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A note on the irrationality of ζ(2) and ζ(3)
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MR 81j:10045
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F. Beukers, A note on the irrationality of ζ(2) and ζ(3), Bull. London Math. Soc. 12 (1979), 268-272. MR 81j:10045
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MR 2003a:11086
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Similarities in irrationality proofs for π, ln 2, ζ(2), and ζ(3)
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MR 2002b:11095
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D. Huylebrouck, Similarities in irrationality proofs for π, ln 2, ζ(2), and ζ(3), Amer. Math. Monthly 118 (2001), 222-231. MR 2002b:11095
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Y. Nesterenko, A few remarks on ζ(3), Math. Notes 59 (1996), 625-636. MR 98b:11088
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A proof that Euler missed... Apéry's proof of the irrationality of ζ(3)
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A. van der Poorten, A proof that Euler missed... Apéry's proof of the irrationality of ζ(3), Math. Intelligencer 1 (1979), 195-203. MR 80i:10054
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Approximate formulas for some functions of prime numbers
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J. Sondow, Hypergeometric and double integrals for Euler's constant, Amer. Math. Monthly, submitted.
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A hypergeometric approach, via linear forms involving logarithms, to irrationality criteria for Euler's constant
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May, to appear
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One of the numbers ζ(5), ζ(7), ζ(9), ζ(11) is irrational
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MR 2002g:11090
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W. Zudilin, One of the numbers ζ(5), ζ(7), ζ(9), ζ(11) is irrational, Russian Math. Surveys 56:4 (2001), 774-776. MR 2002g:11090
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