  This paper serves as a source of examples of Rokhlin actions or locally
representable actions of finite groups on C*-algebras satisfying a certain
UHF-absorption condition. We show that given any finite group $G$ and a
separable, unital C*-algebra $A$ that absorbs $M_{|G|^\infty}$ tensorially, one
can lift any group homomorphism $G\to\operatorname{Aut}(A)/{\approx_u}$ to an
honest Rokhlin action $\gamma$ of $G$ on $A$. Unitality may be dropped in
favour of stable rank one or being stable. If $A$ belongs to a certain class of
C*-algebras that is classifiable by a suitable invariant (e.g. $K$-theory),
then in fact every $G$-action on the invariant lifts to a Rokhlin action of $G$
on $A$. For the crossed product C*-algebra $A\rtimes_\gamma G$ of a Rokhlin
action on a UHF-absorbing C*-algebra, an inductive limit decomposition is
obtained in terms of $A$ and $\gamma$. If $G$ is assumed to be abelian, then
the dual action $\hat{\gamma}$ is locally representable in a very strong sense.
We then show how some well-known constructions of finite group actions with
certain predescribed properties can be recovered and extended by the main
results of this paper, when paired with known classification theorems. Among
these is Blackadar's famous construction of symmetries on the CAR algebra whose
fixed point algebras have non-trivial $K_1$-groups. Lastly, we use the results
of this paper to reduce the UCT problem for separable, nuclear C*-algebras to a
question about certain finite group actions on $\mathcal{O}_2$.
