Search over 40,000 articles from the original, classic Encyclopedia Britannica, 11th Edition.
|
See also:PIERRE DE See also:FERMAT (1601-1665)
, See also:French mathematician, was See also:born on the 17th of See also:August 16or, at See also:Beaumont-de-Lomagne near See also:Montauban
.
While still See also:young, he, along with Blaise See also:Pascal, made some discoveries in regard to the properties of See also:numbers, on which he afterwards built his method of calculating probabilities
.
He discovered a simpler method of quadrating parabolas than that of See also:Archimedes, and a method of finding the greatest and the smallest ordinates of curved lines analogous to that of the then unknown See also:differential calculus
.
His See also:great See also:work De maximis et minimis brought him into conflict with Rene See also:Descartes, but the dispute was chiefly due to a want of explicitness in the statement of See also:Fermat (see INFINITESIMAL CAL-cutus)
.
His brilliant researches in the theory of numbers entitle him to See also:rank as the founder of the See also:modern theory
.
They origin-ally took the See also:form of marginal notes in a copy of Bachet's See also:Diophantus, and were published in 1670 by his son See also:Samuel, who incorporated them in a new edition of this See also:Greek writer
.
Other theorems were published in his See also:Opera See also:Varia, and in See also:
Though the sciences were the See also:principal See also:objects of his private studies, he was also an accomplished See also:general See also:scholar and an excellent linguist
.
He died at Toulouse on the 12th of See also:January 1665
.
He See also:left a son, Samuel de Fermat (163o-169o) who published See also:translations of several Greek authors and wrote certain books on See also:law in addition to editing his See also:father's See also:works
.
The Opera mathematica of Fermat were published at Toulouse, in 2 vols. See also:folio, 167o and 1679
.
The first contains the " See also:Arithmetic of Diophantus," with notes and additions
.
The second includes a " Method for the See also:Quadrature of Parabolas," and a See also:treatise " on See also:Maxima and Minima, on Tangents, and on Centres of Gravity," containing the same solutions of a variety of problems as were after-wards incorporated into the more extensive method of fluxions by See also:Newton and See also:Leibnitz
.
In the same See also:volume are See also:treatises on "Geometric Loci, or Spherical Tangencies," and on the " Rectification of Curves," besides a restoration of " See also:Apollonius's See also:Plane Loci," together with the author's See also:correspondence addressed to Descartes, Pascal, See also:Roberval, See also:Huygens and others
.
The fEuvres of Fermat have been re-edited by P
.
Tannery and C
.
See also: |
|
|
[back] FERMANAGH |
[next] FERMENTATION |
There are no comments yet for this article.
Do not copy, download, transfer, or otherwise replicate the site content in whole or in part.
Links to articles and home page are encouraged.