  For each recollement of triangulated categories, there is an epivalence
between the middle category and the comma category associated to a triangle
functor from the category on the right to the category on the left. For a
morphic enhancement of a triangulated category $\mathcal{T}$, there are three
explicit ideals of the enhancing category, whose corresponding factor
categories are all equivalent to the module category over $\mathcal{T}$.
Examples related to inflation categories and weighted projective lines are
discussed.
