محفوظ في:
| المؤلف الرئيسي: | |
|---|---|
| التنسيق: | Recurso digital |
| اللغة: | |
| منشور في: |
Zenodo
2025
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| الوصول للمادة أونلاين: | https://doi.org/10.5281/zenodo.16779443 |
| الوسوم: |
إضافة وسم
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جدول المحتويات:
- <p>This paper presents evidence that the Riemann Hypothesis, as traditionally formulated, is mathematically incomplete. Through empirical analysis of prime distribution patterns and 3D geometric modeling, we demonstrate that Riemann's non-trivial zeros cannot be fully characterized by the 2D critical line constraint Re(s) = ½. Instead, we propose that zeros occupy discrete, phase-locked positions on a quantized double helix structure that directly corresponds to the angular transition patterns observed in prime generation. This framework transforms the Riemann Hypothesis from an infinite search problem into a finite geometric mapping, providing both theoretical completion and computational tractability.</p>