Suppose we modified the Pollard rho method, so the iteration
would be f(x) = x^2 mod...
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Suppose we modified the Pollard rho method, so the iterationwould be f(x) = x^2 mod n instead of f(x) = x^2 + 2 mod n. How wellwould it perform, and why? (You are encouraged to try somemoderately large examples using a computer.)
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Given a positive integer n and that it is composite find a divisor of it Example Input n 12 Output 2 OR 3 OR 4 Input n 187 Output 11 OR 17 Brute approach Test all integers less than n until a divisor is found Improvisation Test all integers less than n A large enough number will still mean a great deal of work Pollards Rho is a prime factorization
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