David.
>
> As an example I use "Pinheiro, J. C. & Bates, D. M. 2000.
> Mixed-effects models in S and S-PLUS. Springer, New York." page 225,
> where rats are fed by 3 different diets over time, which body mass has
> been measured. Response: Body mass, fixed effects Time*Diet, random
> effect ~Time|Rat. The main question with this test was if the
> interaction term is significant (i.e. growth rate). However, my
> question is could I also look at the p-values of the main effects to
> say if body mass increase significant with body mass?
>
>> From Pinheiro, J. C. & Bates, D. M. (2000)
>
> Fixed effects: weight ~Time * Diet
>
> Value St.error DF t-value p-value
> Intercept 251.60 13.068 157 19.254 <.0001
> Time 0.36 0.088 13 4.084 0.0001
> Diet2 200.78 22.657 13 8.862 <.0001
> Diet3 252.17 22.662 157 11.127 <.0001
> TimeDiet2 0.60 0.155 157 3.871 0.0002
> TimeDiet3 0.30 0.156 157 1.893 0.0602
>
> As stated by Pinheiro, J. C. & Bates, D. M. (2000), the growth rate of
> diet 2 (TimeDiet2) differs significantly from diet 1. Although could I
> from this also say that body mass increase significantly with time for
> diet 1? Like this: f(x) = 251.60 (+/-13.068) + 0.36 x (+/- 0.088), t =
> 4.084, p = 0.0001? I have seen that people have claimed that it is
> wrong to interpret p-values for the main effects when the interaction
> is significant. Is it more proper to split the data and run the test
> (weight ~Time) for each diet seperately, when looking at the effect of
> time on body mass?
>
> Best regards Ron
>
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David Winsemius, MD
West Hartford, CT