Mathematician

Jean Trembley

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Jean Trembley was a Genevan mathematician, born at Geneva on 13 April 1749 and dead at Le Mas-d'Agenais on 18 September 1811, who contributed to the development of differential equations, finite differences and the calculus of probabilities, and was also active in philosophy, astronomy and psychology. A nephew of the naturalist Abraham Trembley, he first studied law in Geneva and then turned to astronomy under Jacques-André Mallet, travelling in the Alps with Horace-Bénédict de Saussure, with whom he made his doctoral dissertation on the theory of generation in 1767. He spent part of his career in Berlin as a member of the Prussian Academy, publishing thirty articles in its Mémoires, and was a correspondent of the Paris Academy of Sciences from 1784.

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Male 1
Birth Year
1749 1
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Source Jean Trembley (Wikipedia)Lead, nationality
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Jean Trembley (April 13, 1749 – September 18, 1811), born at Geneva and died in Le Mas-d'Agenais, was a Genevan mathematician who contributed to the development of differential equations, finite differences, and the calculus of probabilities.
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1. Jean Trembley (Wikipedia)
  • Lead, nationality
    Jean Trembley (April 13, 1749, September 18, 1811), born at Geneva and died in Le Mas-d'Agenais, was a Genevan mathematician who contributed to the development of differential equations, finite differences, and the calculus of probabilities.
  • Biography, birth
    Jean Trembley (April 13, 1749, September 18, 1811), born at Geneva and died in Le Mas-d'Agenais, was a Genevan mathematician who contributed to the development of differential equations, finite differences, and the calculus of probabilities.
  • Biography, gender
    He was also active in philosophy, astronomy and psychology.
  • In Branch: Differential Equations, Lead, field of work
    Jean Trembley (April 13, 1749, September 18, 1811), born at Geneva and died in Le Mas-d'Agenais, was a Genevan mathematician who contributed to the development of differential equations, finite differences, and the calculus of probabilities.
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