Let g be a polynomial-time algorithm that on input 1n
Let G be a polynomial-time algorithm that, on input 1n, outputs a prime p with ||p|| = n and a generator g of Z∗p . Prove that the DDH problem is not hard relative to G.
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let g be a polynomial-time algorithm that on input 1n outputs a prime p with p n and a generator g of zlowastp prove
1 if the firm is not in an mampm perfect-markets situation how will this be reflected in the relation between its cost
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