

De Branges' theorem
De Branges' theorem In complex analysis, de Branges's theorem, named after Louis de Branges, formerly called ... shortened by others. The statement concerns the Taylor coefficients a n of such a function ... geq 2} a_n z^n. The theorem states that $\backslash left\; a\_n\; \backslash right\; \backslash \; ...$ http://en.wikipedia.org/wiki/De_Branges'_theorem  2k  Cached  Similar pages

Newton's identities
Newton's identities In mathematics, Newton's identities relate two different ways of describing ... math>. Then the original form of Newton's identities is the recurrence $t\_1\; =\; a\_1\; ...\; immediately\; understood\; the\; statement\; of\; the\; following$theorem, which was found by George Pólya in ... as the first few terms of a Taylor series in the variable u (you ...
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Richard Taylor (mathematician)
Richard Taylor (mathematician) Richard Taylor is a British mathematician working in the ... his advisor complete the proof of Fermat's last theorem. One of the two papers containing the ... published proof is a joint work of Taylor and Wiles. He is one of ...
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Geoffrey Ingram Taylor (translated from German)
Geoffrey Ingram Taylor Geoffrey Ingram Taylor (* 7. March 1886 in St John's Wood, England ; † 27. June 1975 in ... the 20. Century and founders of the Taylor hypothesis designated after it. The large number of designations designated after it (Taylor number, Taylor Couette instability, Taylor eddy, ...
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Talk:Cantor's diagonal argument/Archive1
Talk:Cantor's diagonal argument/Archive1 < Talk:Cantor's diagonal argument I'm glad there is ... an article on this in Wikipedia. Cantor's Diagonal argument is my favourite piece of ... decimal expansions are unique. But please, let's not get sloppy on the page cluttering ... all sets]? is an inconsistent notion; if S would be the set of all ...
http://en.wikipedia.org/wiki/Talk:Cantor's_diagonal_argument/Archive1  189k  Cached  Similar pages

Talk:Euler's identity
Talk:Euler's identity Quote Who said "The thought should ... the Feynman quote belongs on the Euler's formula page instead. Feynman also doesn't ... even sacred geometry reflected by the Identity's relationship of key constants and operations (multiplication ... I asked specifically about references relating Euler's identity to the concept of "sacred geometry ... with the complex numbers and with Euler's identity. The "divine" that's foolish. ...
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Last theorem of Fermat (translated from Italian)
Last theorem of Fermat Representing picture Pierre de Fermat last Theorem of Fermat it asserts that entire solutions ... math> for $n\; >\; 2$ This theorem was formulated gives Pierre de Fermat in ... arrange of one wonderful demonstration of this theorem, that it cannot be contained in the ... to supply one demonstration to the simple theorem, formulated from the French mathematician to ...
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Valley mountain will village theorem (translated from Japanese)
Valley mountain will village theorem Valley mountain will village theorem(It is ashamedly the unevenness て to need,TaniyamaShimura theorem) With, 1955 year 9 month sunlight will ... also times when it is called. Fermat's , 1984 fallゲルハルト fly1986 summerケン rivetIt was shown ... it does not crack with 27, Richard Taylor other things 1999
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Richard □Taylor (□□family) (translated from Chinese)
Richard □Taylor (□□family) Richard □Taylor(Richard Taylor) IsEngland □□□familyMain research□□. He before isAnders □□□□Si□lives ... biao in □the share □article, some is Taylor and □□Si is gathering. He and □□Si ... He?? place. Exterior □□ He in Harvard's hosts □
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Lambert's W function
Lambert's W function The graph of W 0 ... ≤ x ≤ 4 In mathematics, Lambert's W function, named after Johann Heinrich Lambert ... and w is any complex number. Lambert's function is usually denoted W(z). For ... for\ }z\neq 1/e The Taylor series of W 0 around 0 can be found using the Lagrange inversion theorem and is given by $W\_0\; (\; ...$ http://en.wikipedia.org/wiki/Lambert's_W_function  10k  Cached  Similar pages

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