  The space of permutation orbifolds is a simple landscape of two dimensional
CFTs, generalizing the well-known symmetric orbifolds. We consider constraints
which a permutation orbifold with large central charge must obey in order to be
holographically dual to a weakly coupled (but possibly stringy) theory of
gravity in AdS. We then construct explicit examples of permutation orbifolds
which obey these constraints. In our constructions the spectrum remains finite
at large N, but differs qualitatively from that of symmetric orbifolds. We also
discuss under what conditions the correlation functions factorize at large N
and thus reduce to those of a generalized free field in AdS. We show that this
happens not just for symmetric orbifolds, but also for permutation groups which
act "democratically" in a sense which we define.
