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- Horosphere abstract "In hyperbolic geometry, a horosphere (or parasphere) is a specific hypersurface in hyperbolic n-space. It is the boundary of a horoball, the limit of a sequence of increasing balls sharing (on one side) a tangent hyperplane and its point of tangency. For n = 2 a horosphere is called a horocycle.".
- Horosphere thumbnail 633_honeycomb_one_cell_horosphere.png?width=300.
- Horosphere wikiPageID "13487128".
- Horosphere wikiPageLength "2790".
- Horosphere wikiPageOutDegree "19".
- Horosphere wikiPageRevisionID "649513932".
- Horosphere wikiPageWikiLink Carl_Friedrich_Gauss.
- Horosphere wikiPageWikiLink Category:3-manifolds.
- Horosphere wikiPageWikiLink Category:Curves.
- Horosphere wikiPageWikiLink Category:Hyperbolic_geometry.
- Horosphere wikiPageWikiLink Friedrich_Ludwig_Wachter.
- Horosphere wikiPageWikiLink Horocycle.
- Horosphere wikiPageWikiLink Hyperbolic_3-manifold.
- Horosphere wikiPageWikiLink Hyperbolic_geometry.
- Horosphere wikiPageWikiLink Hyperbolic_space.
- Horosphere wikiPageWikiLink Hyperboloid_model.
- Horosphere wikiPageWikiLink Hypercycle_(hyperbolic_geometry).
- Horosphere wikiPageWikiLink Hypersurface.
- Horosphere wikiPageWikiLink Nikolai_Lobachevsky.
- Horosphere wikiPageWikiLink Parallel_postulate.
- Horosphere wikiPageWikiLink Poincaré_disk_model.
- Horosphere wikiPageWikiLink Poincaré_half-plane_model.
- Horosphere wikiPageWikiLink William_Thurston.
- Horosphere wikiPageWikiLink File:633_honeycomb_one_cell_horosphere.png.
- Horosphere wikiPageWikiLink File:Apollonian_spheres.jpg.
- Horosphere wikiPageWikiLinkText "Horosphere".
- Horosphere wikiPageWikiLinkText "horosphere".
- Horosphere wikiPageUsesTemplate Template:Reflist.
- Horosphere subject Category:3-manifolds.
- Horosphere subject Category:Curves.
- Horosphere subject Category:Hyperbolic_geometry.
- Horosphere hypernym Hypersurface.
- Horosphere type Page.
- Horosphere type Surface.
- Horosphere comment "In hyperbolic geometry, a horosphere (or parasphere) is a specific hypersurface in hyperbolic n-space. It is the boundary of a horoball, the limit of a sequence of increasing balls sharing (on one side) a tangent hyperplane and its point of tangency. For n = 2 a horosphere is called a horocycle.".
- Horosphere label "Horosphere".
- Horosphere sameAs Q1053743.
- Horosphere sameAs Horobola.
- Horosphere sameAs Orosfera.
- Horosphere sameAs m.03c6z0h.
- Horosphere sameAs Орисфера.
- Horosphere sameAs Орисфера.
- Horosphere sameAs Q1053743.
- Horosphere wasDerivedFrom Horosphere?oldid=649513932.
- Horosphere depiction 633_honeycomb_one_cell_horosphere.png.
- Horosphere isPrimaryTopicOf Horosphere.