  We calculate the homological blocks for Seifert manifolds from the exact
expression for the $G=SU(N)$ Witten-Reshetikhin-Turaev invariants of Seifert
manifolds obtained by Lawrence, Rozansky, and Mari\~no. For the $G=SU(2)$ case,
it is possible to express them in terms of the false theta functions and their
derivatives. For $G=SU(N)$, we calculate them as a series expansion and also
discuss some properties of the contributions from the abelian flat connections
to the Witten-Reshetikhin-Turaev invariants for general $N$. We also provide an
expected form of the $S$-matrix for general cases and the structure of the
Witten-Reshetikhin-Turaev invariants in terms of the homological blocks.
