The Alexander-polynomial normalization of the link series

Let $L\subset S^3$ be a framed oriented link with multivariable Alexander polynomial $\nabla_L$, and suppose $\nabla_L$ is nonzero. Let $F_L^t$ be the regularized formal series associated with $L$. The Alexander normalization conjecture. One has

$$\lim_{t\to 1}\lim_{q\to 1}F_L^t(q^{\alpha_1},\ldots,q^{\alpha_V},q)\nabla_L(q^{\alpha_1},\ldots,q^{\alpha_V})=1.$$

This normalization is stated immediately after the link-level root-of-unity conjecture and is intended to relate the formal series to the multivariable Alexander polynomial. The supplied text gives no resolution status.