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Properties

Label 14.10-1.0.2-2-2-2-2-2-5-5.1
Genus \(14\)
Quotient genus \(0\)
Group \(D_5\)
Signature \([ 0; 2, 2, 2, 2, 2, 2, 5, 5 ]\)
Generating Vectors \(1250\)

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Family Information

Genus: $14$
Quotient genus: $0$
Group name: $D_5$
Group identifier: $[10,1]$
Signature: $[ 0; 2, 2, 2, 2, 2, 2, 5, 5 ]$
Conjugacy classes for this refined passport: $2, 2, 2, 2, 2, 2, 3, 3$

Jacobian variety group algebra decomposition:$A_{2}\times A_{6}^{2}$
Corresponding character(s): $2, 3$

Other Data

Hyperelliptic curve(s):no
Cyclic trigonal curve(s):no

Generating vector(s)

Displaying 20 of 1250 generating vectors for this refined passport.

14.10-1.0.2-2-2-2-2-2-5-5.1.1

  (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)
  (1,6) (2,10) (3,9) (4,8) (5,7)
  (1,6) (2,10) (3,9) (4,8) (5,7)
  (1,2,3,4,5) (6,7,8,9,10)
  (1,5,4,3,2) (6,10,9,8,7)

14.10-1.0.2-2-2-2-2-2-5-5.1.2
  (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)
  (1,6) (2,10) (3,9) (4,8) (5,7)
  (1,8) (2,7) (3,6) (4,10) (5,9)
  (1,5,4,3,2) (6,10,9,8,7)
  (1,5,4,3,2) (6,10,9,8,7)

14.10-1.0.2-2-2-2-2-2-5-5.1.3
  (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)
  (1,6) (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)
  (1,2,3,4,5) (6,7,8,9,10)
  (1,2,3,4,5) (6,7,8,9,10)

14.10-1.0.2-2-2-2-2-2-5-5.1.4
  (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)
  (1,6) (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)
  (1,2,3,4,5) (6,7,8,9,10)
  (1,5,4,3,2) (6,10,9,8,7)

14.10-1.0.2-2-2-2-2-2-5-5.1.5
  (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)
  (1,6) (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)
  (1,5,4,3,2) (6,10,9,8,7)
  (1,2,3,4,5) (6,7,8,9,10)

14.10-1.0.2-2-2-2-2-2-5-5.1.6
  (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)
  (1,6) (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)
  (1,5,4,3,2) (6,10,9,8,7)
  (1,5,4,3,2) (6,10,9,8,7)

14.10-1.0.2-2-2-2-2-2-5-5.1.7
  (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)
  (1,6) (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)
  (1,2,3,4,5) (6,7,8,9,10)
  (1,2,3,4,5) (6,7,8,9,10)

14.10-1.0.2-2-2-2-2-2-5-5.1.8
  (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)
  (1,6) (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)
  (1,2,3,4,5) (6,7,8,9,10)
  (1,5,4,3,2) (6,10,9,8,7)

14.10-1.0.2-2-2-2-2-2-5-5.1.9
  (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)
  (1,6) (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)
  (1,5,4,3,2) (6,10,9,8,7)
  (1,2,3,4,5) (6,7,8,9,10)

14.10-1.0.2-2-2-2-2-2-5-5.1.10
  (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)
  (1,6) (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)
  (1,5,4,3,2) (6,10,9,8,7)
  (1,5,4,3,2) (6,10,9,8,7)

14.10-1.0.2-2-2-2-2-2-5-5.1.11
  (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)
  (1,8) (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)
  (1,5,4,3,2) (6,10,9,8,7)
  (1,5,4,3,2) (6,10,9,8,7)

14.10-1.0.2-2-2-2-2-2-5-5.1.12
  (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)
  (1,8) (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)
  (1,2,3,4,5) (6,7,8,9,10)
  (1,2,3,4,5) (6,7,8,9,10)

14.10-1.0.2-2-2-2-2-2-5-5.1.13
  (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)
  (1,2,3,4,5) (6,7,8,9,10)
  (1,5,4,3,2) (6,10,9,8,7)

14.10-1.0.2-2-2-2-2-2-5-5.1.14
  (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)
  (1,5,4,3,2) (6,10,9,8,7)
  (1,2,3,4,5) (6,7,8,9,10)

14.10-1.0.2-2-2-2-2-2-5-5.1.15
  (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)
  (1,2,3,4,5) (6,7,8,9,10)
  (1,5,4,3,2) (6,10,9,8,7)

14.10-1.0.2-2-2-2-2-2-5-5.1.16
  (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)
  (1,5,4,3,2) (6,10,9,8,7)
  (1,2,3,4,5) (6,7,8,9,10)

14.10-1.0.2-2-2-2-2-2-5-5.1.17
  (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)
  (1,8) (2,7) (3,6) (4,10) (5,9)
  (1,5,4,3,2) (6,10,9,8,7)
  (1,5,4,3,2) (6,10,9,8,7)

14.10-1.0.2-2-2-2-2-2-5-5.1.18
  (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)
  (1,9) (2,8) (3,7) (4,6) (5,10)
  (1,2,3,4,5) (6,7,8,9,10)
  (1,2,3,4,5) (6,7,8,9,10)

14.10-1.0.2-2-2-2-2-2-5-5.1.19
  (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)
  (1,6) (2,10) (3,9) (4,8) (5,7)
  (1,2,3,4,5) (6,7,8,9,10)
  (1,2,3,4,5) (6,7,8,9,10)

14.10-1.0.2-2-2-2-2-2-5-5.1.20
  (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)
  (1,2,3,4,5) (6,7,8,9,10)
  (1,5,4,3,2) (6,10,9,8,7)

Display number of generating vectors: