- file stat 97postnp.html ->
Posthocs, nonparametric. Kruskal Wallis.
Kruskal Wallis, posthoc
=======================Hans-Peter Piepho, 12 Feb 1997==========ssc
Message-ID: <9702120932.AA15280@fserv.wiz.uni-kassel.de>
From: Hans-Peter Piepho
Subject: Re: Kruskal Wallis Post Hoc Comparisons
Question>
>I have been using the Kruskal Wallis test quite a bit recently.
>I know that there are various post hoc comparison tests for
>the one way ANOVA, but I am not aware of what comparison tests
>I should be using in the non parametric environment. If anyone
>can help me with names of tests or useful references I would be
>most appreciative.
>
I suggest you take a look a the book by Jason Hsu (1996 Multiple
comparisons. Chapman and Hall), Section 5.3. Hochberg and Tamhane (1987
Multiple comparison procedures) is another good source.
There are a number of "post-hoc" methods. Those based on joint ranking (the
same ranks used for Kruskal-Wallis) do not control the experiment-wise Type
I error in the strong sense (i.e. they control the Type I error
experimentwise only under the global H0). Methods based on pairwise rankings
are preferable, for example the single-step procedure by Steel and Dwass.
Hans-Peter Piepho
_______________________________________________________________________
Hans-Peter Piepho
Nonpar posthoc
=======================Jerrold Zar, 15 Feb 1997==========ssc
Message-ID:
From: Jerrold Zar jhzar@niu.edu
Subject: Kruskal Wallis Post Hoc Comparisons -Reply
Nonparametric multiple-comparison testing, analogous to Tukey, Dunnet,
and Scheffe testing, is discussed in Zar, J. H. 1996. Biostatistical
Analysis. 3rd ed. Prentice Hall.
Kruskal Wallis
=======================Thom Baguley, 12 Feb 1997==========ssc
From: Thom Baguley
Subject: Re: Kruskal Wallis Post Hoc Comparisons
Message-ID: <3301F1DC.465C@lboro.ac.uk>
Siegel & Castellan dscribe multiple comparison between treatments for
Kruskall-Wallace and also comparison of treatments against a control.
Siegel, S., & Castellan, N. J., Jr. (1988). Nonparametric statistics for
the behavioural sciences (2nd ed.). New York: McGraw-Hill.
Ray Meddis covers post-hoc and multiple comparison approaches to
non-parametric analyis of various in his book Statistics Using ranks.
Meddis, R. (1984). Statistics using ranks: a unified approach. Oxford:
Blackwell.
Lastly, you could always use Bonferonni methods to control for e.g. all
the pairwise comparisons (though this is probably not the preferred
solution).
* * * * * * * * * * * * * * * * * * * * * * * * * * * * *
Document by Rich Ulrich. E-mail to wpilib+@pitt.edu
FAQ top.
Ulrich home page.
Ulrich FAQ.
http://www.pitt.edu/~wpilib/stats99.html