One refined passport of genus 2 with automorphism group $C_3$

• Label: 2.3-1.0.3-3-3-3.1
• Genus: \(2\)
• Quotient genus: \(0\)
• Group: \(C_3\)
• Signature: \([ 0; 3, 3, 3, 3 ]\)
• Generating Vectors: \(1\)

Family Information

Genus:	$2$
Quotient genus:	$0$
Group name:	$C_3$
Group identifier:	$[3,1]$
Signature:	$[ 0; 3, 3, 3, 3 ]$

Conjugacy classes for this refined passport:

$2, 2, 3, 3$

The full automorphism group for this family is $D_6$ with signature $[ 0; 2, 2, 2, 3 ]$.

Jacobian variety group algebra decomposition:

$A_{2}$

Generating vector(s)

Displaying the unique generating vector for this refined passport.

2.3-1.0.3-3-3-3.1.1

	(1,2,3)
	(1,2,3)
	(1,3,2)
	(1,3,2)