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Diffie–Hellman key agreement

Parties derive a shared secret through group exponentiation; authentication is needed against interception.

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  • Groups

    A group has an associative operation, an identity and an inverse for every element.

  • RSA

    RSA uses modular exponentiation with related exponents; secure encryption requires appropriate padding and parameters.

  • Symmetric encryption

    A shared secret key supports encryption and decryption under a specified scheme.

  • Chinese remainder theorem

    Pairwise coprime moduli give a unique combined congruence class modulo their product.

  • Cryptographic hashes

    Cryptographic hashes aim at preimage and collision resistance; hashing alone is not encryption.

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Cryptography

Explore arithmetic and security models; encryption and authentication; groups, signatures and hashes. Concepts and connections are available independently of video coverage.

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