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A Hamiltonian graph (directed or undirected) is a graph that contains a Hamiltonian cycle, that is, a cycle that visits every vertex exactly once.
4
votes
A counterexample to a conjecture of Nash-Williams about hamiltonicity of digraphs?
I realize this question was asked seven years ago and hasn't had a comment in four years, but I just came across it and thought it might be worth sharing what I've learned.
As @HughThomas mentions, si …
4
votes
Accepted
Infinitely many counterexamples to Nash-Williams's conjecture about hamiltonicity?
These examples are symmetric digraphs, i.e. graphs. For graphs, the Nash-Williams conjecture just becomes Chvatal's theorem (If $G$ is a graph on $n\geq 3$ vertices with degree sequence $d_1\leq d_2\ …