P. Sprent & N.C. Smeeton (2007). Applied Nonparametric Statistical Methods (4th ed.).
P. Sprent & N.C. Smeeton (2007). Applied Nonparametric Statistical Methods (4th ed.).
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P·斯普伦特
DOI:
10.1007/s11336-010-9166-4
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发表时间:
2010
期刊:
影响因子:
3
通讯作者:
L. M. Schultz
中科院分区:
文献类型:
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作者:
L. M. Schultz
The fourth edition of Applied Nonparametric Statistical Methods represents a modest improvement over the previous edition. The chapters have been reorganized, and a new chapter on “modern” nonparametrics has been added. Notably, Chapter 1 has been modified to provide a review of basic statistical concepts, while Chapter 2 gives a broad overview of nonparametric methods at the level included in most introductory statistics textbooks. The remaining chapters expand upon the techniques first introduced in Chapter 2. Increased coverage is given to survival analysis in a restructured Chapter 9, and an entire chapter (Chapter 8) is now devoted to factorial designs. The new Chapter 15 focuses on density estimation, lowess curve smoothing, logistic regression, and other methods for large data sets. It should be noted that coverage of bootstrapping remains limited (16 pages in Chapter 14), while only four pages (in Chapter 2) are devoted to permutation and resampling methods. No electronic resources are available for this text. The greatest strength of this book is that it is written at a level that is perfectly understandable by readers with only a course or two of introductory-level statistics. As such, it is appropriate for use as either a textbook for a first course in nonparametric methods for undergraduate statistics majors or as a reference for practitioners in other fields. It is also quite suitable as a supplementary statistics textbook for graduate students in experimental psychology or other disciplines who may need to use nonparametric methods to analyze their data. Key concepts are taught using worked-out examples from a variety of fields. Most chapters conclude with a helpful summary, examples of “real-world” applications, and numerous exercises; solutions for selected exercises are included in an appendix. As the title implies, this is an applied text; you will find few mathematical derivations and very little discussion of underlying theory. While statistics graduate students and other readers interested in learning the underlying mathematics would be advised to consult a more advanced text instead (eg, Hollander and Wolfe, 1999; Wasserman, 2006), this book is written at just the right level for somebody with basic knowledge of elementary statistics who wishes to learn a bit more about nonparametric methods. As the authors state in the preface, their treatment of nonparametrics is “broad rather than deep.” Indeed, compared to alternatives such as Conover (1999) or Corder and Foreman (2009), this text covers a wider spectrum of topics. Another plus is that Applied Nonparametric Statistical Methods is considerably less expensive than many of its competitors (eg, US $83.95 vs. US $134.99 for Higgins, 2004).Since this text first appeared in 1989, there has been a massive evolution in computing capabilities. It is disappointing that the authors have not made more effort to update this edition to reflect the widespread usage of R. This free statistical software environment (R Development Core Team, 2009) has numerous built-in functions for nonparametric tests (eg, wilcoxon. test and kruskal. test). Specialized R packages such as coin (Hothorn, van de Wiel, and Zeileis 2008), boot (Canty and Ripley, 2009), and sm (Bowman and Azzalini, 2010) are also freely available for permutation tests, bootstrapping, and smoothing for nonparametric regression and density estimation, respectively. The authors instead refer almost exclusively to StatXact (Mehta and Patel, 2007), a rather expensive (US $995 academic) alternative that is unlikely to be purchased by undergraduates or other nonspecialists. Furthermore, the authors neither include instructions