Let f1, f2, and f3 be holomorphic functions on a complex manifold
and assume that the common zero set of the fj has maximal codimension, i.e.,
that it is a complete intersection. We prove that the iterated Mellin transform
of the residue integral has an analytic continuation to a neighborhood of the
origin in C3. We prove also that the natural regularization of the
residue current converges unrestrictedly