67,65,82)(26,55,91,90,54,31,92,50)(59,64,94,61)(60,68), ( 1, 3, 5)( 2, 4, 6)( 7,32,33)( 8,31,34)( 9,41,25)(10,42,26) (11,18,48)(12,17,47)(13,29,21)(14,30,22)(15,54,36)(16,53,35) (19,27,44)(20,28,43)(23,69,55)(24,70,56)(37,57,71)(38,58,72) (39,79,82)(40,80,81)(45,75,65)(46,76,66)(49,88,62)(50,87,61) (51,91,60)(52,92,59)(63,86,77)(64,85,78)(67,89,73)(68,90,74) (83,95,93)(84,96,94) ] ) ); gama4:=rec( isGraph := true, order := 96, group := Group( [ ( 1, 3, 5)( 2, 4, 6)( 7,32,33)( 8,31,34)( 9,41,25)(10,42,26) (11,18,48)(12,17,47)(13,29,21)(14,30,22)(15,54,36)(16,53,35) (19,27,44)(20,28,43)(23,69,55)(24,70,56)(37,57,71)(38,58,72) (39,79,82)(40,80,81)(45,75,65)(46,76,66)(49,88,62)(50,87,61) (51,91,60)(52,92,59)(63,86,77)(64,85,78)(67,89,73)(68,90,74) (83,95,93)(84,96,94), ( 1, 7)( 2, 8)( 3,15)( 4,16)( 5,23)( 6,24) ( 9,35)(10,36)(11,38)(12,37)(13,50)(14,49)(17,56)(18,55)(19,58) (20,57)(21,65)(22,66)(25,71)(26,72)(27,33)(28,34)(29,30)(31,41) (32,42)(39,83)(40,84)(43,70)(44,69)(45,86)(46,85)(47,53)(48,54) (51,89)(52,90)(59,81)(60,82)(61,63)(62,64)(67,93)(68,94)(73,74) (75,76)(77,78)(79,80)(87,88)(91,92)(95,96), ( 1, 2)( 3,17)( 4,18)( 5,25)( 6,26)( 7, 8)( 9,10)(11,12)(13,52) (14,51)(15,56)(16,55)(19,41)(20,42)(21,67)(22,68)(23,71)(24,72) (27,47)(28,48)(29,79)(30,80)(31,58)(32,57)(33,53)(34,54)(35,36) (37,38)(39,46)(40,45)(43,44)(49,89)(50,90)(59,62)(60,61)(63,82) (64,81)(65,93)(66,94)(69,70)(73,77)(74,78)(75,91)(76,92)(83,85) (84,86)(87,95)(88,96), ( 1,10)( 2, 9)( 3,18)( 4,17)( 5,27)( 6,28) ( 7,36)( 8,35)(11,44)(12,43)(13,49)(14,50)(15,55)(16,56)(19,42) (20,41)(21,63)(22,64)(23,33)(24,34)(25,47)(26,48)(29,76)(30,75) (31,57)(32,58)(37,70)(38,69)(39,84)(40,83)(45,85)(46,86)(51,90) (52,89)(53,71)(54,72)(59,94)(60,93)(61,65)(62,66)(67,82)(68,81) (73,96)(74,95)(77,88)(78,87)(79,92)(80,91), ( 1,11)( 2,12)( 3,19)( 4,20)( 5,26)( 6,25)( 7,38)( 8,37)( 9,43) (10,44)(13,46)(14,45)(15,58)(16,57)(17,41)(18,42)(21,62)(22,61) (23,72)(24,71)(27,48)(28,47)(29,77)(30,78)(31,56)(32,55)(33,54) (34,53)(35,70)(36,69)(39,52)(40,51)(49,86)(50,85)(59,67)(60,68) (63,66)(64,65)(73,79)(74,80)(75,87)(76,88)(81,93)(82,94)(83,90) (84,89)(91,95)(92,96), ( 1,13)( 2,14)( 3,21)( 4,22)( 5,29)( 6,30) ( 7,39)( 8,40)( 9,45)(10,46)(11,49)(12,50)(15,59)(16,60)(17,61) (18,62)(19,63)(20,64)(23,73)(24,74)(25,75)(26,76)(27,77)(28,78) (31,81)(32,82)(33,79)(34,80)(35,51)(36,52)(37,83)(38,84)(41,65) (42,66)(43,85)(44,86)(47,87)(48,88)(53,91)(54,92)(55,67)(56,68) (57,93)(58,94)(69,89)(70,90)(71,95)(72,96) ] ), schreierVector := [ -1, 3, 1, 1, 1, 1, 2, 3, 4, 4, 5, 5, 6, 6, 2, 2, 3, 4, 5, 5, 6, 6, 2, 1, 3, 5, 4, 5, 1, 1, 1, 1, 1, 3, 4, 4, 5, 5, 6, 6, 5, 1, 5, 5, 6, 6, 1, 1, 6, 2, 3, 3, 2, 1, 4, 3, 3, 5, 6, 3, 6, 6, 6, 2, 2, 6, 3, 6, 5, 5, 3, 5, 6, 1, 6, 1, 5, 5, 1, 1, 2, 6, 2, 6, 2, 6, 1, 1, 3, 3, 1, 1, 3, 6, 1, 1 ], adjacencies := [ [ 3, 4, 5, 12, 21, 23, 25, 29, 31, 32, 36, 60, 64, 70, 71, 76, 77, 88, 94 ] ], representatives := [ 1 ], isSimple := true, autGroup := Group( [ ( 2, 8, 7)( 4,31,32)( 6,34,33)( 9,37,69)(10,11,44)(12,70,36) (14,39,40)(15,17,56)(16,58,20)(18,19,42)(22,82,81)(23,25,71) (24,54,47)(26,48,27)(28,53,72)(30,79,80)(35,38,43)(41,57,55) (45,89,83)(46,86,49)(50,52,90)(51,85,84)(59,68,61)(60,64,94) (62,66,63)(65,67,93)(73,95,75)(74,87,92)(76,77,88)(78,96,91), ( 1, 2)( 3,17)( 4,18)( 5,25)( 6,26)( 7, 8)( 9,10)(11,12)(13,52) (14,51)(15,56)(16,55)(19,41)(20,42)(21,67)(22,68)(23,71)(24,72) (27,47)(28,48)(29,79)(30,80)(31,58)(32,57)(33,53)(34,54)(35,36) (37,38)(39,46)(40,45)(43,44)(49,89)(50,90)(59,62)(60,61)(63,82) (64,81)(65,93)(66,94)(69,70)(73,77)(74,78)(75,91)(76,92)(83,85) (84,86)(87,95)(88,96), ( 1, 3, 5)( 2, 4, 6)( 7,32,33)( 8,31,34) ( 9,41,25)(10,42,26)(11,18,48)(12,17,47)(13,29,21)(14,30,22) (15,54,36)(16,53,35)(19,27,44)(20,28,43)(23,69,55)(24,70,56) (37,57,71)(38,58,72)(39,79,82)(40,80,81)(45,75,65)(46,76,66) (49,88,62)(50,87,61)(51,91,60)(52,92,59)(63,86,77)(64,85,78) (67,89,73)(68,90,74)(83,95,93)(84,96,94), ( 1,13)( 2,14)( 3,21)( 4,22)( 5,29)( 6,30)( 7,39)( 8,40)( 9,45) (10,46)(11,49)(12,50)(15,59)(16,60)(17,61)(18,62)(19,63)(20,64) (23,73)(24,74)(25,75)(26,76)(27,77)(28,78)(31,81)(32,82)(33,79) (34,80)(35,51)(36,52)(37,83)(38,84)(41,65)(42,66)(43,85)(44,86) (47,87)(48,88)(53,91)(54,92)(55,67)(56,68)(57,93)(58,94)(69,89) (70,90)(71,95)(72,96) ] ) ); gama5:=rec( isGraph := true, order := 96, group := Group( [ ( 1, 3, 5)( 2, 4, 6)( 7,32,33)( 8,31,34)( 9,41,25)(10,42,26) (11,18,48)(12,17,47)(13,29,21)(14,30,22)(15,54,36)(16,53,35) (19,27,44)(20,28,43)(23,69,55)(24,70,56)(37,57,71)(38,58,72) (39,79,82)(40,80,81)(45,75,65)(46,76,66)(49,88,62)(50,87,61) (51,91,60)(52,92,59)(63,86,77)(64,85,78)(67,89,73)(68,90,74) (83,95,93)(84,96,94), ( 1, 7)( 2, 8)( 3,15)( 4,16)( 5,23)( 6,24) ( 9,35)(10,36)(11,38)(12,37)(13,50)(14,49)(17,56)(18,55)(19,58) (20,57)(21,65)(22,66)(25,71)(26,72)(27,33)(28,34)(29,30)(31,41) (32,42)(39,83)(40,84)(43,70)(44,69)(45,86)(46,85)(47,53)(48,54) (51,89)(52,90)(59,81)(60,82)(61,63)(62,64)(67,93)(68,94)(73,74) (75,76)(77,78)(79,80)(87,88)(91,92)(95,96), ( 1, 2)( 3,17)( 4,18)( 5,25)( 6,26)( 7, 8)( 9,10)(11,12)(13,52) (14,51)(15,56)(16,55)(19,41)(20,42)(21,67)(22,68)(23,71)(24,72) (27,47)(28,48)(29,79)(30,80)(31,58)(32,57)(33,53)(34,54)(35,36) (37,38)(39,46)(40,45)(43,44)(49,89)(50,90)(59,62)(60,61)(63,82) (64,81)(65,93)(66,94)(69,70)(73,77)(74,78)(75,91)(76,92)(83,85) (84,86)(87,95)(88,96), ( 