Antoine Gombaud, Date of Birth, Place of Birth, Date of Death

    

Antoine Gombaud

French writer and mathematician

Date of Birth: 01-Jan-1607

Place of Birth: Poitou, France

Date of Death: 29-Dec-1684

Profession: writer, mathematician, essayist

Nationality: France

Zodiac Sign: Capricorn


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About Antoine Gombaud

  • Antoine Gombaud, Chevalier de MĂ©rĂ© (1607 – 29 December 1684) was a French writer, born in Poitou.
  • Although he was not a nobleman, he adopted the title Chevalier (Knight) for the character in his dialogues who represented his own views (Chevalier de MĂ©rĂ© because he was educated at MĂ©rĂ© ).
  • Later his friends began calling him by that name.MĂ©rĂ© was an important Salon theorist.
  • Like many 17th century liberal thinkers, he distrusted both hereditary power and democracy.
  • He believed that questions are best resolved in open discussions among witty, fashionable, intelligent people. MĂ©rĂ©'s most famous essays are L'honnĂȘte homme (The Honest Man) and Discours de la vraie honnĂȘtetĂ© (Discourse on True Honesty), but he is far better known for his contribution to probability theory.
  • He was an amateur mathematician who became interested in a problem that dates to medieval times, if not earlier, the problem of the points.
  • Suppose two players agree to play a certain number of games, say a best-of-seven series, and are interrupted before they can finish.
  • How should the stake be divided among them if, say, one has won three games and the other has won one?In keeping with his Salon methods, MĂ©rĂ© enlisted the Mersenne salon to solve it.
  • Two famous mathematicians, Blaise Pascal and Pierre de Fermat, took up the challenge.
  • In a series of letters they laid the foundation for the modern theory of probability.MĂ©rĂ© claimed that he had discovered probability theory himself, a claim not taken seriously by the mathematicians involved.
  • He also claimed that his probability calculations showed that mathematics was inconsistent, and argued elsewhere that mathematicians were wrong in thinking that lines are infinitely divisible.

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