(5, 4)-arrangement graph | 5-permutation star graph

vertex count | 120 edge count | 240 connected component count | 1

arc-transitive | arrangement | bicolorable | biconnected | bipartite | bridgeless | Cayley graphs | class 1 | connected | cyclic | edge-transitive | Eulerian | Hamilton-decomposable | Hamiltonian | Hamilton-laceable | H-star connected | integral | LCF | local | nonempty | nonplanar | perfect | perfect matching | permutation star | quartic | regular | simple | square-free | symmetric | traceable | triangle-free | uniquely colorable | vertex-transitive | weakly perfect | weakly regular

vertex degrees | 4 (120 vertices)

radius | 6 diameter | 6 girth | 6 vertex connectivity | 4 edge connectivity | 4

(x - 4) (x - 3)^12 (x - 2)^28 (x - 1)^4 x^30 (x + 1)^4 (x + 2)^28 (x + 3)^12 (x + 4)

chromatic number | 2 edge chromatic number | 4

(-4)^1 (-3)^12 (-2)^28 (-1)^4 0^30 1^4 2^28 3^12 4^1

Kirchhoff index | 5057 stability index | 1.013×10^34 Wiener index | 26520