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Curving Beyond Fermat

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| http://www.maa.org/mathland/mathtrek_11_22_99.html | |
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| Ivars Peterson (MathTrek) | |
| "When Andrew Wiles of Princeton University proved Fermat's last theorem several years ago, he took advantage of recently discovered links between Pierre de Fermat's centuries-old conjecture concerning whole numbers and the theory of so-called elliptic curves. Establishing the validity of Fermat's last theorem involved proving parts of the Taniyama-Shimura conjecture. Four mathematicians [Conrad, Taylor, Breuil, Diamond] have now extended this aspect of Wiles' work, offering a proof of the Taniyama-Shimura conjecture for all elliptic curves rather than just a particular subset of such curves...." | |
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| Levels: | High School (9-12), College |
| Languages: | English |
| Resource Types: | Articles |
| Math Topics: | Elliptic & Spherical Geometry, Number Theory |
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