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欧几里德-洛伦兹二分法和有限环连续体中的代数因果关系
1Gamma Earth Sàrl, 1162 Morges, Switzerland.
Entropy (Basel, Switzerland)
|November 26, 2025
概括
有限环连续性 (FRC) 研究显示,质量贝表现出欧几里德-洛伦兹二分法. 这种二分法解释了因果关系的代数起源,区分欧几里德的不变量和洛伦斯的时空结构.
科学领域:
- 数学理论 数学理论
- 抽象代数 抽象代数
- 理论物理 理论物理
背景情况:
- 有限环连续 (FRC) 程序探索代数结构.
- 研究主要外Fp,其中p=4t+1,研究它们的特性.
- 了解欧几里德和洛伦茨结构之间的相互作用至关重要.
研究的目的:
- 为了展示FRC计划的延期.
- 为了证明在对称性完全的质量贝Fp.p.中Euclidean-Lorentzian二分法.
- 在有限场算法中建立内在的相对论代数.
主要方法:
- 对称性完全的质量贝 Fp 的分析,p=4t+1.1.
- 一个有限场的洛伦茨转换的导数.
- 生成一个有限的正交集团O ((Qν,Fp2) 的分裂类型.
主要成果:
- 原始Fp表现出一个基本的欧几里德-洛伦兹二分法.
- 一个真正的洛伦斯二次方形不能在一个类似空间的质量外Fp.p.内实现.
- 有限场的洛伦茨转换保留了明科夫斯基形式.
- 不变区间和洛伦兹对称性在有限场算法中自然出现.
- 因果关系源于代数上的二分法.
结论:
- 该研究确立了FRC内部的内在相对论代数.
- 欧几里德的不变量仅限于类似空间的外Fp.
- 洛伦兹结构和因果分离在二次空间时间延伸Fp2.2.中产生.
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