  A real projective orbifold has a radial end if a neighborhood of the end is
foliated by projective geodesics that develop into geodesics ending at a common
point. It has a totally geodesic end if the end can be completed to have the
totally geodesic boundary.
  The purpose of this paper is to announce some partial results. A real
projective structure sometimes admits deformations to parameters of real
projective structures. We will prove a homeomorphism between the deformation
space of convex real projective structures on an orbifold $\mathcal{O}$ with
radial or totally geodesic ends with various conditions with the union of open
subspaces of strata of the corresponding subset of \[ Hom(\pi_{1}(\mathcal{O}),
PGL(n+1, \mathbb{R}))/PGL(n+1, \mathbb{R}).\] Lastly, we will talk about the
openness and closedness of the properly (resp. strictly) convex real projective
structures on a class of orbifold with generalized admissible ends.
