Matches in DBpedia 2016-04 for { ?s ?p "In category theory, a field of mathematics, a category algebra is an associative algebra, defined for any locally finite category and commutative ring with unity.It generalizes the notions of group algebra and incidence algebra,just as category generalizes the notions of group and partially ordered set."@en }
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- Category_algebra abstract "In category theory, a field of mathematics, a category algebra is an associative algebra, defined for any locally finite category and commutative ring with unity.It generalizes the notions of group algebra and incidence algebra,just as category generalizes the notions of group and partially ordered set.".
- Q5051809 abstract "In category theory, a field of mathematics, a category algebra is an associative algebra, defined for any locally finite category and commutative ring with unity.It generalizes the notions of group algebra and incidence algebra,just as category generalizes the notions of group and partially ordered set.".
- Category_algebra comment "In category theory, a field of mathematics, a category algebra is an associative algebra, defined for any locally finite category and commutative ring with unity.It generalizes the notions of group algebra and incidence algebra,just as category generalizes the notions of group and partially ordered set.".
- Q5051809 comment "In category theory, a field of mathematics, a category algebra is an associative algebra, defined for any locally finite category and commutative ring with unity.It generalizes the notions of group algebra and incidence algebra,just as category generalizes the notions of group and partially ordered set.".