How large of rsa modulus n would required to obtain

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Problem

As discussed in Section 4.9, factoring is much easier on a quantum computer than on a classical computer. For a quantum computer of sufficient size, Shor's algorithm gives a work factor of g(n) = 2 log2 n + log2 log2 n + log2 log2 log2 n, where n is the number of bits in the number being factored. Get the instant assignment help. If quantum computing becomes practical, approximately how large of an RSA modulus N would be required to obtain the same level of security as is provided by a 2048-bit modulus in a world where only classical computing is available?

Reference no: EM133913948

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