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- Q4683187 subject Q8234760.
- Q4683187 abstract "In mathematics, especially in algebraic geometry and the theory of complex manifolds, the adjunction formula relates the canonical bundle of a variety and a hypersurface inside that variety. It is often used to deduce facts about varieties embedded in well-behaved spaces such as projective space or to prove theorems by induction.".
- Q4683187 wikiPageWikiLink Q1142143.
- Q4683187 wikiPageWikiLink Q1356332.
- Q4683187 wikiPageWikiLink Q1385013.
- Q4683187 wikiPageWikiLink Q1509762.
- Q4683187 wikiPageWikiLink Q1691454.
- Q4683187 wikiPageWikiLink Q180969.
- Q4683187 wikiPageWikiLink Q2370925.
- Q4683187 wikiPageWikiLink Q379048.
- Q4683187 wikiPageWikiLink Q395.
- Q4683187 wikiPageWikiLink Q5156502.
- Q4683187 wikiPageWikiLink Q5533839.
- Q4683187 wikiPageWikiLink Q578874.
- Q4683187 wikiPageWikiLink Q5988009.
- Q4683187 wikiPageWikiLink Q6667308.
- Q4683187 wikiPageWikiLink Q7546431.
- Q4683187 wikiPageWikiLink Q8234760.
- Q4683187 wikiPageWikiLink Q844128.
- Q4683187 wikiPageWikiLink Q877775.
- Q4683187 wikiPageWikiLink Q909669.
- Q4683187 wikiPageWikiLink Q973321.
- Q4683187 type Thing.
- Q4683187 comment "In mathematics, especially in algebraic geometry and the theory of complex manifolds, the adjunction formula relates the canonical bundle of a variety and a hypersurface inside that variety. It is often used to deduce facts about varieties embedded in well-behaved spaces such as projective space or to prove theorems by induction.".
- Q4683187 label "Adjunction formula".
- Q4683187 seeAlso Q7207867.