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RSA Algorithm: Public and Private Keys Explained

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Consider the following simplified version of the RSA algorithm for public cryptography: (i) Bob's public key is a pair (n,e), where n is a prime number and e is a positive integer that is smaller than n and is relatively prime with n1. (ii) Bob's private key is d=e1mod(n1). (iii) Alice encrypts a message m(0.

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Consider the following simplified version of the RSA algorithm for public cryptography: (i) Bob's public key is a pair (n,e), where n is a prime number and e is a positive integer that is smaller than n and is relatively prime with n1. (ii) Bob's private key is d=e1mod(n1). (iii) Alice encrypts a message m(0

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RSA Algorithm: Public and Private Keys Explained

  • 1. Consider the following simplified version of the RSA algorithm for public cryptography: (i) Bob's public key is a pair (n,e), where n is a prime number and e is a positive integer that is smaller than n and is relatively prime with n1. (ii) Bob's private key is d=e1mod(n1). (iii) Alice encrypts a message m(0