  Characterising colimiting omega-cocones of projection pairs in terms of least
upper bounds of their embeddings and projections is important to the solution
of recursive domain equations. We present a universal characterisation of this
local property as omega-cocontinuity of locally continuous functors. We present
a straightforward proof using the enriched Yoneda embedding. The proof can be
generalised to Cattani and Fiore's notion of locality for adjoint pairs.
