Mathematical Acupuncture Theory 數學針灸論 01: Introduction 導論 by Kent PALMER 2017

PALMER, K. (2016) Mathematical Acupuncture Theory 01: Introduction In: . Presented at the Holonomic Medicinal Theory,, USA. Comments:

古法七椉方圖 The Chinese Pascal Triangle

Pascal tetrahedron 帕斯卡四面體 立體古法七椉方圖

Third Dimension platonic solids 3D 柏拉圖立體(三維等邊立體)

Forth Dimension Platonic solid 4D 柏拉圖立體(四維等邊立體)。Pentachoron 四面體 = Five Hsing (Wu Xing) 五行結構!

Abstract: In this paper will be presented a theory of Acupuncture based on mathematics. The main claim of this paper is that the Chinese originally developed Acupuncture Therapy on the basis of Higher Dimensional Mathematics. Acupuncture Medicine is based first and foremost on the Mathematics of higher dimensions and the synergies of the polytopes of the higher dimensions from Three to Nine. We follow B. Fuller 巴克敏斯特·富勒and extend his Synergetics (協同理論) to study higher dimensional polytopes. We find in them the foundations of Acupuncture Theory. We apply insights from Special Systems Theory(特殊系統論), and Schemas Theory(模式論)in order to understand Acupuncture Theory better. We also apply ideas based on the Emergent Meta-system (湧現景觀系統?)and we connect those to the Japanese Game of Go (Wei Qi 圍棋in China) which like Acupuncture was developed in Ancient China. We construct a top down model of the Architecture of Acupuncture based on the structures of the Three through Seven dimensional polytopes. We target the understanding of Acupuncture as it appears in the Yellow Emperors Classic (黃帝內經)on Acupuncture as the original source of Acupuncture Medical practice with some sparing reference to later works as necessary. The purpose is to explain how Acupuncture Theory obtained its original structure and to explain its efficacy based on that structure.


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