  We make Hinich's $\infty$-categorical enriched Yoneda embedding natural. To
do so, we exhibit it as the unit of a partial adjunction between the functor
taking enriched presheaves and Heine's functor taking a tensored category to an
enriched category. Furthermore, we study a finiteness condition of objects in a
tensored category called being atomic, and show that the partial adjunction
restricts to a (non-partial) adjunction between taking enriched presheaves and
taking atomic objects.
