  There are well known identities that involve the Ext bifunctor, coproducts,
and products in Ab4 and Ab4* abelian categories with enough projectives and
enough injectives. Namely, for every such category $\mathcal{A}$, the
isomorphisms $\operatorname{Ext}^n (\bigoplus_{i\in I}A_{i},X) \cong
\prod_{i\in I} \operatorname{Ext}^n(A_{i},X)$ and $\operatorname{Ext}^n
(X,\prod_{i\in I}A_{i}) \cong \prod_{i\in I}\operatorname{Ext}^n (X,A_{i})$
always exist. The goal of this paper is to show similar isomorphisms for the
Yoneda Ext in Ab4 and Ab4* abelian categories with not necessarily enough
projectives nor injectives. The desired isomorphisms are constructed
explicitely by using limits and colimits.
