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A Contingency Table Approach to Nonparametric Testing
Contributor(s): Rayner, J. C. W. (Author), Best, D. J. (Author)

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ISBN: 1584881615     ISBN-13: 9781584881612
Publisher: CRC Press
OUR PRICE: $218.50  

Binding Type: Hardcover - See All Available Formats & Editions
Published: December 2000
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Annotation: Texts on nonparametric methods typically concentrate on location and linear-linear (correlation) tests, with less emphasis on dispersion effects and linear-quadratic tests. Using a fresh approach, A Contingency Table Approach to Nonparametric Testing unifies and extends the popular, standard tests by linking them to tests based on models for data that can be presented in contingency tables. This approach unifies popular nonparametric statistical inference and makes traditional nonparametric analyses much more complete and informative. The author's unified treatment and readable style make the subject easy to follow and the techniques easily implemented.
Additional Information
BISAC Categories:
- Mathematics | Probability & Statistics - Bayesian Analysis
Dewey: 519.5
LCCN: 00050443
Physical Information: 0.77" H x 6.24" W x 9.68" L (1.19 lbs) 264 pages
Features: Illustrated
Review Citations: Scitech Book News 09/01/2001 pg. 45
 
Descriptions, Reviews, Etc.
Publisher Description:

Most texts on nonparametric techniques concentrate on location and linear-linear (correlation) tests, with less emphasis on dispersion effects and linear-quadratic tests. Tests for higher moment effects are virtually ignored. Using a fresh approach, A Contingency Table Approach to Nonparametric Testing unifies and extends the popular, standard tests by linking them to tests based on models for data that can be presented in contingency tables.

This approach unifies popular nonparametric statistical inference and makes the traditional, most commonly performed nonparametric analyses much more complete and informative. It also makes tied data easily handled, and almost exact Monte Carlo p-values can be obtained. With data in contingency tables, one can then calculate a Pearson-type, chi-squared statistic and its components. For univariate data, the initial tests based on these components detect mean differences between treatments. For bivariate data, they detect correlations. This approach leads to tests that detect variance, skewness, and higher moment differences between treatments with univariate data, and higher bivariate moment differences with bivariate data.

Although the methods advanced in this book have their genesis in traditional nonparametrics, incorporating the power of modern computers makes the approach more complete and more valid than previously possible. The authors' unified treatment and readable style make the subject easy to follow and the techniques easily implemented, whether you are a fledgling or a seasoned researcher.

 
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