(C ≃ᶜ C') ≃ (C ≡ C') & univalent category of setoids #1084
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* Cubical/Categories/Category/Path.agda Helper representation of Path between categories to deal with ineficiency in WeakEquivalence.agda * Cubical/Relation/Binary/Setoid.agda Setoid - Pair of hSet and propositional equivalence relation * Cubical/Categories/Instances/Setoids.agda Univalent Category of Setoids changes: * Cubical/Categories/Adjoint.agda added composiiton of adjunctions * Cubical/Categories/Equivalence/WeakEquivalence.agda Equivalence equivalent to Path for Univalent Categories * Cubical/Categories/Instances/Functors.agda currying of functors is an isomorphism. * Cubical/Foundations/Transport.agda transport-filler-ua = ua-gluePath + some other minor helpers
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I will reopen after spliting into more generic categorical stuff vs relations stuff vs setoids |
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new modules:
Simple helper representation of Path between categories to deal with ineficiency in WeakEquivalence.agda
Pair of hSet and propositional equivalence relation
Univalent Category of Setoids with adjoint quadruple of functors from/to SET : Quot ⊣ IdRel ⊣ Forget ⊣ FullRel
additions: