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448 Alternative decision-support systems<br />

Patient information<br />

Score (S) on each of the I I M M P I<br />

sub-scales related to neuroticism<br />

and psychoticism<br />

Judge<br />

Weight (W) derived for each of<br />

the I I M M P I sub-scales<br />

Linear additive model of<br />

judge<br />

C = m + W 1 S 1 + W 2 S 2 . . . + W 11 S 11<br />

Criterion (C) to be predicted<br />

Whether the patient was diagnosed<br />

neurotic or psychotic after<br />

extensive psychological<br />

and psychiatric evaluation<br />

Figure 17.3 – Basic paradigm for the construction of a linear additive model of a judge<br />

‘model’ or ‘policy’. Figure 17.3 sets out the basic paradigm for a study<br />

of multi-attributed inference.<br />

How do these models make out as predictors themselves? That is, if<br />

the regression weights (generated from an analysis of one clinical judge)<br />

were used to obtain a ‘predicted score’ for each patient, would these<br />

scores be more valid, or less valid, than the original clinical judgments<br />

from which the regression weights were derived? To the extent that the<br />

model fails to capture valid non-linear variance to the judges’ decision<br />

processes, it should perform worse than the judge; to the extent that it<br />

eliminates the random error component in human judgments, it should<br />

perform better than the judge.<br />

What were the results of this research? The overwhelming conclusion<br />

was that the linear model of the judge’s behavior outperformed the<br />

judge. Dawes 39 noted:<br />

I know of no studies in which human judges have been able to improve upon<br />

optimal statistical prediction ...A mathematical model by its very nature is<br />

an abstraction of the process it models; hence if the decision-maker’s behavior

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