## Approximations rationnelles de $$\pi$$ et quelques autres nombres.(French)Zbl 0286.10017

Bull. Soc. Math. Fr., Suppl., Mém. 37, 121-132 (1974); (Journ’ees arithm’etiques, Grenoble 1973).

### MSC:

 11J04 Homogeneous approximation to one number 11J81 Transcendence (general theory)
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### References:

 [1] CHOONG K.Y. ; DAYKIN D.E. ; RATHBORNE C.R. - Rational approximations to \pi . Math. Comp. 25 ( 1971 ), pp. 387-392. Zbl 0221.10011 · Zbl 0221.10011 [2] MAHLER K. - On the approximation of logarithms of algebraic numbers . Phil. Trans. Royal Soc. of London, A, 245, ( 1953 ), pp. 371-398. MR 14,624g | Zbl 0052.04404 · Zbl 0052.04404 [3] MAHLER K. - On the approximation of \pi . Proc. K. Ned. Akad. Wet. Amsterdam, A, 56 (= Indag. Math. 15) ( 1953 ) pp. 29-42. MR 14,957a | Zbl 0053.36105 · Zbl 0053.36105 [4] MAHLER K. - Applications of some formulae by Hermite to the approximation of exponentials and logarithms . Math. Annales, 168 ( 1967 ) pp. 200-227. MR 34 #5754 | Zbl 0144.29201 · Zbl 0144.29201 [5] ROSSER J.B. and SCHOENFELD L. - Approximate formulas for some functions of prime numbers . Illinois J. Math. 6 ( 1962 ) pp. 64-94. Article | MR 25 #1139 | Zbl 0122.05001 · Zbl 0122.05001 [6] SCHMIDT W.M. - Approximation to algebraic numbers . Enseign. Math., XVII ( 1971 ) pp. 187-253. (= Monographie n^\circ 19 de l’Enseignement Mathématique, Genève 1972 ). Zbl 0226.10033 · Zbl 0226.10033
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