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SOLVED: Suppose the RSA modulus n = pq is the product of distinct 200-digit primes, and message m € [0, n) is called dangerous if GCD(m, n) = 1 or GCD(m, n) = n because such an m can be used to factor and so crack RSA. Estimate the fraction of messages in [0, n) that are dangerous to the nearest order of magnitude.
SOLVED: Suppose the RSA modulus n = pq is the product of d…
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