C4graphSummary for C4[ 384, 337 ] = PL(ATD[8,2]#ATD[24,13])

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VE|AG|vsds TransitivityWorthy?Bipartite? girthdiameter#STO's
384 768 (2^10)(3^1) 16 4 Semisymmetric Worthy Bip 4 24 0

Graph

Constructions

Related Graphs

Distance-Orbit Chart:

0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24
1 4 2,8 4^2,8^2 1,2,4^2,8^2 4^3,8 2,8^2 4^2,8 2^2,4,8 4^2,8 8^2 4^2,8 2^2,4,8 4^2,8 8^2 4^2,8 2^2,4,8 4^2,8 8^2 4^2,8 2^2,4,8 4^2,8 8^2 4^2,8 1^2,2,4
1 4 2,4^2 4^2,8^2 1,2^3,4^5 4^3,8 2^3,4^3 4^2,8 2^2,4^3 4^2,8 2^2,4^3 4^2,8 2^2,4^3 4^2,8 2^2,4^3 4^2,8 2^2,4^3 4^2,8 2^2,4^3 4^2,8 2^2,4^3 4^2,8 2^2,4^3 4^2,8 1^2,2,4

Generalized Ivanov Vectors

8 2 0 0
8 2 0 0

Cycle structures of semi-regular symmetries = 24 16, 24 16, 24 16, 24 16, 24 16, 24 16, 24 16, 24 16