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- Q4915506 subject Q8221325.
- Q4915506 subject Q8591066.
- Q4915506 abstract "In category theory and its applications to mathematics, a biproduct of a finite collection of objects in a category with zero object is both a product and a coproduct. In a preadditive category the notions of product and coproduct coincide for finite collections of objects. The biproduct is a generalization of finite direct sums of modules.".
- Q4915506 wikiPageWikiLink Q1142861.
- Q4915506 wikiPageWikiLink Q1315869.
- Q4915506 wikiPageWikiLink Q13582243.
- Q4915506 wikiPageWikiLink Q1454165.
- Q4915506 wikiPageWikiLink Q173740.
- Q4915506 wikiPageWikiLink Q181296.
- Q4915506 wikiPageWikiLink Q190109.
- Q4915506 wikiPageWikiLink Q2099981.
- Q4915506 wikiPageWikiLink Q217413.
- Q4915506 wikiPageWikiLink Q2518298.
- Q4915506 wikiPageWikiLink Q2725924.
- Q4915506 wikiPageWikiLink Q2905069.
- Q4915506 wikiPageWikiLink Q3061902.
- Q4915506 wikiPageWikiLink Q318737.
- Q4915506 wikiPageWikiLink Q3912012.
- Q4915506 wikiPageWikiLink Q395.
- Q4915506 wikiPageWikiLink Q4681343.
- Q4915506 wikiPageWikiLink Q5051857.
- Q4915506 wikiPageWikiLink Q529752.
- Q4915506 wikiPageWikiLink Q568687.
- Q4915506 wikiPageWikiLink Q692689.
- Q4915506 wikiPageWikiLink Q719395.
- Q4915506 wikiPageWikiLink Q8221325.
- Q4915506 wikiPageWikiLink Q842620.
- Q4915506 wikiPageWikiLink Q8591066.
- Q4915506 wikiPageWikiLink Q912887.
- Q4915506 wikiPageWikiLink Q919107.
- Q4915506 comment "In category theory and its applications to mathematics, a biproduct of a finite collection of objects in a category with zero object is both a product and a coproduct. In a preadditive category the notions of product and coproduct coincide for finite collections of objects. The biproduct is a generalization of finite direct sums of modules.".
- Q4915506 label "Biproduct".