2 problems

Let $X/Z$ be a proper morphism, let $\eta$ be the general point of $Z$, and let $S_i$ be distinct prime b-divisors of $X$. Let $\mathfrak P$ be a polyhedron in the wlc geography of…

Let $X/Z$ be a proper morphism, let $D$ be the divisor in the log adjunction setup, and let $\mathcal D{}^{\mathrm{mm}}$ denote its maximal moduli b-divisor. Let $\mathcal P$ be a…