History of Public Key Cryptography

uplinks:: Public-key Cryptography tags:: #lang/en #type/timeline History of Public Key Cryptography James Ellis, from British Government Communications Headquarters (GCHQ). Concept of public key encryption, 1969. Ralph Merkle, “Secure communication over insecure channels”, 1982. Whitfield Diffie an…

2022-02-23
History of Public Key Cryptography

Information Security

uplinks:: Computer Science Security tags:: #lang/en #type/term Information Security Cryptography Computer Security Network Security References See Also

2022-02-23
Information Security

Integer

uplinks:: Discrete Mathematics tags:: #lang/en #type/term Integer A number that can be written without a fractional component Examples 0 2 7 9 18 -128 References See Also Natural Number Real Number

2022-02-23
Integer

Key Space

Key Space The number of bits in a key used by a cryptographic algorithm References https://en.wikipedia.org/wiki/Key_size See Also

2022-02-23
Key Space

Knowledge is power - why the future is not just about the tech

uplinks:: Knowledge tags:: #type/source/article #lang/en #note/empty Knowledge is power: why the future is not just about the tech See Also References https://www.weforum.org/agenda/2021/01/knowledge-is-power-why-the-future-is-not-just-about-the-tech/

2022-02-23
Knowledge is power - why the future is not just about the tech

Linear Algebra

uplinks:: Algebra tags:: #lang/en #type/term Linear Algebra The study of linear equations and linear mappings Matrx Vector Space References See Also

2022-02-23
Linear Algebra

Math For Crypto

uplinks:: Mathematics tags:: #audience/general Math For Crypto References See Also

2022-02-23
Math For Crypto

Mathematics

Mathematics Foundation of Mathematics Algebra Mathematical Analysis Discrete Mathematics Geometry Number Theory Topology Applied Mathematics Computational Mathematics References See Also

2022-02-23
Mathematics

Modular Arithmetic

uplinks:: Arithmetic tags:: #lang/en #type/term Modular Arithmetic A system of Arithmetic for integers, where numbers "wrap around" when reaching a certain value, called the modulus. Whole numbers are replaced by their remainders after division by a fixed number Examples 12-hour clock References ht…

2022-02-23
Modular Arithmetic

Modulo

uplinks:: Modular Arithmetic tags:: #lang/en #type/term Modulo A term used to assert that two distinct mathematical objects can be regarded as equivalent — if their difference is accounted for by an additional factor. For example, the statement A is the same as B modulo C means A and B are the same…

2022-02-23
Modulo