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- Arc_(projective_geometry) abstract "A (simple) arc in finite projective geometry is a set of points which satisfies, in an intuitive way, a feature of curved figures in continuous geometries. Loosely speaking, they are sets of points that are far from "line-like" in a plane or far from "plane-like" in a three-dimensional space. In this finite setting it is typical to include the number of points in the set in the name, so these simple arcs are called k-arcs. An important generalization of the k-arc concept, also referred to as arcs in the literature, are the (k, d)-arcs.".
- Arc_(projective_geometry) thumbnail Hyperoval_in_Fano_plane.svg?width=300.
- Arc_(projective_geometry) wikiPageID "5744937".
- Arc_(projective_geometry) wikiPageLength "3532".
- Arc_(projective_geometry) wikiPageOutDegree "19".
- Arc_(projective_geometry) wikiPageRevisionID "617094751".
- Arc_(projective_geometry) wikiPageWikiLink Category:Incidence_geometry.
- Arc_(projective_geometry) wikiPageWikiLink Category:Projective_geometry.
- Arc_(projective_geometry) wikiPageWikiLink Collinear_points.
- Arc_(projective_geometry) wikiPageWikiLink Continuous_geometry.
- Arc_(projective_geometry) wikiPageWikiLink Desargues_theorem.
- Arc_(projective_geometry) wikiPageWikiLink Desarguesian.
- Arc_(projective_geometry) wikiPageWikiLink Ergebnisse_der_Mathematik_und_ihrer_Grenzgebiete.
- Arc_(projective_geometry) wikiPageWikiLink Hyperplane.
- Arc_(projective_geometry) wikiPageWikiLink Hyperplane_(geometry).
- Arc_(projective_geometry) wikiPageWikiLink Line_(geometry).
- Arc_(projective_geometry) wikiPageWikiLink Maximal_arc.
- Arc_(projective_geometry) wikiPageWikiLink Normal_rational_curve.
- Arc_(projective_geometry) wikiPageWikiLink Oval_(projective_plane).
- Arc_(projective_geometry) wikiPageWikiLink Projective_geometry.
- Arc_(projective_geometry) wikiPageWikiLink Projective_plane.
- Arc_(projective_geometry) wikiPageWikiLink Projective_space.
- Arc_(projective_geometry) wikiPageWikiLink Rational_normal_curve.
- Arc_(projective_geometry) wikiPageWikiLink Springer-Verlag.
- Arc_(projective_geometry) wikiPageWikiLink Springer_Science+Business_Media.
- Arc_(projective_geometry) wikiPageWikiLink File:Hyperoval_in_Fano_plane.svg.
- Arc_(projective_geometry) wikiPageWikiLinkText "'''complete ''k''-arc'''".
- Arc_(projective_geometry) wikiPageWikiLinkText "''m''-arc".
- Arc_(projective_geometry) wikiPageWikiLinkText "Arc (projective geometry)".
- Arc_(projective_geometry) wikiPageWikiLinkText "arc".
- Arc_(projective_geometry) wikiPageWikiLinkText "arcs".
- Arc_(projective_geometry) wikiPageWikiLinkText "complete arcs".
- Arc_(projective_geometry) author "C.M. O'Keefe".
- Arc_(projective_geometry) hasPhotoCollection Arc_(projective_geometry).
- Arc_(projective_geometry) id "Arc_&oldid=25358".
- Arc_(projective_geometry) title "Arc".
- Arc_(projective_geometry) wikiPageUsesTemplate Template:Citation.
- Arc_(projective_geometry) wikiPageUsesTemplate Template:Reflist.
- Arc_(projective_geometry) wikiPageUsesTemplate Template:Springer.
- Arc_(projective_geometry) subject Category:Incidence_geometry.
- Arc_(projective_geometry) subject Category:Projective_geometry.
- Arc_(projective_geometry) hypernym Set.
- Arc_(projective_geometry) comment "A (simple) arc in finite projective geometry is a set of points which satisfies, in an intuitive way, a feature of curved figures in continuous geometries. Loosely speaking, they are sets of points that are far from "line-like" in a plane or far from "plane-like" in a three-dimensional space. In this finite setting it is typical to include the number of points in the set in the name, so these simple arcs are called k-arcs.".
- Arc_(projective_geometry) label "Arc (projective geometry)".
- Arc_(projective_geometry) sameAs m.0f2cq_.
- Arc_(projective_geometry) sameAs Q4785004.
- Arc_(projective_geometry) sameAs Q4785004.
- Arc_(projective_geometry) wasDerivedFrom Arc_(projective_geometry)?oldid=617094751.
- Arc_(projective_geometry) depiction Hyperoval_in_Fano_plane.svg.
- Arc_(projective_geometry) isPrimaryTopicOf Arc_(projective_geometry).