  We prove the existence of a unique local strong solution to the stochastic
compressible Euler system with nonlinear multiplicative noise. This solution
exists up to a positive stopping time and is strong in both the PDE and
probabilistic sense. Based on this existence result, we study the inviscid
limit of the stochastic compressible Navier--Stokes system. As the viscosity
tends to zero, any sequence of finite energy weak martingale solutions
converges to the compressible Euler system.
