Regularized $+1$-surgery formula

Let $K$ be a knot and consider the $+1$-surgery formula of Gukov and Manolescu for the invariant $\hat{Z}$. Regularized $+1$-surgery conjecture. When the $+1$-surgery formula converges, it should be used without a regularization factor. When it does not converge, one may use the paper's regularization formula, provided that the regularized expression converges. This conjectural prescription distinguishes the convergent and divergent cases; the paper does not prove that the proposed regularization always converges or gives the required invariant.