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Discourse On Method and Related Writings (Translation)
[Paperback - 2003]
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Category: Philosophy
Sub-category: Philosophy
Additional Category: Classics
Publisher: Penguin Black Classics Uk | ISBN: 9780140446999 | Pages: 256
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"It is not enough to have a good mind; it is more important to use it well" René Descartes was a central figure in the scientific revolution of the seventeenth century. In his Discourse on Method he outlined the contrast between mathematics and experimental sciences, and the extent to which each one can achieve certainty. Drawing on his own work in geometry, optics, astronomy and physiology, Descartes developed the hypothetical method that characterizes modern science, and this soon came to replace the traditional techniques derived from Aristotle. Many of Descartes’ most radical ideas—such as the disparity between our perceptions and the realities that cause them—have been highly influential in the development of modern philosophy.This edition sets the Discourse on Method in the wider context of Descartes’ work, with the Rules for Guiding One’s Intelligence in Searching for the Truth (1628), extracts from The World (1633) and selected letters from 1636-9. A companion volume, Meditations and Other Metaphysical Writings, is also published in Penguin Classics. For more than seventy years, Penguin has been the leading publisher of classic literature in the English-speaking world. With more than 1,700 titles, Penguin Classics represents a global bookshelf of the best works throughout history and across genres and disciplines. Readers trust the series to provide authoritative texts enhanced by introductions and notes by distinguished scholars and contemporary authors, as well as up-to-date translations by award-winning translators.

Meditations on First Philosophy(1641) andPrinciples of Philosophy(1644), main works of French mathematician and scientistRené Descartes, considered the father of analytic geometry and the founder of modern rationalism, include the famous dictum "I think, therefore I am."A set of two perpendicular lines in a plane or three in space intersect at an origin in Cartesian coordinate system. Cartesian coordinate, a member of the set of numbers, distances, locates a point in this system. Cartesian coordinates describe all points of a Cartesian plane.From given sets, {X} and {Y}, one can construct Cartesian product, a set of all pairs of elements (x,y), such thatxbelongs to {X} andybelongs to {Y}.Cartesian philosophers includeAntoine Arnauld.René Descartes, a writer, highly influenced society. People continue to study closely his writings and subsequently responded in the west. He of the key figures in the revolution also apparently influenced the named coordinate system, used in planes and algebra.Descartes frequently sets his views apart from those of his predecessors. In the opening section of thePassions of the Soul, a treatise on the early version of now commonly called emotions, he goes so far to assert that he writes on his topic "as if no one had written on these matters before." Many elements in lateAristotelianism, the revived Stoicism of the 16th century, or earlier like SaintAugustine of Hippoprovide precedents. Naturally, he differs from the schools on two major points: He rejects corporeal substance into matter and form and any appeal to divine or natural ends in explaining natural phenomena. In his theology, he insists on the absolute freedom of act of creation of God.Baruch Spinozaand BaronGottfried Wilhelm von Leibnizlater advocated Descartes, a major figure in 17th century Continent, and the empiricist school of thought, consisting ofThomas Hobbes,John Locke,George Berkeley, andDavid Hume, opposed him. Leibniz and Descartes, all well versed like Spinoza, contributed greatly. Descartes, the crucial bridge with algebra, invented the coordinate system and calculus. Reflections of Descartes on mind and mechanism began the strain of western thought; much later, the invention of the electronic computer and the possibility of machine intelligence impelled this thought, which blossomed into theTuringtest and related thought. His stated most in §7 of part I and in part IV ofDiscourse on the Method.

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