Heawood graph

Summary

Heawood graph is an undirected graph^[1]. It draws 46 Wikipedia views per month (undirected_graph category, ranking #3 of 10).^[2]

Key Facts

• Heawood graph's image is recorded as Heawood Graph.svg^[3].
• Heawood graph's instance of is recorded as undirected graph^[4].
• Heawood graph's instance of is recorded as bipartite graph^[5].
• Heawood graph's instance of is recorded as cubic graph^[6].
• Heawood graph's instance of is recorded as cage^[7].
• Heawood graph's instance of is recorded as distance-transitive graph^[8].
• Heawood graph's instance of is recorded as toroidal graph^[9].
• Heawood graph's instance of is recorded as Hamiltonian graph^[10].
• Heawood graph's instance of is recorded as symmetric graph^[11].
• Heawood graph's instance of is recorded as 1-planar graph^[12].
• Heawood graph's instance of is recorded as Levi graph^[13].
• Heawood graph's instance of is recorded as square-free graph^[14].
• Heawood graph's instance of is recorded as triconnected graph^[15].
• Percy John Heawood is named after Heawood graph^[16].
• Heawood graph's depicts is recorded as Szilassi polyhedron^[17].
• Heawood graph's Commons category is recorded as Heawood graph^[18].
• Heawood graph's Freebase ID is recorded as /m/04z9rz^[19].
• Heawood graph's described at URL is recorded as https://jaanos.github.io/tables/graphs/Heawood.html^[20].
• Heawood graph's studied by is recorded as graph theory^[21].
• Heawood graph's has part is recorded as node^[22].
• Heawood graph's has part is recorded as edge^[23].
• Heawood graph's MathWorld ID is recorded as HeawoodGraph^[24].
• Heawood graph's Wolfram Language entity code is recorded as Entity["Graph", "HeawoodGraph"]^[25].
• Heawood graph's maintained by WikiProject is recorded as WikiProject Mathematics^[26].
• Heawood graph's Microsoft Academic ID is recorded as 200222346^[27].

Why It Matters

Heawood graph draws 46 Wikipedia views per month (undirected_graph category, ranking #3 of 10).^[2] It has Wikipedia articles in 11 language editions, a strong signal of global cultural recognition.^[28]