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Results (11 matches)

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Label Name Order Parity Solvable Subfields Low Degree Siblings
9T19 $(C_3^2:C_8):C_2$ $144$ $-1$ 12T84, 18T68, 18T71, 18T73, 24T278, 24T279, 24T280, 36T171, 36T172, 36T175
12T84 $F_9:C_2$ $144$ $1$ $C_2$, $D_{4}$ 9T19, 18T68, 18T71, 18T73, 24T278, 24T279, 24T280, 36T171, 36T172, 36T175
18T68 $F_9:C_2$ $144$ $-1$ $C_2$, $(C_3^2:C_8):C_2$ 9T19, 12T84, 18T71, 18T73, 24T278, 24T279, 24T280, 36T171, 36T172, 36T175
18T71 $F_9:C_2$ $144$ $-1$ $C_2$, $(C_3^2:C_8):C_2$ 9T19, 12T84, 18T68, 18T73, 24T278, 24T279, 24T280, 36T171, 36T172, 36T175
18T73 $F_9:C_2$ $144$ $-1$ $C_2$, $(C_3^2:C_8):C_2$ 9T19, 12T84, 18T68, 18T71, 24T278, 24T279, 24T280, 36T171, 36T172, 36T175
24T278 $F_9:C_2$ $144$ $1$ $C_2$ x 3, $C_2^2$, $D_{4}$ x 2, $D_4$, $F_9:C_2$ 9T19, 12T84, 18T68, 18T71, 18T73, 24T279, 24T280, 36T171, 36T172, 36T175
24T279 $F_9:C_2$ $144$ $-1$ $C_2$, $D_{4}$, $QD_{16}$, $F_9:C_2$ 9T19, 12T84, 18T68, 18T71, 18T73, 24T278, 24T280, 36T171, 36T172, 36T175
24T280 $F_9:C_2$ $144$ $-1$ $C_2$, $D_{4}$, $QD_{16}$, $F_9:C_2$ 9T19, 12T84, 18T68, 18T71, 18T73, 24T278, 24T279, 36T171, 36T172, 36T175
36T171 $F_9:C_2$ $144$ $-1$ $C_2$, $D_{4}$, $(C_3^2:C_8):C_2$, $F_9:C_2$ 9T19, 12T84, 18T68, 18T71, 18T73, 24T278, 24T279, 24T280, 36T172, 36T175
36T172 $F_9:C_2$ $144$ $1$ $C_2$ x 3, $C_2^2$, $(C_3^2:C_8):C_2$, $F_9:C_2$, $F_9:C_2$, $F_9:C_2$ 9T19, 12T84, 18T68, 18T71, 18T73, 24T278, 24T279, 24T280, 36T171, 36T175
36T175 $F_9:C_2$ $144$ $-1$ $C_2$, $D_{4}$, $(C_3^2:C_8):C_2$, $F_9:C_2$, $F_9:C_2$ 9T19, 12T84, 18T68, 18T71, 18T73, 24T278, 24T279, 24T280, 36T171, 36T172
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Results are complete for degrees $\leq 23$.