  Let $G$ be a connected, simply connected simple complex algebraic group and
let $\epsilon$ be a primitive $\ell$th root of unity with $\ell$ odd and
coprime with $3$ if $G$ is of type $G_{2}$. We determine all Hopf algebra
quotients of the twisted multiparameter quantum function algebra
$\mathcal{O}_{\epsilon}^{\varphi}(G)$ introduced by Costantini and Varagnolo.
This extends the results of Andruskiewitsch and the first author, where the
untwisted case is treated.
