Unverified50% confidenceFactExact time
The final proof of Fermat's Last Theorem was completed within the scheme-theoretic framework of algebraic geometry.
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9/18/2026
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Related Claims
UnverifiedThe core strategy of Wiles's proof is to prove a special case of the Taniyama–Shimura conjecture (the modularity theorem), namely that every semistable elliptic curve is a modular form.76% similarUnverifiedThe Taniyama–Shimura conjecture, which was the core tool Andrew Wiles used to prove Fermat's Last Theorem, is a special case of the Langlands program.70% similarUnverifiedIn the 20th century, Grothendieck rebuilt algebraic geometry on the foundation of scheme theory.70% similarUnverifiedLogic Theorist successfully proved 38 theorems from Principia Mathematica.68% similarUnverifiedWiles's proof of Fermat's Last Theorem spans 129 pages, with its core being the establishment of a correspondence between semistable elliptic curves and modular forms (a special case of the Taniyama–Shimura conjecture).68% similar
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