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Die ersten 968 Kettenbruchnenner von π

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Literatur

  1. D. Shanks undJ. W. Wrench Jr., Calculation of π to 100,000 Decimals. Mathematics of Computation16, 76.

  2. R. K. Pathria, Statistical Study of randomness among the first 10000 Digits of π. Mathematics of Computation16, 188.

  3. P. Lévy, Sur les lois de probabilité dont dependent les quotients complets ..., Bull. de la soc. math. de France57, 178–194. (Fortschritte der Math.55 II, 916.)

  4. P. Lévy, Sur le développement en fraction continue ..., Compositio mathematica3, 286–303. (Zentralblatt14, 269.)

  5. A. Khintchine. Metrische Kettenbruchprobleme. Compositio mathematica1, 361–82. (Zentralblatt10, 341.)

  6. A. Khintchine. Zur metrischen Kettenbruchtheorie. Ebendort,3, 276–85. (Zentralblatt14, 254.)

  7. D. H. Lehmer, Note on an absolute constant of Khintchine. Amer. Math. Monthly46, 148–152. (Zentralblatt21, 20.)

  8. C. Ryll-Nardzewski, On the Ergodic theorems II., Ergodic theory of continued fractions. Studia math.12, 74–79. (Zentralblatt44, 124.)

  9. S. Hartmann, Quelques propriétés ergodiques des fractions continues. Ebendort,12, 271–78. (Zentralblatt44, 124.)

  10. G. Lochs, Vergleich der Genauigkeit von Dezimal- und Kettenbruch. Abh. Math. Seminar Hamburg,26.

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Lochs, G. Die ersten 968 Kettenbruchnenner von π. Monatshefte für Mathematik 67, 311–316 (1963). https://doi.org/10.1007/BF01299581

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