Ad
related to: andrew wiles kbe fra 2 youtube tv
Search results
Results From The WOW.Com Content Network
Sir Andrew John Wiles (born 11 April 1953) is an English mathematician and a Royal Society Research Professor at the University of Oxford, specialising in number theory.He is best known for proving Fermat's Last Theorem, for which he was awarded the 2016 Abel Prize and the 2017 Copley Medal and for which he was appointed a Knight Commander of the Order of the British Empire in 2000. [1]
The title of one edition of the PBS television series NOVA, discusses Andrew Wiles's effort to prove Fermat's Last Theorem. "The Whole Story". Edited version of 2,000-word essay published in Prometheus magazine, describing Andrew Wiles's successful journey. "Documentary Movie on Fermat's Last Theorem (1996)".
You've done some good work so far. There are a few things missing from the article: 1) Details about Wiles's youth, besides his interest in mathematics. 2) A description of what he did between graduate school and his work on the Fermat proof. The lead says that he did work on Birch and Swinnerton-Dyer before working on Fermat's last theorem.
I've listed this article for peer review (17 years after the first) because though I am not an expert in mathematics, I feel Wiles’ article has become high-quality enough in the intervening years to receive an upgrade, or more importantly, an assessment of what needs to be fixed to make it featured status; I should note his influence on mathematics is powerful enough to perhaps warrant ...
Wiles collected the Wolfskehl prize money, then worth $50,000, on 27 June 1997. [185] In March 2016, Wiles was awarded the Norwegian government's Abel prize worth €600,000 for "his stunning proof of Fermat's Last Theorem by way of the modularity conjecture for semistable elliptic curves, opening a new era in number theory". [186]
In mathematics, the Langlands program is a set of conjectures about connections between number theory and geometry.It was proposed by Robert Langlands (1967, 1970).It seeks to relate Galois groups in algebraic number theory to automorphic forms and representation theory of algebraic groups over local fields and adeles.
The last step uses the fact that p 2 divides 2 p(p−1) − 1. This follows from Fermat's little theorem, which shows that, for p > 2, 2 p−1 = pk + 1 for some integer k. Raising both sides to the power of p then shows that 2 p(p−1) = p 2 (...) + 1. And now with a similar calculation as above, the following results:
Main page; Contents; Current events; Random article; About Wikipedia; Contact us; Pages for logged out editors learn more