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- Q3115542 subject Q7236392.
- Q3115542 subject Q8409147.
- Q3115542 subject Q8546843.
- Q3115542 subject Q8647012.
- Q3115542 abstract "In the mathematical field of graph theory, the Tutte–Coxeter graph or Tutte eight-cage is a 3-regular graph with 30 vertices and 45 edges. As the unique smallest cubic graph of girth 8 it is a cage and a Moore graph. It is bipartite, and can be constructed as the Levi graph of the generalized quadrangle W2 (known as the Cremona–Richmond configuration). The graph is named after William Thomas Tutte and H. S. M. Coxeter; it was discovered by Tutte (1947) but its connection to geometric configurations was investigated by both authors in a pair of jointly published papers (Tutte 1958; Coxeter 1958a).All the cubic distance-regular graphs are known. The Tutte–Coxeter is one of the 13 such graphs.".
- Q3115542 thumbnail Tutte_eight_cage.svg?width=300.
- Q3115542 wikiPageExternalLink RECTILINEAR.
- Q3115542 wikiPageExternalLink report.html.
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- Q3115542 wikiPageWikiLink Q7236392.
- Q3115542 wikiPageWikiLink Q826467.
- Q3115542 wikiPageWikiLink Q83478.
- Q3115542 wikiPageWikiLink Q834981.
- Q3115542 wikiPageWikiLink Q8409147.
- Q3115542 wikiPageWikiLink Q841007.
- Q3115542 wikiPageWikiLink Q8546843.
- Q3115542 wikiPageWikiLink Q8647012.
- Q3115542 wikiPageWikiLink Q959831.
- Q3115542 comment "In the mathematical field of graph theory, the Tutte–Coxeter graph or Tutte eight-cage is a 3-regular graph with 30 vertices and 45 edges. As the unique smallest cubic graph of girth 8 it is a cage and a Moore graph. It is bipartite, and can be constructed as the Levi graph of the generalized quadrangle W2 (known as the Cremona–Richmond configuration). The graph is named after William Thomas Tutte and H. S. M.".
- Q3115542 label "Tutte–Coxeter graph".
- Q3115542 depiction Tutte_eight_cage.svg.