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- Poncelet–Steiner_theorem abstract "In Euclidean geometry, the Poncelet–Steiner theorem concerning compass and straightedge constructions states that whatever can be constructed by straightedge and compass together can be constructed by straightedge alone, provided that a single circle and its centre are given. This result can not be weakened; if the centre of the circle is not given, it cannot be constructed by a straightedge alone. Also, the entire circle is not required. In 1904, Francesco Severi proved that any small arc together with the centre will suffice.".
- Poncelet–Steiner_theorem thumbnail Steiner_construction_of_a_parallel_to_a_diameter.gif?width=300.
- Poncelet–Steiner_theorem wikiPageExternalLink books?id=B81gnTjNazMC&pg=PA180.
- Poncelet–Steiner_theorem wikiPageExternalLink sol100.html.
- Poncelet–Steiner_theorem wikiPageExternalLink straightedge.shtml.
- Poncelet–Steiner_theorem wikiPageID "652660".
- Poncelet–Steiner_theorem wikiPageLength "2717".
- Poncelet–Steiner_theorem wikiPageOutDegree "14".
- Poncelet–Steiner_theorem wikiPageRevisionID "706368401".
- Poncelet–Steiner_theorem wikiPageWikiLink Category:Compass_and_straightedge_constructions.
- Poncelet–Steiner_theorem wikiPageWikiLink Category:Euclidean_plane_geometry.
- Poncelet–Steiner_theorem wikiPageWikiLink Category:Theorems_in_geometry.
- Poncelet–Steiner_theorem wikiPageWikiLink Circle.
- Poncelet–Steiner_theorem wikiPageWikiLink Compass-and-straightedge_construction.
- Poncelet–Steiner_theorem wikiPageWikiLink Compass_(drawing_tool).
- Poncelet–Steiner_theorem wikiPageWikiLink Cut-the-Knot.
- Poncelet–Steiner_theorem wikiPageWikiLink Euclidean_geometry.
- Poncelet–Steiner_theorem wikiPageWikiLink Francesco_Severi.
- Poncelet–Steiner_theorem wikiPageWikiLink Jakob_Steiner.
- Poncelet–Steiner_theorem wikiPageWikiLink Jean-Victor_Poncelet.
- Poncelet–Steiner_theorem wikiPageWikiLink Mohr–Mascheroni_theorem.
- Poncelet–Steiner_theorem wikiPageWikiLink Straightedge.
- Poncelet–Steiner_theorem wikiPageWikiLink File:Steiner_construction_of_a_parallel_to_a_diameter.gif.
- Poncelet–Steiner_theorem wikiPageWikiLinkText "Poncelet–Steiner theorem".
- Poncelet–Steiner_theorem wikiPageWikiLinkText "do them with straightedge alone given one circle and its center".
- Poncelet–Steiner_theorem wikiPageUsesTemplate Template:Citation.
- Poncelet–Steiner_theorem wikiPageUsesTemplate Template:Elementary-geometry-stub.
- Poncelet–Steiner_theorem wikiPageUsesTemplate Template:Reflist.
- Poncelet–Steiner_theorem subject Category:Compass_and_straightedge_constructions.
- Poncelet–Steiner_theorem subject Category:Euclidean_plane_geometry.
- Poncelet–Steiner_theorem subject Category:Theorems_in_geometry.
- Poncelet–Steiner_theorem type Redirect.
- Poncelet–Steiner_theorem type Theorem.
- Poncelet–Steiner_theorem comment "In Euclidean geometry, the Poncelet–Steiner theorem concerning compass and straightedge constructions states that whatever can be constructed by straightedge and compass together can be constructed by straightedge alone, provided that a single circle and its centre are given. This result can not be weakened; if the centre of the circle is not given, it cannot be constructed by a straightedge alone. Also, the entire circle is not required.".
- Poncelet–Steiner_theorem label "Poncelet–Steiner theorem".
- Poncelet–Steiner_theorem sameAs Q1186134.
- Poncelet–Steiner_theorem sameAs Satz_von_Poncelet-Steiner.
- Poncelet–Steiner_theorem sameAs Teorema_de_Poncelet–Steiner.
- Poncelet–Steiner_theorem sameAs Théorème_de_Poncelet-Steiner.
- Poncelet–Steiner_theorem sameAs משפט_פונסלה-שטיינר.
- Poncelet–Steiner_theorem sameAs 퐁슬레-슈타이너_정리.
- Poncelet–Steiner_theorem sameAs Twierdzenie_Ponceleta-Steinera.
- Poncelet–Steiner_theorem sameAs m.02_t23.
- Poncelet–Steiner_theorem sameAs Теорема_Штейнера_—_Понселе.
- Poncelet–Steiner_theorem sameAs Q1186134.
- Poncelet–Steiner_theorem wasDerivedFrom Poncelet–Steiner_theorem?oldid=706368401.
- Poncelet–Steiner_theorem depiction Steiner_construction_of_a_parallel_to_a_diameter.gif.
- Poncelet–Steiner_theorem isPrimaryTopicOf Poncelet–Steiner_theorem.