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Date: 11-1-2021
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Date: 25-12-2020
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Date: 29-12-2020
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A prime factorization algorithm which can be implemented in a single-step or double-step form. In the single-step version, a prime factor of a number
can be found if
is a product of small primes by finding an
such that
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where , with
a large number and
. Then since
,
, so
. There is therefore a good chance that
, in which case
(where GCD is the greatest common divisor) will be a nontrivial divisor of
.
In the double-step version, a prime factor can be found if
is a product of small primes and a single larger prime.
REFERENCES:
Bressoud, D. M. Factorization and Primality Testing. New York: Springer-Verlag, pp. 67-69, 1989.
Pollard, J. M. "Theorems on Factorization and Primality Testing." Proc. Cambridge Phil. Soc. 76, 521-528, 1974.
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