Block size = 4 bits Hash size = 4 bits Encryption function: Divide the key into two halves: LK and RK; Divide the plaintext into two halves: LT and RT; Then ciphertext= LC||RC where LC=LK XOR RT; and RC = RK XOR LT; where LC, RC, LT, and RT are each 2 bits; Plaintext and ciphertext are each 4 bits. g(H) = a 4-bit string that is equal to the complement of bits in H; For example, if H=A (Hexa) = 1010 (binary); then g(H)= 0101 H0 = Initial hash = A (in Hexa) Given message M: F1 (in Hexa); Q4a. Determine the hash (in hexadecimal) of the message M using Martyas-Meyer-Oseas hash function (Fig. 11.6). Q4b. Determine the hash (in hexadecimal) of the message M using Davis-Meyer hash function (Fig. 11.7) Q4c. Determine the hash (in hexadecimal) of the message M using Migayuchi-Preneel hash function (Fig. 11.7)
Block size = 4 bits Hash size = 4 bits Encryption function: Divide the key into two halves: LK and RK; Divide the plaintext into two halves: LT and RT; Then ciphertext= LC||RC where LC=LK XOR RT; and RC = RK XOR LT; where LC, RC, LT, and RT are each 2 bits; Plaintext and ciphertext are each 4 bits. g(H) = a 4-bit string that is equal to the complement of bits in H; For example, if H=A (Hexa) = 1010 (binary); then g(H)= 0101 H0 = Initial hash = A (in Hexa) Given message M: F1 (in Hexa); Q4a. Determine the hash (in hexadecimal) of the message M using Martyas-Meyer-Oseas hash function (Fig. 11.6). Q4b. Determine the hash (in hexadecimal) of the message M using Davis-Meyer hash function (Fig. 11.7) Q4c. Determine the hash (in hexadecimal) of the message M using Migayuchi-Preneel hash function (Fig. 11.7)
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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- Block size = 4 bits
- Hash size = 4 bits
- Encryption function: Divide the key into two halves: LK and RK; Divide the plaintext into two halves: LT and RT; Then ciphertext= LC||RC where LC=LK XOR RT; and RC = RK XOR LT; where LC, RC, LT, and RT are each 2 bits; Plaintext and ciphertext are each 4 bits.
- g(H) = a 4-bit string that is equal to the complement of bits in H; For example, if H=A (Hexa) = 1010 (binary); then g(H)= 0101
- H0 = Initial hash = A (in Hexa)
- Given message M: F1 (in Hexa);
Q4a. Determine the hash (in hexadecimal) of the message M using Martyas-Meyer-Oseas hash function (Fig. 11.6).
Q4b. Determine the hash (in hexadecimal) of the message M using Davis-Meyer hash function (Fig. 11.7)
Q4c. Determine the hash (in hexadecimal) of the message M using Migayuchi-Preneel hash function (Fig. 11.7)
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