Searchable database of non-bipartite $(r,0)$-graphs

graph r

n

class

2 5 {Cycle, 5}
2 7 {Cycle, 7}
2 9 {Cycle, 9}
2 11 {Cycle, 11}
2 13 {Cycle, 13}
2 15 {Cycle, 15}
2 17 {Cycle, 17}
2 19 {Cycle, 19}
2 21 {Cycle, 21}
2 23 {Cycle, 23}
2 25 {Cycle, 25}
2 27 {Cycle, 27}
2 29 {Cycle, 29}
3 8 WagnerGraph
3 10 {Cubic, {10, 16}}
3 10 {Cubic, {10, 18}}
3 10 PetersenGraph
3 10 {Prism, 5}
3 12 CubeplexGraph
3 12 {Cubic, {12, 65}}
3 12 {Cubic, {12, 67}}
3 12 {Cubic, {12, 69}}
3 12 {Cubic, {12, 70}}
3 12 {Cubic, {12, 73}}
3 12 {Cubic, {12, 75}}
3 12 {Cubic, {12, 76}}
3 12 {Cubic, {12, 77}}
3 12 {Cubic, {12, 78}}
3 12 {Cubic, {12, 79}}
3 12 {Cubic, {12, 82}}
3 12 {CubicPolyhedral, 4}
3 12 {MoebiusLadder, 6}
3 12 TriplexGraph
3 12 TwinplexGraph
3 12 WindowGraph
3 14 AntiboxGraph
3 14 BoxGraph
3 14 CrossingNumberGraph3D
3 14 CrossingNumberGraph3E
3 14 CrossingNumberGraph3F
3 14 CrossingNumberGraph3H
3 14 {Cubic, {14, 400}}
3 14 {Cubic, {14, 402}}
3 14 {Cubic, {14, 404}}
3 14 {Cubic, {14, 405}}
3 14 {Cubic, {14, 406}}
3 14 {Cubic, {14, 407}}
3 14 {Cubic, {14, 408}}
3 14 {Cubic, {14, 409}}
3 14 {Cubic, {14, 410}}
3 14 {Cubic, {14, 413}}
3 14 {Cubic, {14, 414}}
3 14 {Cubic, {14, 416}}
3 14 {Cubic, {14, 417}}
3 14 {Cubic, {14, 418}}
3 14 {Cubic, {14, 419}}
3 14 {Cubic, {14, 420}}
3 14 {Cubic, {14, 423}}
3 14 {Cubic, {14, 424}}
3 14 {Cubic, {14, 425}}
3 14 {Cubic, {14, 427}}
3 14 {Cubic, {14, 428}}
3 14 {Cubic, {14, 430}}
3 14 {Cubic, {14, 431}}
3 14 {Cubic, {14, 432}}
3 14 {Cubic, {14, 433}}
3 14 {Cubic, {14, 434}}
3 14 {Cubic, {14, 435}}
3 14 {Cubic, {14, 437}}
3 14 {Cubic, {14, 439}}
3 14 {Cubic, {14, 441}}
3 14 {Cubic, {14, 442}}
3 14 {Cubic, {14, 443}}
3 14 {Cubic, {14, 444}}
3 14 {Cubic, {14, 446}}
3 14 {Cubic, {14, 447}}
3 14 {Cubic, {14, 448}}
3 14 {Cubic, {14, 450}}
3 14 {Cubic, {14, 451}}
3 14 {Cubic, {14, 452}}
3 14 {Cubic, {14, 453}}
3 14 {Cubic, {14, 454}}
3 14 {Cubic, {14, 455}}
3 14 {Cubic, {14, 456}}
3 14 {Cubic, {14, 457}}
3 14 {Cubic, {14, 458}}
3 14 {Cubic, {14, 459}}
3 14 {Cubic, {14, 460}}
3 14 {Cubic, {14, 461}}
3 14 {Cubic, {14, 462}}
3 14 {Cubic, {14, 463}}
3 14 {Cubic, {14, 464}}
3 14 {Cubic, {14, 466}}
3 14 {Cubic, {14, 467}}
3 14 {Cubic, {14, 468}}
3 14 {Cubic, {14, 469}}
3 14 {Cubic, {14, 470}}
3 14 {Cubic, {14, 471}}
3 14 {Cubic, {14, 472}}
3 14 {Cubic, {14, 473}}
3 14 {Cubic, {14, 474}}
3 14 {Cubic, {14, 475}}
3 14 {Cubic, {14, 476}}
3 14 {Cubic, {14, 479}}
3 14 {Cubic, {14, 480}}
3 14 {Cubic, {14, 481}}
3 14 {Cubic, {14, 482}}
3 14 {Cubic, {14, 483}}
3 14 {Cubic, {14, 484}}
3 14 {Cubic, {14, 485}}
3 14 {Cubic, {14, 486}}
3 14 {Cubic, {14, 487}}
3 14 {Cubic, {14, 488}}
3 14 {Cubic, {14, 489}}
3 14 {Cubic, {14, 490}}
3 14 {Cubic, {14, 491}}
3 14 {Cubic, {14, 492}}
3 14 {Cubic, {14, 494}}
3 14 {Cubic, {14, 495}}
3 14 {Cubic, {14, 496}}
3 14 {Cubic, {14, 497}}
3 14 {Cubic, {14, 500}}
3 14 {Cubic, {14, 501}}
3 14 {Cubic, {14, 503}}
3 14 {Cubic, {14, 505}}
3 14 {CubicPolyhedral, 5}
3 14 {CubicPolyhedral, 6}
3 14 {CubicPolyhedral, 7}
3 14 DrapeGraph
3 14 DrumGraph
3 14 {GeneralizedPetersen, {7, 2}}
3 14 {Prism, 7}
3 16 {Cubic, {16, 2}}
3 16 {Cubic, {16, 3}}
3 16 {Cubic, {16, 4}}
3 16 {Cubic, {16, 5}}
3 16 {Cubic, {16, 6}}
3 16 {Cubic, {16, 8}}
3 16 {Cubic, {16, 10}}
3 16 {Cubic, {16, 11}}
3 16 {Cubic, {16, 15}}
