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Results (1-50 of 542 matches)

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Label Name Order Parity Solvable Subfields Low Degree Siblings
17T6 $\PSL(2,16)$ $4080$ $1$
17T7 $\PSL(2,16):C_2$ $8160$ $1$
17T8 $\PSL(2,16):C_4$ $16320$ $1$
17T9 $A_{17}$ $177843714048000$ $1$
17T10 $S_{17}$ $355687428096000$ $-1$
18T90 $\GL(2,4)$ $180$ $1$ $C_3$, $\PSL(2,5)$ 15T15 x 2, 15T16, 30T45, 36T176, 45T16
18T144 $C_3\times S_5$ $360$ $-1$ $C_3$, $\PGL(2,5)$ 15T24, 30T90, 30T98, 30T103, 36T550, 45T44
18T145 $S_3\times A_5$ $360$ $1$ $S_3$, $\PSL(2,5)$ 15T23, 30T85, 30T94, 30T102, 36T551, 36T552, 36T553, 45T40
18T146 $C_3:S_5$ $360$ $-1$ $S_3$, $\PGL(2,5)$ 15T21 x 2, 15T22, 30T89, 30T93 x 2, 30T101, 36T554, 45T45
18T227 $S_3\times S_5$ $720$ $-1$ $S_3$, $\PGL(2,5)$ 15T29, 30T165, 30T167, 30T170, 30T174, 30T178, 36T1249, 36T1250, 36T1251, 45T94
18T260 $C_2\times \SL(2,8)$ $1008$ $-1$ $C_2$, $\PSL(2,8)$
18T261 $C_3\times A_6$ $1080$ $1$ $C_3$, $A_6$ 18T261, 30T223, 45T149 x 2
18T262 $C_3.A_6$ $1080$ $1$ $A_6$ 18T262, 45T150 x 2
18T362 $C_3\times S_6$ $2160$ $-1$ $C_3$, $S_6$ 18T362, 30T361, 36T3026 x 2, 45T228 x 2
18T363 $S_3\times A_6$ $2160$ $1$ $S_3$, $A_6$ 18T363, 30T358, 36T3027 x 2, 45T221 x 2
18T364 $C_3:S_6$ $2160$ $-1$ $S_3$, $S_6$ 18T364, 30T362, 36T3028 x 2, 45T226 x 2
18T365 $C_3.S_6$ $2160$ $-1$ $S_6$ 18T365, 36T3029 x 2, 45T227 x 2
18T377 $\PSL(2,17)$ $2448$ $1$ 36T3474
18T427 $\SL(2,8):C_6$ $3024$ $-1$ $C_2$, $\mathrm{P}\Gamma\mathrm{L}(2,8)$
18T452 $S_3\times S_6$ $4320$ $-1$ $S_3$, $S_6$ 18T452, 30T535, 36T4986 x 2, 36T4987 x 2, 36T4988 x 2, 45T330 x 2
18T468 $\PGL(2,17)$ $4896$ $-1$ 36T5561
18T596 $C_3^5:A_5$ $14580$ $1$ $\PSL(2,5)$ 36T9863, 45T551, 45T573 x 3
18T664 $C_3^5:S_5$ $29160$ $-1$ $\PGL(2,5)$ 36T13311, 45T694, 45T726
18T665 $C_3^5:(C_2\times A_5)$ $29160$ $1$ $\PSL(2,5)$ 36T13312, 36T13313, 36T13314, 45T686, 45T724
18T666 $C_3^5:S_5$ $29160$ $-1$ $\PGL(2,5)$ 36T13315, 45T693, 45T725 x 3
18T722 $C_3\wr A_5$ $43740$ $1$ $\PSL(2,5)$ 18T722 x 2, 36T15827 x 3, 45T799 x 3
18T723 $C_3^6:A_5$ $43740$ $1$ $\PSL(2,5)$ 18T723 x 3, 30T1167 x 8, 30T1168 x 4, 36T15828 x 4, 45T802 x 4
18T736 $C_3^5:(C_2\times S_5)$ $58320$ $-1$ $\PGL(2,5)$ 36T17155, 36T17156, 36T17157, 45T866, 45T881
18T787 $C_3\wr S_5$ $87480$ $-1$ $\PGL(2,5)$ 18T787 x 2, 36T19445 x 3, 45T973 x 3
18T788 $C_3^6:(C_2\times A_5)$ $87480$ $1$ $\PSL(2,5)$ 18T788 x 3, 30T1385 x 4, 36T19446 x 4, 36T19447 x 4, 36T19448 x 4, 45T969 x 4
18T789 $C_3^6:S_5$ $87480$ $-1$ $\PGL(2,5)$ 18T789 x 2, 36T19449 x 3, 45T974 x 3
18T790 $C_3^6:(C_2\times A_5)$ $87480$ $1$ $\PSL(2,5)$ 18T790 x 2, 36T19450 x 3, 36T19451 x 3, 36T19452 x 3, 45T967 x 3
18T791 $C_3^5:A_6$ $87480$ $1$ $A_6$ 45T987
18T802 $C_2^8:\SL(2,8)$ $129024$ $1$ $\PSL(2,8)$
18T845 $C_3\wr S_5:C_2$ $174960$ $-1$ $\PGL(2,5)$ 18T845 x 2, 36T23778 x 3, 36T23779 x 3, 36T23780 x 3, 45T1169 x 3
18T846 $C_3^6:A_5:C_4$ $174960$ $1$ $\PGL(2,5)$ 18T846, 36T23781 x 2, 36T23782 x 2, 36T23783 x 2, 36T23787
18T847 $C_3^5:S_6$ $174960$ $-1$ $S_6$ 36T23784, 45T1179
18T848 $C_3^5:S_6$ $174960$ $-1$ $S_6$ 36T23785, 45T1178
18T849 $C_3^5:(C_2\times A_6)$ $174960$ $1$ $A_6$ 36T23786, 45T1172
18T855 $C_2^9.\PSL(2,8)$ $258048$ $-1$ $\PSL(2,8)$ 36T25167
18T856 $C_3\wr A_6$ $262440$ $1$ $A_6$ 18T856 x 2, 45T1296 x 3
18T886 $C_3^5:(C_2\times S_6)$ $349920$ $-1$ $S_6$ 36T28585, 36T28586, 36T28587, 45T1429
18T887 $S_9$ $362880$ $-1$ $C_2$, $S_9$ 9T34, 36T28590
18T888 $C_2\times A_9$ $362880$ $-1$ $C_2$, $A_9$
18T890 $C_2^8:{}^2G(2,3)$ $387072$ $1$ $\mathrm{P}\Gamma\mathrm{L}(2,8)$
18T897 $\SOPlus(4,8)$ $508032$ $-1$ $C_2$
18T898 $C_3\wr S_6$ $524880$ $-1$ $S_6$ 18T898 x 2, 36T30380 x 3, 45T1526 x 3
18T899 $C_3^6:S_6$ $524880$ $-1$ $S_6$ 18T899 x 2, 36T30381 x 3, 45T1525 x 3
18T900 $C_3\wr A_6:C_2$ $524880$ $1$ $A_6$ 18T900 x 2, 36T30382 x 3, 45T1520 x 3
18T911 $A_5\wr C_3$ $648000$ $1$ $C_3$ 15T92, 30T1895, 36T33201, 45T1672
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Results are complete for degrees $\leq 23$.