  This is the second of a pair of papers on extended geometrically finite (EGF)
representations, which were originally posted as a single article under the
title "An extended definition of Anosov representation for relatively
hyperbolic groups." In this paper, we prove that the holonomy representation of
a projectively convex cocompact manifold with relatively hyperbolic fundamental
group is always an EGF representation. We also prove that EGF representations
arise as holonomy representations of convex projective manifolds with
generalized cusps and as compositions of projectively convex cocompact
representations with symmetric representations of SL(d, R). We additionally
show that any small deformation of a representation of the latter form is still
EGF.
