The A-polynomial realization conjecture for once-cusped hyperbolic three-manifolds

Let $M$ be a complete finite-volume once-cusped hyperbolic three-manifold. An ideal triangulation of $M$ is a triangulation whose vertices lie at the cusp, and an ideal triangulation yields a factor of the $A$-polynomial when the corresponding gluing-equation data realizes that factor. A-polynomial realization conjecture. There exists an ideal triangulation $\mathcal{T}$ of $M$ that yields all factors of the $A$-polynomial. This is presented as a speculative future application, and no resolution is given in the source.