3 16 {Cubic, {16, 17}}
3 16 {Cubic, {16, 18}}
3 16 {Cubic, {16, 19}}
3 16 {Cubic, {16, 20}}
3 16 {Cubic, {16, 21}}
3 16 {Cubic, {16, 22}}
3 16 {Cubic, {16, 23}}
3 16 {CubicPolyhedral, 10}
3 16 {CubicPolyhedral, 11}
3 16 {CubicPolyhedral, 13}
3 16 {CubicPolyhedral, 14}
3 16 {CubicPolyhedral, 15}
3 16 {CubicPolyhedral, 16}
3 16 {CubicPolyhedral, 17}
3 16 {CubicPolyhedral, 19}
3 16 {CubicPolyhedral, 20}
3 16 FirstapexGraph
3 16 FourthapexGraph
3 16 {GeneralizedPetersen, {8, 2}}
3 16 {MoebiusLadder, 8}
3 16 {RegularNonplanarDiameter, {3, 3, 16, 2}}
3 16 {RegularNonplanarDiameter, {3, 3, 16, 3}}
3 16 {RegularNonplanarDiameter, {3, 3, 16, 4}}
3 16 {RegularNonplanarDiameter, {3, 3, 16, 5}}
3 16 {RegularNonplanarDiameter, {3, 3, 16, 6}}
3 16 {RegularNonplanarDiameter, {3, 3, 16, 7}}
3 16 {RegularNonplanarDiameter, {3, 3, 16, 8}}
3 16 {RegularNonplanarDiameter, {3, 3, 16, 9}}
3 16 {RegularNonplanarDiameter, {3, 3, 16, 10}}
3 16 {RegularNonplanarDiameter, {3, 3, 16, 11}}
3 16 {RegularNonplanarDiameter, {3, 3, 16, 12}}
3 16 {RegularNonplanarDiameter, {3, 3, 16, 13}}
3 16 {RegularNonplanarDiameter, {3, 3, 16, 14}}
3 16 SailboatGraph
3 16 SecondapexGraph
3 16 SuperboxGraph
3 16 ThirdapexGraph
3 18 BigdrumGraph
3 18 {BlanusaSnark, {1, 1}}
3 18 {BlanusaSnark, {1, 2}}
3 18 ConcertinaGraph
3 18 CrossingNumberGraph5B
3 18 {Cubic, {18, 8}}
3 18 {Cubic, {18, 9}}
3 18 {Cubic, {18, 11}}
3 18 {Cubic, {18, 13}}
3 18 {Cubic, {18, 14}}
3 18 {Cubic, {18, 17}}
3 18 {Cubic, {18, 20}}
3 18 {Cubic, {18, 21}}
3 18 {CubicPolyhedral, 22}
3 18 {CubicPolyhedral, 23}
3 18 {CubicPolyhedral, 24}
3 18 {CubicPolyhedral, 25}
3 18 {CubicPolyhedral, 26}
3 18 {CubicPolyhedral, 27}
3 18 {CubicPolyhedral, 28}
3 18 {CubicPolyhedral, 29}
3 18 {CubicPolyhedral, 30}
3 18 {CubicPolyhedral, 31}
3 18 {CubicPolyhedral, 32}
3 18 {CubicPolyhedral, 33}
3 18 {CubicPolyhedral, 34}
3 18 {CubicPolyhedral, 35}
3 18 {CubicPolyhedral, 36}
3 18 {CubicPolyhedral, 37}
3 18 {CubicPolyhedral, 38}
3 18 {CubicPolyhedral, 39}
3 18 {CubicPolyhedral, 40}
3 18 {CubicPolyhedral, 41}
3 18 {CubicPolyhedral, 43}
3 18 {CubicPolyhedral, 44}
3 18 {CubicPolyhedral, 45}
3 18 {CubicPolyhedral, 46}
3 18 {CubicPolyhedral, 47}
3 18 {CubicPolyhedral, 48}
3 18 {CubicPolyhedral, 49}
3 18 {CubicPolyhedral, 51}
3 18 {CubicPolyhedral, 52}
3 18 {CubicPolyhedral, 53}
3 18 {CubicPolyhedral, 54}
3 18 ExtrapexGraph
3 18 {GeneralizedPetersen, {9, 2}}
3 18 {Prism, 9}
3 18 {RegularNonplanarDiameter, {3, 3, 18}}
3 18 RobertsonDiamondGraph
3 18 RubyGraph
3 20 AntilogGraph
3 20 {Cubic, {20, 2}}
3 20 {Cubic, {20, 3}}
3 20 {Cubic, {20, 4}}
3 20 {Cubic, {20, 5}}
3 20 {CubicTransitive, 28}
3 20 DodecahedralGraph
3 20 {Flower, 5}
3 20 {GeneralizedPetersen, {10, 4}}
3 20 JawsGraph
3 20 LogGraph
3 20 {MoebiusLadder, 10}
3 20 {RegularNonplanarDiameter, {3, 3, 20}}
3 20 {Snark, {20, 1}}
3 20 {Snark, {20, 2}}
3 20 {Snark, {20, 3}}
3 20 {Snark, {20, 4}}
3 20 {Snark, {20, 5}}
3 20 StarfishGraph
3 22 CrossingNumberGraph7A
3 22 CrossingNumberGraph7B
3 22 CrossingNumberGraph7C
3 22 CrossingNumberGraph7D
3 22 {Cubic, {22, 2}}
3 22 {Cubic, {22, 3}}
3 22 {Cubic, {22, 4}}
3 22 {GeneralizedPetersen, {11, 2}}
3 22 {GeneralizedPetersen, {11, 3}}
3 22 LoupekineSnark1
3 22 LoupekineSnark2
3 22 {Prism, 11}
3 22 {Snark, {22, 1}}
3 22 {Snark, {22, 2}}
