complete graph
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complete graph
Summary
complete graph is a hereditary graph class[1]. It draws 280 Wikipedia views per month (hereditary_graph_class category, ranking #1 of 7).[2]
Key Facts
- complete graph's image is recorded as Complete graph example.svg[3].
- complete graph's instance of is recorded as hereditary graph class[4].
- complete graph's GND ID is recorded as 4188588-0[5].
- complete graph's Library of Congress authority ID is recorded as sh85029361[6].
- complete graph's subclass of is recorded as undirected graph[7].
- complete graph's subclass of is recorded as connected graph[8].
- complete graph's subclass of is recorded as cluster graph[9].
- complete graph's subclass of is recorded as block graph[10].
- complete graph's subclass of is recorded as balanced complete multipartite graph[11].
- complete graph's subclass of is recorded as threshold graph[12].
- complete graph's subclass of is recorded as Hamming graph[13].
- complete graph's subclass of is recorded as Kneser graph[14].
- complete graph's subclass of is recorded as traceable graph[15].
- complete graph's subclass of is recorded as Hamilton-connected graph[16].
- complete graph's subclass of is recorded as symmetric graph[17].
- complete graph's subclass of is recorded as strongly regular graph[18].
- complete graph's subclass of is recorded as uniquely colorable graph[19].
- complete graph's subclass of is recorded as integral graph[20].
- complete graph's subclass of is recorded as geodetic graph[21].
- complete graph's subclass of is recorded as circulant graph[22].
- complete graph's subclass of is recorded as gridline graph[23].
- complete graph's subclass of is recorded as dense graph[24].
- complete graph's subclass of is recorded as Turán graph[25].
- complete graph's subclass of is recorded as core[26].
- complete graph's subclass of is recorded as Sierpiński graph[27].
Why It Matters
complete graph draws 280 Wikipedia views per month (hereditary_graph_class category, ranking #1 of 7).[2] It has Wikipedia articles in 24 language editions, a strong signal of global cultural recognition.[28] It is known by 18 alternative names across languages and contexts.[29]