We consider the 3D Euler equations perturbed by a super-linear Stratonovich noise. It is well-known that (under suitable assumptions on the noise) regular solutions exist locally in time. We show, by means of the Lyapunov function method, that the choice of a suitable non-linear Stratonovich prevents the blow-up. Namely, we establish that with full probability regular solutions are global in time. The same result is valid for a wider range of SPDEs.