  Let H be a Hopf algebra which is a finite module over a central sub-Hopf
algebra R. We continue the study of such algebras begun in RT/9911234,
concentrating in this case on the example of $O_{\epsilon}[G]$, a quantised
function algebra at root of unity. In particular we determine the
representation type and block structure of the family of reduced quantised
function algebras, and describe many of them up to isomorphism. A series of
parallel results is obtained for the quantised Borel algebras
$U_{\epsilon}^{\geq 0}$.
