On Saturday, July 12, 2003, at 07:40 AM, Peter Dalgaard BSA wrote:


factor, and no, you should not expect otherwise. The various SS in the
full analysis are distance measures in 24-dim space, whereas in the
aggregated analysis you get a distance in 12-space. The relation is
that every value entering in the b and s:b terms will be duplicated in
the former, hence the SS is twice as big.

This is standard procedure, and R does the same as e.g. Genstat in
this respect. It is also necessary to ensure that the residual MS are
comparable, e.g. that you can test for a significant s:b random effect
by comparing with the residual MS to that of the s:a:b stratum.

OK, perhaps I need a little help then. Suppose I do an interaction plot of a*b and I want to see what it looks like with 95%CI error bars. Following Loftus & Masson (1995) there would be one of two ways. I could generate an error bar for the main effect I was interested in and stress in the description that the error bars only apply across that main effect. I take it from what you have said that I would collapse the data in order to generate a proper error bar for only one effect. Or, I could generate one from a weighted average of the MSE from a, b, and a:b. The question I have is, would I get each of the main effects in that from separate analyses?


BTW, Statview seems to generate the same MSE for me whether I collapse the data or not.

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