  We consider Schr\"odinger operators with ergodic potential
$V_\omega(n)=f(T^n(\omega))$, $n \in \Z$, $\omega \in \Omega$, where $T:\Omega
\to \Omega$ is a non-periodic homeomorphism. We show that for generic $f \in
C(\Omega)$, the spectrum has no absolutely continuous component. The proof is
based on approximation by discontinuous potentials which can be treated via
Kotani Theory.
