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3-regular graph with 12 vertices and 18 edges
mathematical field of graph theory, the bidiakis cube is a 3-regular graph with 12 vertices and 18 edges. The bidiakis cube is a cubic Hamiltonian graph and
Bidiakis_cube
counterexample in many different contexts. Balaban 10-cage Balaban 11-cage Bidiakis cube Brinkmann graph Bull graph Butterfly graph Chvátal graph Diamond graph
List_of_graphs
Representation of cubic graphs
graph 6 [3]6 Cubical graph 8 [3,−3]4 Wagner graph 8 [4]8 or [4,−3,3,4]2 Bidiakis cube 12 [6,4,−4]4 or [6,−3,3,6,3,−3]2 or [−3,6,4,−4,6,3,−4,6,−3,3,6,4] Franklin
LCF_notation
Space-filling polyhedron with 8 faces
require chiral (mirror image) polyhedral pairs to be space-filling. Bidiakis cube, a cubic regular graph with twelve vertices and eighteen edges. Elongated
Elongated_gyrobifastigium
112 168 6 8 11 F 3 3 Barnette–Bosák–Lederberg graph 38 57 5 9 4 T 3 3 Bidiakis cube 12 18 3 3 4 T 3 3 Biggs–Smith graph 102 153 7 7 9 F 3 3 Blanuša snarks
List of graphs by edges and vertices
List_of_graphs_by_edges_and_vertices
Constructs with triply-connected vertices
6]4 [3, 6, 3, −3, 6, −3]2 [−3, 6, 4, −4, 6, 3, −4, 6, −3, 3, 6, 4] Bidiakis cube 3 4 16 4 [6, −5, 5]4 [3, 4, −4, −3, 4, −4]2 3 4 2 4 [−3, 5, −3, 4, 4
Table_of_simple_cubic_graphs
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BIDIAKIS CUBE
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BIDIAKIS CUBE
BIDIAKIS CUBE
BIDIAKIS CUBE
BIDIAKIS CUBE
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