  In this paper we give a complete classification of pointed fusion categories
over $\mathbb{C}$ of global dimension 8. We first classify the equivalence
classes of pointed fusion categories of dimension 8, and then we proceed to
determine which of these equivalence classes have equivalent categories of
modules. This classificaction permits to classify the equivalence classes of
braded tensor equivalences of twisted Drinfeld doubles of finite groups of
order 8.
