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Parity	Cyclic	Solvable	Primitive	Equivalent siblings

Degree	$T$-number	Order	Group	Nilpotency class

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Results (6 matches)

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Label	Name	Order	Parity	Solvable	Nil. class	Conj. classes	Subfields	Low Degree Siblings
40T26075	$C_2^5.C_2^8:C_{10}$	$81920$	$1$	✓	$-1$	$170$	$C_5$, $C_2^4 : C_5$ x 3, $C_2^8:C_5$
40T26381	$C_2^5.C_2^8:C_{10}$	$81920$	$1$	✓	$-1$	$170$	$C_5$, $C_2^4 : C_5$ x 3, $C_2^8:C_5$
40T30132	$C_2^5.C_2^8:C_{10}$	$81920$	$1$	✓	$-1$	$170$	$C_5$, $C_2^4 : C_5$, $C_2 \times (C_2^4 : C_5)$ x 2, $C_2^8:C_{10}$
40T30965	$C_2^5.C_2^8:C_{10}$	$81920$	$1$	✓	$-1$	$170$	$C_5$, $C_2^4 : C_5$, $C_2 \times (C_2^4 : C_5)$ x 2, $C_2^8:C_{10}$
40T32551	$C_2^5.C_2^8:C_{10}$	$81920$	$1$	✓	$-1$	$170$	$C_5$, $C_2^4 : C_5$, $C_2 \times (C_2^4 : C_5)$ x 2, $C_2^8:C_{10}$
40T42970	$C_2^5.C_2^8:C_{10}$	$81920$	$1$	✓	$-1$	$170$	$C_5$, $C_2^4 : C_5$, $C_2 \times (C_2^4 : C_5)$ x 2, $C_2^8:C_{10}$

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Results are complete for degrees $\leq 23$.