Wilhem Gottfried Leibniz - ορισμός. Τι είναι το Wilhem Gottfried Leibniz
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Τι (ποιος) είναι Wilhem Gottfried Leibniz - ορισμός

GERMAN MATHEMATICIAN AND PHILOSOPHER (1646–1716)
GottfriedLeibniz; Gottfried Wilhelm von Leibniz; Gottfried Von Leibniz; Gottfried Leibnitz; Gottfried von Leibniz; Gottfried Wilhelm Leibnitz; Gottfried Wilhelm, Baron Leibniz; Gottfried Wilhelm, Baron Leibnitz; Gottfried Willhelm, Baron Leibnitz; Gottfried Willhelm, Baron Leibniz; Liebniz; G. W. Leibniz; Gottfried Willhem Leibniz; G. W. von Leibniz; Baron G. W. von Leibniz; G. G. Leibnitz; Explication de l'Arithmétique Binaire; Well-founded phenomenon; Well-founded phenomena; System of Leibniz; Leibniz, System of; Gottfried leibniz; G.W. Leibniz; Leibniz; Gottfried Wilhelm von Leibnitz; Leibnizian; Gottfried Liebnitz; Explication de l'Arithmetique Binaire; Von Leibniz; Leibnitzians; Gottfried Wilhem Leibniz; Gotffried Wilhelm Leibniz; Gottfried Wilhelm Von Leibniz; Baron Gottfried Wihelm Von Leibnitz; Gottfried Wilhelm Von Liebnitz; Baron Gottfried Wilhelm Von Leibniz; Baron Gottfried Wilhelm Von Leibnitz; Baron Gottfried Wilhelm Leibnitz; Baron Gottfried Wilhelm Leibniz; Gottfried Leibniz; Gottfried von Leibnitz; Leibnizianism; Godefroy Guillaume Leibnitz; Godefroi Guillaume Leibnitz; Wilhelm von Leibnitz; Algebra of concepts; Leibniz's theory of concepts
  • A diagram of ''[[I Ching]]'' hexagrams sent to Leibniz from [[Joachim Bouvet]]. The Arabic numerals were added by Leibniz.<ref>Perkins (2004), 117</ref>
  • Engraving of Gottfried Wilhelm Leibniz
  • Leibniz's correspondence, papers and notes from 1669 to 1704, [[National Library of Poland]]
  • [[Stepped reckoner]]
  • ''Commercium philosophicum et mathematicum'' (1745), a collection of letters between Leibnitz and [[Johann Bernoulli]]
  • A page from Leibniz's manuscript of the ''[[Monadology]]''
  • Leibnizstrasse street sign Berlin

Well-founded phenomenon         
Well-founded phenomena (), in the philosophy of Gottfried Leibniz, are ways in which the world falsely appears to us, but which are grounded in the way the world is (as opposed to dreams or hallucinations, which are false appearances that are not thus grounded).
Leibnizian         
[l??b'n?ts??n]
¦ adjective relating to the work of the German philosopher and mathematician Gottfried Leibniz (1646-1716).
Unihan         
  • The German National Library of Science and Technology in Welfengarten
  • [[Gottfried Wilhelm Leibniz]]
  • The Conti-Tower on the Königsworther Platz, home to the law, economics and linguistics faculties
  • Main building of Leibniz University Hannover; designed by [[Christian Heinrich Tramm]]
PUBLIC UNIVERSITY LOCATED IN HANNOVER, GERMANY
University of Hannover; Universität Hannover; Leibniz University of Hanover; UNIHAN; Leibniz University of Hannover; Gottfried Wilhelm Leibniz Universität Hannover; Technical University of Hanover; Universitat Hannover; Universitaet Hannover; Gottfried Wilhelm Leibniz Universitaet Hannover; Gottfried Wilhelm Leibniz Universitat Hannover; Technical University Hanover; Technical University of Hannover; Leibniz University; Leibniz Universität Hannover; Technische Hochschule Hannover; Hanover University; Königliche Technische Hochschule; Leibniz University Hanover; University of Hanover; Technische Universität Hannover

Βικιπαίδεια

Gottfried Wilhelm Leibniz

Gottfried Wilhelm (von) Leibniz (1 July 1646 [O.S. 21 June] – 14 November 1716) was a German polymath active as a mathematician, philosopher, scientist and diplomat. He is a prominent figure in both the history of philosophy and the history of mathematics. He wrote works on philosophy, theology, ethics, politics, law, history and philology. Leibniz also made major contributions to physics and technology, and anticipated notions that surfaced much later in probability theory, biology, medicine, geology, psychology, linguistics and computer science. In addition, he contributed to the field of library science by devising a cataloguing system whilst working at Wolfenbüttel library in Germany that would have served as a guide for many of Europe's largest libraries. Leibniz's contributions to a wide range of subjects were scattered in various learned journals, in tens of thousands of letters and in unpublished manuscripts. He wrote in several languages, primarily in Latin, French and German.

As a philosopher, he was a leading representative of 17th-century rationalism and idealism. As a mathematician, his major achievement was the development of the main ideas of differential and integral calculus, independently of Isaac Newton's contemporaneous developments. Mathematicians have consistently favored Leibniz's notation as the conventional and more exact expression of calculus.

In the 20th century, Leibniz's notions of the law of continuity and transcendental law of homogeneity found a consistent mathematical formulation by means of non-standard analysis. He was also a pioneer in the field of mechanical calculators. While working on adding automatic multiplication and division to Pascal's calculator, he was the first to describe a pinwheel calculator in 1685 and invented the Leibniz wheel, used in the arithmometer, the first mass-produced mechanical calculator. He also refined the binary number system, which is the foundation of nearly all digital (electronic, solid-state, discrete logic) computers. This includes the Von Neumann architecture, which represents the standard "computer architecture" through from the second half of the 20th century to the present. Leibniz has been called the "founder of computer science".

In philosophy and theology, Leibniz is most noted for his optimism, i.e. his conclusion that our world is, in a qualified sense, the best possible world that God could have created, a view sometimes lampooned by other thinkers, such as Voltaire in his satirical novella Candide. Leibniz, along with René Descartes and Baruch Spinoza, was one of the three influential early modern rationalists. His philosophy also assimilates elements of the scholastic tradition, notably the assumption that some substantive knowledge of reality can be achieved by reasoning from first principles or prior definitions. The work of Leibniz anticipated modern logic and still influences contemporary analytic philosophy, such as its adopted use of the term "possible world" to define modal notions.