We study the scattering for the energy-subcritical stochastic nonlinear Schrödinger equation (SNLS) with additive noise. In particular, we examine the long-time behavior of solutions associated with the noise $φ(x)g(t,ω)dB(t,ω)$ formed by a Schwartz function $φ$, and an adapted process $g(t,ω)$ satisfying certain decay. Essentially, the aim of the current paper is to prove almost sure scattering in the spaces $L^2$ and the pseudo-conformal space $Σ$ for an initial data in $Σ$; also in $H^1$ for an initial data in $H^1$.