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Das Bernoullische Theorem

In: Klassische Wahrscheinlichkeitsrechnung

Author

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  • Karl Wellnitz

Abstract

Zusammenfassung Wir haben in § 8 gesehen, daß das Erscheinen eines Merkmals M, das bei einem einzelnen Versuch mit der Wahrscheinlichkeit w auftritt, in einer größeren Serie von n Versuchen mit größtmöglicher Wahrscheinlichkeit m-mal erwartet werden kann, wobei m annähernd den Wert n · w besitzt. § 9 hat zu der Gaußschen Verteilungsfunktion ωλ (n) geführt, die für festes n und festes w eine Funktion von λ = m + x ist. Da bei festem n und festem w auch m einen konstanten Wert behält, ist ωλ (n) in Wirklichkeit eine Funktion von x.

Suggested Citation

  • Karl Wellnitz, 1969. "Das Bernoullische Theorem," Springer Books, in: Klassische Wahrscheinlichkeitsrechnung, edition 5, chapter 0, pages 61-66, Springer.
  • Handle: RePEc:spr:sprchp:978-3-322-98446-3_10
    DOI: 10.1007/978-3-322-98446-3_10
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