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The numbers, if they relate to outcome, should be more informative than if a supervisor just rated trainees as, for example, 80% adherent Nonresponders with highly adherent therapists should show significantly less depression after a year of IRT treatment than nonresponders with less adherent therapists With the adherence outcome correlations, we also should be able to tell whether, for example, adherence to Step 4 (enabling the will to change) has a stronger relation with outcome than to some of the other steps We could test whether the relation between Step 2 ( learning about patterns) and Step 4 (enabling the will to change) is as expected that is, that insight about copy process enables the will to change, and increased will to change is associated with better outcome Or we can explore whether Step 1 (collaboration) must receive high ratings all of the time, as proposed.

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These and other uses of the adherence outcome correlations could help establish whether the treatment model is effective and, furthermore, might help identify which components of the model are more (or less) effective than others For any therapy treatment model, the adherence outcome paradigm demands careful articulation of its critical components as well as credible choices of how to assess those features This exercise is daunting and demanding in terms of time and effort Nonetheless, it.

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In information theory, the analog of the law of large numbers is the asymptotic equipartition property (AEP) It is a direct consequence of the weak law of large numbers The law of large numbers states that for independent, identically distributed (iid) random variables, n 1 i=1 Xi is close to its expected value EX for large values of n n 1 The AEP states that n log p(X1 ,X1 ,..,Xn ) is close to the entropy H , where 2 X1 , X2 , , Xn are iid random variables and p(X1 , X2 , , Xn ) is the probability of observing the sequence X1 , X2 , , Xn Thus, the probability p(X1 , X2 , , Xn ) assigned to an observed sequence will be close to 2 nH .

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This enables us to divide the set of all sequences into two sets, the typical set, where the sample entropy is close to the true entropy, and the nontypical set, which contains the other sequences Most of our attention will be on the typical sequences Any property that is proved for the typical sequences will then be true with high probability and will determine the average behavior of a large sample First, an example Let the random variable X {0, 1} have a probability mass function de ned by p(1) = p and p(0) = q If X1 , X2 , , Xn are iid according to p(x), the probability of a sequence x1 , x2 , , xn is n i=1 p(xi ) For example, the probability of the sequence (1, 0, 1, 1, 0, 1) is p Xi q n Xi = p 4 q 2 .

Figure 3-9

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