Genteelness conjecture for Jacobian algebras of generic quivers with potential

Let $(Q,W)$ be a quiver with a generic potential, and suppose that its Jacobian algebra $J_{(Q,W)}$ is finite dimensional. Genteelness conjecture. The Jacobian algebra $J_{(Q,W)}$ is genteel. Here a generic potential means a generic point in the space of all potentials in the sense attributed to Derksen, Weyman, and Zelevinsky; in particular, it is non-degenerate. This conjecture proposes that finite-dimensional Jacobian algebras arising from generic quivers with potential satisfy the representation-theoretic condition of weak genteelness; no resolution is given in the source.