Recently, Mehta et al., in  obtained the meromorphic continuation
of multiple zeta functions by means of an elementary and simple translation formula for this multiple zeta function.
The aim of this paper is to obtain a meromorphic continuation
of [Z.sub.12](s, [chi]) to the whole complex plane.
A multiple Dirichlet series is perfect if it satisfies a finite group of functional equations and has meromorphic continuation
In this paper we showed that the r-ple L-function [L.sub.r](s, [chi]|[w.sub.1],..., [w.sub.r]) has a meromorphic continuation
in s [member of] C with simple poles at s = 1, 2,..., r.
for [member of] R \ [Z.sub.< 0], and, using this, proved the meromorphic continuation
of [zeta](w, s) to the whole w-plane.