Editing Truncated cuboctahedron (section)

== Truncated cuboctahedral graph ==
{{Infobox graph
 | name = Truncated cuboctahedral graph
 | image = [[File:Truncated cuboctahedral graph.png|240px]]
 | image_caption = 4-fold symmetry
 | namesake = 
 | vertices = 48
 | edges = 72
 | automorphisms = 48
 | radius = 
 | diameter = 
 | girth = 
 | chromatic_number = 2
 | chromatic_index = 
 | fractional_chromatic_index = 
 | properties = [[Cubic graph|Cubic]], [[hamiltonian graph|Hamiltonian]], [[regular graph|regular]], [[Zero-symmetric graph|zero-symmetric]]
}}
In the [[mathematics|mathematical]] field of [[graph theory]], a '''truncated cuboctahedral graph''' (or '''great rhombcuboctahedral graph''') is the [[1-skeleton|graph of vertices and edges]] of the truncated cuboctahedron, one of the [[Archimedean solid]]s. It has 48 [[Vertex (graph theory)|vertices]] and 72 edges, and is a [[zero-symmetric graph|zero-symmetric]] and [[cubic graph|cubic]] [[Archimedean graph]].<ref>{{citation|last1=Read|first1=R. C.|last2=Wilson|first2=R. J.|title=An Atlas of Graphs|publisher=[[Oxford University Press]]|year= 1998|page=269}}</ref>

{{Clear}}