Derivatives for Containers in Univalent Foundations
Cubical.Categories.Category
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    phijor/derivatives
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    phijor/derivatives
    • Overview
      • Derivative.Bag
      • Derivative.Adjunction
      • Derivative.Basics.Sum
      • Derivative.Basics.Unit
      • Derivative.Basics.W
      • Derivative.Basics.Decidable
      • Derivative.Basics.Embedding
      • Derivative.Basics.Equiv
      • Derivative.Basics.Maybe
      • Derivative.Basics.Sigma
      • Derivative.Category
      • Derivative.ChainRule
      • Derivative.Container
      • Derivative.Derivative
      • Derivative.Indexed.Mu
      • Derivative.Indexed.ChainRule
      • Derivative.Indexed.Container
      • Derivative.Indexed.Derivative
      • Derivative.Indexed.MuRule
      • Derivative.Indexed.Univalence
      • Derivative.Isolated.Base
      • Derivative.Isolated
      • Derivative.Isolated.S1
      • Derivative.Isolated.Sum
      • Derivative.Isolated.W
      • Derivative.Isolated.DependentGrafting
      • Derivative.Isolated.Grafting
      • Derivative.Isolated.Maybe
      • Derivative.Isolated.Sigma
      • Derivative.Prelude
      • Derivative.Properties
      • Derivative.Remove

    Cubical.Categories.Category

    {-
      Definition of various kinds of categories.
    
      This library partially follows the UniMath terminology:
    
      Concept              Ob C   Hom C  Univalence
    
      Wild Category        Type   Type   No           (called precategory in UniMath)
      Category             Type   Set    No
      Univalent Category   Type   Set    Yes
    
      The most useful notion is Category and the library is hence based on
      them. If one needs wild categories then they can be found in
      Cubical.WildCat (so it's not considered part of the Categories sublibrary!)
    
    -}
    module Cubical.Categories.Category where
    
    open import Cubical.Categories.Category.Base public
    open import Cubical.Categories.Category.Properties public
    
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