  We study uniform perturbations of crossed product C$^*$-algebras by amenable
groups. Given a unital inclusion of C$^*$-algebras $C\subseteq D$ and
sufficiently close separable intermediate C$^*$-subalgebras $A$, $B$ for this
inclusion with a conditional expectation from $D$ onto $B$, if $A=C\rtimes G$
with $G$ discrete amenable, then $A$ and $B$ are isomorphic. Furthermore, if
$C\subseteq D$ is irreducible, then $A=B$.
