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Ah that was a neat trick! I didn't even think about how you'd have to get a three-cycle when you complement the partite sets.
You explain really well, I understood the concept clearly. Thank you!!!
Glad to hear it! Thanks so much for watching!
So is it true that if any graph G with at least five vertices is bipartite then the complement of G must not be bipartite ?
Well this is what I can deduce from the video (as not in form of some disjunction but as an implication).
Yes, I think that is correct.
Please Say detialed about tree decompositions topic in graph theory sir.....
Let G be a connected self-complementary graph. Then diam(G)=2 or 3.How to proof this theory??
very helpful!! thank you!!
Glad to hear it! You're welcome and thanks for watching, let me know if you ever have any questions!
Thank You So Much!!!
My pleasure! Thanks for watching!
Ah that was a neat trick! I didn't even think about how you'd have to get a three-cycle when you complement the partite sets.
You explain really well, I understood the concept clearly. Thank you!!!
Glad to hear it! Thanks so much for watching!
So is it true that if any graph G with at least five vertices is bipartite then the complement of G must not be bipartite ?
Well this is what I can deduce from the video (as not in form of some disjunction but as an implication).
Yes, I think that is correct.
Please Say detialed about tree decompositions topic in graph theory sir.....
Let G be a connected self-complementary graph. Then diam(G)=2 or 3.
How to proof this theory??
very helpful!! thank you!!
Glad to hear it! You're welcome and thanks for watching, let me know if you ever have any questions!
Thank You So Much!!!
My pleasure! Thanks for watching!