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- Remmert–Stein_theorem abstract "In complex analysis, a field in mathematics, the Remmert–Stein theorem, introduced by Reinhold Remmert and Karl Stein (1953), gives conditions for the closure of an analytic set to be analytic.The theorem states that if F is an analytic set of dimension less than k in some complex manifold D, and M is an analytic subset of D – F with all components of dimension at least k, then the closure of M is either analytic or contains F.The condition on the dimensions is necessary: for example, the set of points 1/n in the complex plane is analytic in the complex plane minus the origin, but its closure in the complex plane is not.".
- Remmert–Stein_theorem wikiPageID "37670745".
- Remmert–Stein_theorem wikiPageLength "1284".
- Remmert–Stein_theorem wikiPageOutDegree "8".
- Remmert–Stein_theorem wikiPageRevisionID "648027421".
- Remmert–Stein_theorem wikiPageWikiLink Analytic_variety.
- Remmert–Stein_theorem wikiPageWikiLink Category:Complex_manifolds.
- Remmert–Stein_theorem wikiPageWikiLink Category:Theorems_in_complex_analysis.
- Remmert–Stein_theorem wikiPageWikiLink Closure_(topology).
- Remmert–Stein_theorem wikiPageWikiLink Complex-analytic_variety.
- Remmert–Stein_theorem wikiPageWikiLink Complex_analysis.
- Remmert–Stein_theorem wikiPageWikiLink Complex_manifold.
- Remmert–Stein_theorem wikiPageWikiLink Complex_plane.
- Remmert–Stein_theorem wikiPageWikiLink Mathematische_Annalen.
- Remmert–Stein_theorem wikiPageWikiLinkText "Remmert–Stein theorem".
- Remmert–Stein_theorem author1Link "Reinhold Remmert".
- Remmert–Stein_theorem author2Link "Karl Stein".
- Remmert–Stein_theorem first "Karl".
- Remmert–Stein_theorem first "Reinhold".
- Remmert–Stein_theorem hasPhotoCollection Remmert–Stein_theorem.
- Remmert–Stein_theorem last "Remmert".
- Remmert–Stein_theorem last "Stein".
- Remmert–Stein_theorem wikiPageUsesTemplate Template:Analysis-stub.
- Remmert–Stein_theorem wikiPageUsesTemplate Template:Citation.
- Remmert–Stein_theorem wikiPageUsesTemplate Template:Harvs.
- Remmert–Stein_theorem year "1953".
- Remmert–Stein_theorem subject Category:Complex_manifolds.
- Remmert–Stein_theorem subject Category:Theorems_in_complex_analysis.
- Remmert–Stein_theorem comment "In complex analysis, a field in mathematics, the Remmert–Stein theorem, introduced by Reinhold Remmert and Karl Stein (1953), gives conditions for the closure of an analytic set to be analytic.The theorem states that if F is an analytic set of dimension less than k in some complex manifold D, and M is an analytic subset of D – F with all components of dimension at least k, then the closure of M is either analytic or contains F.The condition on the dimensions is necessary: for example, the set of points 1/n in the complex plane is analytic in the complex plane minus the origin, but its closure in the complex plane is not.".
- Remmert–Stein_theorem label "Remmert–Stein theorem".
- Remmert–Stein_theorem sameAs m.0ndjr35.
- Remmert–Stein_theorem sameAs Remmert–Steins_sats.
- Remmert–Stein_theorem sameAs Q7312009.
- Remmert–Stein_theorem sameAs Q7312009.
- Remmert–Stein_theorem wasDerivedFrom Remmert–Stein_theorem?oldid=648027421.
- Remmert–Stein_theorem isPrimaryTopicOf Remmert–Stein_theorem.