Suppose that all µ ijk > 0. Let η ijk = log µ ijk , and consider
Question:
a. For model (XY, XZ, YZ) with a 2 à 2 à 2 table, show that λ11XY = 1/4 log θ11(k).
b. For (XYZ) with a 2 Ã 2 Ã 2 table, show that
Thus, λijkXYZ = 0 is equivalent to θ11(1) = θ11(2).
Transcribed Image Text:
XYZ XYZ 11 lo п)/01к
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