“The Riddle of the Ages”: James Joseph Sylvester and the Transcendence of π
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Publication:6554389
DOI10.1080/00029890.2024.2322944zbMATH Open1544.01017MaRDI QIDQ6554389
Publication date: 12 June 2024
Published in: American Mathematical Monthly (Search for Journal in Brave)
Cites Work
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- Irrationalzahlen
- Beweis des Lindemann'schen Satzes über die Exponential-Function.
- Ueber Sylvester's Beweis der Transcendenz von \(\pi\).
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- On the Goldbach-Euler theorem regarding prime-numbers.
- The transcendence of \(e\) and \(\pi\).
- Proof that \(\pi\) cannot be the root of an algebraic equation with integer coefficients.
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- On the divisors of the sum of a geometrical series whose first term is unity and common ratio any positive or negative integer.
- On the number \(\pi\).
- Remarque relative au mémoire de M. Sylvester sur les déterminants composés.
- Transcendental numbers. With a foreword by W. Dale Brownawell. Transl. from the Russian by Neal Koblitz
- The origins of Euler's early work on continued fractions
- Oxford figures. Eight centuries of the mathematical sciences
- Building an International Reputation: The Case of J. J. Sylvester (1814-1897)
- Les lettres de Gh. Hermite à A. Markoff, 1885-1899
- On the exponential function.
- On the exponential function.
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