  We continue our study of the realization problem for prism manifolds. Every
prism manifold can be parametrized by a pair of relatively prime integers $p>1$
and $q$. We determine a complete list of prism manifolds $P(p, q)$ that can be
realized by positive integral surgeries on knots in $S^3$ when $q>p$. The
methodology undertaken to obtain the classification is similar to that of the
case $q<0$ in an earlier paper.
