English(EN) From Ordered Bernoulli Levels to Critical-Line Geometry: Integer Quantization, Bernoulli Residual Phase, and Prime-Power Spectra

arXiv新论文探讨整数量化和Zeta函数

作者 PulseAugur 编辑部 · [1 个来源] · 2026-09-04 04:00

arXiv上的一篇新论文探讨了整数量化的数学基础及其与黎曼猜想的关系。研究深入探讨了有序伯努利层的几何及其复数延拓，并提出了一种将其分解为素数生成器坐标的方法。该论文并未声称证明黎曼猜想，而是提出了精确的恒等式以及与经典Zeta函数的联系。 AI

排序理由该集群包含一篇提交至arXiv的学术论文。[lever_c_demoted from research: ic=1 ai=0.1]

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本文如何被排名

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Newsworthiness bucket: Tool; 该集群包含一篇提交至arXiv的学术论文。[lever_c_demoted from research: ic=1 ai=0.1]
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arXiv cs.LG TIER_1 English(EN) · Y. Kenan Y{\i}lmaz · 2026-09-04 04:00

从有序伯努利层级到临界线几何：整数量化、伯努利残差相位和素数幂谱

arXiv:2609.03801v1 Announce Type: new Abstract: We study the ordered Bernoulli-word kernel f(p,n,k)=p^k(1-p)^(n-k) and the geometry generated by its inverse-integer level sets. The binary level 2^(-n) selects p=1/2 as the unique real split-independent anchor. Under complement-pre…