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GeezerVison is showing mathworld.wolfram.com — Cameron Graph -- from Wolfram MathWorld Cameron Graph
The 231-Cameron graph is a strongly regular Hamiltonian graph on 231 vertices
with parameters
It can be constructed by taking as vertices the
It has graph spectrum It is a Hamiltonian graph. The 231-Cameron graph is implemented in the Wolfram Language as GraphData["CameronGraph"]. It should not be confused with the Cameron cubic Hamiltonian graphs constructed by Kathleen Cameron, or with the Cameron-Montanaro-Newman-Severini-Winter graph, an 18-vertex graph related to the quantum chromatic number. See alsoCameron Cubic Hamiltonian Graphs, Cameron-Montanaro-Newman-Severini-Winter Graph, Distance-Regular Graph, Distance-Transitive Graph, Strongly Regular GraphExplore with Wolfram|AlphaMore things to try: ReferencesBrouwer, A. E. "Cameron Graph." https://aeb.win.tue.nl/drg/graphs/Cameron.html.Brouwer, A. E. and van Lint, J. H. "Strongly Regular Graphs and Partial Geometries." In Enumeration and Design: Papers from the Conference on Combinatorics Held at the University of Waterloo, Waterloo, Ont., June 14-July 2, 1982 (Ed. D. M. Jackson and S. A. Vanstone). Toronto, Canada: Academic Press, pp. 85-122, 1984.Brouwer, A. E. and van Maldeghem, H. "The Cameron Graph." §10.54 in Strongly Regular Graphs. Cambridge, England: Cambridge University Press, pp. 332-333, 2022.Cameron, P. J.; Goethals, J.-M.; and Seidel, J. J. "Strongly Regular Graphs having Strongly Regular Subconstituents." J. Alg. 55, 257-280, 1978.DistanceRegular.org. "Cameron Graph." https://www.math.mun.ca/distanceregular/graphs/cameron.html.Referenced on Wolfram|AlphaCameron GraphCite this as:Weisstein, Eric W. "Cameron Graph." From MathWorld--A Wolfram Resource. https://mathworld.wolfram.com/CameronGraph.html Subject classifications |
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