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- Double_limit_theorem abstract "In hyperbolic geometry, Thurston's double limit theorem gives condition for a sequence of quasi-Fuchsian groups to have a convergent subsequence. It was introduced in Thurston (1998, theorem 4.1) and is a major step in Thurston's proof of the hyperbolization theorem for the case of manifolds that fiber over the circle.".
- Double_limit_theorem wikiPageExternalLink books?id=pVObtYVehxIC.
- Double_limit_theorem wikiPageExternalLink holt_notes.ps.gz.
- Double_limit_theorem wikiPageID "31243775".
- Double_limit_theorem wikiPageRevisionID "566469224".
- Double_limit_theorem hasPhotoCollection Double_limit_theorem.
- Double_limit_theorem subject Category:Hyperbolic_geometry.
- Double_limit_theorem subject Category:Kleinian_groups.
- Double_limit_theorem subject Category:Theorems_in_geometry.
- Double_limit_theorem type Abstraction100002137.
- Double_limit_theorem type Communication100033020.
- Double_limit_theorem type Group100031264.
- Double_limit_theorem type KleinianGroups.
- Double_limit_theorem type Message106598915.
- Double_limit_theorem type Proposition106750804.
- Double_limit_theorem type Statement106722453.
- Double_limit_theorem type Theorem106752293.
- Double_limit_theorem type TheoremsInGeometry.
- Double_limit_theorem comment "In hyperbolic geometry, Thurston's double limit theorem gives condition for a sequence of quasi-Fuchsian groups to have a convergent subsequence. It was introduced in Thurston (1998, theorem 4.1) and is a major step in Thurston's proof of the hyperbolization theorem for the case of manifolds that fiber over the circle.".
- Double_limit_theorem label "Double limit theorem".
- Double_limit_theorem sameAs m.0gj9wqq.
- Double_limit_theorem sameAs Q5300058.
- Double_limit_theorem sameAs Q5300058.
- Double_limit_theorem sameAs Double_limit_theorem.
- Double_limit_theorem wasDerivedFrom Double_limit_theorem?oldid=566469224.
- Double_limit_theorem isPrimaryTopicOf Double_limit_theorem.