  A formula for the modular data of $\mathcal{Z}(Vec^{\omega}G)$ was given by
Coste, Gannon and Ruelle in arXiv:hep-th/0001158, but without an explicit proof
for arbitrary 3-cocycles. This paper presents a derivation using the
representation category of the quasi Hopf algebra $D^{\omega}G$. Further, we
have written code to compute this modular data for many pairs of small finite
groups and 3-cocycles. This code is optimised using Galois symmetries of the S
and T matrices. We have posted a database of modular data for the Drinfeld
center of every Morita equivalence class of pointed fusion categories of
dimension less than 64.
