Family Information
Genus: | $6$ |
Quotient genus: | $0$ |
Group name: | $D_5$ |
Group identifier: | $[10,1]$ |
Signature: | $[ 0; 2, 2, 2, 2, 2, 2 ]$ |
Conjugacy classes for this refined passport: | $2, 2, 2, 2, 2, 2$ |
Jacobian variety group algebra decomposition: | $A_{2}\times A_{2}^{2}$ |
Corresponding character(s): | $2, 3$ |
Other Data
Hyperelliptic curve(s): | no |
Cyclic trigonal curve(s): | no |
Generating vector(s)
Displaying 20 of 312 generating vectors for this refined passport.
6.10-1.0.2-2-2-2-2-2.1.1
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,8) (2,7) (3,6) (4,10) (5,9) | |
(1,8) (2,7) (3,6) (4,10) (5,9) |
6.10-1.0.2-2-2-2-2-2.1.2
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,10) (2,9) (3,8) (4,7) (5,6) | |
(1,10) (2,9) (3,8) (4,7) (5,6) |
6.10-1.0.2-2-2-2-2-2.1.3
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,8) (2,7) (3,6) (4,10) (5,9) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,9) (2,8) (3,7) (4,6) (5,10) |
6.10-1.0.2-2-2-2-2-2.1.4
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,8) (2,7) (3,6) (4,10) (5,9) | |
(1,8) (2,7) (3,6) (4,10) (5,9) | |
(1,6) (2,10) (3,9) (4,8) (5,7) |
6.10-1.0.2-2-2-2-2-2.1.5
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,8) (2,7) (3,6) (4,10) (5,9) | |
(1,10) (2,9) (3,8) (4,7) (5,6) | |
(1,8) (2,7) (3,6) (4,10) (5,9) |
6.10-1.0.2-2-2-2-2-2.1.6
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,8) (2,7) (3,6) (4,10) (5,9) | |
(1,7) (2,6) (3,10) (4,9) (5,8) | |
(1,10) (2,9) (3,8) (4,7) (5,6) |
6.10-1.0.2-2-2-2-2-2.1.7
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,8) (2,7) (3,6) (4,10) (5,9) | |
(1,9) (2,8) (3,7) (4,6) (5,10) | |
(1,7) (2,6) (3,10) (4,9) (5,8) |
6.10-1.0.2-2-2-2-2-2.1.8
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,10) (2,9) (3,8) (4,7) (5,6) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,7) (2,6) (3,10) (4,9) (5,8) |
6.10-1.0.2-2-2-2-2-2.1.9
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,10) (2,9) (3,8) (4,7) (5,6) | |
(1,8) (2,7) (3,6) (4,10) (5,9) | |
(1,9) (2,8) (3,7) (4,6) (5,10) |
6.10-1.0.2-2-2-2-2-2.1.10
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,10) (2,9) (3,8) (4,7) (5,6) | |
(1,10) (2,9) (3,8) (4,7) (5,6) | |
(1,6) (2,10) (3,9) (4,8) (5,7) |
6.10-1.0.2-2-2-2-2-2.1.11
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,10) (2,9) (3,8) (4,7) (5,6) | |
(1,7) (2,6) (3,10) (4,9) (5,8) | |
(1,8) (2,7) (3,6) (4,10) (5,9) |
6.10-1.0.2-2-2-2-2-2.1.12
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,10) (2,9) (3,8) (4,7) (5,6) | |
(1,9) (2,8) (3,7) (4,6) (5,10) | |
(1,10) (2,9) (3,8) (4,7) (5,6) |
6.10-1.0.2-2-2-2-2-2.1.13
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,8) (2,7) (3,6) (4,10) (5,9) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,8) (2,7) (3,6) (4,10) (5,9) |
6.10-1.0.2-2-2-2-2-2.1.14
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,8) (2,7) (3,6) (4,10) (5,9) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,8) (2,7) (3,6) (4,10) (5,9) | |
(1,10) (2,9) (3,8) (4,7) (5,6) |
6.10-1.0.2-2-2-2-2-2.1.15
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,8) (2,7) (3,6) (4,10) (5,9) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,10) (2,9) (3,8) (4,7) (5,6) | |
(1,7) (2,6) (3,10) (4,9) (5,8) |
6.10-1.0.2-2-2-2-2-2.1.16
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,8) (2,7) (3,6) (4,10) (5,9) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,7) (2,6) (3,10) (4,9) (5,8) | |
(1,9) (2,8) (3,7) (4,6) (5,10) |
6.10-1.0.2-2-2-2-2-2.1.17
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,8) (2,7) (3,6) (4,10) (5,9) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,9) (2,8) (3,7) (4,6) (5,10) | |
(1,6) (2,10) (3,9) (4,8) (5,7) |
6.10-1.0.2-2-2-2-2-2.1.18
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,8) (2,7) (3,6) (4,10) (5,9) | |
(1,8) (2,7) (3,6) (4,10) (5,9) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) |
6.10-1.0.2-2-2-2-2-2.1.19
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,8) (2,7) (3,6) (4,10) (5,9) | |
(1,8) (2,7) (3,6) (4,10) (5,9) | |
(1,8) (2,7) (3,6) (4,10) (5,9) | |
(1,8) (2,7) (3,6) (4,10) (5,9) |
6.10-1.0.2-2-2-2-2-2.1.20
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,8) (2,7) (3,6) (4,10) (5,9) | |
(1,8) (2,7) (3,6) (4,10) (5,9) | |
(1,10) (2,9) (3,8) (4,7) (5,6) | |
(1,10) (2,9) (3,8) (4,7) (5,6) |
Displaying the unique representative of this refined passport up to braid equivalence.
6.10-1.0.2-2-2-2-2-2.1.1
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,6) (2,10) (3,9) (4,8) (5,7) | |
(1,8) (2,7) (3,6) (4,10) (5,9) | |
(1,8) (2,7) (3,6) (4,10) (5,9) |