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QUANTUM METAPHYSICS - E-thesis

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influence both inside the world of physics, and extensively outside it, for more than two hundred<br />

years. 231<br />

Newton, who studied and worked at the University of Cambridge in England, was both an<br />

experimenter and a mathematical genius. In Newton’s time, university teaching focused on the<br />

masters of antiquity, above all Aristotle. Instruction in mathematicians and the thoughts of<br />

modern philosophers such as Descartes, Bacon and Galilei was inadequate, but Newton became<br />

acquainted with their writings independently. He also studied higher mathematics on his own for<br />

a period of two years and developed differential and integral calculus at the same time. 232 In this<br />

work he was influenced by the analytical geometry of Descartes, which revealed the link<br />

between algebraic equations and geometry. In his younger days, Newton was also interested in<br />

Descartes’ philosophy, but he later began to regard it as overly atheistic. Deeply religious,<br />

Newton conducted a dialogue with Henry More, the leading light of the Cambridge Platonists,<br />

who was attempting to unite Atomism with Platonism in his mystic natural philosophy and who<br />

was convinced that matter was guided by the mind. 233<br />

The new understanding of the motion of bodies made a new concept of force essential. Changes<br />

in the state of motion were evidence of the influence of a force, even though neither a state of<br />

rest or motion in a straight line required the assumption of any force. In his syn<strong>thesis</strong>, Newton<br />

postulated the concepts of absolute time and space and differentiated them from relative time and<br />

space. Absolute time and space were infinite and independent of matter, and they provide the<br />

foundation for the mathematical description of the motions of material bodies. 234 Bodies in<br />

empty space were under the influence of gravitational force, i.e. every piece of matter in the<br />

universe attracted every other body with a force proprotional to the square of the distance<br />

between them. This interaction defined the orbits of bodies with absolute inevitability. If the<br />

location and state of motion of bodies in this system are known at a specific point in time in<br />

relation to a stable system of reference, Newtonian dynamics provide a basis for the accurate<br />

prediction of their behaviour.<br />

Verification of the idea of gravitation was not simple, even though Newton was able to<br />

231<br />

Dijksterhuis 1986, 463-464. Tarnas 1998, 269-271.<br />

232<br />

Newton and Leibniz were in dispute over who was the first to invent differential and integral calculus. The<br />

notation used nowadays actually originates from Leibniz.<br />

233<br />

White 1998, 53-62, 233.<br />

234<br />

Newton appeared to be ignorant about the philosophical problems related to these basic differentiations. Motion<br />

and space had been considered to be relative for a long time. Collingwood, 1960, 108.<br />

89

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