The physical 3d $\mathcal N = 2$ theory $T\[Y]$ was previously used to predict the existence of some $3$-manifold invariants $\widehat{Z}{a}(q)$ that take form power series with integer coefficients, converging in unit disk. Their radial limits at roots unity should recover Witten–Reshetikhin–Turaev invariants. In this paper we discuss how, for complements knots $S^3$, analogue be a two-variabl...