  Let G be a finite subgroup of SL(n,C). If a quotient variety C^n/G has a
crepant resolution, then its Euler number equals to the number of conjugacy
classes of G, which is a weak version of the McKay correspondence. In this
paper, we generalize this correspondence to a finite cyclic group of GL(n,C).
We construct this correspondence using certain toric resolutions obtained
through continued fractions.
