二进制数列素数

P. Mazurkin
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引用次数: 8

摘要

为了证明著名的黎曼假设,即根的实部总是恰好等于1/2,将500和其他质数的数列从十进制转换为二进制。同时是一个明显的非平凡的零。任何素数都可以量化为二进制数字信号。量化步骤不稀释一个数的素数是1。层数(二进制数)取决于质数的量子化次数。结果,我们得到两种类型的零——平凡的和非平凡的。基于块关联矩阵的完备性,必须取有限素数的容量。平均统计指标是二进制数,影响变量本身是素数。二进制表示允许在所有质数范围内可视化和几何模式。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Series Primes in Binary
To prove the famous Riemann hypothesis, that the real part of the root is always exactly equal to 1/2, a series of 500 and the other prime numbers has been converted from decimal to binary number system. At the same time was a clear non-trivial zeros. Any prime number can be represented as quantized into binary digital signal. Quantization step to not dilute a number of prime numbers is 1. Number of levels (binary digits) depends on the power of the quantized number of primes. As a result, we get two types of zeros - the trivial and nontrivial. Capacity of a finite number of primes must be taken based on the completeness of block incidence matrix. Average statistical indicator is a binary number, and influencing variable - itself a prime number. The binary representation allows to visualize and geometric patterns in the full range of prime numbers.
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