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January 1, 1986Annals of Internal Medicine369 citations

Diagnostic Decision: Probability Theory in the Use of Diagnostic Tests

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HSHarold C. Sox

Key Points

  • To outline methods for applying probability theory to determine the clinical utility and timing of diagnostic tests.
  • Analyzes the application of Bayes' theorem to quantify diagnostic uncertainty as disease probabilities before and after testing.
  • Evaluates methodological limitations in published sensitivity and specificity metrics and identifies common pitfalls in clinical probability estimation.
  • Bayes' theorem provides a mathematical framework to predict how test results will alter post-test disease probabilities and affect patient management.
  • Appropriate test selection depends on recognizing biases in initial probability estimation and understanding the limitations of diagnostic accuracy studies.

Abstract

The purpose of this article is to provide an understanding of methods that are useful in formulating advice about when to use diagnostic tests. If the clinician expresses diagnostic uncertainty as the probability of a disease in a patient, Bayes' theorem may be used to predict the effect of doing various tests and their impact on patient management. To use Bayes' theorem wisely, one must be aware of pitfalls in estimating probability and must understand the limitations of most studies of the sensitivity and specificity of diagnostic tests.

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Cite This Study

Harold C. Sox (1986) studied this question.

synapsesocial.com/papers/6a02ae79a7089d6435651501https://doi.org/10.7326/0003-4819-104-1-60
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