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- Tietzes_graph abstract "In the mathematical field of graph theory, Tietze's graph is an undirected cubic graph with 12 vertices and 18 edges.It is named after Heinrich Franz Friedrich Tietze, who showed in 1910 that the Möbius strip can be subdivided into six regions that all touch each other – three along the boundary of the strip and three along its center line – and therefore that graphs that are embedded onto the Möbius strip may require six colors. The boundary segments of the regions of Tietze's subdivision (including the segments along the boundary of the Möbius strip itself) form an embedding of Tietze's graph.".
- Tietzes_graph thumbnail Tietze-Moebius.svg?width=300.
- Tietzes_graph wikiPageID "20058152".
- Tietzes_graph wikiPageLength "6110".
- Tietzes_graph wikiPageOutDegree "39".
- Tietzes_graph wikiPageRevisionID "676794056".
- Tietzes_graph wikiPageWikiLink 1-planar_graph.
- Tietzes_graph wikiPageWikiLink Automorphism.
- Tietzes_graph wikiPageWikiLink Bridge_(graph_theory).
- Tietzes_graph wikiPageWikiLink Category:Individual_graphs.
- Tietzes_graph wikiPageWikiLink Category:Regular_graphs.
- Tietzes_graph wikiPageWikiLink Crossing_number_(graph_theory).
- Tietzes_graph wikiPageWikiLink Cubic_graph.
- Tietzes_graph wikiPageWikiLink Dihedral_group.
- Tietzes_graph wikiPageWikiLink Dürer_graph.
- Tietzes_graph wikiPageWikiLink Edge_coloring.
- Tietzes_graph wikiPageWikiLink Flower_snark.
- Tietzes_graph wikiPageWikiLink Franklin_graph.
- Tietzes_graph wikiPageWikiLink Graph_(discrete_mathematics).
- Tietzes_graph wikiPageWikiLink Graph_coloring.
- Tietzes_graph wikiPageWikiLink Graph_embedding.
- Tietzes_graph wikiPageWikiLink Graph_theory.
- Tietzes_graph wikiPageWikiLink Hamiltonian_path.
- Tietzes_graph wikiPageWikiLink Heinrich_Franz_Friedrich_Tietze.
- Tietzes_graph wikiPageWikiLink Hexagon.
- Tietzes_graph wikiPageWikiLink Hypohamiltonian_graph.
- Tietzes_graph wikiPageWikiLink Independent_set_(graph_theory).
- Tietzes_graph wikiPageWikiLink K-vertex-connected_graph.
- Tietzes_graph wikiPageWikiLink Matching_(graph_theory).
- Tietzes_graph wikiPageWikiLink Mathematics.
- Tietzes_graph wikiPageWikiLink Möbius_strip.
- Tietzes_graph wikiPageWikiLink NP-completeness.
- Tietzes_graph wikiPageWikiLink Petersen_graph.
- Tietzes_graph wikiPageWikiLink Projective_plane.
- Tietzes_graph wikiPageWikiLink Snark_(graph_theory).
- Tietzes_graph wikiPageWikiLink Triangle.
- Tietzes_graph wikiPageWikiLink Vertex-transitive_graph.
- Tietzes_graph wikiPageWikiLink File:Tietze-Moebius.svg.
- Tietzes_graph wikiPageWikiLink File:Tietzes_graph.svg.
- Tietzes_graph wikiPageWikiLinkText "Tietze's graph".
- Tietzes_graph automorphisms "12".
- Tietzes_graph chromaticIndex "4".
- Tietzes_graph chromaticNumber "3".
- Tietzes_graph diameter "3".
- Tietzes_graph edges "18".
- Tietzes_graph girth "3".
- Tietzes_graph imageCaption "The Tietze graph".
- Tietzes_graph name "Tietze's graph".
- Tietzes_graph properties Cubic_graph.
- Tietzes_graph properties Snark_(graph_theory).
- Tietzes_graph radius "3".
- Tietzes_graph vertices "12".
- Tietzes_graph wikiPageUsesTemplate Template:Commonscat.
- Tietzes_graph wikiPageUsesTemplate Template:Infobox_graph.
- Tietzes_graph wikiPageUsesTemplate Template:Reflist.
- Tietzes_graph subject Category:Individual_graphs.
- Tietzes_graph subject Category:Regular_graphs.
- Tietzes_graph hypernym Graph.
- Tietzes_graph type Software.
- Tietzes_graph type Graph.
- Tietzes_graph type Redirect.
- Tietzes_graph comment "In the mathematical field of graph theory, Tietze's graph is an undirected cubic graph with 12 vertices and 18 edges.It is named after Heinrich Franz Friedrich Tietze, who showed in 1910 that the Möbius strip can be subdivided into six regions that all touch each other – three along the boundary of the strip and three along its center line – and therefore that graphs that are embedded onto the Möbius strip may require six colors.".
- Tietzes_graph label "Tietze's graph".
- Tietzes_graph sameAs Q3115539.
- Tietzes_graph sameAs Graphe_de_Tietze.
- Tietzes_graph sameAs m.04yh0tj.
- Tietzes_graph sameAs Q3115539.
- Tietzes_graph wasDerivedFrom Tietzes_graph?oldid=676794056.
- Tietzes_graph depiction Tietze-Moebius.svg.
- Tietzes_graph isPrimaryTopicOf Tietzes_graph.
