complete graph
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complete graph
Summary
complete graph is a hereditary graph class[1]. It has Wikipedia articles in 24 language editions, a strong signal of global cultural recognition.[2]
Key Facts
- complete graph's instance of is recorded as hereditary graph class[3].
- complete graph is a type of undirected graph[4].
- complete graph is a type of connected graph[5].
- complete graph is a type of cluster graph[6].
- complete graph is a type of block graph[7].
- complete graph is a type of balanced complete multipartite graph[8].
- complete graph is a type of threshold graph[9].
- complete graph is a type of Hamming graph[10].
- complete graph is a type of Kneser graph[11].
- complete graph is a type of traceable graph[12].
- complete graph is a type of Hamilton-connected graph[13].
- complete graph is a type of symmetric graph[14].
- complete graph is a type of strongly regular graph[15].
- complete graph is a type of uniquely colorable graph[16].
- complete graph is a type of integral graph[17].
- complete graph is a type of geodetic graph[18].
- complete graph is a type of circulant graph[19].
- complete graph is a type of gridline graph[20].
- complete graph is a type of dense graph[21].
- complete graph is a type of Turán graph[22].
- complete graph is a type of core[23].
- complete graph is a type of Sierpiński graph[24].
- complete graph is a type of polytopal graph[25].
- complete graph is a type of rook's graph[26].
- complete graph is a type of queen's graph[27].
Body
Definition and Type
complete graph's instance of is recorded as hereditary graph class[3]. Recorded subclass of include undirected graph[4], connected graph[5], cluster graph[6], block graph[7], balanced complete multipartite graph[8], and threshold graph[9]. It is the opposite of edgeless graph[28].
Why It Matters
complete graph has Wikipedia articles in 24 language editions, a strong signal of global cultural recognition.[2] It is known by 18 alternative names across languages and contexts.[29]