  Let $V$ be a finite-dimensional symplectic vector space over a field of
characteristic 0, and let $G \subset Sp(V)$ be a finite subgroup. We prove that
for any crepant resolution $X \to V/G$, the bounded derived category
$D^b(Coh(X))$ of coherent sheaves on $X$ is equivalent to the bounded derived
category $D^b_G(Coh(V))$ of $G$-equivariant coherent sheaves on $V$.
