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Transitive Groups of Degree 6

  name size 0 2 4 6
6T1 C(6) = 6 = 3[x]2 6 -16807 -- -- 300125
6T2 D6(6) = [3]2 6 -12167 -- -- 810448
6T3 D(6) = S(3)[x]2 12 -14283 66125 -- 2738000
6T4 A4(6) = [22]3 12 -- 153664 -- 25969216
6T5 F18(6) = [32]2 = 3wr2 18 -9747 -- -- 722000
6T6 2A4(6) = [23]3 = 2wr3 24 -400967 31213 -103243 434581
6T7 S4(6d )= [22]S(3) 24 -- 33856 -- 3356224
6T8 S4(6c) = 1/2[23]S(3) 24 -85184 810448 -- 33076161
6T9 F18(6) : 2 = [1/2.S(3)2]2 36 -309123 242000 -- 27848000
6T10 F36(6) = 1/2[S(3)2]2 36 -- 525625 -- 55130625
6T11 2S4(6) = [23]S(3) = 2wrS(3) 48 -10051 28037 -309123 1387029
6T12 L(6) = PSL(2, 5) = A5(6) 60 -- 287296 -- 30991489
6T13 F36(6) : 2 = [S(3)2]2 = S(3)wr2 72 -11691 30125 -104875 485125
6T14 L(6) : 2 = PGL(2, 5) = S5(6) 120 -1778112 2299968 -- 767431973
6T15 A6 360 -- 287296 -- 170067681
6T16 S6 720 -14731 29077 -92779 592661


Subsections
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Next: Transitive Group 6T1 Up: A Database for Number Previous: Transitive Group 5T5
Jürgen Klüners and Gunter Malle