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Algebra for cryptologists
Table of contents:
1. Prerequisites and Notation
2. Basic Properties of the Integers
3. Groups, Rings and Ideals
4. Applications to Public Key Cryptography
5. Fields
6. Properties of Finite Fields
7. Applications to Stream Ciphers
8. Boolean Functions
9. Applications to Block Ciphers
10. Number Theory in Public Key Cryptography
11. Where Do We Go from Here?
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