The topological quotient conjecture for quantized coordinate rings

Let $A$ be a quantized coordinate ring of an affine variety $V$. Topological quotient conjecture. The spaces $\operatorname{Spec} A$ and $\operatorname{Prim} A$ are compatible topological quotients of $\operatorname{Spec} \mathcal O(V)$ and $\max \mathcal O(V) \approx V$, respectively. This would extend known topological quotient results for quantum affine spaces, quantum groups, and related cocycle twists to quantized coordinate rings more generally; the necessary technical condition in the preceding theorem is not known to be necessary.