List questions from adjoint-functors

Published on 31 May 2017 - 12:18

146

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On proof of showing uniqueness of adjoint equivalence functor

Published on 06 Jun 2017 - 18:44

958

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Adjunctions are Kan Extensions.

Published on 07 Jun 2017 - 21:55

226

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Inclusion functor $\mathbf{FinVect}_K \to \mathbf{Vect}_K$ has no adjoint

Published on 08 Jun 2017 - 21:05

46

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If $Mod_S\cong Mod_R$ and $Mod_R$ is acc, then $Mod_S$ is ACC.

Published on 17 Jun 2017 - 21:29

339

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Naturality condition for adjoint functors

Published on 18 Jun 2017 - 19:17

620

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What's the internal hom of linear representations of categories?

Published on 24 Jun 2017 - 8:19

85

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Trouble Showing the Naturality of an Adjunction induced by $\langle F, G, \eta \rangle$

Published on 24 Jun 2017 - 17:11

89

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Categorical approach to form of simple representation of product of groups

Published on 25 Jun 2017 - 9:07

340

Views

If functors $F,G$ constitute an equivalence, then they are adjoint in both directions

Published on 26 Jun 2017 - 0:56

48

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Showing the Naturality of Two (Isomorphic) Left Adjoints

Published on 25 Mar 2026 - 17:19

149

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Relation between adjoint functors $\mathcal{F}$ and $\mathcal{G}$

Published on 26 Jun 2017 - 14:22

89

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Conditions for a comonad arising form an adjunction be idempotent.

Published on 12 Jul 2017 - 19:09

1.9k

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Understanding the unit/counit of an adjunction

Published on 26 Mar 2026 - 9:35

41

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Question on adjunctions

Published on 18 Jul 2017 - 16:16

List Question

Right Kan extension of $\mathcal{F} : \mathsf{\Delta} \rightarrow \mathsf{Top}$.

On proof of showing uniqueness of adjoint equivalence functor

Adjunctions are Kan Extensions.

Inclusion functor $\mathbf{FinVect}_K \to \mathbf{Vect}_K$ has no adjoint

If $Mod_S\cong Mod_R$ and $Mod_R$ is acc, then $Mod_S$ is ACC.

Naturality condition for adjoint functors

What's the internal hom of linear representations of categories?

Trouble Showing the Naturality of an Adjunction induced by $\langle F, G, \eta \rangle$

Categorical approach to form of simple representation of product of groups

If functors $F,G$ constitute an equivalence, then they are adjoint in both directions

Showing the Naturality of Two (Isomorphic) Left Adjoints

Relation between adjoint functors $\mathcal{F}$ and $\mathcal{G}$

Conditions for a comonad arising form an adjunction be idempotent.

Understanding the unit/counit of an adjunction

Question on adjunctions

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