  We propose a three dimensional generalization of the geometric McKay
correspondence described by Gonzales-Sprinberg and Verdier in dimension two. We
work it out in detail when G is abelian and C^3/G has a single isolated
singularity. More precisely, we show that the Bridgeland-King-Reid derived
category equivalence induces a natural geometric correspondence between
irreducible representations of G and subschemes of the exceptional set of
G-Hilb (C^3). This correspondence appears to be related to Reid's recipe.
