  We show the relative energy inequality for the compressible Navier-Stokes
system driven by a stochastic forcing. As a corollary, we prove the weak-strong
uniqueness property (pathwise and in law) and convergence of weak solutions in
the inviscid-incompressible limit. In particular, we establish a
Yamada-Watanabe type result in the context of the compressible Navier-Stokes
system, that is, pathwise weak--strong uniqueness implies weak--strong
uniqueness in law.
