About: Generalized inversive congruential pseudorandom numbers

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An approach to nonlinear congruential methods of generating uniform pseudorandom numbers in the interval [0,1) is the Inversive congruential generator with prime modulus. A generalization for arbitrary composite moduli with arbitrary distinct primes will be present here. Let . For integers with gcd (a,m) = 1 a generalized inversive congruential sequence of elements of is defined by where denotes the number of positive integers less than m which are relatively prime to m.

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  • An approach to nonlinear congruential methods of generating uniform pseudorandom numbers in the interval [0,1) is the Inversive congruential generator with prime modulus. A generalization for arbitrary composite moduli with arbitrary distinct primes will be present here. Let . For integers with gcd (a,m) = 1 a generalized inversive congruential sequence of elements of is defined by where denotes the number of positive integers less than m which are relatively prime to m. (en)
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  • An approach to nonlinear congruential methods of generating uniform pseudorandom numbers in the interval [0,1) is the Inversive congruential generator with prime modulus. A generalization for arbitrary composite moduli with arbitrary distinct primes will be present here. Let . For integers with gcd (a,m) = 1 a generalized inversive congruential sequence of elements of is defined by where denotes the number of positive integers less than m which are relatively prime to m. (en)
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  • Generalized inversive congruential pseudorandom numbers (en)
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