In the text we computed that a cipher-breaking machine with a billion processors that could analyze a key in 1 picosecond would take only 1010 years to break the 128-bit version of AES. However, current machines might have 1024 processors and take 1 msec to analyze a key, so we need a factor of 1015 improvement in performance just to obtain the AES-breaking machine. If Moore's law (computing power doubles every 18 months) continues to hold, how many years will it take to even build the machine?
Answer to relevant QuestionsAES supports a 256-bit key. How many keys does AES-256 have? See if you can find some number in physics, chemistry, or astronomy of about the same size. Use the Internet to help search for big numbers. Draw a conclusion ...Suppose a user, Maria, discovers that her private RSA key (d 1, n 1) is same as the public RSA key (e 2, n 2) of another user, Frances. In other words, d 1 = e 2 and n 1 = n 2. Should Maria consider changing her public and ...Consider the failed attempt of Alice to get Bob's public key in Fig. 8-23. Suppose that Bob and Alice already share a secret key, but Alice still wants Bob's public key. Is there now a way to get it securely? If so how?Change one message in protocol of Fig. 8-34 in a minor way to make it resistant to the reflection attack. Explain why your change works.Assuming that everyone on the Internet used PGP, could a PGP message be sent to an arbitrary Internet address and be decoded correctly by all concerned? Discuss your answer.
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