Last Updated:2025/11/24
A contravariant functor sends each morphism f: X → Y to a morphism F(f): F(Y) → F(X) such that if h = g ∘ f, then F(h) = F(f) ∘ F(g).
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A contravariant functor sends each morphism f: X → Y to a morphism F(f): F(Y) → F(X) such that if h = g ∘ f, then F(h) = F(f) ∘ F(g).
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