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- Q381725 subject Q8221325.
- Q381725 subject Q8475389.
- Q381725 subject Q8521232.
- Q381725 abstract "In homological algebra, an exact functor is a functor that preserves exact sequences. Exact functors are convenient for algebraic calculations because they can be directly applied to presentations of objects. Much of the work in homological algebra is designed to cope with functors that fail to be exact, but in ways that can still be controlled.".
- Q381725 wikiPageWikiLink Q1082992.
- Q381725 wikiPageWikiLink Q1163016.
- Q381725 wikiPageWikiLink Q125977.
- Q381725 wikiPageWikiLink Q1322614.
- Q381725 wikiPageWikiLink Q1326955.
- Q381725 wikiPageWikiLink Q1426191.
- Q381725 wikiPageWikiLink Q161172.
- Q381725 wikiPageWikiLink Q179899.
- Q381725 wikiPageWikiLink Q181296.
- Q381725 wikiPageWikiLink Q18848.
- Q381725 wikiPageWikiLink Q190109.
- Q381725 wikiPageWikiLink Q2007878.
- Q381725 wikiPageWikiLink Q2099981.
- Q381725 wikiPageWikiLink Q2716519.
- Q381725 wikiPageWikiLink Q318737.
- Q381725 wikiPageWikiLink Q320245.
- Q381725 wikiPageWikiLink Q3510766.
- Q381725 wikiPageWikiLink Q357858.
- Q381725 wikiPageWikiLink Q579978.
- Q381725 wikiPageWikiLink Q595298.
- Q381725 wikiPageWikiLink Q7825036.
- Q381725 wikiPageWikiLink Q8221325.
- Q381725 wikiPageWikiLink Q8475389.
- Q381725 wikiPageWikiLink Q8521232.
- Q381725 wikiPageWikiLink Q864475.
- Q381725 wikiPageWikiLink Q942423.
- Q381725 comment "In homological algebra, an exact functor is a functor that preserves exact sequences. Exact functors are convenient for algebraic calculations because they can be directly applied to presentations of objects. Much of the work in homological algebra is designed to cope with functors that fail to be exact, but in ways that can still be controlled.".
- Q381725 label "Exact functor".