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Give a suitable algorithm of non-repudiation in designing e-cash based system.
The algorithm of non-repudiation in designing e-cash based system is as illustrated below:
Key generation within RSA:
1. Choose p, q where p and q are both primary and p≠q (private, selected)
2. Compute n = pXq
3. Compute ?(n)=(p-1)(q-1), here n is public calculated and ?(n) is Euler totient function
4. Choose integer e, along with gcd (?(n),e)=1; l 5. Compute d where d = e-1mod?(n) and d is private, computed 6. Public key KU={e,n} 7. Private key KR={d,n} Encryption into RSA: Plaintext M where M Ciphertext C where C=Me(mod n) Decryption in RSA: Ciphertext C Plaintext M where M = Cd(mod n)
5. Compute d where d = e-1mod?(n) and d is private, computed
6. Public key KU={e,n}
7. Private key KR={d,n}
Encryption into RSA:
I did not see an option related to machine learning. so i selected computer engineering. Use different datasets such as: paintings by Picasso, Van Gogh, DaVinci
Q. A. Which gates are called Universal Gates? Why? B. State and prove any one of the DeMorgen's Laws. Show that these theorems can be extended up to any number of variables.
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the various Scheduling algorithms ..
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