  We classify pointed fusion categories C(G, $\omega$) up to Morita equivalence
for 1 < |G| < 32. Among them, the cases |G| = 2 3 , 2 4 and 3 3 are emphasized.
Although the equivalence classes of such categories are not distinguished by
their Frobenius-Schur indicators, their categorical Morita equivalence classes
are distinguished by the set of the indicators and ribbon twists of their
Drinfeld centers. In particular, the modular data are a complete invariant for
the modular categories Z(C(G, $\omega$)) for |G[< 32. We use the computer
algebra package GAP and present codes for treating complex-valued group
cohomology and calculating Frobenius-Schur indicators.
