The E×CM component of Zilber–Pink for curves in A2
We prove the $E\times\mathrm{CM}$ component of Zilber–Pink for Hodge-generic algebraic curves in $\mathcal A_2$ over $\overline{\mathbb Q}$. Each such curve contains only finitely many points whose abelian surface is isogenous to a product of elliptic curves with at least one factor having complex multiplication.
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