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Conversion of Integer Factorization to a Problem of Decomposition of a Number. Part 1
A. E. Vaulin, M. S. Nazarov Mozhaisky military space Academy
Abstract:
The development of factorization mechanisms of composite integer numbers is considered in this work. The existent methods will not become more rapid and efficient in the nearest decade, due to narrow and inadequate mathematical approach to solution of this problem, which is based on so-called sieve of Eratosthenes. The mechanism suggested by author of this work, uses a completely new method based on examination of internal structure of natural sequence and application of digit place independent features (the criterion for divisibility).
Keywords:
natural number; odd number; f-invariant of a numbers; partitions of a number; time-beating; natural numbers circuit/.
Citation:
A. E. Vaulin, M. S. Nazarov, “Conversion of Integer Factorization to a Problem of Decomposition of a Number. Part 1”, Tr. SPIIRAN, 39 (2015), 157–176
Linking options:
https://www.mathnet.ru/eng/trspy795 https://www.mathnet.ru/eng/trspy/v39/p157
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