Blum Blum Shub is a pseudorandom number generator algorithm invented by Lenore Blum, Manuel Blum, and Michael Shub in 1986. The algorithm is based on number-theoretic principles and is named after its inventors.
The Blum Blum Shub algorithm uses modular arithmetic operations to generate a sequence of pseudorandom numbers. The algorithm is based on the difficulty of factoring large integers and finding discrete logarithms in finite fields. The algorithm involves three main components: a large prime number p, two random prime numbers p and q, and a seed value x0.
The output of the Blum Blum Shub algorithm is a sequence of pseudorandom numbers that can be used for various cryptographic applications, such as key generation and encryption. The algorithm has several desirable properties, such as long period, statistical randomness, and computational security.
However, the Blum Blum Shub algorithm is known to be relatively slow compared to other pseudorandom number generators, and it is also vulnerable to certain attacks, such as the quadratic residue attack and the equivalent key attack. Therefore, it is not recommended for use in high-security applications.
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