35-2 Approximating the size of a maximum clique
Let
be an undirected graph. For any , define to be the undirected graph , where is the set of all ordered -tuples of vertices from and is defined so that is adjacent to if and only if for , either vertex is adjacent to in , or else . a. Prove that the size of the maximum clique in
is equal to the th power of the size of the maximum clique in . b. Argue that if there is an approximation algorithm that has a constant approximation ratio for finding a maximum-size clique, then there is a polynomial-time approximation scheme for the problem.
(Omit!)
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