1,10)( 2, 9)( 3,18)( 4,17)( 5,27)( 6,28) ( 7,36)( 8,35)(11,44)(12,43)(13,49)(14,50)(15,55)(16,56)(19,42) (20,41)(21,63)(22,64)(23,33)(24,34)(25,47)(26,48)(29,76)(30,75) (31,57)(32,58)(37,70)(38,69)(39,84)(40,83)(45,85)(46,86)(51,90) (52,89)(53,71)(54,72)(59,94)(60,93)(61,65)(62,66)(67,82)(68,81) (73,96)(74,95)(77,88)(78,87)(79,92)(80,91), ( 1,11)( 2,12)( 3,19)( 4,20)( 5,26)( 6,25)( 7,38)( 8,37)( 9,43) (10,44)(13,46)(14,45)(15,58)(16,57)(17,41)(18,42)(21,62)(22,61) (23,72)(24,71)(27,48)(28,47)(29,77)(30,78)(31,56)(32,55)(33,54) (34,53)(35,70)(36,69)(39,52)(40,51)(49,86)(50,85)(59,67)(60,68) (63,66)(64,65)(73,79)(74,80)(75,87)(76,88)(81,93)(82,94)(83,90) (84,89)(91,95)(92,96), ( 1,13)( 2,14)( 3,21)( 4,22)( 5,29)( 6,30) ( 7,39)( 8,40)( 9,45)(10,46)(11,49)(12,50)(15,59)(16,60)(17,61) (18,62)(19,63)(20,64)(23,73)(24,74)(25,75)(26,76)(27,77)(28,78) (31,81)(32,82)(33,79)(34,80)(35,51)(36,52)(37,83)(38,84)(41,65) (42,66)(43,85)(44,86)(47,87)(48,88)(53,91)(54,92)(55,67)(56,68) (57,93)(58,94)(69,89)(70,90)(71,95)(72,96) ] ), schreierVector := [ -1, 3, 1, 1, 1, 1, 2, 3, 4, 4, 5, 5, 6, 6, 2, 2, 3, 4, 5, 5, 6, 6, 2, 1, 3, 5, 4, 5, 1, 1, 1, 1, 1, 3, 4, 4, 5, 5, 6, 6, 5, 1, 5, 5, 6, 6, 1, 1, 6, 2, 3, 3, 2, 1, 4, 3, 3, 5, 6, 3, 6, 6, 6, 2, 2, 6, 3, 6, 5, 5, 3, 5, 6, 1, 6, 1, 5, 5, 1, 1, 2, 6, 2, 6, 2, 6, 1, 1, 3, 3, 1, 1, 3, 6, 1, 1 ], adjacencies := [ [ 4, 7, 12, 13, 16, 18, 25, 26, 35, 44, 51, 53, 54, 55, 60, 68, 81, 84, 85, 93 ] ], representatives := [ 1 ], isSimple := true, autGroup := Group( [ ( 1, 2)( 3,17)( 4,18)( 5,25)( 6,26)( 7, 8)( 9,10)(11,12) (13,52)(14,51)(15,56)(16,55)(19,41)(20,42)(21,67)(22,68)(23,71) (24,72)(27,47)(28,48)(29,79)(30,80)(31,58)(32,57)(33,53)(34,54) (35,36)(37,38)(39,46)(40,45)(43,44)(49,89)(50,90)(59,62)(60,61) (63,82)(64,81)(65,93)(66,94)(69,70)(73,77)(74,78)(75,91)(76,92) (83,85)(84,86)(87,95)(88,96), ( 1, 3, 5)( 2, 4, 6)( 7,32,33)( 8,31,34)( 9,41,25)(10,42,26) (11,18,48)(12,17,47)(13,29,21)(14,30,22)(15,54,36)(16,53,35) (19,27,44)(20,28,43)(23,69,55)(24,70,56)(37,57,71)(38,58,72) (39,79,82)(40,80,81)(45,75,65)(46,76,66)(49,88,62)(50,87,61) (51,91,60)(52,92,59)(63,86,77)(64,85,78)(67,89,73)(68,90,74) (83,95,93)(84,96,94), ( 1, 7)( 2, 8)( 3,15)( 4,16)( 5,23)( 6,24) ( 9,35)(10,36)(11,38)(12,37)(13,50)(14,49)(17,56)(18,55)(19,58) (20,57)(21,65)(22,66)(25,71)(26,72)(27,33)(28,34)(29,30)(31,41) (32,42)(39,83)(40,84)(43,70)(44,69)(45,86)(46,85)(47,53)(48,54) (51,89)(52,90)(59,81)(60,82)(61,63)(62,64)(67,93)(68,94)(73,74) (75,76)(77,78)(79,80)(87,88)(91,92)(95,96), ( 