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Question: A Fiat-Shamir protocol for entity authentication uses 9 challenge-response rounds to verify the claimant.
Part 1: What is the probability that a dishonest claimant is falsely verified as an authentic entity, i.e., what is the probability that the dishonest claimant responds correctly to all 9 challenges?
Part 2: A Guillou-Quisquater protocol uses an integer challenge c in the range [1, 20] inclusive, i.e., there are 20 different values for c.
What is the minimum value of challenge-response rounds needed so that the probability of falsely verifying a dishonest claimant is equal to or smaller than the probability obtained in part (1) for the Fiat-Shamir protocol?
Part 3: A Guillou-Quisquater protocol uses an integer challenge c in the range [1, K] inclusive. What is the minimum value of K such that only two rounds of the G-Q protocol are needed to get a probability strictly smaller than the probability obtained in part (1) for the Fiat-Shamir protocol?
Answer these parts and show each and every step with example and find the probability.
How can this deficiency be addressed? What suggestions would you offer to make more users security competent?
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Concur with, dispute, or qualify following statement: "The strong ciphers produced by Enigma machine are result of complex mathematical trapdoor functions used to encrypt messages."
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You begin the session by sending X your calculated value of TA. X responds by sending you the value TB = 167. What is the value of your shared secret key? Show all your work.
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DES operating on a general plaintext input 1st with key K1 and then with key K2 manufactures the same output as if K2 were first used and then K1.
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