Quantum hyperbolic Dehn-filling convergence conjecture

Let $M$ be a cusped manifold, and let $(W_n,L_n,\rho_n)$ be a sequence of compact hyperbolic Dehn fillings of $M$ converging geometrically to $M$, where $L_n$ consists of the simple short geodesics forming the filling cores and $\rho_n$ is the holonomy of $W_n$. Quantum hyperbolic Dehn-filling convergence conjecture. For every fixed $N$, as $n\to\infty$,

$$H_N(W_n,L_n,\rho_n)^{2N} \longrightarrow H_N(M)^{2N}.$$

This conjecture proposes continuity of the quantum hyperbolic invariant under geometric convergence of hyperbolic Dehn fillings. The supplied source gives no evidence that it has been resolved.