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Diff — Category (mathematics)

Revision #60 → #1061 · back to history

addedCategory (informal)d6370d033a53
addedFunctorcfa656effb6a
addedDefinition of a category664e50f24c69
addedCategory axioms (associativity and units)e63eb9a6f819
addedHom-class notationa983bf22674b
addedUniqueness of identity morphism0e3989c9add9
addedObject-free definition of categories99e6171a0a6d
addedSmall and large categories9a4ff582b88b
addedLocally small category928f2a7d7246
addedCategory of sets (Set)c834be4d5ef4
addedCategory Rel540f0886284d
addedDiscrete category6819b686787e
addedPreordered set as a category3b4a7c5b46a0
addedThin category30c301dba027
addedMonoid as a categoryb945b70fcebb
addedGroup as a categoryb5204afef742
addedIsomorphism6471978f880c
addedGroupoid776760246dc2
addedFundamental groupoid6f24402c0dc2
addedFree category generated by a graph5c4de39e2d13
addedCategory Ord5fb0223aed33
addedConcrete category2c78ee16f7d1
addedCategory of groups (Grp)79e43c94dd5a
addedCategory Ab6ddd788ce789
addedCategory of graphsd8ea698ce5ec
addedFiber bundles as a concrete category61e2cf1d1a44
addedCategory Cat59071257e622
addedFunctor category31571a0ef0a3
addedDual (opposite) category4f43b4432de7
addedProduct categoryb835d5a33229
addedQuotient category2d1fc8c794d9
addedOvercategory (slice category)8a850b796904
addedUndercategory and comma category18b3f545ff6b
addedLocalizationec02e8d08947
addedMonomorphism8ec9d1d11fc0
addedEpimorphism2587f7c3c753
addedBimorphismece41f29498d
addedRetractionce7ed5aa15a5
addedSectiond54a0ab49cbc
addedIsomorphism (morphism)af650dfec9f1
addedEndomorphismb111b2ab68a4
addedEndomorphisms form a monoided43b6f5baf0
addedAutomorphism987da116f959
addedAutomorphisms form a group59970bcbdfb9
addedRetractions are epimorphisms, sections are monomorphisms7289a178c112
addedEquivalence of mono+retraction, epi+section, isomorphism929791052ba6
addedCommutative diagram50e1f3171771
addedPreadditive category3e40128b63e8
addedAdditive category66ca4b14ad55
addedAbelian category01747e313648
addedAbelian groups as an abelian category3a8b3a28fc4b
addedEnriched category595a77aba339
addedComplete category0bcbd0fa68fc
addedComplete categories examples725055d69e53
addedCartesian closed category6cd55734e001
addedCartesian closed examples820c841e0683
addedTopos5106ee5fefbe