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Название: From the Taniyama-Shimura Conjecture to Fermat’s Last Theorem
Автор: Ribet K.A.
My aim is to summarize the main ideas of  for a relatively wide audience and to communicate the structure of the proof to non-specialists. The discussion is inevitably technical at points, however, since a large amount of machinery from arithmetical algebraic geometry is required. The reader interested in a genuinely non-technical overview may prefer to begin with Mazur’s delightful introduction  to the Taniyama-Shimura conjecture, and to relations with Fermat’s Last Theorem and similar problems. Another excellent alternative source is the Bourbaki seminar of Oesterl´e . This seminar discusses the relation between elliptic curves and Fermat’s Last Theorem from several points of view, but gives fewer details about the argument of  than the present summary. See also .