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Oxford Dictionary of Statistics

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A Dictionary of Statistics

This wide-ranging dictionary covers over 2,300 statistical terms in...

NHBS Price: £11.99 $16/€14 approx

Series: Oxford Quick Reference (formerly Oxford Paperback Reference)

By: Graham Upton(Author), Ian Cook(Author)

496 pages, illustrations, tables

Oxford University Press

Paperback | Aug 2008 | Edition: 2 | #175055 | ISBN-13: 9780199541454
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About this book

This wide-ranging, jargon-free dictionary contains over 2,000 entries on all aspects of statistics, including terms used in computing, mathematics, and probability. It also includes biographical information on over 200 key figures in the field and coverage of statistical journals and societies. While embracing the whole multi-disciplinary spectrum of this complex subject, information is presented in a clear and practical manner.

This revised and updated edition features recommended web links for many entries, accessible via the Dictionary of Statistics website, which provide valuable extra information. Entries are generously illustrated with useful figures and diagrams, and include worked examples where applicable. Appendices include a historical calendar of important statistical events, lists of statistical and mathematical notation, and statistical tables. An invaluable dictionary for statistics students and professionals from a wide range of disciplines, including economics, politics, market research, medicine, psychology, pharmaceuticals, and mathematics. Also provides a clear introduction to the subject for the general reader.


PREFACE; A-Z DICTIONARY OF STATISTICS; APPENDICES; Statistical Notation; Mathematical Notation; Greek Letters; Cumulative Probabilities for the Bionomial Distribution; Cumulative Probabilities for the Poisson Distribution; Upper-Tail Percentage Points for the Standard Normal Distribution; The Standard Normal Distribution Function; Percentage Points for the t-Distribution; Percentage Points for the F-Distribution; Percentage Points for the Chi-Squared Distribution; Critical Values for Spearman's Rank Correlation Coefficient; Critical Values for Kendall; Critical Values for the Product-Moment Correlation Coefficient, r; Pseudo-Random Numbers; Selected Landmarks in the Development of Statistics; Further Reference; Useful websites

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