Proof: If a Graph has no Odd Cycles then it is Bipartite | Graph Theory, Bipartite Theorem
Автор: Wrath of Math
Загружено: 2019-06-01
Просмотров: 43453
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Graph Theory course: • Graph Theory
Graph Theory exercises: • Graph Theory Exercises
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A graph has no odd cycles if and only if it is bipartite. One direction, if a graph is bipartite then it has no odd cycles, is pretty easy to prove. The other direction, if a graph has no odd cycles then it is bipartite, is quite a bit harder to prove! In this video, we focus on the difficult direction! In this video math lesson we prove that if a graph has no odd cycles then it is bipartite!
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