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Zero point single value empirical and arithmetic multiple value verification of Riemann conjecture s

2024-10-12 08:20Source:Horizon Academic


Zero point single value empirical and arithmetic multiple value verification of Riemann conjecture square matrix list construction: popular science analysis of Riemann square matrix number theory


黎曼猜想方阵列表构造的0点单值实证与等差多值印证——科普解析黎曼方阵数论


Li Chuanxue


李传学


摘要:无限阶四(二)色双轴对称方阵等腰直角△构造模型,满足黎曼函数s=-2n正弦周期平凡0点,在复平面几何表达的所有非平凡0点(bi=0),都在实部为1/2(方阵对称△底中点)直线上的0点单值列表表达,是平凡0点、非平凡0点、郎道0点△分布的0点单值实证黎曼猜想。复平面实轴正弦周期(伸缩)非平凡0点区间幅度重叠、嵌套的交叉、叠加,都在所有对称(在底中线)△的斜边(平行轴线)上的重合数通项多值列表表达,适用几何向量模线上重合数等差多值印证自然数序存在且唯一。方阵数论是研究自然数序存在且唯一本质的数论属性方法——0点正弦偶奇分布的单值实证、与0点重合数的等差多值印证。黎曼方阵数论的数序偶奇属性猜想,概由四色猜想“△1面3线”相异相邻、相同(异)对顶规则模型的无限阶四色双轴对称方阵等直△共阵构造模型,对适用黎曼函数s=-2n“偶奇”0点分布在复平面多值延拓的无限自然数序表达的数论属性猜想,进行科普解析。值得注意,无限阶对称方阵构造满足黎曼函数的“解析+图像→列表”三种表达式兼存的黎曼方阵数论特点。这因为郎道0点在闭区间(0,1)端靠近“1”的位置,使“黎曼函数在[0,1]开区间内的极限处处为0(逼近正弦伸缩实轴0点)”定理成立,和“黎曼函数在[0,1]开区间内的无理点处处连续(偶间隔内π/n趋0点),有理点处处不连续(□间隔正弦周期实轴π/n伸缩0点)”推论成立。(0,1)闭区间△共阵,01端点重合是朗道0点引导自然数序存在且唯一的轨迹所在。0是唯一没有郎道0点引导的自然数序,0无重合数。黎曼方阵数论共性与属性猜想个性的关联证明,解析了黎曼方阵数论属性猜想的无漏洞实证、无漏洞印证自然数序“偶奇”相邻规律存在且唯一本性的目的属性。


关键词:方阵数论;黎曼实证印证;方阵无漏洞;属性猜想数论


中图分类号:O29


文献标识码:A


文章编号:2832-0317202403-0128-10


DOI10.12424/HA.2024.072


本文链接:https://www.oc-press.com/HA-202403-128.html