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- Hyperbolic_volume abstract "In the mathematical field of knot theory, the hyperbolic volume of a hyperbolic link is the volume of the link's complement with respect to its complete hyperbolic metric. The volume is necessarily a finite real number, and is a topological invariant of the link. As a link invariant, it was first studied by William Thurston in connection with his geometrization conjecture.".
- Hyperbolic_volume thumbnail Blue_Figure-Eight_Knot.png?width=300.
- Hyperbolic_volume wikiPageID "8158628".
- Hyperbolic_volume wikiPageLength "5034".
- Hyperbolic_volume wikiPageOutDegree "34".
- Hyperbolic_volume wikiPageRevisionID "707278595".
- Hyperbolic_volume wikiPageWikiLink 6₂_knot.
- Hyperbolic_volume wikiPageWikiLink 6₃_knot.
- Hyperbolic_volume wikiPageWikiLink 7₄_knot.
- Hyperbolic_volume wikiPageWikiLink Category:Hyperbolic_geometry.
- Hyperbolic_volume wikiPageWikiLink Category:Knot_theory.
- Hyperbolic_volume wikiPageWikiLink Curvature.
- Hyperbolic_volume wikiPageWikiLink Figure-eight_knot_(mathematics).
- Hyperbolic_volume wikiPageWikiLink Geometrization_conjecture.
- Hyperbolic_volume wikiPageWikiLink Hyperbolic_3-manifold.
- Hyperbolic_volume wikiPageWikiLink Hyperbolic_link.
- Hyperbolic_volume wikiPageWikiLink Hyperbolic_space.
- Hyperbolic_volume wikiPageWikiLink Jeffrey_Weeks_(mathematician).
- Hyperbolic_volume wikiPageWikiLink Knot_complement.
- Hyperbolic_volume wikiPageWikiLink Knot_invariant.
- Hyperbolic_volume wikiPageWikiLink Knot_tabulation.
- Hyperbolic_volume wikiPageWikiLink Knot_theory.
- Hyperbolic_volume wikiPageWikiLink Link_(knot_theory).
- Hyperbolic_volume wikiPageWikiLink Mathematics.
- Hyperbolic_volume wikiPageWikiLink Mostow_rigidity_theorem.
- Hyperbolic_volume wikiPageWikiLink Mutation_(knot_theory).
- Hyperbolic_volume wikiPageWikiLink Order_type.
- Hyperbolic_volume wikiPageWikiLink Perko_pair.
- Hyperbolic_volume wikiPageWikiLink Riemannian_manifold.
- Hyperbolic_volume wikiPageWikiLink SnapPea.
- Hyperbolic_volume wikiPageWikiLink Stevedore_knot_(mathematics).
- Hyperbolic_volume wikiPageWikiLink Three-twist_knot.
- Hyperbolic_volume wikiPageWikiLink Topological_property.
- Hyperbolic_volume wikiPageWikiLink Weeks_manifold.
- Hyperbolic_volume wikiPageWikiLink Well-order.
- Hyperbolic_volume wikiPageWikiLink William_Thurston.
- Hyperbolic_volume wikiPageWikiLink File:Blue_Figure-Eight_Knot.png.
- Hyperbolic_volume wikiPageWikiLinkText "Hyperbolic volume".
- Hyperbolic_volume wikiPageWikiLinkText "hyperbolic volume".
- Hyperbolic_volume wikiPageWikiLinkText "volume".
- Hyperbolic_volume wikiPageUsesTemplate Template:Knot_Atlas.
- Hyperbolic_volume wikiPageUsesTemplate Template:Knot_theory.
- Hyperbolic_volume wikiPageUsesTemplate Template:Knottheory-stub.
- Hyperbolic_volume wikiPageUsesTemplate Template:Math.
- Hyperbolic_volume wikiPageUsesTemplate Template:OEIS.
- Hyperbolic_volume wikiPageUsesTemplate Template:Reflist.
- Hyperbolic_volume subject Category:Hyperbolic_geometry.
- Hyperbolic_volume subject Category:Knot_theory.
- Hyperbolic_volume hypernym Volume.
- Hyperbolic_volume type Book.
- Hyperbolic_volume type Surface.
- Hyperbolic_volume type Concept.
- Hyperbolic_volume comment "In the mathematical field of knot theory, the hyperbolic volume of a hyperbolic link is the volume of the link's complement with respect to its complete hyperbolic metric. The volume is necessarily a finite real number, and is a topological invariant of the link. As a link invariant, it was first studied by William Thurston in connection with his geometrization conjecture.".
- Hyperbolic_volume label "Hyperbolic volume".
- Hyperbolic_volume sameAs Q5957811.
- Hyperbolic_volume sameAs Hyperbolisches_Volumen.
- Hyperbolic_volume sameAs 双曲体積.
- Hyperbolic_volume sameAs m.026tpr0.
- Hyperbolic_volume sameAs Гиперболический_объём.
- Hyperbolic_volume sameAs Q5957811.
- Hyperbolic_volume wasDerivedFrom Hyperbolic_volume?oldid=707278595.
- Hyperbolic_volume depiction Blue_Figure-Eight_Knot.png.
- Hyperbolic_volume isPrimaryTopicOf Hyperbolic_volume.