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How to re-build fitted values from lmer ?
2 messages · Sandrine-et-Francois, Douglas Bates
The fitted values involve both the fixed-effects parameters and the random effects. In addition to the values that you have indicated you need the model matrix for the random effects to form the values in fitted(f1). The transpose of the model matrix is in the Zt slot. Assuming that you are using the development version of lme4 from R-forge, so that
packageDescription("lme4")$Version
[1] "0.999375-13" you can reproduce the fitted values as
all.equal(fitted(f1), as.vector(f1 at X %*% fixef(f1) + t(f1 at Zt) %*% f1 at ranef))
[1] TRUE
On 4/17/08, Sandrine-et-Francois <francoisetsandrine.mercier at wanadoo.fr> wrote:
Dear list,
This is probably question easy to answer but I'm having some difficulties to find the way out.
How can I re-build the fitted values from coef() and the model.matrix (obtained by fm at X) ?
Here is a code to support my question:
#====================================================================#
set.seed(1520)
ntps<-4
nsubj<-20
sd.gp1<-3
sd.gp0<-2
sd.res<-1.3
group<-factor(rep(c("Group1", "Group0"), each=ntps, times=nsubj))
subj<-factor(rep(1:(nsubj*2), each=ntps))
time<- factor(paste("T", rep(1:ntps, nsubj*2), sep=""))
over.base<-rep(c(5, 4), each=ntps, times=nsubj)
subj.base<-rep(rnorm(nsubj*2, sd=c(sd.gp1, sd.gp0)), each=ntps)
time.base<-rep(1:ntps, nsubj*2)*as.numeric(group=="Group1")
Yn<-rnorm(nsubj*ntps*2, mean=over.base+time.base+subj.base, sd=sd.res)
dfn<-data.frame(time, group, Yn, subj)
require(lattice)
xyplot(Yn~time|group, group=subj, type="l", data=dfn)
f1<-lmer(Yn~group+time+(group|subj), data=dfn)
summary(f1)
### Individual fitted values: 160 x 1 (40 subj x 4 times)
fitted(f1)
### Random effect coefficients (per subj): 40 x 2 (intercept and slope)
ranef(f1)
### Fixed effect coefficients: 5 x 1 (int, gp1, T2, T3, T4)
fixef(f1)
### Individual coefficients: 40 x 5, ie. 40 subj x (int, gp1, T2, T3, T4)
coef(f1)
### Model matrix: 160 x 5 (indicators)
f1 at X
#====================================================================#
Best regards,
Fran?ois
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