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This is a review of Collin Pask' s Magnificent Principia

This article is a review written by Gustavo Rodrigues Rocha (Universidade Estadual de Feira de Santana, Brazil) for a recent paper of mine on Geneva Newtonian Edition.

Principia Mathematica: Avello Publishing Journal Issue 1 Volume 3. Pp. 1-44.

Newton's Diagrams

Isaac Newton — theologian, alchemist, raging recluse, icon, mathematician, practical man, magician, measurer extraordinaire, and most profoundly, progenitor of physics as exact science — comes into coherent focus for us as he was in himself only when we recognise why his diagrams in Philosophiæ Naturalis Principia Mathematica are made by him to be not merely pedagogical, but instead indispensable to the reasoning itself.

Newton's development of an ontology of force, along with a mathematical treatment of natural phenomena, had vexed both historians and philosophers of science for decades. In dealing with such a dilemma, philosophers of science and Whig historians more often than not adopt a positivist stance which stresses Newton's agnosticism towards the causation of force, and highlight some sort of positivism in his natural philosophy, thus downplaying his ontological commitments to the conundrum of causation of force. On the other hand, contextualist historians tackle that puzzle by making use whether of Newton's alchemical studies or his metaphysics of nature founded upon a voluntaristic theology, in order to assert Newton's involvement in harmonizing his mathematical physics and natural philosophy within the framework of British natural philosophy. Notwithstanding this, Newton's philosophy of mathematics, and especially his ontology of mathematical entities, remains outside the sphere of interests for both historians and philosophers of science. The aim of this thesis is to rehearse an approach to the problem of Newton's ontology of force by analyzing his ontology of mathematical entities, as deployed in the Principia, within the framework of Newton's voluntarist theology. The purpose is that of showing that within Newton's own mathematical practice we are not required to mingle levels of his epistemological discourse with his ontological assumptions as it happens in the above-mentioned approaches. By means of this analysis, it is expected, additionally, to advance our understanding of Newton's acceptance of action at a distance based upon his notion of gravity force as a superadded quality.

The main point of this paper is to identify a set of interlocking views that became (and still are!) very influential within philosophy in the wake of Newton's success. These views use the authority of natural philosophy/mechanics to settle debates within philosophy. I label these “Newton's Challenge.” Newton had some hand in promoting them, but he is not responsible for all of them. My paper, thus, revisits an old theme articulated by AE Burt, but I offer new arguments and evidence.

How does Newton approach the challenge of mechanizing gravity and, more broadly, natural philosophy? By adopting the simple machine tradition’s mathematical approach to a system’s covarying parameters of change, he retains natural philosophy’s traditional goal while specifying it in a novel way as the search for impressed forces. He accordingly understands the physical world as a divinely created machine possessing intrinsically mathematical features and mathematical methods as capable of identifying its real fea- tures. The gravitational force’s physical cause remains an outstanding problem, however, as evidenced by Newton’s onetime reference to active principles as the “genuine prin- ciples of the mechanical philosophy.”

Abstract

Newton's Philosophiae Naturalis Principia Mathematica provides a coherent and deductive presentation of his discovery of the universal law of gravitation. It is very much more than a demonstration that 'to us it is enough that gravity really does exist and act according to the laws which we have explained and abundantly serves to account for all the motions of the celestial bodies and the sea'. It is important to us as a model of all mathematical physics.Representing a decade's work from a distinguished physicist, this is the first comprehensive analysis of Newton's Principia without recourse to secondary sources. Professor Chandrasekhar analyses some 150 propositions which form a direct chain leading to Newton's formulation of his universal law of gravitation. In each case, Newton's proofs are arranged in a linear sequence of equations and arguments, avoiding the need to unravel the necessarily convoluted style of Newton's connected prose. In almost every case, a modern version of the proofs is given to bring into sharp focus the beauty, clarity, and breath-taking economy of Newton's methods.Subrahmanyan Chandrasekhar is one of the most reknowned scientists of the twentieth century, whose career spanned over 60 years. Born in India, educated at the University of Cambridge in England, he served as Emeritus Morton D. Hull Distinguished Service Professor of Theoretical Astrophysics at the University of Chicago, where he has was based from 1937 until his death in 1996. His early research into the evolution of stars is now a cornerstone of modern astrophysics, and earned him the Nobel Prize for Physics in 1983. Later work into gravitational interactions between stars, the properties of fluids, magnetic fields, equilibrium ellipsoids, and black holes has earned him awards throughout the world, including the Gold Medal from the Royal Astronomical Society in London, the National Medal of Science in the United States, and the Copley Medal from the Royal Society. His many publications include Radiative transfer, Hydrodynamic and hydromagnetic stability, and The mathematical theory of black holes, each being praised for its breadth and clarity. Newton's Principia for the common reader is the result of Professor Chandrasekhar's profound admiration for a scientist whose work he believed is unsurpassed, and unsurpassable.

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