3-prism graph | 2-Plummer-Toft graph | 3-Plummer-Toft graph | 4-Plummer-Toft graph | 5-Plummer-Toft graph | 6-Plummer-Toft graph | 7-Plummer-Toft graph | 8-Plummer-Toft graph | 9-Plummer-Toft graph | 10-Plummer-Toft graph | 11-Plummer-Toft graph | 12-Plummer-Toft graph | 13-Plummer-Toft graph | 14-Plummer-Toft graph | 15-Plummer-Toft graph | 16-Plummer-Toft graph | 17-Plummer-Toft graph | 18-Plummer-Toft graph | 19-Plummer-Toft graph | 20-Plummer-Toft graph (total: 20)

1-Plummer-Toft graph | (2, 3)-KC graph | (2, 3)-lattice graph | (2, 3)-rook graph | (3, 1, 1)-I graph | (3, 1)-generalized Petersen graph | (3, 2)-generalized prism graph | (3, 2)-KP graph | (3, 2)-stacked prism graph | 3-circular ladder graph | ...

(7, 1)-self dual graph | (7, 24)-polyhedral graph | 7-graph 969 | heptahedral graph 24 | heptahedral graph 24 dual | Johnson solid skeleton 7 | self-dual graph 1

(8, 32)-polyhedral graph | 8-graph 8310 | octahedral graph 32

(9, 270)-polyhedral graph | 9-graph 172265 | nonahedral graph 270

(10, 16178)-polyhedral graph | 10-graph 2888179 | decahedral graph 16178

(11, 174833)-polyhedral graph | 174833-undecahedral graph

(12, 1963555)-polyhedral graph | 1963555-dodecahedral graph

(13, 22581777)-polyhedral graph

(14, 263728665)-polyhedral graph

| vertex count | edge count | connected component count 3-prism graph | 6 | 9 | 1 2-Plummer-Toft graph | 7 | 12 | 1 3-Plummer-Toft graph | 8 | 15 | 1 4-Plummer-Toft graph | 9 | 18 | 1 5-Plummer-Toft graph | 10 | 21 | 1 6-Plummer-Toft graph | 11 | 24 | 1 7-Plummer-Toft graph | 12 | 27 | 1 8-Plummer-Toft graph | 13 | 30 | 1 9-Plummer-Toft graph | 14 | 33 | 1 10-Plummer-Toft graph | 15 | 36 | 1

apex | asymmetric | biconnected | bridgeless | class 1 | connected | cyclic | fully reconstructible in C^1 | Hamilton-connected | Hamiltonian | H-star connected | linklessly embeddable | map | nonempty | noneulerian | nongeometric | pancyclic | perfect | planar | Plummer-Toft | polyhedral | projective planar | rigid | simple | switchable | traceable | uniquely embeddable | weakly perfect

| complement graph name 3-prism graph | 6-cycle graph 2-Plummer-Toft graph | 3-gear graph 3-Plummer-Toft graph | (not a named graph) 4-Plummer-Toft graph | (not a named graph) 5-Plummer-Toft graph | (not a named graph)

| dual graph name 3-prism graph | 3-dipyramidal graph 2-Plummer-Toft graph | 2-Plummer-Toft graph