 krasimir
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d9d00e172a
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fix the definition of functor composition in category theory
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2011-01-08 20:43:45 +00:00 |
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krasimir
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cfd034ab21
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added equality proof in the constructor for natural trasformations
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2010-06-14 11:21:52 +00:00 |
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krasimir
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ac8cf95064
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fix typo in category theory
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2010-06-07 12:56:05 +00:00 |
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krasimir
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b2131f6f3f
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some comments in the code for category theory
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2010-06-01 06:56:34 +00:00 |
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krasimir
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cff7306033
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El -> Obj in category theory
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2010-06-01 06:12:30 +00:00 |
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krasimir
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fd42ab4aec
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cleanup the code for category theory
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2010-06-01 06:03:19 +00:00 |
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krasimir
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dc0a84951f
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incomplete code for adjoints and monads
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2010-03-15 17:31:15 +00:00 |
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krasimir
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8ac49f854f
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identity functor
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2010-03-15 16:35:00 +00:00 |
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krasimir
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1d97276a14
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added natural transformations
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2010-03-15 14:52:47 +00:00 |
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krasimir
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347347d411
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incomplete code for composition of functors
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2010-03-15 10:47:00 +00:00 |
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krasimir
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77be515422
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refactor Morphisms.gf and InitialAndTerminal.gf
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2010-03-15 10:43:20 +00:00 |
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krasimir
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52d5967008
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two theorems without proofs: every equalizer is monomorphism; every coequalizer is epimorphisms
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2010-03-15 10:41:39 +00:00 |
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krasimir
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8985a9ea04
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added Equalizers in category-theory
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2010-03-15 09:57:39 +00:00 |
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krasimir
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415375f35c
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functors
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2010-02-22 14:40:28 +00:00 |
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krasimir
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34a8b768eb
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the oposites of two equal arrows are equal arrows
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2010-02-22 14:38:13 +00:00 |
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krasimir
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25adc81550
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two theorems every iso is mono and every iso is epi
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2010-02-20 16:37:23 +00:00 |
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krasimir
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8ca24fcad6
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some more definitions in category theory
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2010-02-20 16:33:40 +00:00 |
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krasimir
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62781ca519
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more category theory -> morphisms, initial and terminal objects
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2010-02-15 10:35:24 +00:00 |
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krasimir
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2702b64722
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basic category theory expressed in GF. Note: works only with my development version of GF. It will be pushed in darcs soon
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2010-02-14 10:20:08 +00:00 |
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