↑

Learn more

Refine search

Genus Dimension of the family Group order Hyperelliptic curves Full automorphism group
Quotient genus Signature Group identifier Cyclic trigonal curves
Sort order Select

Results (36 matches)

  displayed columns for results
Refined passport label Genus Group Group order Dimension Signature Generating vectors
13.27-1.0.27-27-27.23 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,25,17,9,22,14,6,19,11,3,\ldots),\ldots$
13.27-1.0.27-27-27.25 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,11,21,4,14,24,7,17,27,2,\ldots),\ldots$
13.27-1.0.27-27-27.27 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,20,15,7,26,10,5,24,16,3,\ldots),\ldots$
13.27-1.0.27-27-27.8 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,19,13,7,25,11,5,23,17,3,\ldots),\ldots$
13.27-1.0.27-27-27.9 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,19,13,7,25,11,5,23,17,3,\ldots),\ldots$
13.27-1.0.27-27-27.12 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,13,25,5,17,21,9,10,22,2,\ldots),\ldots$
13.27-1.0.27-27-27.13 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,13,25,5,17,21,9,10,22,2,\ldots),\ldots$
13.27-1.0.27-27-27.16 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,22,11,8,21,18,4,25,14,3,\ldots),\ldots$
13.27-1.0.27-27-27.18 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,22,11,8,21,18,4,25,14,3,\ldots),\ldots$
13.27-1.0.27-27-27.21 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,16,23,6,10,25,8,15,19,2,\ldots),\ldots$
13.27-1.0.27-27-27.2 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,10,19,4,13,22,7,16,25,2,\ldots),\ldots$
13.27-1.0.27-27-27.3 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,10,19,4,13,22,7,16,25,2,\ldots),\ldots$
13.27-1.0.27-27-27.4 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,10,19,4,13,22,7,16,25,2,\ldots),\ldots$
13.27-1.0.27-27-27.7 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,19,13,7,25,11,5,23,17,3,\ldots),\ldots$
13.27-1.0.27-27-27.28 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,20,15,7,26,10,5,24,16,3,\ldots),\ldots$
13.27-1.0.27-27-27.29 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,14,27,5,18,20,9,11,24,2,\ldots),\ldots$
13.27-1.0.27-27-27.30 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,14,27,5,18,20,9,11,24,2,\ldots),\ldots$
13.27-1.0.27-27-27.32 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,23,10,8,19,17,4,26,13,3,\ldots),\ldots$
13.27-1.0.27-27-27.11 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,13,25,5,17,21,9,10,22,2,\ldots),\ldots$
13.27-1.0.27-27-27.14 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,13,25,5,17,21,9,10,22,2,\ldots),\ldots$
13.27-1.0.27-27-27.15 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,22,11,8,21,18,4,25,14,3,\ldots),\ldots$
13.27-1.0.27-27-27.1 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,10,19,4,13,22,7,16,25,2,\ldots),\ldots$
13.27-1.0.27-27-27.5 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,10,19,4,13,22,7,16,25,2,\ldots),\ldots$
13.27-1.0.27-27-27.6 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,19,13,7,25,11,5,23,17,3,\ldots),\ldots$
13.27-1.0.27-27-27.10 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,19,13,7,25,11,5,23,17,3,\ldots),\ldots$
13.27-1.0.27-27-27.17 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,22,11,8,21,18,4,25,14,3,\ldots),\ldots$
13.27-1.0.27-27-27.19 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,16,23,6,10,25,8,15,19,2,\ldots),\ldots$
13.27-1.0.27-27-27.20 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,16,23,6,10,25,8,15,19,2,\ldots),\ldots$
13.27-1.0.27-27-27.22 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,25,17,9,22,14,6,19,11,3,\ldots),\ldots$
13.27-1.0.27-27-27.24 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,25,17,9,22,14,6,19,11,3,\ldots),\ldots$
13.27-1.0.27-27-27.26 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,11,21,4,14,24,7,17,27,2,\ldots),\ldots$
13.27-1.0.27-27-27.31 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,23,10,8,19,17,4,26,13,3,\ldots),\ldots$
13.27-1.0.27-27-27.33 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,23,10,8,19,17,4,26,13,3,\ldots),\ldots$
13.27-1.0.27-27-27.34 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,17,22,6,11,27,8,13,21,2,\ldots),\ldots$
13.27-1.0.27-27-27.35 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,17,22,6,11,27,8,13,21,2,\ldots),\ldots$
13.27-1.0.27-27-27.36 $13$ $C_{27}$ $27$ $0$ $[ 0; 27, 27, 27 ]$ $(1,26,16,9,23,13,6,20,10,3,\ldots),\ldots$
  displayed columns for results