1,13)( 2,14)( 3,21)( 4,22)( 5,29)( 6,30)( 7,39)( 8,40)( 9,45) (10,46)(11,49)(12,50)(15,59)(16,60)(17,61)(18,62)(19,63)(20,64) (23,73)(24,74)(25,75)(26,76)(27,77)(28,78)(31,81)(32,82)(33,79) (34,80)(35,51)(36,52)(37,83)(38,84)(41,65)(42,66)(43,85)(44,86) (47,87)(48,88)(53,91)(54,92)(55,67)(56,68)(57,93)(58,94)(69,89) (70,90)(71,95)(72,96) ] ) ); gama6:=rec( isGraph := true, order := 96, group := Group( [ ( 1, 3, 5)( 2, 4, 6)( 7,32,33)( 8,31,34)( 9,41,25)(10,42,26) (11,18,48)(12,17,47)(13,29,21)(14,30,22)(15,54,36)(16,53,35) (19,27,44)(20,28,43)(23,69,55)(24,70,56)(37,57,71)(38,58,72) (39,79,82)(40,80,81)(45,75,65)(46,76,66)(49,88,62)(50,87,61) (51,91,60)(52,92,59)(63,86,77)(64,85,78)(67,89,73)(68,90,74) (83,95,93)(84,96,94), ( 1, 7)( 2, 8)( 3,15)( 4,16)( 5,23)( 6,24) ( 9,35)(10,36)(11,38)(12,37)(13,50)(14,49)(17,56)(18,55)(19,58) (20,57)(21,65)(22,66)(25,71)(26,72)(27,33)(28,34)(29,30)(31,41) (32,42)(39,83)(40,84)(43,70)(44,69)(45,86)(46,85)(47,53)(48,54) (51,89)(52,90)(59,81)(60,82)(61,63)(62,64)(67,93)(68,94)(73,74) (75,76)(77,78)(79,80)(87,88)(91,92)(95,96), ( 1, 2)( 3,17)( 4,18)( 5,25)( 6,26)( 7, 8)( 9,10)(11,12)(13,52) (14,51)(15,56)(16,55)(19,41)(20,42)(21,67)(22,68)(23,71)(24,72) (27,47)(28,48)(29,79)(30,80)(31,58)(32,57)(33,53)(34,54)(35,36) (37,38)(39,46)(40,45)(43,44)(49,89)(50,90)(59,62)(60,61)(63,82) (64,81)(65,93)(66,94)(69,70)(73,77)(74,78)(75,91)(76,92)(83,85) (84,86)(87,95)(88,96), ( 1,10)( 2, 9)( 3,18)( 4,17)( 5,27)( 6,28) ( 7,36)( 8,35)(11,44)(12,43)(13,49)(14,50)(15,55)(16,56)(19,42) (20,41)(21,63)(22,64)(23,33)(24,34)(25,47)(26,48)(29,76)(30,75) (31,57)(32,58)(37,70)(38,69)(39,84)(40,83)(45,85)(46,86)(51,90) (52,89)(53,71)(54,72)(59,94)(60,93)(61,65)(62,66)(67,82)(68,81) (73,96)(74,95)(77,88)(78,87)(79,92)(80,91), ( 1,11)( 2,12)( 3,19)( 4,20)( 5,26)( 6,25)( 7,38)( 8,37)( 9,43) (10,44)(13,46)(14,45)(15,58)(16,57)(17,41)(18,42)(21,62)(22,61) (23,72)(24,71)(27,48)(28,47)(29,77)(30,78)(31,56)(32,55)(33,54) (34,53)(35,70)(36,69)(39,52)(40,51)(49,86)(50,85)(59,67)(60,68) (63,66)(64,65)(73,79)(74,80)(75,87)(76,88)(81,93)(82,94)(83,90) (84,89)(91,95)(92,96), ( 1,13)( 2,14)( 3,21)( 4,22)( 5,29)( 6,30) ( 7,39)( 8,40)( 9,45)(10,46)(11,49)(12,50)(15,59)(16,60)(17,61) (18,62)(19,63)(20,64)(23,73)(24,74)(25,75)(26,76)(27,77)(28,78) (31,81)(32,82)(33,79)(34,80)(35,51)(36,52)(37,83)(38,84)(41,65) (42,66)(43,85)(44,86)(47,87)(48,88)(53,91)(54,92)(55,67)(56,68) (57,93)(58,94)(69,89)(70,90)(71,95)(72,96) ] ), schreierVector := [ -1, 3, 1, 1, 1, 1, 2, 3, 4, 4, 5, 5, 6, 6, 2, 2, 3, 4, 5, 5, 6, 6, 2, 1, 3, 5, 4, 5, 1, 1, 1, 1, 1, 3, 4, 4, 5, 