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Gosset graph
From Wikipedia, the free encyclopedia
The Gosset graph, named after Thorold Gosset, is a specific regular graph (1-skeleton of the 7-dimensional 321 polytope) with 56 vertices and valency 27.[1]
Quick Facts Named after, Vertices ...
Gosset graph | |
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![]() Gosset graph (321) (There are 3 rings of 18 vertices, and two vertices coincide in the center of this projection. Edges also coincide with this projection.) | |
Named after | Thorold Gosset |
Vertices | 56 |
Edges | 756 |
Radius | 3 |
Diameter | 3 |
Girth | 3 |
Automorphisms | 2903040 |
Properties | Distance-regular graph Integral Vertex-transitive |
Table of graphs and parameters |
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