The alternating torus-knot 3D index conjecture

Let $p,q>0$ be coprime integers with $pq eq 0\pmod{2}$, and let $\mathcal{T}_{(p,q)}$ be a $1$-efficient ideal triangulation of the complement of the $(p,q)$ torus knot. The alternating torus-knot 3D index conjecture. The index satisfies

$$\mathcal{I}^{(x,y)}_{\mathcal{T}_{(p,q)}}(q)=\delta_{0,x+pqy}.$$

This generalizes the computed trefoil case and was conjectured on physical grounds for alternating torus knots. The supplied source does not indicate whether the conjecture has been resolved.