Question: let G be a graph with min - cut - size lambda ( G ) . Lemma: the total number of different E (

let G be a graph with min-cut-size \lambda (G).
Lemma: the total number of different E(S,S) for which |E(S,S)|=
\lambda is at most O(n2).
The Problem: Prove that the total number of different E(S,S) for which
|E(S,S)|<=2\lambda is at most O(n4).

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