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description: A functor $F$ <i>preserves binary coproducts</i> when for every pair of objects $A,B$ in the source whose coproduct $A \sqcup B$ exists, also the coproduct $F(A) \sqcup F(B)$ exists in the target and such that the canonical morphism $F(A) \sqcup F(B) \to F(A \sqcup B)$ is an isomorphism.