The 2n Geometric Space Model of the Earth's Atmosphere and the Periodic Table of Vertical Changes the Laws of Mathematical Geometry Distribution of Atmospheric Sphere

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Abstract

The atmosphere makes up of many sphere-layers. Could this sphere-layered contain new laws of physics that we have yet to discover? Here we study the spatial positional relationship of each sphere-layer of the Earth's atmosphere, hoping to find a mathematical geometric formula for the atmospheric distribution of the atmosphere as the vertical height changes. The formula can unify the internal correlation of the sphere-layered of the atmosphere. You can use this geometric space to predict and to subdivide to share the Earth's atmosphere, this article uses the 2n methods to build the geometric space of the atmosphere. This geometric space corresponds to the sphere-layered of the Earth's atmosphere. It is found of the atmosphere satisfying the 2n geometric space distribution and has a vertical height the periodicity of changes. This article uses 2n geometry to establish a brief internal sphere-layered model of the earth's atmosphere and a 'periodic table' that changes with height. The 'periodic table' may reveal the interior of the sphere-layers of the atmosphere of the laws of mathematics and geometry
地球大气的 2n 几何空间模型和垂直周期表改变了大气球体分布的数学几何定律
大气层由许多球层组成。这些球层会不会蕴含着我们尚未发现的新物理定律呢?在这里,我们研究地球大气层各球层的空间位置关系,希望找到大气层分布随垂直高度变化的数学几何公式。这个公式可以统一大气球层的内部关联。可以利用这个几何空间来预测和细分分享地球大气层,本文采用 2n 方法来构建大气层的几何空间。这个几何空间与地球大气的球层相对应。它是满足 2n 几何空间分布的大气层,具有垂直高度的周期性变化。本文利用 2n 几何学建立了地球大气层的简短内部球层模型和随高度变化的 "周期表"。周期表 "可以揭示大气层球层内部的数学和几何规律
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