A New Look at the Ancient Asian Philosophy through Modern Mathematical and Topological Scientific Analysis

 Abstract The unified theory of dose and effect, as indicated by the median-effect equation for single and multiple entities and for the first and higher order kinetic/dynamic, has been established by T.C. Chou and it is based on the physical/chemical principle of the massaction law (J. Theor. Biol. 59: 253-276, 1976 (質量作用中效定理) and Pharmacological Rev. 58: 621-681, 2006) (普世中效指數定理). The theory was developed by the principle of mathematical induction and deduction (數學演繹歸納法). Rearrangements of the median-effect equation lead to Michaelis-Menten, Hill, Scatchard, and Henderson-Hasselbalch equations. The “median” serves as the universal reference point and the “common link” for the relationship of all entities and is also the “harmonic mean” of kinetic dissociation constants. Over 300 mechanism-specific equations have been derived and published using the mathematical induction-deduction process. These equations can be deduced into several general equations, including the median-mediated whole/part equation, combination index theorem, isobologram equation, and polygonogram. It is proven that “dose” and “effect” are interchangeable, thus, “substance” and “function” are interchangeable, which leads to “the unity theory” (劑效、心物、知行一元論) in quantitative mathematical philosophy (數學的定量哲學) in functional context. Therefore, a general theory centered on the “median” and based on equilibrium dynamics has evolved. In other words: [「中」的宇宙觀： 以「中」爲基凖的動力學生態平衡]. Based on the median-effect equation of the mass-action law, the fundamental claim is that we can draw “a specific cure” for only two data points, if they are determined accurately. This claim has far reaching consequences since it defies the general held belief that two points can dray only a straight line. Remarkably, the unity theory (一元論) providesscientific/mathematical interpretation in equations and in graphics of Chinese ancient philosophy, including Fu-Si Ba Gua (伏羲八卦), Dao’s Harmony (和諧), the Confucian doctrine of the mean (儒家中庸之道), Chou Dun-Yi’s (周敦頤, 1017-1073) From Wu-ji to Tai-ji and Taiji Tu Sho (無極而太極及太極圖說). The moderntopological analysis for trinity yields an exact correspondence to the Ba-Gua, which was introduced over 4,000 years ago. Furthermore, the median-centered algorithm, promotes modern ecological content (生態學) in the equilibral dynamic state of harmony. It is concluded that Western science and Eastern philosophy are directly linked and complementary to each other. Since the truth in mathematical quantitative philosophy (數學的定量哲學) has no boundaries, East and West philosophies can flourish together for the common goal and ideal in science and in humanity (世界大同) Keywords Conference Proceedings  Contemporary Philosophy Categories (categorize this paper) DOI wcp22200821181 Options Mark as duplicate Export citation Request removal from index

PhilArchive copy

Upload a copy of this paper     Check publisher's policy     Papers currently archived: 55,968

Setup an account with your affiliations in order to access resources via your University's proxy server
Configure custom proxy (use this if your affiliation does not provide a proxy)

References found in this work BETA

No references found.

Citations of this work BETA

No citations found.

Similar books and articles

Applying Models in Fluid Dynamics.Michael Heidelberger - 2006 - International Studies in the Philosophy of Science 20 (1):49 – 67.
On a Symmetry Argument for the Guidance Equation in Bohmian Mechanics.Bradford Skow - 2010 - International Studies in the Philosophy of Science 24 (4):393-410.
A Fundamental Principle Governing Populations.Marvin Chester - 2012 - Acta Biotheoretica 60 (3):289-302.
What Are Mathematical Coincidences ?M. Lange - 2010 - Mind 119 (474):307-340.
On Tins and Tin-Openers.Michael Liston - 2011 - In de Regt Henk W. (ed.), EPSA Philosophy of Science: Amsterdam 2009. Dordrecht: Springer. pp. 151-160.
Bolzano and the Traditions of Analysis.Paul Rusnock - 1997 - Grazer Philosophische Studien 53 (1):61-85.