3 22 {Snark, {22, 3}}
3 22 {Snark, {22, 4}}
3 22 {Snark, {22, 5}}
3 22 {Snark, {22, 6}}
3 22 {Snark, {22, 7}}
3 22 {Snark, {22, 8}}
3 22 {Snark, {22, 9}}
3 22 {Snark, {22, 10}}
3 22 {Snark, {22, 11}}
3 22 {Snark, {22, 12}}
3 22 {Snark, {22, 13}}
3 22 {Snark, {22, 14}}
3 22 {Snark, {22, 15}}
3 22 {Snark, {22, 16}}
3 22 {Snark, {22, 17}}
3 22 {Snark, {22, 18}}
3 22 {WeakSnark, {22, 4}}
3 22 {WeakSnark, {22, 5}}
3 22 {WeakSnark, {22, 9}}
3 22 {WeakSnark, {22, 10}}
3 22 {WeakSnark, {22, 11}}
3 22 {WeakSnark, {22, 12}}
3 22 {WeakSnark, {22, 18}}
3 22 {WeakSnark, {22, 19}}
3 22 {WeakSnark, {22, 24}}
3 22 {WeakSnark, {22, 25}}
3 22 {WeakSnark, {22, 26}}
3 24 CrossingNumberGraph8C
3 24 {Cubic, {24, 1}}
3 24 {Cubic, {24, 4}}
3 24 {Cubic, {24, 6}}
3 24 {Cubic, {24, 7}}
3 24 {Cubic, {24, 8}}
3 24 {Cubic, {24, 9}}
3 24 {Cubic, {24, 10}}
3 24 {Cubic, {24, 11}}
3 24 {Cubic, {24, 12}}
3 24 {Cubic, {24, 13}}
3 24 {CubicTransitive, 37}
3 24 {CubicTransitive, 41}
3 24 {GeneralizedPetersen, {12, 2}}
3 24 {IGraph, {12, 2, 3}}
3 24 McGeeGraph
3 24 {MoebiusLadder, 12}
3 24 RefutedCrossingNumberGraph8D
3 24 RefutedCrossingNumberGraph8E
3 24 {Snark, {24, 1}}
3 24 {Snark, {24, 2}}
3 24 {Snark, {24, 3}}
3 24 {Snark, {24, 4}}
3 24 {Snark, {24, 5}}
3 24 {Snark, {24, 6}}
3 24 {Snark, {24, 7}}
3 24 {Snark, {24, 8}}
3 24 {Snark, {24, 9}}
3 24 {Snark, {24, 10}}
3 24 {Snark, {24, 11}}
3 24 {Snark, {24, 12}}
3 24 {Snark, {24, 13}}
3 24 {Snark, {24, 14}}
3 24 {Snark, {24, 15}}
3 24 {Snark, {24, 16}}
3 24 {Snark, {24, 17}}
3 24 {Snark, {24, 18}}
3 24 {Snark, {24, 19}}
3 24 {Snark, {24, 20}}
3 24 {Snark, {24, 21}}
3 24 {Snark, {24, 22}}
3 24 {Snark, {24, 23}}
3 24 {Snark, {24, 24}}
3 24 {Snark, {24, 25}}
3 24 {Snark, {24, 26}}
3 24 {Snark, {24, 27}}
3 24 {Snark, {24, 28}}
3 24 {Snark, {24, 29}}
3 24 {Snark, {24, 30}}
3 24 {Snark, {24, 31}}
3 24 {Snark, {24, 32}}
3 24 {Snark, {24, 33}}
3 24 {Snark, {24, 34}}
3 24 {Snark, {24, 35}}
3 24 {Snark, {24, 36}}
3 24 {Snark, {24, 37}}
3 24 {Snark, {24, 38}}
3 24 ThomassenGraph24
3 26 {BlanusaSnark, {2, 1}}
3 26 {BlanusaSnark, {2, 2}}
3 26 CelminsSwartSnark1
3 26 CelminsSwartSnark2
3 26 CrossingNumberGraph9A
3 26 {Cubic, {26, 1}}
3 26 {Cubic, {26, 3}}
3 26 {CubicHypohamiltonian, {26, 7}}
3 26 {CubicHypohamiltonian, {26, 17}}
3 26 {CubicHypohamiltonian, {26, 40}}
3 26 {CubicHypohamiltonian, {26, 43}}
3 26 {CubicHypohamiltonian, {26, 72}}
3 26 {Dice, 1}
3 26 {Dice, 2}
3 26 {Dice, 3}
3 26 {Dice, 4}
3 26 EdgeExcisedCoxeterGraph
3 26 {Fullerene, {26, 1}}
3 26 {GeneralizedPetersen, {13, 2}}
3 26 {GeneralizedPetersen, {13, 3}}
3 26 {GeneralizedPetersen, {13, 5}}
3 26 {Prism, 13}
3 26 {Snark, {26, 1}}
3 26 {Snark, {26, 2}}
3 26 {Snark, {26, 3}}
3 26 {Snark, {26, 4}}
3 26 {Snark, {26, 5}}
3 26 {Snark, {26, 6}}
3 26 {Snark, {26, 7}}
3 26 {Snark, {26, 8}}
3 26 {Snark, {26, 9}}
3 26 {Snark, {26, 10}}
3 26 {Snark, {26, 12}}
3 26 {Snark, {26, 13}}
3 26 {Snark, {26, 14}}
3 26 {Snark, {26, 15}}
3 26 {Snark, {26, 16}}
3 26 {Snark, {26, 17}}
3 26 {Snark, {26, 18}}
3 26 {Snark, {26, 19}}
3 26 {Snark, {26, 20}}
3 26 {Snark, {26, 22}}
3 26 {Snark, {26, 23}}
3 26 {Snark, {26, 24}}
3 26 {Snark, {26, 25}}
3 26 {Snark, {26, 26}}
3 26 {Snark, {26, 27}}
3 26 {Snark, {26, 28}}
3 26 {Snark, {26, 29}}
3 26 {Snark, {26, 30}}
3 26 {Snark, {26, 32}}
3 26 {Snark, {26, 33}}