5, 6, 6, 5, 1, 5, 5, 6, 6, 1, 1, 6, 2, 3, 3, 2, 1, 4, 3, 3, 5, 6, 3, 6, 6, 6, 2, 2, 6, 3, 6, 5, 5, 3, 5, 6, 1, 6, 1, 5, 5, 1, 1, 2, 6, 2, 6, 2, 6, 1, 1, 3, 3, 1, 1, 3, 6, 1, 1 ], adjacencies := [ [ 4, 9, 10, 25, 27, 34, 35, 36, 42, 56, 58, 62, 65, 68, 72, 74, 80, 82, 91, 95 ] ], representatives := [ 1 ], isSimple := true, autGroup := Group( [ ( 1, 2)( 3,17)( 4,18)( 5,25)( 6,26)( 7, 8)( 9,10)(11,12) (13,52)(14,51)(15,56)(16,55)(19,41)(20,42)(21,67)(22,68)(23,71) (24,72)(27,47)(28,48)(29,79)(30,80)(31,58)(32,57)(33,53)(34,54) (35,36)(37,38)(39,46)(40,45)(43,44)(49,89)(50,90)(59,62)(60,61) (63,82)(64,81)(65,93)(66,94)(69,70)(73,77)(74,78)(75,91)(76,92) (83,85)(84,86)(87,95)(88,96), ( 1, 3, 5)( 2, 4, 6)( 7,32,33)( 8,31,34)( 9,41,25)(10,42,26) (11,18,48)(12,17,47)(13,29,21)(14,30,22)(15,54,36)(16,53,35) (19,27,44)(20,28,43)(23,69,55)(24,70,56)(37,57,71)(38,58,72) (39,79,82)(40,80,81)(45,75,65)(46,76,66)(49,88,62)(50,87,61) (51,91,60)(52,92,59)(63,86,77)(64,85,78)(67,89,73)(68,90,74) (83,95,93)(84,96,94), ( 1, 7)( 2, 8)( 3,15)( 4,16)( 5,23)( 6,24) ( 9,35)(10,36)(11,38)(12,37)(13,50)(14,49)(17,56)(18,55)(19,58) (20,57)(21,65)(22,66)(25,71)(26,72)(27,33)(28,34)(29,30)(31,41) (32,42)(39,83)(40,84)(43,70)(44,69)(45,86)(46,85)(47,53)(48,54) (51,89)(52,90)(59,81)(60,82)(61,63)(62,64)(67,93)(68,94)(73,74) (75,76)(77,78)(79,80)(87,88)(91,92)(95,96), ( 1,13)( 2,14)( 3,21)( 4,22)( 5,29)( 6,30)( 7,39)( 8,40)( 9,45) (10,46)(11,49)(12,50)(15,59)(16,60)(17,61)(18,62)(19,63)(20,64) (23,73)(24,74)(25,75)(26,76)(27,77)(28,78)(31,81)(32,82)(33,79) (34,80)(35,51)(36,52)(37,83)(38,84)(41,65)(42,66)(43,85)(44,86) (47,87)(48,88)(53,91)(54,92)(55,67)(56,68)(57,93)(58,94)(69,89) (70,90)(71,95)(72,96) ] ) ); gama7:=rec( isGraph := true, order := 96, group := Group( [ ( 1, 3, 5)( 2, 4, 6)( 7,32,33)( 8,31,34)( 9,41,25)(10,42,26) (11,18,48)(12,17,47)(13,29,21)(14,30,22)(15,54,36)(16,53,35) (19,27,44)(20,28,43)(23,69,55)(24,70,56)(37,57,71)(38,58,72) (39,79,82)(40,80,81)(45,75,65)(46,76,66)(49,88,62)(50,87,61) (51,91,60)(52,92,59)(63,86,77)(64,85,78)(67,89,73)(68,90,74) (83,95,93)(84,96,94), ( 1, 7)( 2, 8)( 3,15)( 4,16)( 5,23)( 6,24) ( 9,35)(10,36)(11,38)(12,37)(13,50)(14,49)(17,56)(18,55)(19,58) (20,57)(21,65)(22,66)(25,71)(26,72)(27,33)(28,34)(29,30)(31,41) (32,42)(39,83)(40,84)(43,70)(44,69)(45,86)(46,85)(47,53)(48,54) (51,89)(52,90)(59,81)(60,82)(61,63)(62,64)(67,93)(68,94)(73,74) (75,76)(77,78)(79,80)(87,88)(91,92)(95,96), ( 1, 2)( 3,17)( 4,18)( 5,25)( 6,26)( 7, 8)( 