Semantic Security

An asymmetric key encryption algorithm is considered semantically secure if it is not possible for a computationally-bounded adversary to derive significant information about a plaintext given only its ciphertext and the corresponding public encryption key. Semantic security is commonly defined by a game in which an adversary is given a public key, generates two equally-sized messages m_0 and m_1, and transmits them to an encryption oracle. This oracle chooses one of the messages at random, encrypts it under the public key, and returns the resulting ciphertext c to the adversary. The underlying cryptosystem is semantically secure if the adversary cannot determine which of the two messages was chosen by the oracle, with probability significantly greater than 1/2. Because the adversary possesses the public encryption key, a semantically secure encryption scheme must by definition be probabilistic, possessing a component of randomness; if this were not the case, the adversary could simply compute the deterministic encryption of m_1 and m_2 and compare the result with the returned ciphertext c. Semantically secure encryption algorithms include El Gamal and Paillier. Many non-semantically-secure algorithms, such as RSA, can be made semantically secure (under stronger assumptions) through the use of random encryption padding schemes such as Optimal Asymmetric Encryption Padding.

 

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