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Is the complement graph of a complete graph an empty graph?


Asked by Reuben Enriquez on Dec 07, 2021 FAQ



They are maximally connected as the only vertex cut which disconnects the graph is the complete set of vertices. The complement graph of a complete graph is an empty graph . If the edges of a complete graph are each given an orientation, the resulting directed graph is called a tournament . vertices. Ringel's conjecture asks if the complete graph
In fact,
Kn has n(n − 1)/2 edges (a triangular number), and is a regular graph of degree n − 1. All complete graphs are their own maximal cliques. They are maximally connected as the only vertex cut which disconnects the graph is the complete set of vertices. The complement graph of a complete graph is an empty graph.
Besides, They are maximally connected as the only vertex cut which disconnects the graph is the complete set of vertices. The complement graph of a complete graph is an empty graph . If the edges of a complete graph are each given an orientation, the resulting directed graph is called a tournament .
In addition,
In the graph, a vertex should have edges with all other vertices, then it called a complete graph. In other words, if a vertex is connected to all other vertices in a graph, then it is called a complete graph. In the following graphs, each vertex in the graph is connected with all the remaining vertices in the graph except by itself.
Additionally,
All complete graphs are their own maximal cliques. They are maximally connected as the only vertex cut which disconnects the graph is the complete set of vertices. The complement graph of a complete graph is an empty graph . If the edges of a complete graph are each given an orientation, the resulting directed graph is called a tournament .