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A '''graded category''' is a [[mathematics|mathematical]] concept.
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If <math>\mathcal{A}</math> is a [[category theory|category]], then a
'''<math>\mathcal{A}</math>-graded category'''
is a category <math>\mathcal{C}</math> together with a [[functor]]
<math>F:\mathcal{C} \rightarrow \mathcal{A}</math>.
 
[[Monoid]]s and [[group (mathematics)|group]]s can be thought of as categories with a single [[element (mathematics)|element]]. A monoid-graded or group-graded category is therefore one in which to each [[morphism]] is attached an element of a given monoid (resp. group), its grade. This must be compatible with [[function composition|composition]], in the sense that compositions have the product grade.
 
== See also ==
* [[Differential graded category]]
* [[Graded (mathematics)]]
* [[Graded algebra]]
* [[Slice category]]
 
{{Unreferenced|date=February 2008}}
 
[[Category:Category theory]]
 
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Latest revision as of 09:38, 8 January 2015

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