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- Theorem_of_the_three_geodesics abstract "In differential geometry it is a \"famous theorem\" that every Riemannian manifold with the topology of a sphere has three closed geodesics that form simple closed curves without self-intersections. This result has been called the theorem of the three geodesics. The result can also be extended to quasigeodesics on a convex polyhedron.".
- Theorem_of_the_three_geodesics thumbnail Ellipsoid_tri-axial_abc.svg?width=300.
- Theorem_of_the_three_geodesics wikiPageID "48445265".
- Theorem_of_the_three_geodesics wikiPageLength "8634".
- Theorem_of_the_three_geodesics wikiPageOutDegree "26".
- Theorem_of_the_three_geodesics wikiPageRevisionID "691189543".
- Theorem_of_the_three_geodesics wikiPageWikiLink Almost_all.
- Theorem_of_the_three_geodesics wikiPageWikiLink Angular_defect.
- Theorem_of_the_three_geodesics wikiPageWikiLink Category:Geodesic_(mathematics).
- Theorem_of_the_three_geodesics wikiPageWikiLink Category:Theorems_in_differential_geometry.
- Theorem_of_the_three_geodesics wikiPageWikiLink Closed_geodesic.
- Theorem_of_the_three_geodesics wikiPageWikiLink Convex_polytope.
- Theorem_of_the_three_geodesics wikiPageWikiLink Curve-shortening_flow.
- Theorem_of_the_three_geodesics wikiPageWikiLink Differential_geometry.
- Theorem_of_the_three_geodesics wikiPageWikiLink Disphenoid.
- Theorem_of_the_three_geodesics wikiPageWikiLink Ellipsoid.
- Theorem_of_the_three_geodesics wikiPageWikiLink Geodesics_on_an_ellipsoid.
- Theorem_of_the_three_geodesics wikiPageWikiLink Henri_Poincaré.
- Theorem_of_the_three_geodesics wikiPageWikiLink Homology_(mathematics).
- Theorem_of_the_three_geodesics wikiPageWikiLink Hyperbolic_geometry.
- Theorem_of_the_three_geodesics wikiPageWikiLink Jordan_curve_theorem.
- Theorem_of_the_three_geodesics wikiPageWikiLink Lazar_Lyusternik.
- Theorem_of_the_three_geodesics wikiPageWikiLink Lev_Schnirelmann.
- Theorem_of_the_three_geodesics wikiPageWikiLink Maryam_Mirzakhani.
- Theorem_of_the_three_geodesics wikiPageWikiLink Open_problem.
- Theorem_of_the_three_geodesics wikiPageWikiLink Riemann_surface.
- Theorem_of_the_three_geodesics wikiPageWikiLink Riemannian_manifold.
- Theorem_of_the_three_geodesics wikiPageWikiLink Selberg_zeta_function.
- Theorem_of_the_three_geodesics wikiPageWikiLink Sphere.
- Theorem_of_the_three_geodesics wikiPageWikiLink Tetrahedron.
- Theorem_of_the_three_geodesics wikiPageWikiLink Time_complexity.
- Theorem_of_the_three_geodesics wikiPageWikiLink File:Ellipsoid_tri-axial_abc.svg.
- Theorem_of_the_three_geodesics wikiPageWikiLinkText "Theorem of the three geodesics".
- Theorem_of_the_three_geodesics wikiPageWikiLinkText "theorem of the three geodesics".
- Theorem_of_the_three_geodesics wikiPageUsesTemplate Template:Pi.
- Theorem_of_the_three_geodesics wikiPageUsesTemplate Template:Reflist.
- Theorem_of_the_three_geodesics wikiPageUsesTemplate Template:Unsolved.
- Theorem_of_the_three_geodesics subject Category:Geodesic_(mathematics).
- Theorem_of_the_three_geodesics subject Category:Theorems_in_differential_geometry.
- Theorem_of_the_three_geodesics comment "In differential geometry it is a \"famous theorem\" that every Riemannian manifold with the topology of a sphere has three closed geodesics that form simple closed curves without self-intersections. This result has been called the theorem of the three geodesics. The result can also be extended to quasigeodesics on a convex polyhedron.".
- Theorem_of_the_three_geodesics label "Theorem of the three geodesics".
- Theorem_of_the_three_geodesics wasDerivedFrom Theorem_of_the_three_geodesics?oldid=691189543.
- Theorem_of_the_three_geodesics depiction Ellipsoid_tri-axial_abc.svg.
- Theorem_of_the_three_geodesics isPrimaryTopicOf Theorem_of_the_three_geodesics.