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We donote the discrete grid of states for the Brownian motion increment X T X t by xtT . If we fi the function f on the discrete grid of X T , denoted by xT , then x + xtT for X t = x will generally lie outside the domain of the discrete grid xT . Therefore we are forced to regrid the function f . Fortunately we already know how to do this if the function f is fitte piecewise to a polynomial. In summary, the conditional expectations at X t = x are calculated in three steps: (a) given the piecewise polynomial fi of f on X T regrid the function onto the grid x + xtT ; (b) fi the regridded f to a piecewise polynomial on the grid xtT ; and (c) use the integration schemes of the previous subsection to calculate the integrals. Obviously in a standard application of the algorithm, the steps are repeated for a discrete grid of X t , denoted xt . The code for computing the conditional expectations can be found in the module ppf.math.semi analytic domain integrator and is detailed below. The actual implementation of the conditional integrals is done by the private method rollback . To make this possible we are forced to pass through the regridder and integrator functions. In the case of the rollback method the integrator is simply the integral member function of the distribution class represented by ftT, and in the case of the rollback max method the integrator is the integral max member function of ftT.

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In Equation 19.18, the intercept b0 represents the mean value of Y when both D1 and D2 equal 0, which is the mean intention in the reference group (no recommendation, M = 3.0845). With both D1 and D2 in the equation, D1 is the difference between the mean in the physician group versus the no recommendation group (3.8949 3.0845 = .8104) and D2 is the difference between the mean in the other health professional group versus the no recommendation group (4.1025 3.0845 = 1.018). Thus, the regression equation is Y = 3.0845 + .8104 D1 + 1.018 D2 . The dummy codes test the hypotheses that each recommendation group differs from the no recommendation group. These are not the tests required for Hypotheses 2 and 3. Unweighted Effects Coding A third coding scheme, unweighted effects coding, contrasts group means with the unweighted grand mean of all the groups. Each effects code tests the hypotheses that a recommendation group differs from the unweighted grand mean. Again, these are not the tests required for Hypotheses 2 and 3. Readers familiar with ANOVA will recall that the building blocks of the various sums of squares in ANOVA are the differences between each treatment mean and the grand mean. Unweighted effects coding is, in fact, the basis of ANOVA. The choice among the three coding schemes depends on the speci c hypotheses being tested. As we have illustrated, contrast codes can be developed to test any speci c hypotheses whatsoever about differences between groups or combinations of groups. Dummy codes are useful if one wishes to compare groups to a base reference group. Effects codes provide a parallel to ANOVA.

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Polling is a process by which the BS polls SSs to either issue BW requests or grant the BW allocations to SSs. These allocations can either be individual or be grouped from the SSs. Polling can be unicast or multicast as follows:

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