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  1. The affine cipher is a type of monoalphabetic substitution cipher, where each letter in an alphabet is mapped to its numeric equivalent, encrypted using a simple mathematical function, and converted back to a letter.

  2. The Affine cipher is a special case of the more general monoalphabetic substitution cipher. The cipher is less secure than a substitution cipher as it is vulnerable to all of the attacks that work against substitution ciphers, in addition to other attacks.

  3. Affine Cipher. History and Description. Since a shift cipher can produce only 25 different distinct transformations for the text, it is not a very secure encryption method. The affine cipher is a generalization of the shift cipher that provides a little bit more security.

  4. codedinsights.com › classical-cryptography › affine-cipherThe Affine Cipher - CodedInsights

    These two examples illustrate the flexibility of the affine cipher and its ability to encompass other ciphers as special cases. This adaptability is a testament to the affine cipher’s place in the history of classical cryptography, and its contribution to the field’s evolution. Weaknesses of Affine Cipher

  5. www.math.hkust.edu.hk › ~yangwang › CourseAffine Ciphers - HKUST

    Affine Ciphers. An example of a very old and very simple cipher, based on number theory and purportedly used by Julius Caesar, is the so-called Caesar Cipher. The idea of the Caesar cipher was to use a simple shift of letters. Replace every letter in the plain text message by the letter three letters to the right to get the coded message.

  6. joj-macho.github.io › workspace › cryptographyAffine Cipher - GitHub Pages

    The Affine Cipher is a historical encryption technique that involves using a combination of modular arithmetic and linear algebra to encrypt messages. In this guide, we will cover the history of the Affine Cipher, how it works, implementation in Python, and more.

  7. 6 Αυγ 2021 · The affine cipher: symbols belong to a finite ring, key is two symbols $a$, $b$ with $a$ invertible in the ring, encryption is $x\mapsto a\cdot x+b$ in the ring. This formulation covers the ring $\mathbb Z_{26}$ (the most usual affine cipher), and (adding grouping of symbols) the Hill cipher.

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