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19 April 2024
| 10:46 | Definition:Lower Adjoint diffhist +59 Leigh.Samphier talk contribs (Changed redirect target from Definition:Galois Connection to Definition:Galois Connection/Lower Adjoint) | ||||
| 10:38 | Definition:Upper Adjoint diffhist +59 Leigh.Samphier talk contribs (Changed redirect target from Definition:Galois Connection to Definition:Galois Connection/Upper Adjoint) | ||||
| 10:23 | Definition:Left Adjoint Functor diffhist +57 Leigh.Samphier talk contribs | ||||
| N 10:22 | Definition:Right Adjoint Functor diffhist +516 Leigh.Samphier talk contribs (Created page with "== Definition == Let $\mathbf C$, $\mathbf D$ be locally small categories. Let $F : \mathbf D \to \mathbf C$ and $G : \mathbf C \to \mathbf D$ be functors. $G$ is a '''right adjoint functor''' of $F$ {{iff}} there exists an adjunction $\struct {F, G, \alpha}$. == Also see == * Definition:Left Adjoint Functor == Sources == {{NoSources}}...") | ||||