(please keep r-sig-mixed-models in the Cc:)
I'm pretty sure that lmer and lm models are commensurate, in case that
helps. Here's an example rigged to make the random-effects variance
equal to zero, so we can check that the log-likelihoods etc. are
identical.
set.seed(101)
dd <- data.frame(y=rnorm(20),x=rnorm(20),f=factor(rep(1:2,10)))
library(lme4)
m1 <- lmer(y~x+(1|f),data=dd,REML=FALSE) ## estimated sigma^2_f=0
m2 <- lm(y~x,data=dd)
all.equal(c(logLik(m1)),c(logLik(m2))) ## TRUE
all.equal(fixef(m1),coef(m2))
anova(m1,m2)
On 2018-08-01 11:41 PM, Peter Paprzycki wrote:
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On Wed, Aug 1, 2018 at 10:32 PM, Ben Bolker <bbolker at gmail.com
<mailto:bbolker at gmail.com>> wrote:
I'm not 100% sure I understand the question, but I think the
"no": lmer cannot fit a model that doesn't contain any random
Perhaps you can give more context as to why it won't work for you to
revert to lm() or plm() in these cases?
On 2018-08-01 11:30 PM, Peter Paprzycki wrote:
> This is very basic, is there a way to specify in lmer function
> like to run my grouping variable as a fixed factor only, without
> to lm or plm functions. If one does not specify a random variable,
> the error message with lmer function; something that is equivalent
> statement, "index = "grouping variable", model = "within"" with
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>
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--
Peter Paprzycki, Ph.D.
Visiting Assistant Professor
Research Support Center Manager
Educational Research and Administration
College of Education and Psychology
The University of Southern Mississippi
USM Box 5093; 118 College Drive
Hattiesburg, Mississippi 39406-0001
tel. (601)-266-4708
email: Peter.Paprzycki at usm.edu <mailto:Peter.Paprzycki at usm.edu>
Sidere mens eadum mutato
--
Peter Paprzycki, Ph.D.
Visiting Assistant Professor
Research Support Center Manager
Educational Research and Administration
College of Education and Psychology
The University of Southern Mississippi
USM Box 5093; 118 College Drive
Hattiesburg, Mississippi 39406-0001
tel. (601)-266-4708
email: Peter.Paprzycki at usm.edu
Sidere mens eadum mutato