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The Mathematical Theory of Bridge

- 134 Probability Tables, Their Uses, Simple Formulas, Applications and about 4000 Probabilities

Om The Mathematical Theory of Bridge

134 Probability tables, their uses, simple formulas, applications & 4000 probabilities Originally published in 1940, and revised in 1954, this classic work on mathematics and probability as applied to Bridge first appeared in English translation in 1974, but has been unavailable for many years. This new edition corrects numerical errors found in earlier texts; it revises the previous English translation where needed and corrects a number of textual and typographical errors in the 1974 edition. Tables have been included again in the text, as they were in the original edition. The chapter on Contract and Plafond scoring has been retained as continuing to serve its intended purpose. The chapters on shuffling, although no longer applicable to Duplicate Bridge, are included for the benefit of those interested in the mathematics of all card games. All, it is hoped, without too many new errors being introduced.

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  • Språk:
  • Engelska
  • ISBN:
  • 9781771401814
  • Format:
  • Inbunden
  • Sidor:
  • 536
  • Utgiven:
  • 20. november 2017
  • Mått:
  • 235x159x35 mm.
  • Vikt:
  • 956 g.
  I lager
Leveranstid: 4-7 vardagar
Förväntad leverans: 27. november 2024

Beskrivning av The Mathematical Theory of Bridge

134 Probability tables, their uses, simple formulas, applications & 4000 probabilities Originally published in 1940, and revised in 1954, this classic work on mathematics and probability as applied to Bridge first appeared in English translation in 1974, but has been unavailable for many years. This new edition corrects numerical errors found in earlier texts; it revises the previous English translation where needed and corrects a number of textual and typographical errors in the 1974 edition. Tables have been included again in the text, as they were in the original edition. The chapter on Contract and Plafond scoring has been retained as continuing to serve its intended purpose. The chapters on shuffling, although no longer applicable to Duplicate Bridge, are included for the benefit of those interested in the mathematics of all card games. All, it is hoped, without too many new errors being introduced.

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