All Questions
1 question
4
votes
1
answer
363
views
Type vs degree of a polarized abelian variety
Let $(A,L)$ be a polarized abelian variety. I know that the degree of the polarization is the Euler characteristic of $L$, so that
$d = \chi(L) = \dim H^0(A,L)$
since $L$ is ample.
I've read in a lot ...