Chaos and Order in the Integers Primes

P. Mazurkin
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引用次数: 2

Abstract

Statistical modeling by asymmetric waves, with variables amplitude and a half-cycle of fluctuation, dynamics of a scatter of block structure of positive part of a number of the integers prime which located in a row of 10 million natural numbers, proved emergence of three stages of growth of the left and right reference points in blocks of binary decomposition of prime numbers. These a reference point settle down on each side from the dividing line in the form of the two in the degree equal to number of the category of a binary numeral system, without unit. The first stage of critical chaos is formed by critical prime numbers 0, 1 and 2. The second stage of an accruing order begins with number 3 and comes to the end with a margin error in 1% at the 1135th category of binary notation for the left reference point. At blocks increasing on length among the integers prime by calculations after the 1135th category there comes the third stage with high definiteness of the beginning and the end of blocks of binary decomposition of positive prime numbers.
整数素数中的混沌与秩序
通过不对称波的统计建模,以变量振幅和半周期波动,对位于1000万个自然数的一列整数素数的正部分的一个散点块结构的动力学,证明了素数二进制分解块中左右参考点的三个生长阶段的出现。这些参照点从分界线的两侧以两个在度数上相等的形式落在二元数制的范畴上,没有单位。临界混沌的第一阶段由临界素数0、1和2组成。累加顺序的第二阶段从数字3开始,在左侧参考点的二进制记数法第1135类处出现1%的边际误差。在第1135类之后,在计算的整数素数块中长度增加的块上,进入了正素数二进制分解块的开始和结束的高度确定的第三阶段。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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