Pierre de Fermat

Pierre de Fermat’s Followers (28)

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Pierre de Fermat


Born
in Beaumont-de-Lomagne, Occitania, France
August 17, 1601

Died
January 12, 1665

Website

Genre


French mathematician Pierre de Fermat developed number and probability theory.

Pierre de Fermat around 1630 stated his last theorem of no solutions of the equation an + bn = cn for n, a greater integer than 2, in positive integers a, b, c, as a marginal note; the British mathematician Andrew Wiles proved it not until 1994.

Blaise Pascal co-developed the mathematical theory of probability with Pierre de Fermat.



People give early credit to this amateur and lawyer at the Parlement of Toulouse for leading to infinitesimal calculus, including his technique of adequality. In particular, they recognize his research and his discovery of an analogous original method of finding the greatest and the smallest ordinates of curved lines to that of the t
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Average rating: 3.42 · 19 ratings · 0 reviews · 58 distinct works
Osservazioni su Diofanto

3.80 avg rating — 5 ratings — published 1670 — 2 editions
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Oeuvres de Pierre Fermat (C...

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Varia Opera Mathematica D. ...

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OEuvres de Fermat: 4

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La geometría del azar. La c...

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Oeuvres de Fermat, Vol. 1: ...

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uvres de Fermat, Vol. 4: Su...

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uvres de Fermat, Vol. 2 (Cl...

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Varia Opera Mathematica (Cl...

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uvres de Fermat: Publiées p...

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Quotes by Pierre de Fermat  (?)
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“It is impossible to separate a cube into two cubes, or a fourth power into two fourth powers, or in general, any power higher than the second, into two like powers. I have discovered a truly marvelous proof of this, which this margin is too narrow to contain.
[Cubum autem in duos cubos, aut quadratoquadratum in duos quadratoquadratos & generaliter nullam in infinitum ultra quadratum potestatem in duos eiusdem nominis fas est dividere cuius rei demonstrationem mirabilem sane detexi. Hanc marginis exiguitas non caperet.]”
Pierre de Fermat s

“Et peut-être la posterité me saura gré de lui avoir fait connaître que les Anciens n’ont pas tout su. (And perhaps, posterity will thank me for having shown that the ancients did not know everything.)”
Pierre De Fermat

“Cuius rei demostrationem mirabilem sane detexi hanc marginis exiquitas non caperet.
Tengo una prueba verdaderamente maravillosa para esta afirmación, pero el margen es demasiado estrecho para contenerla.”
Pierre de Fermat