9,10)(11,12)(13,52) (14,51)(15,56)(16,55)(19,41)(20,42)(21,67)(22,68)(23,71)(24,72) (27,47)(28,48)(29,79)(30,80)(31,58)(32,57)(33,53)(34,54)(35,36) (37,38)(39,46)(40,45)(43,44)(49,89)(50,90)(59,62)(60,61)(63,82) (64,81)(65,93)(66,94)(69,70)(73,77)(74,78)(75,91)(76,92)(83,85) (84,86)(87,95)(88,96), ( 1,10)( 2, 9)( 3,18)( 4,17)( 5,27)( 6,28) ( 7,36)( 8,35)(11,44)(12,43)(13,49)(14,50)(15,55)(16,56)(19,42) (20,41)(21,63)(22,64)(23,33)(24,34)(25,47)(26,48)(29,76)(30,75) (31,57)(32,58)(37,70)(38,69)(39,84)(40,83)(45,85)(46,86)(51,90) (52,89)(53,71)(54,72)(59,94)(60,93)(61,65)(62,66)(67,82)(68,81) (73,96)(74,95)(77,88)(78,87)(79,92)(80,91), ( 1,11)( 2,12)( 3,19)( 4,20)( 5,26)( 6,25)( 7,38)( 8,37)( 9,43) (10,44)(13,46)(14,45)(15,58)(16,57)(17,41)(18,42)(21,62)(22,61) (23,72)(24,71)(27,48)(28,47)(29,77)(30,78)(31,56)(32,55)(33,54) (34,53)(35,70)(36,69)(39,52)(40,51)(49,86)(50,85)(59,67)(60,68) (63,66)(64,65)(73,79)(74,80)(75,87)(76,88)(81,93)(82,94)(83,90) (84,89)(91,95)(92,96), ( 1,13)( 2,14)( 3,21)( 4,22)( 5,29)( 6,30) ( 7,39)( 8,40)( 9,45)(10,46)(11,49)(12,50)(15,59)(16,60)(17,61) (18,62)(19,63)(20,64)(23,73)(24,74)(25,75)(26,76)(27,77)(28,78) (31,81)(32,82)(33,79)(34,80)(35,51)(36,52)(37,83)(38,84)(41,65) (42,66)(43,85)(44,86)(47,87)(48,88)(53,91)(54,92)(55,67)(56,68) (57,93)(58,94)(69,89)(70,90)(71,95)(72,96) ] ), schreierVector := [ -1, 3, 1, 1, 1, 1, 2, 3, 4, 4, 5, 5, 6, 6, 2, 2, 3, 4, 5, 5, 6, 6, 2, 1, 3, 5, 4, 5, 1, 1, 1, 1, 1, 3, 4, 4, 5, 5, 6, 6, 5, 1, 5, 5, 6, 6, 1, 1, 6, 2, 3, 3, 2, 1, 4, 3, 3, 5, 6, 3, 6, 6, 6, 2, 2, 6, 3, 6, 5, 5, 3, 5, 6, 1, 6, 1, 5, 5, 1, 1, 2, 6, 2, 6, 2, 6, 1, 1, 3, 3, 1, 1, 3, 6, 1, 1 ], adjacencies := [ [ 3, 5, 6, 17, 23, 24, 30, 32, 40, 51, 57, 62, 65, 68, 76, 79, 82, 83, 90, 91 ] ], representatives := [ 1 ], isSimple := true, autGroup := Group( [ ( 2,69)( 4,42)( 5,91)( 6,30)( 7, 9)( 8,37)(10,44)(12,36) (14,89)(15,31)(17,57)(18,56)(19,55)(20,58)(22,66)(23,76)(24,79) (25,88)(26,73)(27,77)(28,96)(29,53)(33,74)(34,87)(38,43)(39,45) (40,83)(46,86)(47,80)(48,75)(50,52)(54,92)(59,81)(61,93)(62,68) (63,67)(64,94)(71,95)(72,78)(84,85), ( 2,37)( 3, 5)( 4,71)( 6,57)( 7,70)( 8,10)( 9,11)(12,69)(13,29) (14,95)(15,27)(16,53)(17,23)(18,25)(19,54)(20,28)(22,93)(24,32) (26,31)(30,83)(33,56)(34,42)(36,44)(39,74)(40,76)(41,48)(45,88) (46,80)(47,55)(49,75)(50,73)(51,91)(52,77)(58,72)(59,63)(61,67) (62,65)(66,81)(68,82)(78,85)(79,90)(84,96)(86,92)(87,89), ( 2,12,44, 8)( 3, 6,90,30)( 4,33,52,78)( 5,40,79,17)( 7,11, 9,70) (10,36,69,37)(13,80,41,47)(14,96,15,25)(16,54,49,92)(18,34,84,73) (19,48,86,29)(20,71,45,77)(21,94,60,64)(22,61,93,66)(23,51,76,32) (24,83,91,57)(26,85,87,56)(27,39,95,58)(28,89,88,31)(38,43) (42,72,50,74)(46,75,55,53)(59,67,63,81)(65,82), ( 1, 2)( 5,71)( 6,72)( 7, 8)( 