It is argued that black hole condensation can occur at conifold singul
arities in the moduli space of type II Calabi-Yau string vacua. The co
ndensate signals a smooth transition to a new Calabi-Yau space with di
fferent Euler characteristic and Hedge numbers. In this manner string
theory unifies the moduli spaces of many or possibly all Calabi-Yau va
cua. Elementary string states and black holes are smoothly interchange
d under the transitions, and therefore cannot be invariantly distingui
shed. Furthermore, the transitions establish the existence of mirror s
ymmetry for many or possibly all Calabi-Yau manifolds.