Refined passport label |
Genus |
Quotient genus |
Group |
Group order |
Dimension |
Signature |
Hyperelliptic |
Cyclic trigonal |
Generating vectors |
10.54-10.0.3-6-6.1 |
$10$ |
$0$ |
$C_2\times \He_3$ |
$54$ |
$0$ |
$[ 0; 3, 6, 6 ]$ |
|
|
$(1,4,7)\cdots(48,51,54),\ldots$ |
10.54-10.0.3-6-6.2 |
$10$ |
$0$ |
$C_2\times \He_3$ |
$54$ |
$0$ |
$[ 0; 3, 6, 6 ]$ |
|
|
$(1,4,7)\cdots(48,51,54),\ldots$ |
10.54-10.0.3-6-6.3 |
$10$ |
$0$ |
$C_2\times \He_3$ |
$54$ |
$0$ |
$[ 0; 3, 6, 6 ]$ |
|
|
$(1,4,7)\cdots(48,51,54),\ldots$ |
10.54-10.0.3-6-6.4 |
$10$ |
$0$ |
$C_2\times \He_3$ |
$54$ |
$0$ |
$[ 0; 3, 6, 6 ]$ |
|
|
$(1,7,4)\cdots(48,54,51),\ldots$ |
10.54-10.0.3-6-6.5 |
$10$ |
$0$ |
$C_2\times \He_3$ |
$54$ |
$0$ |
$[ 0; 3, 6, 6 ]$ |
|
|
$(1,7,4)\cdots(48,54,51),\ldots$ |
10.54-10.0.3-6-6.6 |
$10$ |
$0$ |
$C_2\times \He_3$ |
$54$ |
$0$ |
$[ 0; 3, 6, 6 ]$ |
|
|
$(1,7,4)\cdots(48,54,51),\ldots$ |
10.54-10.0.3-6-6.7 |
$10$ |
$0$ |
$C_2\times \He_3$ |
$54$ |
$0$ |
$[ 0; 3, 6, 6 ]$ |
|
|
$(1,10,19)\cdots(36,44,52),\ldots$ |
10.54-10.0.3-6-6.8 |
$10$ |
$0$ |
$C_2\times \He_3$ |
$54$ |
$0$ |
$[ 0; 3, 6, 6 ]$ |
|
|
$(1,10,19)\cdots(36,44,52),\ldots$ |
10.54-10.0.3-6-6.9 |
$10$ |
$0$ |
$C_2\times \He_3$ |
$54$ |
$0$ |
$[ 0; 3, 6, 6 ]$ |
|
|
$(1,10,19)\cdots(36,44,52),\ldots$ |
10.54-10.0.3-6-6.10 |
$10$ |
$0$ |
$C_2\times \He_3$ |
$54$ |
$0$ |
$[ 0; 3, 6, 6 ]$ |
|
|
$(1,19,10)\cdots(36,52,44),\ldots$ |
10.54-10.0.3-6-6.11 |
$10$ |
$0$ |
$C_2\times \He_3$ |
$54$ |
$0$ |
$[ 0; 3, 6, 6 ]$ |
|
|
$(1,19,10)\cdots(36,52,44),\ldots$ |
10.54-10.0.3-6-6.12 |
$10$ |
$0$ |
$C_2\times \He_3$ |
$54$ |
$0$ |
$[ 0; 3, 6, 6 ]$ |
|
|
$(1,19,10)\cdots(36,52,44),\ldots$ |
10.54-10.0.3-6-6.13 |
$10$ |
$0$ |
$C_2\times \He_3$ |
$54$ |
$0$ |
$[ 0; 3, 6, 6 ]$ |
|
|
$(1,13,26)\cdots(36,38,50),\ldots$ |
10.54-10.0.3-6-6.14 |
$10$ |
$0$ |
$C_2\times \He_3$ |
$54$ |
$0$ |
$[ 0; 3, 6, 6 ]$ |
|
|
$(1,13,26)\cdots(36,38,50),\ldots$ |
10.54-10.0.3-6-6.15 |
$10$ |
$0$ |
$C_2\times \He_3$ |
$54$ |
$0$ |
$[ 0; 3, 6, 6 ]$ |
|
|
$(1,13,26)\cdots(36,38,50),\ldots$ |
10.54-10.0.3-6-6.16 |
$10$ |
$0$ |
$C_2\times \He_3$ |
$54$ |
$0$ |
$[ 0; 3, 6, 6 ]$ |
|
|
$(1,26,13)\cdots(36,50,38),\ldots$ |
10.54-10.0.3-6-6.17 |
$10$ |
$0$ |
$C_2\times \He_3$ |
$54$ |
$0$ |
$[ 0; 3, 6, 6 ]$ |
|
|
$(1,26,13)\cdots(36,50,38),\ldots$ |
10.54-10.0.3-6-6.18 |
$10$ |
$0$ |
$C_2\times \He_3$ |
$54$ |
$0$ |
$[ 0; 3, 6, 6 ]$ |
|
|
$(1,26,13)\cdots(36,50,38),\ldots$ |
10.54-10.0.3-6-6.19 |
$10$ |
$0$ |
$C_2\times \He_3$ |
$54$ |
$0$ |
$[ 0; 3, 6, 6 ]$ |
|
|
$(1,16,24)\cdots(36,41,48),\ldots$ |
10.54-10.0.3-6-6.20 |
$10$ |
$0$ |
$C_2\times \He_3$ |
$54$ |
$0$ |
$[ 0; 3, 6, 6 ]$ |
|
|
$(1,16,24)\cdots(36,41,48),\ldots$ |
10.54-10.0.3-6-6.21 |
$10$ |
$0$ |
$C_2\times \He_3$ |
$54$ |
$0$ |
$[ 0; 3, 6, 6 ]$ |
|
|
$(1,16,24)\cdots(36,41,48),\ldots$ |
10.54-10.0.3-6-6.22 |
$10$ |
$0$ |
$C_2\times \He_3$ |
$54$ |
$0$ |
$[ 0; 3, 6, 6 ]$ |
|
|
$(1,24,16)\cdots(36,48,41),\ldots$ |
10.54-10.0.3-6-6.23 |
$10$ |
$0$ |
$C_2\times \He_3$ |
$54$ |
$0$ |
$[ 0; 3, 6, 6 ]$ |
|
|
$(1,24,16)\cdots(36,48,41),\ldots$ |
10.54-10.0.3-6-6.24 |
$10$ |
$0$ |
$C_2\times \He_3$ |
$54$ |
$0$ |
$[ 0; 3, 6, 6 ]$ |
|
|
$(1,24,16)\cdots(36,48,41),\ldots$ |