I believe you have three levels of variation: between plots assigned to the same fire/water treatment between subplots assigned to the same fire/water/seed treatment and between measurements (fire/water/seed/year) Your models (and the previous replies) appear to be ignoring the repeated measurements on the same subplot. You will probably need to explore various choices of correlation structure among years (e.g. Compound Symmetry = split/split plot, ar(1), ...) One key is that tests of split plot factors have 270 error DF (denDF). You only have 120 subplots. Also, I suggest you retain at least all the fire/water/seed interactions in the model. Each combination of fire/water/seed represents a specific "thing" (some call it treatment, but treatment has many different meanings) done to a subplot. The full model with all these interactions corresponds to a cell means model. Marginal means (i.e. main effects) correspond to averages of cell means. If you drop those interactions, you are assuming that the true interaction is zero, so those dropped interactions only inform you about the error variation. I believe this is somewhat dangerous because tests of interactions have low power (i.e. lower than tests of main effects). I recognize that there are many other opinions here. The above argument does not apply to interactions with year because year is not randomly assigned to a subplot or plot. Many different opinions. I prefer to fit models like this in SAS, because it is much easier to get meaningful estimates (i.e. not just tests) in SAS than in lme. Best wishes, Philip Dixon
mixed effects model in lme
3 messages · Dixon, Philip M [STAT], Jonathan Myers, ONKELINX, Thierry
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