Quiver determines the potential up to right equivalence conjecture

Let $(Q,W)$ be a non-degenerate quiver with potential, and let $(Q',W')$ be mutation equivalent to $(Q,W)$. Quiver-determines-potential conjecture. If $Q'\cong Q$, then $(Q',W')$ is right equivalent to $(Q,W)$; if $Q'\cong Q^{op}$, then $(Q',W')$ is right equivalent to $(Q^{op},W^{op})$. This conjecture is presented as the potential-theoretic statement related to the auto-equivalence and cluster automorphism group conjecture for generalized cluster categories. No resolution is supplied in the source.