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- Standard_complex abstract "In mathematics, the standard complex, also called standard resolution, bar resolution, bar complex, bar construction, is a way of constructing resolutions in homological algebra. It was first introduced for the special case of algebras over a commutative ring by Eilenberg & Mac Lane (1953) and Cartan & Eilenberg (1956, IX.6) and has since been generalized in many ways.The name \"bar complex\" comes from the fact that Eilenberg & Mac Lane (1953) used a vertical bar | as a shortened form of the tensor product ⊗ in their notation for the complex.".
- Standard_complex wikiPageExternalLink books?id=0268b52ghcsC.
- Standard_complex wikiPageID "31594198".
- Standard_complex wikiPageLength "2409".
- Standard_complex wikiPageOutDegree "6".
- Standard_complex wikiPageRevisionID "691898558".
- Standard_complex wikiPageWikiLink Annals_of_Mathematics.
- Standard_complex wikiPageWikiLink Category:Homological_algebra.
- Standard_complex wikiPageWikiLink Commutative_ring.
- Standard_complex wikiPageWikiLink Homological_algebra.
- Standard_complex wikiPageWikiLink Koszul_complex.
- Standard_complex wikiPageWikiLink Princeton_University_Press.
- Standard_complex wikiPageWikiLinkText "Standard complex".
- Standard_complex wikiPageWikiLinkText "standard complex".
- Standard_complex wikiPageUsesTemplate Template:Citation.
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- Standard_complex wikiPageUsesTemplate Template:Empty_section.
- Standard_complex wikiPageUsesTemplate Template:Harvtxt.
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- Standard_complex subject Category:Homological_algebra.
- Standard_complex hypernym Way.
- Standard_complex comment "In mathematics, the standard complex, also called standard resolution, bar resolution, bar complex, bar construction, is a way of constructing resolutions in homological algebra.".
- Standard_complex label "Standard complex".
- Standard_complex sameAs Q17103661.
- Standard_complex sameAs m.0glskkk.
- Standard_complex sameAs Q17103661.
- Standard_complex wasDerivedFrom Standard_complex?oldid=691898558.
- Standard_complex isPrimaryTopicOf Standard_complex.