  We extend Deligne's original argument showing that locally coherent topoi
have enough points, clarified using collage diagrams. We show that our
refinement of Deligne's technique can be adapted to recover every existing
result of this kind, including the most recent results about $\kappa$-coherent
$\kappa$-topoi. Our presentation allows us to relax the cardinality assumptions
typically imposed on the sites involved. We show that a larger class of locally
finitely presentable toposes have enough points and that a closed subtopos of a
topos with enough points has enough points.
