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- Models_of_non-Euclidean_geometry abstract "Models of non-Euclidean geometry are mathematical models of geometries which are non-Euclidean in the sense that it is not the case that exactly one line can be drawn parallel to a given line l through a point that is not on l. In hyperbolic geometric models, by contrast, there are infinitely many lines through A parallel to l, and in elliptic geometric models, parallel lines do not exist. (See the entries on hyperbolic geometry and elliptic geometry for more information.)Euclidean geometry is modelled by our notion of a \"flat plane.\" The simplest model for elliptic geometry is a sphere, where lines are \"great circles\" (such as the equator or the meridians on a globe), and points opposite each other are identified (considered to be the same). The pseudosphere has the appropriate curvature to model hyperbolic geometry.".
- Models_of_non-Euclidean_geometry wikiPageExternalLink Non-Euclidean_geometry.html.
- Models_of_non-Euclidean_geometry wikiPageID "3243185".
- Models_of_non-Euclidean_geometry wikiPageLength "1550".
- Models_of_non-Euclidean_geometry wikiPageOutDegree "19".
- Models_of_non-Euclidean_geometry wikiPageRevisionID "544210103".
- Models_of_non-Euclidean_geometry wikiPageWikiLink Category:Classical_geometry.
- Models_of_non-Euclidean_geometry wikiPageWikiLink Curvature.
- Models_of_non-Euclidean_geometry wikiPageWikiLink Elliptic_geometry.
- Models_of_non-Euclidean_geometry wikiPageWikiLink Equator.
- Models_of_non-Euclidean_geometry wikiPageWikiLink Flatterland.
- Models_of_non-Euclidean_geometry wikiPageWikiLink Globe.
- Models_of_non-Euclidean_geometry wikiPageWikiLink Great_circle.
- Models_of_non-Euclidean_geometry wikiPageWikiLink Hyperbolic_geometry.
- Models_of_non-Euclidean_geometry wikiPageWikiLink Infinity.
- Models_of_non-Euclidean_geometry wikiPageWikiLink Mathematical_model.
- Models_of_non-Euclidean_geometry wikiPageWikiLink Meridian_(geography).
- Models_of_non-Euclidean_geometry wikiPageWikiLink Non-Euclidean_geometry.
- Models_of_non-Euclidean_geometry wikiPageWikiLink Parallel_(geometry).
- Models_of_non-Euclidean_geometry wikiPageWikiLink Plane_(geometry).
- Models_of_non-Euclidean_geometry wikiPageWikiLink Projective_geometry.
- Models_of_non-Euclidean_geometry wikiPageWikiLink Pseudosphere.
- Models_of_non-Euclidean_geometry wikiPageWikiLink Riemannian_geometry.
- Models_of_non-Euclidean_geometry wikiPageWikiLink Spherical_geometry.
- Models_of_non-Euclidean_geometry wikiPageWikiLink Taxicab_geometry.
- Models_of_non-Euclidean_geometry wikiPageWikiLinkText "Models of non-Euclidean geometry".
- Models_of_non-Euclidean_geometry subject Category:Classical_geometry.
- Models_of_non-Euclidean_geometry hypernym Models.
- Models_of_non-Euclidean_geometry type Person.
- Models_of_non-Euclidean_geometry type Redirect.
- Models_of_non-Euclidean_geometry comment "Models of non-Euclidean geometry are mathematical models of geometries which are non-Euclidean in the sense that it is not the case that exactly one line can be drawn parallel to a given line l through a point that is not on l. In hyperbolic geometric models, by contrast, there are infinitely many lines through A parallel to l, and in elliptic geometric models, parallel lines do not exist.".
- Models_of_non-Euclidean_geometry label "Models of non-Euclidean geometry".
- Models_of_non-Euclidean_geometry sameAs Q6888428.
- Models_of_non-Euclidean_geometry sameAs Modelos_de_geometría_no_euclidiana.
- Models_of_non-Euclidean_geometry sameAs m.090tpf.
- Models_of_non-Euclidean_geometry sameAs Q6888428.
- Models_of_non-Euclidean_geometry wasDerivedFrom Models_of_non-Euclidean_geometry?oldid=544210103.
- Models_of_non-Euclidean_geometry isPrimaryTopicOf Models_of_non-Euclidean_geometry.