# Properties

 Label 2.9.am_cc Base Field $\F_{3^2}$ Dimension $2$ $p$-rank $0$ Principally polarizable Does not contain a Jacobian

## Invariants

 Base field: $\F_{3^2}$ Dimension: $2$ Weil polynomial: $( 1 - 3 x )^{4}$ Frobenius angles: $0.0$, $0.0$, $0.0$, $0.0$ Angle rank: $0$ (numerical)

## Newton polygon

This isogeny class is supersingular.

 $p$-rank: $0$ Slopes: $[1/2, 1/2, 1/2, 1/2]$

## Point counts

This isogeny class is principally polarizable, but does not contain a Jacobian.

 $r$ 1 2 3 4 5 6 7 8 9 10 $A(\F_{q^r})$ 16 4096 456976 40960000 3429742096 280883040256 22834979731216 1851890728960000 150064135231503376 12156841915449020416

 $r$ 1 2 3 4 5 6 7 8 9 10 $C(\F_{q^r})$ -2 46 622 6238 58078 528526 4774222 43020478 387341758 3486548206

1.9.ag 2

## Base change

This isogeny class is not primitive. It is a base change from the following isogeny classes over subfields of $\F_{3^2}$.

 Subfield Primitive Model $\F_{3}$ 2.3.a_ag