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Weierstrass, Karl Theodor Wilhelm 1815-97
German mathematician
Born in Ostenfelde and educated at the universities of Bonn and Münster, he became professor at Berlin University in 1856. He became famous for his lectures, in which he gave a systematic account of analysis with previously unknown rigour, basing complex function theory on power series in contrast to the approach of Augustin-Louis Cauchy and Bernhard Riemann. He made important advances in the theory of elliptic and Abelian functions, constructed the first accepted example of a continuous but nowhere-differentiable function, and showed that every continuous function could be uniformly approximated by polynomials. Many of his most profound ideas grew out of his attempts to present a completely systematic, self-contained account of contemporary mathematics.
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Consult Chambers 21st Century Dictionary, The Chambers Thesaurus (1996) or Chambers Biographical Dictionary (1997 edition with amendments). Enter your search and choose your title from the drop-down menu.
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