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Sequential Analysis: Tests and Confidence Intervals (1985)

Sequential Analysis: Tests and Confidence Intervals (1985)

Sequential Analysis: Tests and Confidence Intervals (1985)
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Sequential Analysis: Tests and Confidence Intervals (1985) Hardback - 1985

by David Siegmund

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  • Used
  • Hardback
Used - VG-

Description

Springer, August 1985. Hardcover. VG-. used hardcover copy in illustrated boards, no jacket, as issued. light shelfwear, corners perhaps slightly bumped. previous owner's name on front endsheet. pages and binding are clean, straight and tight. there are no marks to the text or other serious flaws.
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Details

  • Title Sequential Analysis: Tests and Confidence Intervals (1985)
  • Author David Siegmund
  • Binding Hardback
  • Edition 2nd
  • Condition Used - VG-
  • Pages 274
  • Volumes 1
  • Language ENG
  • Publisher Springer, New York, NY
  • Publication date August 1985
  • Illustrated Yes
  • Features Illustrated
  • Bookseller's Inventory # 1527445
  • ISBN 9780387961347 / 0387961348
  • Weight 1.24 lbs (0.56 kg)
  • Dimensions 9.45 x 6.46 x 0.91 in (24.00 x 16.41 x 2.31 cm)
  • Category Mathematics
  • Library of Congress subjects Statistical hypothesis testing, Sequential analysis
  • Library of Congress Catalogue Number 85007942
  • Dewey Decimal Code 519.2
  • Quantity available 1

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Reader reviews for Sequential Analysis: Tests and Confidence Intervals (1985)

From the publisher

The modern theory of Sequential Analysis came into existence simultaneously in the United States and Great Britain in response to demands for more efficient sampling inspection procedures during World War II. The develop- ments were admirably summarized by their principal architect, A. Wald, in his book Sequential Analysis (1947). In spite of the extraordinary accomplishments of this period, there remained some dissatisfaction with the sequential probability ratio test and Wald's analysis of it. (i) The open-ended continuation region with the concomitant possibility of taking an arbitrarily large number of observations seems intol- erable in practice. (ii) Wald's elegant approximations based on "neglecting the excess" of the log likelihood ratio over the stopping boundaries are not especially accurate and do not allow one to study the effect oftaking observa- tions in groups rather than one at a time. (iii) The beautiful optimality property of the sequential probability ratio test applies only to the artificial problem of testing a simple hypothesis against a simple alternative. In response to these issues and to new motivation from the direction of controlled clinical trials numerous modifications of the sequential probability ratio test were proposed and their properties studied-often by simulation or lengthy numerical computation. (A notable exception is Anderson, 1960; see III.7.) In the past decade it has become possible to give a more complete theoretical analysis of many of the proposals and hence to understand them better.
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