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An Infinite Order Quadratic Biaxial Symmetric Square Matrix Isosceles Right Angle △ Model with Riema2023-12-31 20:16Source:Horizon Academic
An Infinite Order Quadratic Biaxial Symmetric Square Matrix Isosceles Right Angle △ Model with Riemann Even Interval Order 黎曼偶间隔数序的无限阶四色双轴对称方阵等腰直角△模型 Li Chuanxue 李传学 摘要：黎曼猜想是个关于黎曼ξ 函数的 S=-2n“偶间隔”数序，使 ξ（s）=0 的零点分布在“实部为 1/2 的直线上”的猜想。“偶间隔”在相邻奇数间，“偶间隔、奇数个”是黎曼 0 点△分布位置、大小的数序模型概念。构造“偶间隔、奇数个”“偶自然数方阵”△模型、“奇自然数方阵”△模型表达式，充分满足黎曼 ξ 函数、定义是证明黎曼猜想的关键。依照四色猜想证明的△“1 面 3 线”组合的“ →田”，黎曼 0 点重合数有“△交叉”重合、“+ 叠加”重合两种，双轴只有“△交叉”重合点。四色“偶自然数方阵”的“对称△”数序圈三边是自然数列，二色“奇自然数方阵的“对称△”数序圈斜边是自然数列、腰边列差是奇数序，实证黎曼自然数序规律的存在且唯一。素数无双轴对称方阵来源 ；素数在自然数中“越来越少”与奇数（素数）0 点重合数随自然数“越来越大”相矛盾，素数仅是在“奇自然数方阵”中的存在。黎曼自然数“挤（集）”在无限阶方阵等腰△腰边是宇宙哲学的存在。黎曼猜想、四色猜想、郎道—西格尔 0 点猜想共阵，刻画了无限宇宙起源的点被“挤（集）在”了点线面“边缘”的哲学含义。 关键词：四色对称；交叉成像；黎曼方阵；无限双轴；偶间隔数序 中图分类号：O29 文献标识码：A 文章编号：2832-9317（2023）04-0130-8 DOI：10.12424/HA.2023.077 本文链接：https://www.oc-press.com/HA-202304-130.html
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