) = - \infty$. Let $\pi\colon Y\to X$ be a resolution of $X$. Then for every $p\geq0$ we have $$H^0(Y,(\Omega^0_Y)^{\otimes p} \otimes \OO_Y(m\pi^*L))=0\quad\text{for all $m\neq0$ sufficiently divisible}.$$  We follow closely the proof of Theorem \[thm: