The Zhu algebra variety conjecture for finitely strongly generated simple vertex operator algebras

Let $V$ be a finitely strongly generated simple vertex operator algebra of CFT type. Write

$$\operatorname{Var} A(V):=\operatorname{Specm}\operatorname{gr}_F(A(V)).$$

Here $X_V$ denotes the associated variety of $V$. The Zhu algebra variety conjecture. We have an isomorphism of affine varieties

$$\operatorname{Var} A(V)\cong X_V.$$

This statement is presented as a conjecture in the source and concerns the relationship between the associated variety of a vertex operator algebra and the maximal spectrum of the associated graded Zhu algebra; the supplied text gives no evidence of a resolution.