新的整数分类

Jean-Yves Boulay
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引用次数: 0

摘要

根据新的数学定义,整数的集合(n)被细分为四个子集(数类),其中一个子集是素数序列与0和1的融合。这个子集,在复杂度的第一级,被称为终极数集。自初始定义以来,定义了其他三个具有渐进式复杂度的子集,这些子集隔离了集合_1中的最终数和非最终数。这四类整数的交互性在其初始分布中产生奇异算术排列,包括精确的3/2或1/1值比。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
New Whole Numbers Classification
According to new mathematical definitions, the set (ℕ) of whole numbers is subdivided into four subsets (classes of numbers), one of which is the fusion of the sequence of prime numbers and numbers zero and one. This subset, at the first level of complexity, is called the set of ultimate numbers. Three other subsets, of progressive level of complexity, are defined since the initial definition isolating the ultimate numbers and the non-ultimate numbers inside the set ℕ. The interactivity of these four classes of whole numbers generates singular arithmetic arrangements in their initial distribution, including exact 3/2 or 1/1 value ratios.
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