A weak form of the enriched Yoneda lemma says that given a $V$-enriched functor$F: C \to V$ and an object $c$ of $C$, the set of $V$-enriched natural transformations $\alpha: \hom_C(c, -) \to F$ is in natural bijection with the set of elements of $F(c)$, i.e., the set of morphisms $I \to F(c)$, obtained by composition:

$I \stackrel{1_c}{\to} \hom_C(c, c) \stackrel{\alpha c}{\to} F(c)$

Strong form

Now suppose that $V$ is in addition (small-)complete (has all small limits). Then, given a small$V$-enriched category$C$ and $V$-enriched functors $F, G: C \to V$, one may construct the object of $V$-natural transformations as an enriched end: