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Results (1-50 of 88 matches)

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Label Name Order Parity Solvable Subfields Low Degree Siblings
25T6 $C_5^2:C_3$ $75$ $1$ 15T9 x 2
25T15 $C_5^2:C_6$ $150$ $1$ 15T12 x 2, 30T35 x 2
25T16 $C_5^2:S_3$ $150$ $1$ 15T13, 15T14, 30T37, 30T38
25T17 $C_5^2:Q_8$ $200$ $1$ 10T20 x 3, 20T47 x 3, 40T166 x 3
25T20 $C_5^2:C_8$ $200$ $-1$ 10T18 x 3, 20T56 x 3, 40T171 x 3
25T21 $D_5\wr C_2$ $200$ $1$ 10T19, 10T21 x 2, 20T48 x 2, 20T50 x 2, 20T55, 20T57 x 2, 40T167 x 2, 40T170
25T26 $C_5^2:C_{12}$ $300$ $1$ 15T19 x 2, 30T78 x 2
25T27 $C_5^2:D_6$ $300$ $1$ 15T18 x 2, 30T66 x 2, 30T72 x 2, 30T80 x 2
25T28 $C_5^2:C_3:C_4$ $300$ $1$ 15T17 x 2, 30T71 x 2
25T30 $D_5^2.C_2^2$ $400$ $1$ 10T27 x 3, 20T90 x 3, 20T96 x 3, 20T97 x 3, 40T393 x 3, 40T394 x 3, 40T395 x 3
25T31 $C_5^2:\OD_{16}$ $400$ $-1$ 10T28, 20T104, 20T107, 20T109, 20T115, 40T397, 40T398, 40T399, 40T400
25T41 $C_5^2:\SL(2,3)$ $600$ $1$ 30T126
25T43 $C_5^2:(C_4\times S_3)$ $600$ $1$ 15T27 x 2, 30T150 x 2, 30T153 x 2, 30T155 x 2
25T45 $C_5^2:C_3:C_8$ $600$ $-1$ 30T143
25T47 $C_5^2:C_{24}$ $600$ $-1$ 30T131
25T50 $F_5\wr C_2$ $800$ $-1$ 10T33, 20T155, 20T161, 20T167, 20T169, 40T874, 40T875, 40T876, 40T877, 40T878, 40T879, 40T880, 40T881, 40T882, 40T883
25T56 $\AGammaL(1,25)$ $1200$ $-1$ 30T239
25T57 $C_5^2:\SL(2,3):C_2$ $1200$ $1$ 30T233
25T65 $C_5^2:\GU(2,3)$ $2400$ $-1$ 30T376
25T74 $C_5^2.\SL(2,5)$ $3000$ $1$ 30T428
25T81 $C_5:F_5.A_5$ $6000$ $1$ 30T602
25T88 $\SOPlus(4,4)$ $7200$ $1$ 10T40, 12T269, 20T363, 24T9631, 30T652, 36T7075, 40T5410
25T90 $C_5^2.\GL(2,5)$ $12000$ $-1$ 30T795
25T100 $A_5^2:C_4$ $14400$ $-1$ 10T42, 12T278, 20T457, 20T461, 24T12116, 30T817, 36T9861, 40T10509, 40T10510, 40T10511
25T101 $\PGOPlus(4,5)$ $14400$ $1$ 10T41, 12T279, 20T456, 20T459, 24T12117, 30T819, 36T9862, 40T10506, 40T10507, 40T10508
25T106 $S_5\wr C_2$ $28800$ $-1$ 10T43, 12T288, 20T539, 20T540, 20T542, 20T544, 24T13996, 24T13997, 24T13998, 30T1011, 36T13308, 40T14374, 40T14375, 40T14376, 40T14377, 40T14378, 40T14379, 40T14380, 40T14381
25T210 $A_{25}$ $7755605021665492992000000$ $1$
25T211 $S_{25}$ $15511210043330985984000000$ $-1$
26T42 $\PSL(2,25)$ $7800$ $1$
26T55 $\PGL(2,25)$ $15600$ $-1$
26T56 $\PSL(2,25).C_2$ $15600$ $-1$
26T57 $\PGOMinus(4,5)$ $15600$ $1$
26T62 $\PSL(2,25).C_2^2$ $31200$ $-1$
26T95 $A_{26}$ $201645730563302817792000000$ $1$
26T96 $S_{26}$ $403291461126605635584000000$ $-1$
27T131 $C_3^3:A_4$ $324$ $1$ 9T25, 12T132 x 2, 12T133, 18T141 x 2, 18T142, 18T143, 27T130, 36T511, 36T512, 36T524, 36T546 x 2, 36T547
27T134 $C_3^3:C_{13}$ $351$ $1$ 39T16
27T213 $S_3\wr C_3$ $648$ $-1$ 9T28, 12T176, 18T197 x 2, 18T198 x 2, 18T202, 18T204, 18T206, 18T207, 24T1528, 24T1539, 27T210, 36T1094 x 2, 36T1095, 36T1096 x 2, 36T1097, 36T1099, 36T1101, 36T1102, 36T1103, 36T1137, 36T1238
27T214 $C_3^3:S_4$ $648$ $-1$ 9T29, 12T175, 18T219, 18T220, 18T223, 18T224, 24T1527, 24T1540, 27T217, 36T1126, 36T1127, 36T1128, 36T1129, 36T1131, 36T1132, 36T1139, 36T1237
27T216 $C_3^3:S_4$ $648$ $1$ 9T30, 12T177 x 2, 12T178, 18T217, 18T218, 18T221, 18T222, 24T1529 x 2, 24T1530, 27T211, 36T1121, 36T1122, 36T1123, 36T1124, 36T1125, 36T1130, 36T1140, 36T1239 x 2, 36T1240
27T219 $C_3^3:C_{26}$ $702$ $-1$ 39T22
27T292 $C_3^3:C_{13}:C_3$ $1053$ $1$ 39T29, 39T30 x 2
27T296 $S_3\wr S_3$ $1296$ $-1$ 9T31, 12T213, 18T300, 18T303, 18T311, 18T312, 18T314, 18T315, 18T319, 18T320, 24T2893, 24T2894, 24T2895, 24T2912, 27T298, 36T2197, 36T2198, 36T2199, 36T2201, 36T2202, 36T2210, 36T2211, 36T2212, 36T2213, 36T2214, 36T2215, 36T2216, 36T2217, 36T2218, 36T2219, 36T2220, 36T2225, 36T2226, 36T2229, 36T2305
27T422 $\AGammaL(1,27)$ $2106$ $-1$ 39T37
27T993 $\PSp(4,3)$ $25920$ $1$ 36T12781, 40T14344, 40T14345, 45T666
27T1161 $\SO(5,3)$ $51840$ $1$ 36T16210, 40T18793, 40T18794, 45T838
27T1426 $C_3^3.\SL(3,3)$ $151632$ $1$ 39T111, 39T112 x 2
27T1547 $C_3^3:\GL(3,3)$ $303264$ $-1$ 39T134
27T2391 $A_{27}$ $5444434725209176080384000000$ $1$
27T2392 $S_{27}$ $10888869450418352160768000000$ $-1$
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Results are complete for degrees $\leq 23$.