Let Z<sub>3</sub> act on C<sup>2</sup> by non-trivial opposite
characters.  Let X =[C<sup>2</sup>/Z<sub>3</sub>] be the orbifold
quotient, and let Y be the unique crepant resolution.  We show the
equivariant genus 0 Gromov-Witten potentials F<sup>X</sup> and
F<sup>Y</sup> are equal after a change of variables --- verifying the
Crepant Resolution Conjecture for the pair (X,Y). Our computations
involve Hodge integrals on trigonal Hurwitz spaces which are of
independent interest. In a self contained Appendix, we derive closed
formulas for these Hurwitz-Hodge integrals.