2 problems

Let $K$ be an infinite field. It is model-theoretically minimal if every definable subset of $K$ is finite or cofinite. Podewski's conjecture. If $K$ is model-theoretically minimal…

Let $K$ be an algebraically closed field, and let $\mathcal M=(M,...)$ be a non-locally modular strongly minimal structure. Assume that the universe $M$ of $\mathcal M$, as well as…