3 26 {Snark, {26, 34}}
3 26 {Snark, {26, 35}}
3 26 {Snark, {26, 36}}
3 26 {Snark, {26, 37}}
3 26 {Snark, {26, 38}}
3 26 {Snark, {26, 39}}
3 26 {Snark, {26, 40}}
3 26 {Snark, {26, 41}}
3 26 {Snark, {26, 42}}
3 26 {Snark, {26, 43}}
3 26 {Snark, {26, 44}}
3 26 {Snark, {26, 45}}
3 26 {Snark, {26, 46}}
3 26 {Snark, {26, 47}}
3 26 {Snark, {26, 48}}
3 26 {Snark, {26, 49}}
3 26 {Snark, {26, 50}}
3 26 {Snark, {26, 51}}
3 26 {Snark, {26, 52}}
3 26 {Snark, {26, 53}}
3 26 {Snark, {26, 54}}
3 26 {Snark, {26, 55}}
3 26 {Snark, {26, 56}}
3 26 {Snark, {26, 57}}
3 26 {Snark, {26, 58}}
3 26 {Snark, {26, 59}}
3 26 {Snark, {26, 60}}
3 26 {Snark, {26, 61}}
3 26 {Snark, {26, 62}}
3 26 {Snark, {26, 63}}
3 26 {Snark, {26, 64}}
3 26 {Snark, {26, 65}}
3 26 {Snark, {26, 66}}
3 26 {Snark, {26, 67}}
3 26 {Snark, {26, 68}}
3 26 {Snark, {26, 69}}
3 26 {Snark, {26, 70}}
3 26 {Snark, {26, 71}}
3 26 {Snark, {26, 72}}
3 26 {Snark, {26, 73}}
3 26 {Snark, {26, 74}}
3 26 {Snark, {26, 75}}
3 26 {Snark, {26, 76}}
3 26 {Snark, {26, 77}}
3 26 {Snark, {26, 78}}
3 26 {Snark, {26, 79}}
3 26 {Snark, {26, 80}}
3 26 {Snark, {26, 81}}
3 26 {Snark, {26, 82}}
3 26 {Snark, {26, 83}}
3 26 {Snark, {26, 84}}
3 26 {Snark, {26, 85}}
3 26 {Snark, {26, 86}}
3 26 {Snark, {26, 87}}
3 26 {Snark, {26, 88}}
3 26 {Snark, {26, 89}}
3 26 {Snark, {26, 90}}
3 26 {Snark, {26, 91}}
3 26 {Snark, {26, 92}}
3 26 {Snark, {26, 93}}
3 26 {Snark, {26, 94}}
3 26 {Snark, {26, 95}}
3 26 {Snark, {26, 96}}
3 26 {Snark, {26, 97}}
3 26 {Snark, {26, 98}}
3 26 {Snark, {26, 99}}
3 26 {Snark, {26, 100}}
3 26 {Snark, {26, 101}}
3 26 {Snark, {26, 102}}
3 26 {Snark, {26, 103}}
3 26 {Snark, {26, 104}}
3 26 {Snark, {26, 105}}
3 26 {Snark, {26, 106}}
3 26 {Snark, {26, 107}}
3 26 {Snark, {26, 108}}
3 26 {Snark, {26, 109}}
3 26 {Snark, {26, 110}}
3 26 {Snark, {26, 111}}
3 26 {Snark, {26, 112}}
3 26 {Snark, {26, 113}}
3 26 {Snark, {26, 114}}
3 26 {Snark, {26, 115}}
3 26 {Snark, {26, 116}}
3 26 {Snark, {26, 117}}
3 26 {Snark, {26, 118}}
3 26 {Snark, {26, 119}}
3 26 {Snark, {26, 120}}
3 26 {Snark, {26, 121}}
3 26 {Snark, {26, 122}}
3 26 {Snark, {26, 123}}
3 26 {Snark, {26, 124}}
3 26 {Snark, {26, 125}}
3 26 {Snark, {26, 126}}
3 26 {Snark, {26, 127}}
3 26 {Snark, {26, 128}}
3 26 {Snark, {26, 129}}
3 26 {Snark, {26, 130}}
3 26 {Snark, {26, 131}}
3 26 {Snark, {26, 132}}
3 26 {Snark, {26, 133}}
3 26 {Snark, {26, 134}}
3 26 {Snark, {26, 135}}
3 26 {Snark, {26, 136}}
3 26 {Snark, {26, 137}}
3 26 {Snark, {26, 138}}
3 26 {Snark, {26, 139}}
3 26 {Snark, {26, 140}}
3 26 {Snark, {26, 141}}
3 26 {Snark, {26, 142}}
3 26 {Snark, {26, 143}}
3 26 {Snark, {26, 144}}
3 26 {Snark, {26, 145}}
3 26 {Snark, {26, 146}}
3 26 {Snark, {26, 147}}
3 26 {Snark, {26, 148}}
3 26 {Snark, {26, 149}}
3 26 {Snark, {26, 150}}
3 26 {Snark, {26, 151}}
3 26 {Snark, {26, 152}}
3 26 {Snark, {26, 153}}
3 26 {Snark, {26, 154}}
3 26 {Snark, {26, 155}}
3 26 {Snark, {26, 156}}
3 26 {Snark, {26, 157}}
3 26 {Snark, {26, 158}}
3 26 {Snark, {26, 159}}
3 26 {Snark, {26, 160}}
3 26 {Snark, {26, 161}}
3 26 {Snark, {26, 162}}
3 26 {Snark, {26, 163}}
3 26 {Snark, {26, 164}}
3 26 {Snark, {26, 165}}
3 26 {Snark, {26, 166}}
3 26 {Snark, {26, 167}}
3 26 {Snark, {26, 168}}
3 26 {Snark, {26, 169}}
3 26 {Snark, {26, 170}}
3 26 {Snark, {26, 171}}
3 26 {Snark, {26, 172}}
3 26 {Snark, {26, 173}}
3 26 {Snark, {26, 174}}
3 26 {Snark, {26, 175}}
3 26 {Snark, {26, 176}}
3 26 {Snark, {26, 177}}
3 26 {Snark, {26, 178}}
3 26 {Snark, {26, 179}}
3 26 {Snark, {26, 180}}
3 26 {Snark, {26, 181}}
3 26 {Snark, {26, 182}}
3 26 {Snark, {26, 184}}
3 26 {Snark, {26, 185}}
3 26 {Snark, {26, 186}}
3 26 {Snark, {26, 187}}
3 26 {Snark, {26, 188}}
3 26 {Snark, {26, 189}}
3 26 {Snark, {26, 190}}
3 26 {Snark, {26, 191}}
3 26 {Snark, {26, 192}}
3 26 {Snark, {26, 193}}
3 26 {Snark, {26, 194}}
3 26 {Snark, {26, 195}}
3 26 {Snark, {26, 196}}
3 26 {Snark, {26, 197}}
3 26 {Snark, {26, 198}}
3 26 {Snark, {26, 199}}
3 26 {Snark, {26, 200}}
3 26 {Snark, {26, 201}}
3 26 {Snark, {26, 202}}
3 26 {Snark, {26, 203}}
3 26 {Snark, {26, 204}}
3 26 {Snark, {26, 205}}
3 26 {Snark, {26, 206}}
3 26 {Snark, {26, 207}}
3 26 {Snark, {26, 208}}
3 26 {Snark, {26, 209}}
3 26 {Snark, {26, 210}}
3 26 {Snark, {26, 211}}
3 26 {Snark, {26, 212}}
3 26 {Snark, {26, 213}}
3 26 {Snark, {26, 214}}
3 26 {Snark, {26, 215}}
3 26 {Snark, {26, 216}}
3 26 {Snark, {26, 217}}
3 26 {Snark, {26, 218}}
3 26 {Snark, {26, 219}}
3 26 {Snark, {26, 220}}
3 26 {Snark, {26, 221}}
3 26 {Snark, {26, 222}}
3 26 {Snark, {26, 223}}
3 26 {Snark, {26, 224}}
3 26 {Snark, {26, 225}}
3 26 {Snark, {26, 226}}
3 26 {Snark, {26, 227}}
3 26 {Snark, {26, 228}}
3 26 {Snark, {26, 229}}
3 26 {Snark, {26, 230}}
3 26 {Snark, {26, 231}}
3 26 {Snark, {26, 232}}
3 26 {Snark, {26, 233}}
3 26 {Snark, {26, 234}}
3 26 {Snark, {26, 235}}
3 26 {Snark, {26, 236}}
3 26 {Snark, {26, 237}}
3 26 {Snark, {26, 238}}
3 26 {Snark, {26, 239}}
3 26 {Snark, {26, 240}}
3 26 {Snark, {26, 241}}
3 26 {Snark, {26, 242}}
3 26 {Snark, {26, 243}}
3 26 {Snark, {26, 244}}
3 26 {Snark, {26, 245}}
3 26 {Snark, {26, 246}}
3 26 {Snark, {26, 247}}
3 26 {Snark, {26, 248}}
3 26 {Snark, {26, 249}}
3 26 {Snark, {26, 250}}
3 26 {Snark, {26, 251}}
3 26 {Snark, {26, 252}}
3 26 {Snark, {26, 253}}
3 26 {Snark, {26, 254}}
3 26 {Snark, {26, 255}}
3 26 {Snark, {26, 256}}
3 26 {Snark, {26, 257}}
3 26 {Snark, {26, 258}}
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3 48 {Fullerene, {48, 142}}
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3 48 {Fullerene, {48, 180}}
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3 48 {Fullerene, {48, 196}}
3 48 {Fullerene, {48, 197}}
3 48 {Fullerene, {48, 198}}
3 48 {Fullerene, {48, 199}}
3 48 {Goldberg, 6}
3 48 {MoebiusLadder, 24}
3 50 {CubicNonhamiltonian, {50, 1}}
3 50 {CubicNonhamiltonian, {50, 2}}
3 50 {CubicNonhamiltonian, {50, 3}}
3 50 {Fullerene, {50, 1}}
3 50 {Fullerene, {50, 2}}
3 50 {Fullerene, {50, 3}}
3 50 {Fullerene, {50, 4}}
3 50 {Fullerene, {50, 5}}
3 50 {Fullerene, {50, 6}}
3 50 {Fullerene, {50, 7}}
3 50 {Fullerene, {50, 8}}
3 50 {Fullerene, {50, 9}}
3 50 {Fullerene, {50, 10}}
3 50 {Fullerene, {50, 11}}
3 50 {Fullerene, {50, 12}}
3 50 {Fullerene, {50, 13}}
3 50 {Fullerene, {50, 14}}
3 50 {Fullerene, {50, 15}}
3 50 {Fullerene, {50, 16}}
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3 50 {Fullerene, {50, 19}}
3 50 {Fullerene, {50, 20}}
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3 50 {Fullerene, {50, 251}}
3 50 {Fullerene, {50, 252}}
3 50 {Fullerene, {50, 253}}
3 50 {Fullerene, {50, 254}}
3 50 {Fullerene, {50, 255}}
3 50 {Fullerene, {50, 256}}
3 50 {Fullerene, {50, 257}}
