长沙，花都开好了（组图）
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Summary
| Description | Commutative diagram for morphism. |
| Date | |
| Source | Own work, based on en:Image:MorphismComposition-01.png |
| Author | User:Cepheus |
| Other versions | en:Image:MorphismComposition-01.png |
Licensing
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I, the copyright holder of this work, release this work into the public domain. This applies worldwide. In some countries this may not be legally possible; if so: I grant anyone the right to use this work for any purpose, without any conditions, unless such conditions are required by law. |
File history
百度 示例：如姓名为王晓[沛]，代表沛为生僻字，其正确写法是草字头下面一个北京的北字。
Click on a date/time to view the file as it appeared at that time.
| Date/Time | Thumbnail | Dimensions | User | Comment | |
|---|---|---|---|---|---|
| current | 19:12, 22 February 2019 | | 100 × 100 (20 KB) | Mikhail Ryazanov | actual operator instead of a letter "o" |
| 20:58, 2 December 2006 |  | 100 × 100 (19 KB) | Cepheus~commonswiki | {{Information |Description=Commutative diagram for morphism. |Source=Own work, based on en:Image:Image:MorphismComposition-01.png |Date=02-12-2006 |Author=User:Cepheus |Permission= |other_versions=en:Image:MorphismComposition-01.png }} |
File usage
The following 93 pages use this file:
- 2-category
- 2-group
- 2-ring
- Abelian category
- Additive category
- Adjoint functors
- Amnestic functor
- Anafunctor
- Applied category theory
- Cartesian closed category
- Categorification
- Category (mathematics)
- Category theory
- Center (category theory)
- Closed category
- Coequalizer
- Cokernel
- Comma category
- Commutative diagram
- Conglomerate (mathematics)
- Coproduct
- Dagger symmetric monoidal category
- Direct limit
- Dual (category theory)
- End (category theory)
- Enriched category
- Envelope (category theory)
- Equaliser (mathematics)
- Exponential object
- Fibred category
- Free category
- Functor
- Functor category
- Fundamental groupoid
- Glossary of category theory
- Higher-dimensional algebra
- Higher category theory
- Homotopy hypothesis
- Initial and terminal objects
- Inverse limit
- Kan extension
- Kleisli category
- Lawvere's fixed-point theorem
- Lift (mathematics)
- Limit (category theory)
- List object
- Model category
- Monoidal category
- Morphism
- N-group (category theory)
- N-monoid
- Natural numbers object
- Natural transformation
- Nicolas Bourbaki
- Opposite category
- Outline of category theory
- Point-surjective morphism
- Polynomial functor
- Pre-abelian category
- Preadditive category
- Product (category theory)
- Product category
- Pullback (category theory)
- Pushout (category theory)
- Quasi-category
- Quotient category
- Refinement (category theory)
- Rig category
- Simplex category
- Simplicial set
- Simplicially enriched category
- Stable ∞-category
- String diagram
- Subcategory
- Symmetric monoidal category
- Tannakian formalism
- Tensor–hom adjunction
- Theoretical computer science
- Topos
- Traced monoidal category
- Universal property
- Yoneda lemma
- ∞-groupoid
- ∞-topos
- Talk:Computer science/Archive 6
- User:Abubakarjan518/sandbox
- User:Anti-Quasar/sandbox
- User:Gallina x/Gather lists/17386 – Languaje
- User:Idc18
- User:LinguisticMystic/C
- User:Mubarak Hossain Chowdhury/sandbox
- User:Y-S.Ko/Wikipedia course/Mathematics
- Template:Category theory
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