  The equivariant bootstrap class in the Kasparov category of actions of a
finite group G consists of those actions that are equivalent to one on a Type I
C*-algebra. Using a result by Arano and Kubota, we show that this bootstrap
class is already generated by the continuous functions on G/H for all cyclic
subgroups H of G. Then we prove a Universal Coefficient Theorem for the
localisation of this bootstrap class at the group order |G|. This allows us to
classify certain G-actions on stable Kirchberg algebras up to cocycle
conjugacy.
