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- Brianchons_theorem abstract "In geometry, Brianchon's theorem is a theorem stating that when a hexagon is circumscribed around a conic section, its principal diagonals (those connecting opposite vertices) meet in a single point. It is named after Charles Julien Brianchon (1783–1864).".
- Brianchons_theorem thumbnail Brianchons_Theorem.svgwidth=300.
- Brianchons_theorem wikiPageID "1554065".
- Brianchons_theorem wikiPageLength "2459".
- Brianchons_theorem wikiPageOutDegree "26".
- Brianchons_theorem wikiPageRevisionID "674637819".
- Brianchons_theorem wikiPageWikiLink Category:Conic_sections.
- Brianchons_theorem wikiPageWikiLink Category:Euclidean_plane_geometry.
- Brianchons_theorem wikiPageWikiLink Category:Theorems_in_plane_geometry.
- Brianchons_theorem wikiPageWikiLink Category:Theorems_in_projective_geometry.
- Brianchons_theorem wikiPageWikiLink Charles_Julien_Brianchon.
- Brianchons_theorem wikiPageWikiLink Circumscribed.
- Brianchons_theorem wikiPageWikiLink Circumscribed_circle.
- Brianchons_theorem wikiPageWikiLink Conic_section.
- Brianchons_theorem wikiPageWikiLink Diagonal.
- Brianchons_theorem wikiPageWikiLink Duality_(projective_geometry).
- Brianchons_theorem wikiPageWikiLink Euclidean_plane.
- Brianchons_theorem wikiPageWikiLink Geometry.
- Brianchons_theorem wikiPageWikiLink Hexagon.
- Brianchons_theorem wikiPageWikiLink Line_at_infinity.
- Brianchons_theorem wikiPageWikiLink Parabola.
- Brianchons_theorem wikiPageWikiLink Pascal_theorem.
- Brianchons_theorem wikiPageWikiLink Pascals_theorem.
- Brianchons_theorem wikiPageWikiLink Point_(geometry).
- Brianchons_theorem wikiPageWikiLink Polar_reciprocation.
- Brianchons_theorem wikiPageWikiLink Pole_and_polar.
- Brianchons_theorem wikiPageWikiLink Projective_dual.
- Brianchons_theorem wikiPageWikiLink Projective_plane.
- Brianchons_theorem wikiPageWikiLink Radical_axis.
- Brianchons_theorem wikiPageWikiLink Real_projective_plane.
- Brianchons_theorem wikiPageWikiLink Seven_circles_theorem.
- Brianchons_theorem wikiPageWikiLink Tangent.
- Brianchons_theorem wikiPageWikiLink Tangent_line.
- Brianchons_theorem wikiPageWikiLink Two-dimensional_space.
- Brianchons_theorem wikiPageWikiLink File:Brianchons_Theorem.svg.
- Brianchons_theorem wikiPageWikiLinkText "Brianchon's theorem".
- Brianchons_theorem hasPhotoCollection Brianchons_theorem.
- Brianchons_theorem wikiPageUsesTemplate Template:Reflist.
- Brianchons_theorem wikiPageUsesTemplate Template:Rp.
- Brianchons_theorem subject Category:Conic_sections.
- Brianchons_theorem subject Category:Euclidean_plane_geometry.
- Brianchons_theorem subject Category:Theorems_in_plane_geometry.
- Brianchons_theorem subject Category:Theorems_in_projective_geometry.
- Brianchons_theorem hypernym Theorem.
- Brianchons_theorem comment "In geometry, Brianchon's theorem is a theorem stating that when a hexagon is circumscribed around a conic section, its principal diagonals (those connecting opposite vertices) meet in a single point. It is named after Charles Julien Brianchon (1783–1864).".
- Brianchons_theorem label "Brianchon's theorem".
- Brianchons_theorem sameAs Satz_von_Brianchon.
- Brianchons_theorem sameAs Teorema_de_Brianchon.
- Brianchons_theorem sameAs قضیه_بریانشون.
- Brianchons_theorem sameAs Brianchonin_lause.
- Brianchons_theorem sameAs Théorème_de_Brianchon.
- Brianchons_theorem sameAs Brianchon-tétel.
- Brianchons_theorem sameAs ブリアンションの定理.
- Brianchons_theorem sameAs 브리앙숑의_정리.
- Brianchons_theorem sameAs Stelling_van_Brianchon.
- Brianchons_theorem sameAs Twierdzenie_Brianchona.
- Brianchons_theorem sameAs Teorema_de_Brianchon.
- Brianchons_theorem sameAs m.059yxr.
- Brianchons_theorem sameAs Teorema_lui_Brianchon.
- Brianchons_theorem sameAs Теорема_Брианшона.
- Brianchons_theorem sameAs Теорема_Бріаншона.
- Brianchons_theorem sameAs Định_lý_Brianchon.
- Brianchons_theorem sameAs Q119450.
- Brianchons_theorem sameAs Q119450.
- Brianchons_theorem sameAs 布列安桑定理.
- Brianchons_theorem wasDerivedFrom Brianchons_theoremoldid=674637819.
- Brianchons_theorem depiction Brianchons_Theorem.svg.
- Brianchons_theorem isPrimaryTopicOf Brianchons_theorem.