SUMMARY
The discussion focuses on the RSA algorithm for encrypting the plaintext "abcdefghij" using specific prime numbers p=5 and q=11. The calculated value of z is 40, with d set to 27, which is relatively prime to z. The modular inverse of d is determined to be e=3. The final ciphertext C is computed as 9 using the formula C=M^e mod n, where M=4 and n=55.
PREREQUISITES
- Understanding of RSA algorithm fundamentals
- Knowledge of modular arithmetic
- Familiarity with prime number properties
- Experience with calculating modular inverses
NEXT STEPS
- Study the RSA algorithm in-depth, focusing on key generation
- Learn about modular exponentiation techniques
- Explore the significance of choosing prime numbers in cryptography
- Investigate common attacks on RSA encryption and their mitigations
USEFUL FOR
Cryptography students, software developers implementing secure communications, and anyone interested in understanding public key encryption methods.