Additive category: Difference between revisions
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==Definition== | ==Definition== | ||
An '''additive category''' is defined as a [[preadditive category]] that | An '''additive category''' is defined as a [[preadditive category]] that admits finite [[biproduct]]s and has a [[zero object]]. | ||
==Relation with other structures== | ==Relation with other structures== | ||
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* [[Weaker than::Abelian category]] | * [[Weaker than::Abelian category]] | ||
* [[Weaker than::Preabelian category]] | |||
===Weaker structures=== | ===Weaker structures=== | ||
* [[Stronger than::Preadditive category]] | * [[Stronger than::Preadditive category]] | ||
Latest revision as of 06:45, 26 December 2008
This article defines a notion of a category along with some additional structure.
View other such notions
Definition
An additive category is defined as a preadditive category that admits finite biproducts and has a zero object.