Theory of cryptography | Cryptographic hash functions | Cryptography | Computation oracles

Random oracle

In cryptography, a random oracle is an oracle (a theoretical black box) that responds to every unique query with a (truly) random response chosen uniformly from its output domain. If a query is repeated, it responds the same way every time that query is submitted. Stated differently, a random oracle is a mathematical function chosen uniformly at random, that is, a function mapping each possible query to a (fixed) random response from its output domain. Random oracles as a mathematical abstraction were first used in rigorous cryptographic proofs in the 1993 publication by Mihir Bellare and Phillip Rogaway (1993). They are typically used when the proof cannot be carried out using weaker assumptions on the cryptographic hash function. A system that is proven secure when every hash function is replaced by a random oracle is described as being secure in the random oracle model, as opposed to secure in the standard model of cryptography. (Wikipedia).

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Standard model (cryptography) | Integer factorization | Cramer–Shoup cryptosystem | NP-hardness | Kolmogorov's zero–one law | IP (complexity) | Collision resistance | Sponge function | Oracle machine | Cryptographic hash function | Cryptography | Post-quantum cryptography | Hash function | Full Domain Hash | Church–Turing thesis | Pathological (mathematics) | Infinity | Random permutation | Computational complexity theory | PSPACE