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On 01/20/2011 11:40 AM, espesser wrote:
Here is a small function to compute the dispersion of
a binomial model, according to a previous answer of D. Bates on the
topic:
dispersion_glmer<- function(modelglmer)
{
## computing estimated scale ( binomial model)
#following D. Bates :
#That quantity is the square root of the penalized residual sum of
#squares divided by n, the number of observations, evaluated as:
n<- length(modelglmer at resid)
return( sqrt( sum(c(modelglmer at resid, modelglmer at u) ^2) / n ) )
}
- --
Robert Espesser
CNRS UMR 6057 - Universit? de Provence
5 Avenue Pasteur - BP 80975
13604 AIX-EN-PROVENCE Cedex 1
Tel: +33 (0)442 95 36 26
Le 20/01/2011 16:59, Thomas Merkling a ?crit :
Dear list members,
I am trying to fit a binomial GLMM and I wonder if there is
overdispersion. I'm not sure to know how to do it. I tried to fit with
"quasibinomial" family but apparently it doesn't exist anymore in lme4.
I also tried this but I am not sure that it is true for mixed models.
model<-lmer(propNb~SexA*SexB*AgeA+(1|Nest),data=baba,family="binomial")
k<- attr(logLik(model),"df") #
n<- length(fitted(model))
pearsonresid<- (1/(n-k)) * sum(resid(model,"pearson")2) # 1.731892
dev<- deviance(model)/(n-k) #2.378512
One more thing: how to deal with this model if there is overdispersion ?
Thanks by advance,
Best,
If there is overdispersion, the current advice is to fit an
observation-level random effect:
baba$obs<- 1:nrow(baba)
model_OD<-
glmer(propNb~SexA*SexB*AgeA+(1|Nest)+(1|obs),data=baba,family="binomial")
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