2 problems

Let $X$ be a projective variety over $\mathbb C$. Define the analytic special set $\operatorname{Sp}_{\mathrm{an}}(X)$ as the Zariski closure in $X$ of the union of the images of a…

Let $K/k$ be a finitely generated extension of fields of characteristic zero, with $k$ algebraically closed in $K$. Define the algebraic special set $\operatorname{Sp}(X)$ as the Z…