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Sep 22 at 8:59 comment added Pol van Hoften Let $A$ be any supersingular abelian variety over $\mathbb{F}_p$ and consider $B=A \otimes_{Z} \mathcal{O}_E$. Another way of saying this is that we are choosing a $\mathbb{Z}$-basis of $\mathcal{O}_E$ giving an injection $\mathcal{O}_E \to M_{2 \times 2}(\mathbb{Z})$, and we let $\mathcal{O}_E$ act on $A \times A$ via the natural action of M_{2 \times 2}(\mathbb{Z})$ on the product.
Jun 25 at 5:45 history edited Suzet CC BY-SA 4.0
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Jun 25 at 2:05 history asked Suzet CC BY-SA 4.0