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Pediatric Informatics: Computer Applications in Child Health (Health ...

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Chapter 12<br />

Diagnostic Decision Support<br />

Mitchell J. Feldman<br />

Objectives<br />

To describe the history and previous work <strong>in</strong> the field of medical diagnostic<br />

decision support, <strong>in</strong>clud<strong>in</strong>g Bayes’ Law, on which much of this work is based<br />

To illustrate three currently available systems, DXpla<strong>in</strong>, GIDEON, and Isabel<br />

To consider how diagnostic decision support could be useful <strong>in</strong> practice<br />

12.1 Introduction<br />

In 1763, the Reverend Thomas Bayes published “a method by which we might<br />

judge concern<strong>in</strong>g the probability that an event has to happen, <strong>in</strong> given circumstances,<br />

upon supposition that we know noth<strong>in</strong>g concern<strong>in</strong>g it but that, under the<br />

same circumstances, it has happened a certa<strong>in</strong> number of times, and failed a certa<strong>in</strong><br />

other number of times.” 1 This is Bayes’ Law, which <strong>in</strong> 1959, was applied to medical<br />

diagnosis 2 to form the basis of diagnostic decision support. 3, 4 Because almost all<br />

computer-based medical diagnostic decision support systems (MDDSS) use some<br />

application of Bayes’ Law, it is <strong>in</strong>structive to review basic pr<strong>in</strong>ciples.<br />

12.2 Test<strong>in</strong>g: Sensitivity and Specificity<br />

Medical decision mak<strong>in</strong>g is predicated on an explicit or implicit use of sensitivity,<br />

specificity, and prevalence:<br />

The sensitivity of a test is the probability that a test for a disease will be positive<br />

<strong>in</strong> a patient with the disease. A highly sensitive test will be positive <strong>in</strong> most cases<br />

<strong>in</strong> patients with the disease. In a test of low sensitivity, many patients with the<br />

disease will test negative.<br />

The specificity of a test is the probability that the test will be negative <strong>in</strong> a<br />

patient without the disease. A highly specific test will be negative <strong>in</strong> most cases<br />

C.U. Lehmann et al. (eds.), <strong>Pediatric</strong> <strong>Informatics</strong>: <strong>Computer</strong> <strong>Applications</strong> 161<br />

<strong>in</strong> <strong>Child</strong> <strong>Health</strong>, <strong>Health</strong> <strong>Informatics</strong>,<br />

© Spr<strong>in</strong>ger Science + Bus<strong>in</strong>ess Media, LLC 2009

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