File:Everything commutes.svg
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| Description | For a triangulated category, given a map between two morphisms, there is a morphism between their mapping cones (which exist by axiom (TR 1)), that makes everything commute. This means that in this diagram (where f and g form the map of morphisms) there exists some map h (not necessarily unique) making all the squares commute. | ||
| Date | 2007-03-11, 2008-01-23 | ||
| Source | en:Image:Triangle diagram.jpg | ||
| Author | en:User:Ryan Reich, User:Stannered | ||
| Permission (Reusing this file) |
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| Other versions |
en:Image:Triangle diagram.jpg, en:Image:Triangle diagram250.jpg |
File history
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| Date/Time | Thumbnail | Dimensions | User | Comment | |
|---|---|---|---|---|---|
| current | 00:16, 23 January 2008 | | 252 × 94 (26 KB) | Stannered | bah, silly server fonts |
| 00:15, 23 January 2008 |  | 252 × 94 (18 KB) | Stannered | {{Information |Description=For a triangulated category, given a map between two morphisms, there is a morphism between their mapping cones (which exist by axiom (TR 1)), that makes everything commute. This means that in this diagram (where f and g form th |
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