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educational psychology is too often in a state of ux, others commend the ability of the discipline to change itself in ways appropriate to meeting the changing needs and demands of society (O Donnell & Levin, 2001). Mayer (2001) suggests that educational psychology has substantial strengths whose energies can be directed toward making considerable contributions to both the psychology of the subject matter itself and the teaching of cognitive strategies. This is congruent with the message in Pintrich s farewell address after his fth year as editor of Educational Psychologist. In this address, Pintrich reviewed several themes he saw as emergent in the eld of educational psychology. Although he cited a focus on the individual learner as one of these themes, Pintrich emphasized that educational psychologists could no longer consider the dimensions of cognition, motivation, and social interaction in isolation from the individual (Pintrich, 2000b). This being said, however, what is the current state of educational psychology What contributions are educational psychologists making now Who are these changes affecting Most importantly, perhaps, is the question about what directions educational psychology and its practitioners will take in the future. Again, a look at the direction of recent research in the area provides clues that can be used to help answer these questions.

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In general, in the two-predictor regression equation, the regression coef cient for each predictor assesses the impact of that predictor when the effect of the other predictor is held constant or partialed out Any redundancy in prediction from the predictor in question with the other predictor is taken out, (ie, not credited to the predictor in question) In the case of uncorrelated predictors, there is no effect of partialing, because there is no redundancy From the coding of ANYREC and PHYSOTHR, it appears on the surface as if the two predictors would be uncorrelated, because the coding schemes form orthogonal contrasts However, because there are unequal sample sizes in the three categories of the recommendation variable, the code terms are, in fact, correlated, r(238) = 218 The inclusion of the two code terms in one equation is critical.

Shaw et al., 1991

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The PHYSOTHR contrast actually compares the physician recommendation with other health professional recommendation only if ANYREC is partialed out Use of code terms bridges our thinking from regression analysis in which group membership predicts the criterion Y to an analysis of differences between means on the criterion Y as a function of group membership Hypothesis 2 can be restated to say that the average of the arithmetic means of intention in Groups 1 and 2 (having a recommendation) will exceed the mean intention in Group 3 (no recommendation) With the speci c numerical codes employed for ANYREC, the unstandardized regression coef cient for ANYREC will, in fact, equal bY 12 = 5MY 1 + 5MY 2 MY 3 = (MY 1 +MY 2 ) 2 M3 = (38949+41025) 30845 = 0.

9142, where MY1, MY2, 2 and MY3 are the mean intention in Groups 1 to 3, respectively, as given in Table 191, Panel B To achieve this equivalence between the regression coef cient and the particular contrast of means requires that the difference in numerical value between the codes assigned to the groups being contrasted equal exactly one unit For ANYREC, the difference is [33333 ( 666667)] = 100 The reason for this requirement is that the regression coef cient represents the change in Y for a one-unit change in the predictor In general, with K1 groups in the rst set being contrasted, and K2 groups in the second set being contrasted, the appropriate code for the rst set is K 2 /(K 1 + K 2 ) The code for the second set is K 1 /(K 1 + K 2 ).

First, open up a directory on a website. You ll need to access it via a proper domain, you see. Create the directory, and make sure your browser can see it. In that directory, place a text file, called Listing.txt, and put the exclamation Horrible! inside the file. Bear with me. Then create an HTML file, containing the code in Listing 5-1, and save this file to the directory you created earlier. Listing 5-1: Listing.html Showing XMLHttpRequest

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Here, for the K 1 = 2 groups in the rst set and the K2 = 1 group in the second set, K 2 /(K 1 + K 2 ) = 1/ (2 + 1) = 333333, and K 1 /(K 1 + K 2 ) = 2/(2 + 1) = 666667, respectively The codes used in PHYSREC, that is +500000 and 500000, respectively, yield a one-unit.

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