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Commit Graph

19 Commits

Author SHA1 Message Date
krasimir f7a740d1bd fix the definition of functor composition in category theory 2011-01-08 20:43:45 +00:00
krasimir b2a0adf969 added equality proof in the constructor for natural trasformations 2010-06-14 11:21:52 +00:00
krasimir 7d71704b3c fix typo in category theory 2010-06-07 12:56:05 +00:00
krasimir d73ed8ba2e some comments in the code for category theory 2010-06-01 06:56:34 +00:00
krasimir 5e0d04d0f5 El -> Obj in category theory 2010-06-01 06:12:30 +00:00
krasimir 19851031e6 cleanup the code for category theory 2010-06-01 06:03:19 +00:00
krasimir d91999dec0 incomplete code for adjoints and monads 2010-03-15 17:31:15 +00:00
krasimir 381a7a2f07 identity functor 2010-03-15 16:35:00 +00:00
krasimir c6f3111e67 added natural transformations 2010-03-15 14:52:47 +00:00
krasimir aef1a1a5a3 incomplete code for composition of functors 2010-03-15 10:47:00 +00:00
krasimir 9f45bb0df1 refactor Morphisms.gf and InitialAndTerminal.gf 2010-03-15 10:43:20 +00:00
krasimir d7c68cdf27 two theorems without proofs: every equalizer is monomorphism; every coequalizer is epimorphisms 2010-03-15 10:41:39 +00:00
krasimir dfbc6ba9a3 added Equalizers in category-theory 2010-03-15 09:57:39 +00:00
krasimir 21ad608e2a functors 2010-02-22 14:40:28 +00:00
krasimir bcf4bc7d23 the oposites of two equal arrows are equal arrows 2010-02-22 14:38:13 +00:00
krasimir 45d209baf8 two theorems every iso is mono and every iso is epi 2010-02-20 16:37:23 +00:00
krasimir 3d8b7f9850 some more definitions in category theory 2010-02-20 16:33:40 +00:00
krasimir 61287f3925 more category theory -> morphisms, initial and terminal objects 2010-02-15 10:35:24 +00:00
krasimir af48998ef6 basic category theory expressed in GF. Note: works only with my development version of GF. It will be pushed in darcs soon 2010-02-14 10:20:08 +00:00