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17 August 2011
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Famous Quote:"I have a truly marvelous demonstration of this proposition which this margin is too small to contain.""(Fermat often scribbled notes in the margin of Bachet's translation of Diophantus's "Arithmetica".) Fermat's Last TheoremFrom Wikipedia, the free encyclopedia For other theorems named after Pierre de Fermat, see Fermat's theorem. In number theory, Fermat's Last Theorem states that no three positive integers a, b, and c can satisfy the equation an + bn = cn for any integer value of n greater than two.This theorem was first conjectured by Pierre de Fermat in 1637, famously in the margin of a copy of Arithmetica where he claimed he had a proof that was too large to fit in the margin. No successful proof was published until 1995 despite the efforts of countless mathematicians during the 358 intervening years. The unsolved problem stimulated the development of algebraic number theory in the 19th century and the proof of the modularity theorem in the 20th. It is among the most famous theorems in the history of mathematics and prior to its 1995 proof was in the Guinness Book of World Records for "most difficult maths problems". tangent: Fermat’s tangent method |
Fermat, Pierre de (1601-1665) | ![]() |
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![]() | ![]() French lawyer who pursued mathematics in his spare time. Although he pursued mathematics as an amateur, his work in number theory was of such exceptional quality and erudition that he is generally regarded as one of the greatest mathematicians of all times. He had the habit of scribbling notes in the margins of books or in letters to friends rather than publishing them. He discovered analytic geometry ![]() ![]() ![]() He is most famous for scribbling a note in the margin of a book by Diophantus that he had discovered a proof that the equation xn+yn = zn has no integer solutions for n>2. He stated "I have discovered a truly marvelous proof of this, which however the margin is not large enough to contain." The proposition, which came to be known as Fermat's last theorem, ![]() ![]() |
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