3 50 {Fullerene, {50, 258}}
3 50 {Fullerene, {50, 259}}
3 50 {Fullerene, {50, 260}}
3 50 {Fullerene, {50, 261}}
3 50 {Fullerene, {50, 262}}
3 50 {Fullerene, {50, 263}}
3 50 {Fullerene, {50, 264}}
3 50 {Fullerene, {50, 265}}
3 50 {Fullerene, {50, 266}}
3 50 {Fullerene, {50, 267}}
3 50 {Fullerene, {50, 268}}
3 50 {Fullerene, {50, 269}}
3 50 {Fullerene, {50, 270}}
3 50 {Fullerene, {50, 271}}
3 50 {GeneralizedPetersen, {25, 9}}
3 50 {Prism, 25}
3 50 SzekeresSnark
3 50 WatkinsSnark
3 52 {CubicNonhamiltonian, {52, 1}}
3 52 {CubicNonhamiltonian, {52, 2}}
3 52 {CubicNonhamiltonian, {52, 3}}
3 52 {CubicNonhamiltonian, {52, 4}}
3 52 {CubicNonhamiltonian, {52, 5}}
3 52 {CubicNonhamiltonian, {52, 6}}
3 52 {Flower, 13}
3 54 {GeneralizedPetersen, {27, 2}}
3 56 {Cubic, {56, 2}}
3 56 {Cubic, {56, 4}}
3 56 Foster056B
3 56 {Goldberg, 7}
3 58 {Cage, {3, 9}, 1}
3 58 {Cage, {3, 9}, 2}
3 58 {Cage, {3, 9}, 3}
3 58 {Cage, {3, 9}, 4}
3 58 {Cage, {3, 9}, 5}
3 58 {Cage, {3, 9}, 6}
3 58 {Cage, {3, 9}, 7}
3 58 {Cage, {3, 9}, 8}
3 58 {Cage, {3, 9}, 9}
3 58 {Cage, {3, 9}, 10}
3 58 {Cage, {3, 9}, 11}
3 58 {Cage, {3, 9}, 12}
3 58 {Cage, {3, 9}, 13}
3 58 {Cage, {3, 9}, 14}
3 58 {Cage, {3, 9}, 15}
3 58 {Cage, {3, 9}, 16}
3 58 {Cage, {3, 9}, 17}
3 58 {Cage, {3, 9}, 18}
3 58 {GeneralizedPetersen, {29, 8}}
3 60 {Cubic, {60, 1}}
3 60 {Flower, 15}
3 60 Foster060A
3 60 {Fullerene, {60, 1}}
3 60 TruncatedGreatDodecahedralGraph
3 60 TruncatedIcosahedralGraph
3 62 {GeneralizedPetersen, {31, 11}}
3 64 {Cubic, {64, 1}}
3 64 {Goldberg, 8}
3 68 {Flower, 17}
3 70 ArayaWienerGraph70
3 70 {Fullerene, {70, 4085}}
3 70 {RegularNonplanarDiameter, {3, 5, 70}}
3 72 {Goldberg, 9}
3 76 {Flower, 19}
3 80 ChamferedDodecahedralGraph
3 80 {Goldberg, 10}
3 84 Foster084A
3 88 ArayaWienerGraph88
3 88 {Goldberg, 11}
3 94 ThomassenGraph94
3 96 {Goldberg, 12}
3 102 BiggsSmithGraph
3 104 {Goldberg, 13}
3 108 Foster108A
3 112 Balaban11Cage
3 112 {Goldberg, 14}
3 120 {Goldberg, 15}
3 128 {Goldberg, 16}
3 132 {RegularNonplanarDiameter, {3, 6, 132}}
3 136 {Goldberg, 17}
3 144 {Goldberg, 18}
3 152 {Goldberg, 19}
3 160 {CubeConnectedCycle, 5}
3 160 {Goldberg, 20}
3 162 WaltherGraph162
3 168 Foster168B
3 168 Foster168C
3 168 Foster168D
3 180 TruncatedPentakisDodecahedralGraph
3 182 Foster182C
3 196 {RegularNonplanarDiameter, {3, 7, 196}}
3 220 Foster220A
3 234 Foster234B
3 240 Foster240B
3 272 {Cage, {3, 13}}
3 336 {RegularNonplanarDiameter, {3, 8, 336}}
3 364 Foster364A
3 364 Foster364B
3 364 Foster364C
3 364 Foster364D
3 408 Foster408A
3 408 Foster408B
3 448 Foster448A
3 480 Foster480A
3 480 Foster480C
3 500 Foster500A
3 504 Foster504B
3 504 Foster504C
3 504 Foster504E
3 506 Foster506A
3 570 Foster570A
3 570 Foster570B
3 600 {RegularNonplanarDiameter, {3, 9, 600}}
3 620 Foster620A
3 660 Foster660A
3 672 Foster672C
3 680 Foster680A
3 680 Foster680B
3 816 Foster816A
3 816 Foster816B
3 816 Foster816D
3 816 Foster816E
3 816 Foster816G
3 816 Foster816H
3 896 {CubeConnectedCycle, 7}
3 936 Foster936C
4 10 {Circulant, {10, {1, 4}}}
4 11 {Andrasfai, 4}
4 11 {Quartic, {11, 264}}
4 12 ChvatalGraph
4 12 {Circulant, {12, {2, 3}}}
4 13 {Circulant, {13, {1, 3}}}
4 13 {Cyclotomic, 13}
4 14 {Circulant, {14, {1, 4}}}
4 14 {Circulant, {14, {1, 6}}}
4 14 {Quartic, {14, 8}}
4 14 {Quartic, {14, 9}}
