Where \(x\) is the plaintext, \(IP(x)\) maps bit 57 to bit 33. This solution is verified as correct by the official Solutions for Odd-Numbered Questions manual.ġ. There will be more and more output differences after every new round. How many output bit after the first round have actually changed compared to the case when the plaintext is all zero? (Observe that we only consider a single round here.What is the output after the first round?.What is the minimum number of output bits of the S-boxes that will change according to the S-box design criteria?.How many S-boxes get different inputs compared to the case when an all-zero plaintext is provided?.(Note that the input word has to run through the initial permutation.) We apply an input word that has a “1” at bit position 57 and all other bits as well as the key are zero. We try now to get a feeling for the avalanche property of DES. Remember that it is desirable for good block ciphers that a change in one input bit affects many output bits, a property that is called diffusion or the avalanche effect. Cryptography understanding-cryptography even-numbered-solutions
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