The volume conjecture for simple generalized hyperbolic polyhedra

Let $P$) be a simple generalized hyperbolic polyhedron with dihedral angles $\theta_1,\dots,\theta_m$ at the edges $e_1,\dots,e_m$, and $1$-skeleton $\Gamma$. Let $col_r$ be a sequence of $r$-admissible colorings of the edges $e_1,\dots,e_m$ of $\Gamma$ such that

$$2\pi\lim_{r\rightarrow+\infty}\frac{col_r(e_k)}{r}=\pi\pm\theta_k.$$

The volume conjecture for polyhedra. At $q=e^{\frac{2\pi\sqrt{-1}}{r}}$, as $r$ runs over all the odd integers,

$$\lim_{r\rightarrow+\infty}\frac{2\pi}{r}\ln\big|\langle\Gamma,col_r\rangle_q\big|=\operatorname{Vol}(P).$$

This extends volume-conjecture formulations for simple hyperideal and compact polyhedra to simple generalized hyperbolic polyhedra, with regular, ideal, or hyperideal vertices. The surrounding discussion attributes related forms to earlier work, but the supplied text gives no resolution status.