Cheers Mark,

I did originally think too, i.e. that not including the main effect was the problem. However, the same thing happens when I include main effects....

test1<-glm(count~siteall+yrs*district,family=quasipoisson,weights=weight,data=m[x[[i]],])
test2<-glm(count~siteall+district+yrs:district,family=quasipoisson,weights=weight,data=m[x[[i]],])
anova(test1,test2,test="F")

Model 1: count ~ siteall + yrs * district
Model 2: count ~ siteall + district + yrs:district
 Resid. Df Resid. Dev   Df Deviance F Pr(>F)
1      1933      75665
2      1933      75665    0        0

Simon.




----- Original Message ----- From: <markle...@verizon.net>
To: "Simon Pickett" <simon.pick...@bto.org>
Sent: Thursday, February 19, 2009 10:50 AM
Subject: RE: [R] type III effect from glm()


Hi Simon: John Fox can say a lot more about below but I've been reading his book over and over recently and one thing he constantly stresses is marginality which he defines as always including the lower order term if you include it in a higher order term. So, I think below is problematic because you are including an interaction that includes the main effect but not including the main effect. This definitely causes problems when trying to interpret the anova table or the Anova table. That's as much as I can say. I highly recommed his text for this sort of thing and hopefully he will respond.

Oh, my point is that if you want to check the effect of yrs, then I think you have to take it out of model 2 totally in order to interpret the anova ( or the Anova ) table.

On Thu, Feb 19, 2009 at  5:38 AM, Simon Pickett wrote:

Hi all,

This could be naivety/stupidity on my part rather than a problem with model output, but here goes....

I have fitted a fairly simple model

m1<-glm(count~siteall+yrs+yrs:district,family=quasipoisson,weights=weight,data=m[x[[i]],])

I want to know if yrs (a continuous variable) has a significant unique effect in the model, so I fit a simplified model with the main effect ommitted...


m2<-glm(count~siteall+yrs:district,family=quasipoisson,weights=weight,data=m[x[[i]],])

then compare models using anova()
anova(m1,m1b,test="F")

Analysis of Deviance Table

Model 1: count ~ siteall + yrs + yrs:district
Model 2: count ~ siteall + yrs:district
  Resid. Df Resid. Dev   Df Deviance F Pr(>F)
1 1936 75913 2 1936 75913 0 0


The d.f.'s are exactly the same, is this right? Can I only test the significance of a main effect when it is not in an interaction?
Thanks in advance,

Simon.






Dr. Simon Pickett
Research Ecologist
Land Use Department
Terrestrial Unit
British Trust for Ornithology
The Nunnery
Thetford
Norfolk
IP242PU
01842750050

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