4 14 {Quartic, {14, 32}}
4 14 {RegularNonplanarDiameter, {4, 2, 14}}
4 15 {Circulant, {15, {1, 3}}}
4 15 {Circulant, {15, {1, 4}}}
4 15 {Circulant, {15, {1, 6}}}
4 15 {Quartic, {15, 6}}
4 15 {Quartic, {15, 10}}
4 15 {Quartic, {15, 14}}
4 16 {Circulant, {16, {1, 4}}}
4 16 {Circulant, {16, {1, 6}}}
4 16 {Quartic, {16, 11}}
4 16 {Quartic, {16, 13}}
4 16 {Quartic, {16, 15}}
4 16 {Quartic, {16, 16}}
4 16 {Quartic, {16, 17}}
4 16 {Quartic, {16, 18}}
4 16 {Quartic, {16, 19}}
4 16 {Quartic, {16, 20}}
4 16 {Quartic, {16, 22}}
4 16 {Quartic, {16, 23}}
4 16 {Quartic, {16, 24}}
4 16 {Quartic, {16, 26}}
4 16 {Quartic, {16, 28}}
4 16 {Quartic, {16, 29}}
4 16 {Quartic, {16, 31}}
4 16 {Quartic, {16, 33}}
4 16 {Quartic, {16, 64}}
4 16 {Quartic, {16, 68}}
4 16 {Quartic, {16, 69}}
4 16 {Quartic, {16, 70}}
4 16 {Quartic, {16, 71}}
4 16 {Quartic, {16, 72}}
4 16 {Quartic, {16, 73}}
4 16 {Quartic, {16, 74}}
4 16 {Quartic, {16, 75}}
4 16 {Quartic, {16, 76}}
4 16 {Quartic, {16, 77}}
4 16 {Quartic, {16, 109}}
4 16 {Quartic, {16, 112}}
4 16 {Quartic, {16, 124}}
4 16 {Quartic, {16, 125}}
4 16 {Quartic, {16, 126}}
4 16 {QuarticTransitive, 44}
4 16 {QuarticTransitive, 45}
4 16 {QuarticTransitive, 47}
4 16 {QuarticTransitive, 49}
4 17 {Circulant, {17, {1, 3}}}
4 17 {Circulant, {17, {1, 4}}}
4 17 {Circulant, {17, {1, 5}}}
4 18 {Circulant, {18, {1, 4}}}
4 18 {Circulant, {18, {1, 8}}}
4 18 {Circulant, {18, {2, 3}}}
4 19 {Circulant, {19, {1, 3}}}
4 19 {Circulant, {19, {1, 4}}}
4 19 {Circulant, {19, {1, 7}}}
4 19 RobertsonGraph
4 20 {BracedPentagon, {40, 1}}
4 20 {Circulant, {20, {1, 4}}}
4 20 {Circulant, {20, {1, 6}}}
4 20 {Circulant, {20, {1, 8}}}
4 20 {Circulant, {20, {2, 5}}}
4 20 {Circulant, {20, {4, 5}}}
4 20 {NoncayleyTransitive, {20, 4}}
4 20 {NoncayleyTransitive, {20, 6}}
4 20 {NoncayleyTransitive, {20, 7}}
4 21 BrinkmannGraph
4 21 {Circulant, {21, {1, 8}}}
4 22 {Circulant, {22, {1, 10}}}
4 24 {CayleyGraph, {24, 1}}
4 24 {CayleyGraph, {24, 2}}
4 25 {Circulant, {25, {1, 7}}}
4 25 GruenbaumGraph25
4 25 {TorusGrid, {5, 5}}
4 26 {Circulant, {26, {1, 12}}}
4 27 {ArcTransitive, {27, 2}}
4 27 DoyleGraph
4 28 {Circulant, {28, {4, 7}}}
4 28 {NoncayleyTransitive, {28, 2}}
4 29 {Circulant, {29, {1, 12}}}
4 30 {ArcTransitive, {30, 13}}
4 30 {ArcTransitive, {30, 14}}
4 30 {CayleyGraph, {30, 1}}
4 30 {Circulant, {30, {1, 14}}}
4 30 {Circulant, {30, {5, 6}}}
4 30 DodecadodecahedralGraph
4 35 {Circulant, {35, {5, 7}}}
4 35 {Odd, 4}
4 36 {Circulant, {36, {4, 9}}}
4 40 {Circulant, {40, {5, 8}}}
4 41 {RegularNonplanarDiameter, {4, 3, 41, 10}}
4 41 {RegularNonplanarDiameter, {4, 3, 41, 12}}
4 41 {RegularNonplanarDiameter, {4, 3, 41, 13}}
4 42 {Circulant, {42, {6, 7}}}
4 45 {Circulant, {45, {5, 9}}}
4 49 {Quartic, {49, 1}}
4 49 {TorusGrid, {7, 7}}
4 50 {TorusGrid, {5, 10}}
4 54 {TorusGrid, {6, 9}}
4 56 {Circulant, {56, {7, 8}}}
4 60 RhombicosahedralGraph
4 63 {Bouwer, {2, 9, 7}}
4 63 {Circulant, {63, {7, 9}}}
4 67 {Cage, {4, 7}}
4 70 {Circulant, {70, {7, 10}}}
4 70 MeredithGraph
4 72 {Circulant, {72, {8, 9}}}
4 81 {TorusGrid, {9, 9}}
4 90 {Circulant, {90, {9, 10}}}
4 98 {RegularNonplanarDiameter, {4, 4, 98}}
4 275 {Cage, {4, 9}}
4 600 HundredTwentyCellGraph
5 14 {Andrasfai, 5}
5 16 {Circulant, {16, {1, 3, 8}}}
5 16 {Circulant, {16, {1, 6, 8}}}
5 16 ClebschGraph
5 18 {Circulant, {18, {1, 4, 9}}}
