  We study resurgence for some 3-manifold invariants when $G_{\mathbb{C}}=SL(2,
\mathbb{C})$. We discuss the case of an infinite family of Seifert manifolds
for general roots of unity and the case of the torus knot complement in $S^3$.
Via resurgent analysis, we see that the contribution from the abelian flat
connections to the analytically continued Chern-Simons partition function
contains the information of all non-abelian flat connections, so it can be
regarded as a full partition function of the analytically continued
Chern-Simons theory on 3-manifolds $M_3$. In particular, this directly
indicates that the homological block for the torus knot complement in $S^3$ is
an analytic continuation of the full $G=SU(2)$ partition function, i.e. the
colored Jones polynomial.
