GLZ invariant conjecture for the Alexander polynomial

Let $L$ be an oriented link, let $n$ be a positive integer, let $GLZ^n_L(\tau,t)$ denote the invariant associated with the quantum superalgebra $U_q[\operatorname{osp}(2|2n)]$, and let $\Delta_L$ denote the Alexander polynomial. GLZ conjecture.

$$GLZ^n_L(\tau,e^{\pi\sqrt{-1}/2})=\Delta_L(\tau^4)^n.$$

The conjecture is presented as an analogue of the preceding generalised Links–Gould relation. Its resolution is not indicated in the supplied text.