5 18 {Circulant, {18, {2, 3, 9}}}
5 20 {Circulant, {20, {1, 3, 10}}}
5 20 {Circulant, {20, {1, 4, 10}}}
5 20 {Circulant, {20, {1, 6, 10}}}
5 20 {Circulant, {20, {1, 8, 10}}}
5 20 {NoncayleyTransitive, {20, 8}}
5 20 {NoncayleyTransitive, {20, 9}}
5 24 {NoncayleyTransitive, {24, 1}}
5 26 {NoncayleyTransitive, {26, 2}}
5 28 {NoncayleyTransitive, {28, 3}}
5 30 FosterCage
5 30 MeringerGraph
5 30 RobertsonWegnerGraph
5 30 WongGraph
5 32 WellsGraph
5 36 SylvesterGraph
5 72 {RegularNonplanarDiameter, {5, 3, 72}}
5 126 {Odd, 5}
5 152 {Cage, {5, 7}, 1}
5 152 {Cage, {5, 7}, 2}
5 212 {RegularNonplanarDiameter, {5, 4, 212}}
5 620 {RegularNonplanarDiameter, {5, 5, 620}}
5 624 {RegularNonplanarDiameter, {5, 5, 624}}
6 15 {Circulant, {15, {1, 4, 6}}}
6 16 {Circulant, {16, {1, 4, 7}}}
6 17 {Andrasfai, 6}
6 18 {Circulant, {18, {1, 3, 8}}}
6 19 {Circulant, {19, {1, 3, 5}}}
6 19 {Circulant, {19, {1, 3, 7}}}
6 20 {Circulant, {20, {1, 3, 8}}}
6 20 {Circulant, {20, {1, 4, 6}}}
6 20 {Circulant, {20, {1, 4, 9}}}
6 20 {Circulant, {20, {1, 5, 8}}}
6 20 {Circulant, {20, {1, 6, 9}}}
6 20 {Circulant, {20, {2, 5, 6}}}
6 20 {Circulant, {20, {2, 5, 8}}}
6 20 {EdgeTransitive, {20, 21}}
6 21 {Circulant, {21, {1, 6, 8}}}
6 24 {NoncayleyTransitive, {24, 2}}
6 24 {NoncayleyTransitive, {24, 3}}
6 24 {NoncayleyTransitive, {24, 4}}
6 24 {ZeroTwoNonbipartite, {6, 6}}
6 26 {NoncayleyTransitive, {26, 4}}
6 27 {ArcTransitive, {27, 5}}
6 27 {Circulant, {27, {1, 8, 10}}}
6 28 {Circulant, {28, {1, 6, 13}}}
6 30 {ArcTransitive, {30, 16}}
6 32 {RegularNonplanarDiameter, {6, 2, 32}}
6 32 {ZeroTwoNonbipartite, {6, 9}}
6 40 {Cage, {6, 5}}
6 42 HoffmanSingletonMinusStarGraph
6 57 PerkelGraph
6 111 {RegularNonplanarDiameter, {6, 3, 111}}
6 384 {RegularNonplanarDiameter, {6, 4, 384}}
6 390 {RegularNonplanarDiameter, {6, 4, 390}}
6 462 {Odd, 6}
7 20 {Andrasfai, 7}
7 24 {NoncayleyTransitive, {24, 7}}
7 48 {ZeroTwoNonbipartite, {7, 44}}
7 48 {ZeroTwoNonbipartite, {7, 45}}
7 50 HoffmanSingletonGraph
7 64 {FoldedCube, 7}
7 64 {ZeroTwoNonbipartite, {7, 52}}
7 64 {ZeroTwoNonbipartite, {7, 53}}
7 168 {RegularNonplanarDiameter, {7, 3, 168}}
7 330 DoublyTruncatedWittGraph
7 990 IvanovIvanovFaradjevGraph
7 1716 {Odd, 7}
8 20 {Circulant, {20, {1, 4, 6, 9}}}
8 23 {Andrasfai, 8}
8 25 {ArcTransitive, {25, 4}}
8 26 {Circulant, {26, {1, 5, 8, 12}}}
8 28 {Circulant, {28, {1, 6, 8, 13}}}
8 30 {Circulant, {30, {1, 4, 11, 14}}}
8 80 {Cage, {8, 5}}
8 253 {RegularNonplanarDiameter, {8, 3, 253}}
9 26 {Andrasfai, 9}
9 30 {ArcTransitive, {30, 34}}
9 256 {FoldedCube, 9}
9 280 {PGUnitals, {2, 4}}
10 25 {Circulant, {25, {1, 4, 6, 9, 11}}}
10 29 {Andrasfai, 10}
10 30 {Circulant, {30, {1, 4, 9, 11, 14}}}
10 56 GewirtzGraph
10 56 {Kneser, {8, 3}}
10 126 {Cage, {10, 5}}
11 160 {Cage, {11, 5}}
11 266 LivingstoneGraph
12 30 {Circulant, {30, {1, 4, 6, 9, 11, 14}}}
12 203 {Cage, {12, 5}}
13 240 {Cage, {13, 5}}
14 312 {Cage, {14, 5}}
15 210 {Kneser, {10, 4}}
15 406 {Cage, {15, 5}}
15 506 TruncatedWittGraph
16 77 M22Graph
16 480 {Cage, {16, 5}}
17 576 {Cage, {17, 5}}
21 512 DoublyTruncatedBinaryGolayCodeCosetGraph
21 792 {Kneser, {12, 5}}
22 100 HigmanSimsGraph
22 1024 TruncatedBinaryGolayCodeCosetGraph
28 3003 {Kneser, {14, 6}}
35 330 {Kneser, {11, 4}}
56 1287 {Kneser, {13, 5}}
126 2002 {Kneser, {14, 5}}