  This paper concerns the local well-posedness for the "good" Boussinesq
equation subject to quasi-periodic initial conditions. By constructing a
delicately and subtly iterative process together with an explicit combinatorial
analysis, we show that there exists a unique solution for such a model in a
small region of time. The size of this region depends on both the given data
and the frequency vector involved. Moreover the local solution has an expansion
with exponentially decaying Fourier coefficients.
