Let G = (V, E) be a finite and complete graph. For any set W of vertices and any edge e E E, define the indicator function |1 ife connects W and We Iw(e) = |0 otherwise Set Nw = Erep Iw(e). Show that there exists W C V such that Nw >E|

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Let G = (V, E) be a finite and complete graph. For any set W of vertices and any edge
e E E, define the indicator function
|1 ife connects W and We
Iw(e) =
|0 otherwise
Set Nw = Erep Iw(e). Show that there exists W C V such that Nw >E|
Transcribed Image Text:Let G = (V, E) be a finite and complete graph. For any set W of vertices and any edge e E E, define the indicator function |1 ife connects W and We Iw(e) = |0 otherwise Set Nw = Erep Iw(e). Show that there exists W C V such that Nw >E|
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