Jean Bernoulli oor Spaans
Jean Bernoulli
en
Swiss mathematician (1667-1748)
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Jean Bernoulli
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It were not only fair, but precise to say that Riemann realized the principles of physical anti-Euclidean geometry already clearly implied in the work of Cusa, Leibniz, Jean Bernoulli, Gauss, Dirichlet, and others.
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In 1828, Jean-Baptiste Bélanger understood the rapidly varied nature of the jump flow, but he applied incorrectly the Bernoulli principle to the hydraulic jump.
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This waxing and waning development in science, which always pivoted on the issues of the influence of Kepler's work, had been combined with the work of such followers of Kepler as Pierre Fermat, Blaise Pascal, Christiaan Huyghens, Leibniz, and Leibniz's collaborator Jean Bernoulli.
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The former assignment by Kepler led to not only Leibniz's discovery of such a differential calculus, but his later refinement of the original discovery, make in concert with Jean Bernoulli, that such an infinitesimal differential calculus must express a universal physical principle of least action.
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Preceding the discoveries by Kepler, we have the case of the work of Leonardo da Vinci, who, among other things, showed the relationship between the catenary and tractrix, thus presenting the basis for the fundamental contribution to physical science by Gottfried Leibniz and his collaborator Jean Bernoulli.
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[6] This presentation, now in preparation, is a correct demonstration of Johannes Kepler's often misunderstood discovery of universal gravitation. [7] As Leibniz and his collaborator Jean Bernoulli were to show, all curvature of action is to be seen as premised upon the physical geometry of a universal physical principle of least action/least time, as this is expressed both in the catenary form, and the corresponding natural-logarithmic ordering discovered by Leibniz.
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The crucial, common point of distinction of both the work of Brunelleschi and that of Cusa, had been the coincidence of their discovery of the essential content of modern European science, which was the discovery, initially by Brunelleschi, of the use of the principle of what would come to be understood as the catenary (or, "funicula"), as a critical principle of feasibility in construction, a discovery by Brunelleschi whose fulsome recognition would be specific, later, to the combined achievements of Gottfried Leibniz and his collaborator Jean Bernoulli.
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Johann II Bernoulli (1710–1790; also known as Jean) mathematician and physicist
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Johann III Bernoulli (1744–1807; also known as Jean) astronomer, geographer, and mathematician
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Johann III Bernoulli (1744–1807; also known as Jean), son of Johann II, astronomer, geographer and mathematician
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Three famous Swiss thinkers lived during the 18th century: the great mathematician Leonhard Euler, the philosopher and literary genius Jean-Jacques Rousseau, and the renowned chemist Daniel Bernoulli, who is the premiere figure in the development of fluid mechanics.
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Three famous Swiss thinkers lived in the 18th century: the great mathematician Leonhard Euler, the philosopher and literary genius Jean- Jacques Rousseau, and the renowned chemist Daniel Bernoulli, who is the premiere figure in the development of fluid mechanics.
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As a young student in 1966, Jean-Pierre Malet surprised the scientific community by having been able to solve the Laplace-Bernoulli equation, known for being unintegrable.
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13 sinne gevind in 7 ms. Hulle kom uit baie bronne en word nie nagegaan nie.