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- Normal_scheme abstract "In algebraic geometry, an algebraic variety or scheme X is normal if it is normal at every point, meaning that the local ring at the point is an integrally closed domain. A variety over a field is normal if and only if every finite birational morphism from any variety Y to X is an isomorphism.Normal varieties were introduced by Zariski (1939, section III).".
- Normal_scheme thumbnail Singularptfn.JPG?width=300.
- Normal_scheme wikiPageID "2629423".
- Normal_scheme wikiPageRevisionID "565115326".
- Normal_scheme authorlink "Oscar Zariski".
- Normal_scheme hasPhotoCollection Normal_scheme.
- Normal_scheme last "Zariski".
- Normal_scheme loc "section III".
- Normal_scheme year "1939".
- Normal_scheme subject Category:Algebraic_geometry.
- Normal_scheme subject Category:Scheme_theory.
- Normal_scheme comment "In algebraic geometry, an algebraic variety or scheme X is normal if it is normal at every point, meaning that the local ring at the point is an integrally closed domain. A variety over a field is normal if and only if every finite birational morphism from any variety Y to X is an isomorphism.Normal varieties were introduced by Zariski (1939, section III).".
- Normal_scheme label "Normal scheme".
- Normal_scheme sameAs m.07sx1k.
- Normal_scheme sameAs Q7051829.
- Normal_scheme sameAs Q7051829.
- Normal_scheme wasDerivedFrom Normal_scheme?oldid=565115326.
- Normal_scheme depiction Singularptfn.JPG.
- Normal_scheme isPrimaryTopicOf Normal_scheme.