2 problems

Zilber's quasiminimality conjecture. Every such invariant subset of $\mathbb{C}$ is countable or cocountable; equivalently, $\mathbb{C}_{\operatorname{exp}}$ is quasiminimal.

Let $S$ be a complex semiabelian variety of dimension $n$, and write $\exp_S: \mathbb{C}^n \to S$ for its exponential map. Let $V \subseteq \mathbb{C}^n \times S$ be a free and rot…