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degrees of freedom in mixed model

A small addition to the discussion:  I was recently reading Stroup's "Generalized Linear Mixed Models", which discusses this degrees of freedom issue for LMM's a bit.  For models outside the more "classical" paradigm, it seems that the Kenward-Roger correction controls the type I error rate but the Satterthwaite correction does not (although I did not go on to read the original papers on the subject). 

Ariel

-----Original Message-----
From: r-sig-mixed-models-bounces at r-project.org [mailto:r-sig-mixed-models-bounces at r-project.org] On Behalf Of Ben Bolker
Sent: Friday, January 24, 2014 10:20 AM
To: r-sig-mixed-models at r-project.org
Subject: Re: [R-sig-ME] degrees of freedom in mixed model
On 14-01-24 01:07 PM, Jake Westfall wrote:
I more or less agree.  The issue with F distributions, degrees of freedom, etc etc., is mostly a problem with complex designs that don't fit into the classical method-of-moments/ANOVA paradigm (R-side effects [which lme4 doesn't do yet], crossed and partially crossed random effects, etc.).  In simple cases (as in the example here), the results of (restricted) ML analyses should more or less line up with the classical results.  In addition to lmerTest, as pointed out by S?ren Hojsgaard in the original thread on r-help, the Kenward-Roger approximation is available in the PBKRtest package ...

  If you asked me about 'denominator df' calculations for GLMMs I would be considerably more pessimistic ...

Schaalje, G., J. McBride, and G. Fellingham. 2002. "Adequacy of Approximations to Distributions of Test Statistics in Complex Mixed Linear Models." Journal of Agricultural, Biological & Environmental Statistics 7 (14): 512-24.
http://www.ingentaconnect.com/content/asa/jabes/2002/00000007/00000004/art00004.
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