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5. Alice and Bob are flipping coins over the phone. Suppose that Alice cheats by choosing p=q, an odd prime. How does this change the
5. Alice and Bob are flipping coins over the phone. Suppose that Alice cheats by choosing p=q, an odd prime. How does this change the outcome? 6. A shift (Caesar) cipher key is exchanged using the Diffie-Hellman method with prime modulus p = 47, and primitive root g = 5. The actual numbers exchanged were X = 38 and Y = 3. Find the shift key, and use it to decipher the message EQPITCVWNCVKQPU. 5. Alice and Bob are flipping coins over the phone. Suppose that Alice cheats by choosing p=q, an odd prime. How does this change the outcome? 6. A shift (Caesar) cipher key is exchanged using the Diffie-Hellman method with prime modulus p = 47, and primitive root g = 5. The actual numbers exchanged were X = 38 and Y = 3. Find the shift key, and use it to decipher the message EQPITCVWNCVKQPU
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