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Genus Dimension of the family Group order Hyperelliptic curves Full automorphism group
Quotient genus Signature Group identifier Cyclic trigonal curves
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Results (8 matches)

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Refined passport label Genus Group Group order Dimension Signature Generating vectors
11.32-15.0.8-8-8.1 $11$ $C_8.C_4$ $32$ $0$ $[ 0; 8, 8, 8 ]$ $(1,9,5,13,2,10,6,14)\cdots(19,27,23,31,20,28,24,32),\ldots$
11.32-15.0.8-8-8.2 $11$ $C_8.C_4$ $32$ $0$ $[ 0; 8, 8, 8 ]$ $(1,9,5,13,2,10,6,14)\cdots(19,27,23,31,20,28,24,32),\ldots$
11.32-15.0.8-8-8.3 $11$ $C_8.C_4$ $32$ $0$ $[ 0; 8, 8, 8 ]$ $(1,10,5,14,2,9,6,13)\cdots(19,28,23,32,20,27,24,31),\ldots$
11.32-15.0.8-8-8.4 $11$ $C_8.C_4$ $32$ $0$ $[ 0; 8, 8, 8 ]$ $(1,10,5,14,2,9,6,13)\cdots(19,28,23,32,20,27,24,31),\ldots$
11.32-15.0.8-8-8.5 $11$ $C_8.C_4$ $32$ $0$ $[ 0; 8, 8, 8 ]$ $(1,11,6,16,2,12,5,15)\cdots(19,26,24,29,20,25,23,30),\ldots$
11.32-15.0.8-8-8.6 $11$ $C_8.C_4$ $32$ $0$ $[ 0; 8, 8, 8 ]$ $(1,11,6,16,2,12,5,15)\cdots(19,26,24,29,20,25,23,30),\ldots$
11.32-15.0.8-8-8.7 $11$ $C_8.C_4$ $32$ $0$ $[ 0; 8, 8, 8 ]$ $(1,16,5,11,2,15,6,12)\cdots(19,29,23,26,20,30,24,25),\ldots$
11.32-15.0.8-8-8.8 $11$ $C_8.C_4$ $32$ $0$ $[ 0; 8, 8, 8 ]$ $(1,16,5,11,2,15,6,12)\cdots(19,29,23,26,20,30,24,25),\ldots$
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