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Results (9 matches)

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Label Name Order Parity Solvable Subfields Low Degree Siblings
16T1907 $C_2^8.C_3^4:\OD_{16}$ $331776$ $-1$ $C_2$, $C_4$ 24T19596, 24T19597, 24T19598, 24T19599, 32T2267331, 32T2267340, 32T2267341, 32T2267342, 36T28189, 36T28190, 36T28191, 36T28192
24T19596 $C_2^8.C_3^4:\OD_{16}$ $331776$ $-1$ $C_2$, $C_4$, $C_3^4:\OD_{16}$ 16T1907, 24T19597, 24T19598, 24T19599, 32T2267331, 32T2267340, 32T2267341, 32T2267342, 36T28189, 36T28190, 36T28191, 36T28192
24T19597 $C_2^8.C_3^4:\OD_{16}$ $331776$ $-1$ $C_2$, $C_4$, $C_3^4:\OD_{16}$ 16T1907, 24T19596, 24T19598, 24T19599, 32T2267331, 32T2267340, 32T2267341, 32T2267342, 36T28189, 36T28190, 36T28191, 36T28192
24T19598 $C_2^8.C_3^4:\OD_{16}$ $331776$ $1$ $C_2$, $C_4$, $C_3^4:\OD_{16}$ 16T1907, 24T19596, 24T19597, 24T19599, 32T2267331, 32T2267340, 32T2267341, 32T2267342, 36T28189, 36T28190, 36T28191, 36T28192
24T19599 $C_2^8.C_3^4:\OD_{16}$ $331776$ $1$ $C_2$, $C_4$, $C_3^4:\OD_{16}$ 16T1907, 24T19596, 24T19597, 24T19598, 32T2267331, 32T2267340, 32T2267341, 32T2267342, 36T28189, 36T28190, 36T28191, 36T28192
36T28189 $C_2^8.C_3^4:\OD_{16}$ $331776$ $-1$ $C_2$, $C_3^4:\OD_{16}$ 16T1907, 24T19596, 24T19597, 24T19598, 24T19599, 32T2267331, 32T2267340, 32T2267341, 32T2267342, 36T28190, 36T28191, 36T28192
36T28190 $C_2^8.C_3^4:\OD_{16}$ $331776$ $1$ $C_2$, $C_3^4:\OD_{16}$ 16T1907, 24T19596, 24T19597, 24T19598, 24T19599, 32T2267331, 32T2267340, 32T2267341, 32T2267342, 36T28189, 36T28191, 36T28192
36T28191 $C_2^8.C_3^4:\OD_{16}$ $331776$ $-1$ $C_2$, $C_3^4:\OD_{16}$ 16T1907, 24T19596, 24T19597, 24T19598, 24T19599, 32T2267331, 32T2267340, 32T2267341, 32T2267342, 36T28189, 36T28190, 36T28192
36T28192 $C_2^8.C_3^4:\OD_{16}$ $331776$ $1$ $C_2$, $C_3^4:\OD_{16}$ 16T1907, 24T19596, 24T19597, 24T19598, 24T19599, 32T2267331, 32T2267340, 32T2267341, 32T2267342, 36T28189, 36T28190, 36T28191
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Results are complete for degrees $\leq 23$.