9,10)(11,12)(13,84)(14,83)(21,81) (22,82)(23,25)(24,26)(27,53)(28,54)(29,76)(30,75)(33,47)(34,48) (35,36)(37,38)(39,49)(40,50)(43,44)(45,90)(46,89)(51,85)(52,86) (59,65)(60,66)(61,94)(62,93)(63,68)(64,67)(69,70)(73,96)(74,95) (77,88)(78,87)(79,92)(80,91), ( 1, 3)( 2,57)( 4,37)( 6,71)( 7,56) ( 8,42)( 9,18)(10,31)(11,41)(12,55)(13,21)(14,93)(15,44)(16,35) (17,69)(19,36)(20,43)(22,83)(23,47)(24,33)(25,48)(26,34)(27,54) (30,95)(32,70)(38,58)(39,68)(40,66)(45,62)(46,81)(49,65)(50,67) (51,60)(52,63)(59,86)(61,89)(64,85)(73,87)(74,79)(75,88)(76,80) (77,92)(82,90)(84,94) ] ) ); gama8:=rec( isGraph := true, order := 96, group := Group( [ ( 1, 3, 5)( 2, 4, 6)( 7,32,33)( 8,31,34)( 9,41,25)(10,42,26) (11,18,48)(12,17,47)(13,29,21)(14,30,22)(15,54,36)(16,53,35) (19,27,44)(20,28,43)(23,69,55)(24,70,56)(37,57,71)(38,58,72) (39,79,82)(40,80,81)(45,75,65)(46,76,66)(49,88,62)(50,87,61) (51,91,60)(52,92,59)(63,86,77)(64,85,78)(67,89,73)(68,90,74) (83,95,93)(84,96,94), ( 1, 7)( 2, 8)( 3,15)( 4,16)( 5,23)( 6,24) ( 9,35)(10,36)(11,38)(12,37)(13,50)(14,49)(17,56)(18,55)(19,58) (20,57)(21,65)(22,66)(25,71)(26,72)(27,33)(28,34)(29,30)(31,41) (32,42)(39,83)(40,84)(43,70)(44,69)(45,86)(46,85)(47,53)(48,54) (51,89)(52,90)(59,81)(60,82)(61,63)(62,64)(67,93)(68,94)(73,74) (75,76)(77,78)(79,80)(87,88)(91,92)(95,96), ( 1, 2)( 3,17)( 4,18)( 5,25)( 6,26)( 7, 8)( 9,10)(11,12)(13,52) (14,51)(15,56)(16,55)(19,41)(20,42)(21,67)(22,68)(23,71)(24,72) (27,47)(28,48)(29,79)(30,80)(31,58)(32,57)(33,53)(34,54)(35,36) (37,38)(39,46)(40,45)(43,44)(49,89)(50,90)(59,62)(60,61)(63,82) (64,81)(65,93)(66,94)(69,70)(73,77)(74,78)(75,91)(76,92)(83,85) (84,86)(87,95)(88,96), ( 1,10)( 2, 9)( 3,18)( 4,17)( 5,27)( 6,28) ( 7,36)( 8,35)(11,44)(12,43)(13,49)(14,50)(15,55)(16,56)(19,42) (20,41)(21,63)(22,64)(23,33)(24,34)(25,47)(26,48)(29,76)(30,75) (31,57)(32,58)(37,70)(38,69)(39,84)(40,83)(45,85)(46,86)(51,90) (52,89)(53,71)(54,72)(59,94)(60,93)(61,65)(62,66)(67,82)(68,81) (73,96)(74,95)(77,88)(78,87)(79,92)(80,91), ( 1,11)( 2,12)( 3,19)( 4,20)( 5,26)( 6,25)( 7,38)( 8,37)( 9,43) (10,44)(13,46)(14,45)(15,58)(16,57)(17,41)(18,42)(21,62)(22,61) (23,72)(24,71)(27,48)(28,47)(29,77)(30,78)(31,56)(32,55)(33,54) (34,53)(35,70)(36,69)(39,52)(40,51)(49,86)(50,85)(59,67)(60,68) (63,66)(64,65)(73,79)(74,80)(75,87)(76,88)(81,93)(82,94)(83,90) (84,89)(91,95)(92,96), ( 1,13)( 2,14)( 3,21)( 4,22)( 5,29)( 6,30) ( 7,39)( 8,40)( 9,45)(10,46)(11,49)(12,50)(15,59)(16,60)(17,61) (18,62)(19,63)(20,64)(23,73)(24,74)(25,75)(26,76)(27,77)(28,78) (31,81)(32,82)(33,79)(34,80)(35,51)(36,52)(37,83)(38,84)(41,65) (42,66)(43,85)(44,86)(47,87)(48,88)(53,91)(54,92)(55,67)(56,68) (57,93)(58,94)(69,89)(70,90)(71,95)(72,96) ] ), schreierVector := [ -1, 3, 1, 1, 1, 1, 2, 3, 4, 4, 5, 5, 6, 6, 2, 2, 3, 4, 5, 5, 6, 6, 2, 1, 3, 5, 4, 5, 1, 1, 1, 1, 1, 3, 4, 4, 5, 5, 6, 6, 5, 1, 5, 5, 6, 6, 1, 1, 6, 2, 3, 3, 2, 1, 4, 3, 3, 5, 6, 3, 6, 6, 6, 2, 2, 6, 3, 6, 5, 5, 3, 5, 6, 1, 6, 1, 5, 5, 1, 1, 2, 6, 2, 6, 2, 6, 1, 1, 3, 3, 1, 1, 3, 6, 1, 1 ], adjacencies := [ [ 13, 16, 19, 29, 41, 46, 47, 48, 49, 53, 54, 55, 62, 65, 68, 75, 80, 82, 86, 92 ] ], representatives := [ 1 ], isSimple := true, autGroup := Group( [ ( 2,70,69)( 3,15,31)( 4,17,20)( 5,34,25)( 6,27,71)( 7,12,37) ( 8,36, 9)(10,44,11)(14,89,90)(16,19,55)(18,32,56)(21,81,59) (22,64,61)(23,33,72)(24,28,26)(29,75,80)(30,95,77)(35,38,43) (39,83,50)(40,45,52)(42,58,57)(46,49,86)(47,48,53)(51,85,84) (60,67,63)(62,68,82)(66,93,94)(73,96,79)(74,76,78)(87,91,88), ( 2,70)( 3,20)( 4,31)( 6,23)( 8,43)( 9,35)(10,11)(12,37)(14,50) (15,17)(19,55)(21,79)(22,95)(25,34)(26,28)(27,72)(29,68)(30,64) (32,56)(33,71)(36,38)(39,90)(40,52)(42,57)(46,86)(48,53)(51,84) (59,73)(60,91)(61,77)(62,75)(63,88)(65,92)(66,74)(67,87)(76,94) (78,93)(80,82)(81,96)(83,89), ( 3,58)( 4,17)( 5,60)( 6,94)( 7,35) ( 8,36)(11,44)(12,43)(14,40)(15,42)(18,32)(19,55)(21,24)(22,33) (23,64)(25,67)(26,81)(27,93)(28,59)(29,75)(30,76)(31,57)(34,63) (37,38)(45,90)(46,86)(47,82)(48,68)(50,83)(51,85)(52,89)(53,62) (54,65)(61,72)(66,71)(69,70)(73,96)(74,95)(77,78)(87,88), ( 2,37)( 3,72)( 4, 6)( 5,18)( 7,69)( 8, 9)(10,11)(12,70)(15,33) (16,47)(17,71)(19,53)(20,27)(21,61)(22,59)(23,31)(24,58)(25,32) (26,57)(28,42)(29,75)(30,96)(34,56)(35,43)(39,83)(40,84)(41,54) (45,85)(46,86)(48,55)(51,52)(60,67)(62,68)(64,81)(66,94)(73,95) (74,76)(77,79)(87,91)(89,90), ( 2,12,11)( 3,34,39,32,33,84,17,28,89,57,27,52)( 4,25,45,20, 6,51, 18,71,50,42,24,83)( 5,90,31,26,85,15,23,40,58,72,14,56) ( 7,10,69,37,44,70)( 8,43,36,38, 9,35)(13,16,48,46,41,47,86,55, 54,49,19,53)(21,76,81,87,22,78,64,79,67,74,63,95)(29,68,92,82) (30,61,77,93,88,60,91,66,96,59,73,94)(62,75,65,80), ( 1, 2,44)( 3,81,40,17,67,90)( 4,68,52,18,82,84)( 5,47,28,23,53,34) ( 6,48,27,24,54,33)( 7,38, 9)( 8,35,12)(10,70,36)(11,69,37) (13,16,59,86,55,93)(14,20,21,85,42,64)(15,94,50,56,60,45) (19,63,49,41,22,46)(25,71)(26,72)(29,30,78,92,91,95) (31,62,89,58,65,39)(32,66,83,57,61,51)(73,75,76,88,80,79)(74,87) (77,96), ( 1, 3,93,14)( 2,15,82,45)( 4,68,39,37)( 5,28) ( 6,54,27,71)( 7,55,81,51)( 8,18,94,40)( 9,42,66,84)(10,32,64,89) (11,17,67,13)(12,56,60,46)(16,59,52,38)(19,65,49,36)(20,22,83,43) (21,50,69,41)(23,24,26,48)(25,34,33,47)(29,76,78,80)(31,61,85,70) (35,58,63,86)(44,57,62,90)(73,91,87,96)(74,79,75,88)(77,92) ] ) );