  As an application of the Gordon lemma for orthogonal polynomials on the unit
circle, we prove that for a generic set of quasiperiodic Verblunsky
coefficients the corresponding two-sided CMV operator has purely singular
continuous spectrum. We use a similar argument to that of the
Boshernitzan-Damanik result that establishes the corresponding theorem for the
discrete Schr\"odinger operator.
