Thurston's virtual fibration conjecture for finite-volume hyperbolic 3-manifolds

Let $M$ be a finite-volume hyperbolic $3$-manifold. A compact orientable $3$-manifold is fibered if it is homeomorphic to a surface bundle over $\mathbb{S}^1$.

Thurston's virtual fibration conjecture. Every finite-volume hyperbolic $3$-manifold has a finite cover that is fibered.

This conjecture is also equivalent to the statement that every finite-volume hyperbolic $3$-manifold is commensurable with a fibered manifold, where two manifolds are commensurable if they share a common finite cover. Its status is not resolved in the supplied source.