Potential density under int-amplified endomorphisms

Let $K$ be a number field and let $X$ be a projective variety defined over $K$. A variety satisfies potential density if there is a finite field extension $K \subseteq L$ such that $X_L(L)$ is Zariski dense in $X_L$, where $X_L \coloneqq X \times_{\operatorname{Spec} K} \operatorname{Spec} L$. An endomorphism of $X$ is int-amplified if it is int-amplified in the sense used in the paper.

Potential density under int-amplified endomorphisms. If $X$ admits an int-amplified endomorphism, then $X$ satisfies potential density.

This conjecture links arithmetic potential density with the geometry and dynamics of projective varieties admitting int-amplified endomorphisms. The parser supplies no evidence that it has been resolved, so its status remains open.