The general link wavefunction conjecture

Let $L$ be a link with a well-defined GM series

$$F_L(X_1,\ldots,X_N;q)=\sum_{\mathbf m\in\frac12\mathbb{Z}^N}f^{\mathbf m}_L(q)X^{\mathbf m},$$

and let $Q$ be its linking matrix with zero diagonal. General link wavefunction conjecture. The wavefunction in $\mathcal{H}(T^2)^{\otimes N}$ exists and is

$$\lvert L,\mathbf a\rangle=\sum_{\mathbf n\in\mathbb{Z}^N+\mathbf a}q^{-(Q\mathbf n,\mathbf n)}f^{\mathbf m}_L(q)\prod_{i=1}^NY_i^{n_i}X_i^{m_i+(Q\mathbf n)_i}.$$

The claim extends the explicitly derived plumbed-link formula to arbitrary links with well-defined GM series; convergence and the general existence statement are not established in the source.