One refined passport of genus 13 with automorphism group $C_{14}$

• Label: 13.14-2.0.14-14-14-14.4
• Genus: \(13\)
• Quotient genus: \(0\)
• Group: \(C_{14}\)
• Signature: \([ 0; 14, 14, 14, 14 ]\)
• Generating Vectors: \(1\)

Family Information

Genus:	$13$
Quotient genus:	$0$
Group name:	$C_{14}$
Group identifier:	$[14,2]$
Signature:	$[ 0; 14, 14, 14, 14 ]$

Conjugacy classes for this refined passport:

$9, 10, 11, 11$

The full automorphism group for this family is $C_7:D_4$ with signature $[ 0; 2, 2, 2, 14 ]$.

Jacobian variety group algebra decomposition:

$E\times A_{6}\times A_{6}$

Generating vector(s)

Displaying the unique generating vector for this refined passport.

13.14-2.0.14-14-14-14.4.1

	(1,9,3,11,5,13,7,8,2,10,4,12,6,14)
	(1,11,7,10,6,9,5,8,4,14,3,13,2,12)
	(1,13,4,9,7,12,3,8,6,11,2,14,5,10)
	(1,13,4,9,7,12,3,8,6,11,2,14,5,10)