  We show that a separable, nuclear C*-algebra satisfies the UCT if it has a
Cartan subalgebra. Furthermore, we prove that the UCT is closed under crossed
products by group actions which respect Cartan subalgebras. This observation
allows us to deduce, among other things, that a crossed product $\mathcal
O_2\rtimes_\alpha \mathbb Z_p $ satisfies the UCT if there is some automorphism
$\gamma$ of $\mathcal O_2$ with the property that $\gamma(\mathcal
D_2)\subseteq \mathcal O_2\rtimes_\alpha \mathbb Z_p$ is regular, where
$\mathcal D_2$ denotes the canonical masa of $\mathcal O_2$. We prove that this
condition is automatic if $\gamma(\mathcal D_2)\subseteq \mathcal
O_2\rtimes_\alpha \mathbb Z_p$ is not a masa or $\alpha(\gamma(\mathcal D_2))$
is inner conjugate to $\gamma(\mathcal D_2)$. Finally, we relate the UCT
problem for separable, nuclear, $M_{2^\infty}$-absorbing C*-algebras to Cartan
subalgebras and order two automorphisms of $\mathcal O_2$.
