Category theory (Rev #12, changes)

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Here we collect articles about doing category theory in HoTT. This is based off of the HoTT Book.

- precategory
- isomorphism?
- category
- functor
- natural transformation
- functor precategory
- left adjoint
- equivalence of precategories
- faithful functor
- full functor
- split essentially surjective
- essentially surjective
- weak equivalence of precategories
- isomorphism of precategories?
- opposite precategory
- product precategory
- hom functor

- isomorphism?

- precategory
- category
- equivalence of precategories
- weak equivalence of precategories
- isomorphism of precategories?
- opposite precategory
- product precategory

- functor
- natural transformation
- functor precategory
- left adjoint
- faithful functor
- full functor
- split essentially surjective
- essentially surjective
- hom functor
- representable functor

- HoTT Book
- Univalent categories and the Rezk completion by Benedikt Ahrens, Chris Kapulkin, Michael Shulman.

category: category theory, navigation

Revision on October 8, 2018 at 17:33:39 by Ali Caglayan. See the history of this page for a list of all contributions to it.