Theorem 4.4.2 - Ore's Theorem. Let G be graph with » vertices and let u and y be non-adjacent vertices in G such that d(u) + d(v) 2 n. Let G + u denote the super graph of G obtained by joining u and y by an edge. Then G is Hamiltonian if and only if G + uv is Hamiltonian.
Great video explained well. Rather than saying that G is Hamiltonian I think you should say that G has a Hamiltonian circuit as couldn't saying that the graph is Hamiltonian also be interpreted as G may have a Hamiltonian circuit?
Night before Exam , Thank You , Less than 5 mins
Theorem 4.4.2 - Ore's Theorem. Let G be graph with » vertices and let u and y be
non-adjacent vertices in G such that d(u) + d(v) 2 n. Let G + u denote the super graph
of G obtained by joining u and y by an edge. Then G is Hamiltonian if and only if G + uv
is Hamiltonian.
Why do you consider AD pair and also DA? It's the same pair. In the same manner you can consider BC and also CB.
Yeah he’s a dunce
Thank you sir, very helpful
Thank you. Nice explanation.
nicely done mate
Thank for ... From India
Great video explained well. Rather than saying that G is Hamiltonian I think you should say that G has a Hamiltonian circuit as couldn't saying that the graph is Hamiltonian also be interpreted as G may have a Hamiltonian circuit?
Thanks brother
Thank you so much
excellent sir !!!!!1
Thanks
thank u
Thanks !!
Not a proof
Thank you. Nice explanation.
thanks