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- Universal_point_set abstract "In graph drawing, a universal point set of order n is a set S of points in the Euclidean plane with the property that every n-vertex planar graph has a straight-line drawing in which the vertices are all placed at points of S.".
- Universal_point_set thumbnail Nested_triangle_graph_grid.svg?width=300.
- Universal_point_set wikiPageExternalLink P45.html.
- Universal_point_set wikiPageExternalLink planar-embed.pdf.
- Universal_point_set wikiPageExternalLink citation.cfm?id=320176.320191.
- Universal_point_set wikiPageExternalLink DMthesis.pdf.
- Universal_point_set wikiPageExternalLink small_universal_point_sets_for_planar_graphs.
- Universal_point_set wikiPageExternalLink inria-00431769.
- Universal_point_set wikiPageExternalLink univ_sets_low_bound.ps.
- Universal_point_set wikiPageID "38864413".
- Universal_point_set wikiPageLength "13800".
- Universal_point_set wikiPageOutDegree "33".
- Universal_point_set wikiPageRevisionID "681991553".
- Universal_point_set wikiPageWikiLink ACM_SIGACT.
- Universal_point_set wikiPageWikiLink American_Mathematical_Monthly.
- Universal_point_set wikiPageWikiLink Apollonian_network.
- Universal_point_set wikiPageWikiLink Arc_diagram.
- Universal_point_set wikiPageWikiLink Bend_minimization.
- Universal_point_set wikiPageWikiLink Book_embedding.
- Universal_point_set wikiPageWikiLink Category:Planar_graphs.
- Universal_point_set wikiPageWikiLink Convex_position.
- Universal_point_set wikiPageWikiLink Discrete_and_Computational_Geometry.
- Universal_point_set wikiPageWikiLink Fxc3xa1rys_theorem.
- Universal_point_set wikiPageWikiLink General_position.
- Universal_point_set wikiPageWikiLink Graph_drawing.
- Universal_point_set wikiPageWikiLink Information_Processing_Letters.
- Universal_point_set wikiPageWikiLink Integer_lattice.
- Universal_point_set wikiPageWikiLink International_Symposium_on_Graph_Drawing.
- Universal_point_set wikiPageWikiLink Outerplanar_graph.
- Universal_point_set wikiPageWikiLink Pathwidth.
- Universal_point_set wikiPageWikiLink Permutation.
- Universal_point_set wikiPageWikiLink Permutation_pattern.
- Universal_point_set wikiPageWikiLink Planar_graph.
- Universal_point_set wikiPageWikiLink Polygonal_chain.
- Universal_point_set wikiPageWikiLink SWAT_and_WADS_conferences.
- Universal_point_set wikiPageWikiLink Semicircle.
- Universal_point_set wikiPageWikiLink Series-parallel_graph.
- Universal_point_set wikiPageWikiLink Superpattern.
- Universal_point_set wikiPageWikiLink Symposium_on_Theory_of_Computing.
- Universal_point_set wikiPageWikiLink Tree_(graph_theory).
- Universal_point_set wikiPageWikiLink Two-dimensional_space.
- Universal_point_set wikiPageWikiLink University_of_Manitoba.
- Universal_point_set wikiPageWikiLink File:Goldner-Harary-linear.svg.
- Universal_point_set wikiPageWikiLink File:Nested_triangle_graph_grid.svg.
- Universal_point_set wikiPageWikiLinkText "Universal point set".
- Universal_point_set wikiPageWikiLinkText "universal point set".
- Universal_point_set wikiPageUsesTemplate Template:Citation.
- Universal_point_set wikiPageUsesTemplate Template:Harvtxt.
- Universal_point_set wikiPageUsesTemplate Template:Refbegin.
- Universal_point_set wikiPageUsesTemplate Template:Refend.
- Universal_point_set wikiPageUsesTemplate Template:Reflist.
- Universal_point_set subject Category:Planar_graphs.
- Universal_point_set hypernym S.
- Universal_point_set type Algorithm.
- Universal_point_set type Infographic.
- Universal_point_set comment "In graph drawing, a universal point set of order n is a set S of points in the Euclidean plane with the property that every n-vertex planar graph has a straight-line drawing in which the vertices are all placed at points of S.".
- Universal_point_set label "Universal point set".
- Universal_point_set sameAs Q7894146.
- Universal_point_set sameAs m.0rysw14.
- Universal_point_set sameAs Q7894146.
- Universal_point_set wasDerivedFrom Universal_point_set?oldid=681991553.
- Universal_point_set depiction Nested_triangle_graph_grid.svg.
- Universal_point_set isPrimaryTopicOf Universal_point_set.
