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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 (12 matches)

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Refined passport label Genus Group Group order Dimension Signature Generating vectors
11.24-2.0.12-24-24.1 $11$ $C_{24}$ $24$ $0$ $[ 0; 12, 24, 24 ]$ $(1,7,10,4,5,11,2,8,9,3,6,12)(13,19,22,16,17,23,14,20,21,15,18,24),\ldots$
11.24-2.0.12-24-24.2 $11$ $C_{24}$ $24$ $0$ $[ 0; 12, 24, 24 ]$ $(1,7,10,4,5,11,2,8,9,3,6,12)(13,19,22,16,17,23,14,20,21,15,18,24),\ldots$
11.24-2.0.12-24-24.3 $11$ $C_{24}$ $24$ $0$ $[ 0; 12, 24, 24 ]$ $(1,7,10,4,5,11,2,8,9,3,6,12)(13,19,22,16,17,23,14,20,21,15,18,24),\ldots$
11.24-2.0.12-24-24.4 $11$ $C_{24}$ $24$ $0$ $[ 0; 12, 24, 24 ]$ $(1,11,6,4,9,7,2,12,5,3,10,8)(13,23,18,16,21,19,14,24,17,15,22,20),\ldots$
11.24-2.0.12-24-24.5 $11$ $C_{24}$ $24$ $0$ $[ 0; 12, 24, 24 ]$ $(1,11,6,4,9,7,2,12,5,3,10,8)(13,23,18,16,21,19,14,24,17,15,22,20),\ldots$
11.24-2.0.12-24-24.6 $11$ $C_{24}$ $24$ $0$ $[ 0; 12, 24, 24 ]$ $(1,11,6,4,9,7,2,12,5,3,10,8)(13,23,18,16,21,19,14,24,17,15,22,20),\ldots$
11.24-2.0.12-24-24.7 $11$ $C_{24}$ $24$ $0$ $[ 0; 12, 24, 24 ]$ $(1,8,10,3,5,12,2,7,9,4,6,11)(13,20,22,15,17,24,14,19,21,16,18,23),\ldots$
11.24-2.0.12-24-24.8 $11$ $C_{24}$ $24$ $0$ $[ 0; 12, 24, 24 ]$ $(1,8,10,3,5,12,2,7,9,4,6,11)(13,20,22,15,17,24,14,19,21,16,18,23),\ldots$
11.24-2.0.12-24-24.9 $11$ $C_{24}$ $24$ $0$ $[ 0; 12, 24, 24 ]$ $(1,8,10,3,5,12,2,7,9,4,6,11)(13,20,22,15,17,24,14,19,21,16,18,23),\ldots$
11.24-2.0.12-24-24.10 $11$ $C_{24}$ $24$ $0$ $[ 0; 12, 24, 24 ]$ $(1,12,6,3,9,8,2,11,5,4,10,7)(13,24,18,15,21,20,14,23,17,16,22,19),\ldots$
11.24-2.0.12-24-24.11 $11$ $C_{24}$ $24$ $0$ $[ 0; 12, 24, 24 ]$ $(1,12,6,3,9,8,2,11,5,4,10,7)(13,24,18,15,21,20,14,23,17,16,22,19),\ldots$
11.24-2.0.12-24-24.12 $11$ $C_{24}$ $24$ $0$ $[ 0; 12, 24, 24 ]$ $(1,12,6,3,9,8,2,11,5,4,10,7)(13,24,18,15,21,20,14,23,17,16,22,19),\ldots$
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