Proof: If a Graph has no Odd Cycles then it is Bipartite | Graph Theory, Bipartite Theorem скачать в хорошем качестве

Proof: If a Graph has no Odd Cycles then it is Bipartite | Graph Theory, Bipartite Theorem

Support the production of this course by joining Wrath of Math to access all my graph theory videos!    / @wrathofmath   🛍 Check out my math fashion brand! https://mathshion.com/ Graph Theory course:    • Graph Theory   Graph Theory exercises:    • Graph Theory Exercises   Get the textbook! https://amzn.to/3HvI535 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! I am playing a song I wrote at the end, and it does not have a name yet. ◆ Support Wrath of Math on Patreon:   / wrathofmathlessons   Follow Wrath of Math on... ● Instagram:   / wrathofmathedu   ● Facebook:   / wrathofmath   ● Twitter:   / wrathofmathedu