Question: Refer to Problem 12.7. Let k (a, b, c) denote the expected frequency of outcomes (a, b, c) for treatments (A, B, C) under

Refer to Problem 12.7. Let μk(a, b, c) denote the expected frequency of outcomes (a, b, c) for treatments (A, B, C) under treatment sequence k, where outcome 1 = relief and 0 = nonrelief. With a nonparametric random effects approach, show that one can estimate treatment effects in model (12.19) by fitting the quasi-symmetry model

Response Pattern for Treatments (A, B, C) 100 Treatment Sequence 001 101

Data from Problem 12.7:

For the crossover study in Table 11.10 (Problem 11.6), fit the model

logit[P(Yi(k)t = 1|ui(k))] = αk + βt + ui(k),

where {ui(k)} are independent N(0, σ2). Interpret {β̂t} and σ̂.

Table 11.10:

110 011 000 010 111 2 2 1 ABC 2 4 AC

Response Pattern for Treatments (A, B, C) 100 Treatment Sequence 001 101 110 011 000 010 111 2 2 1 ABC 2 4 AC B BA C B C A 3 1 1 1 CAB 5 3 CBA 4

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