Floris van Doorn 3f0d8c0a8c feat(category.adjoint): prove more about functors		2015-11-08 14:04:58 -08:00
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constructions	feat(categories): prove introduction rule for equivalences	2015-11-08 14:04:58 -08:00
adjoint.hlean	feat(category.adjoint): prove more about functors	2015-11-08 14:04:58 -08:00
category.hlean	feat(categories): prove introduction rule for equivalences	2015-11-08 14:04:58 -08:00
category.md	feat(category.functor2): prove that the category of functors is complete and cocomplete if the codomain is	2015-11-08 14:04:58 -08:00
colimits.hlean	feat(categories): prove introduction rule for equivalences	2015-11-08 14:04:58 -08:00
curry.hlean	feat(category.functor2): prove that the category of functors is complete and cocomplete if the codomain is	2015-11-08 14:04:58 -08:00
default.hlean	refactor(hott/*): remove 'Module:' lines	2015-05-23 20:52:58 +10:00
functor.hlean	feat(categories): prove introduction rule for equivalences	2015-11-08 14:04:58 -08:00
groupoid.hlean	feat(categories): prove introduction rule for equivalences	2015-11-08 14:04:58 -08:00
iso.hlean	feat(categories): prove introduction rule for equivalences	2015-11-08 14:04:58 -08:00
limits.hlean	feat(categories): prove introduction rule for equivalences	2015-11-08 14:04:58 -08:00
nat_trans.hlean	feat(categories): prove introduction rule for equivalences	2015-11-08 14:04:58 -08:00
precategory.hlean	feat(category.functor2): prove that the category of functors is complete and cocomplete if the codomain is	2015-11-08 14:04:58 -08:00
strict.hlean	feat(category.functor2): prove that the category of functors is complete and cocomplete if the codomain is	2015-11-08 14:04:58 -08:00
yoneda.hlean	feat(category.functor2): prove that the category of functors is complete and cocomplete if the codomain is	2015-11-08 14:04:58 -08:00