Definitions for "Positive Predictive Value" Add To Word List
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Given a test that's positive, the disease is present.
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The probability that the disease is really present when the test is positive. (see Sensitivity, Specificity and Negative Predictive Value).
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The probability that an individual with a positive test has, or will develop, a particular disease, or characteristic, that the test is designed to detect.
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is the proportion of people with a positive test who have disease. Also called the post-test probability of disease after a positive test See also SpPins and SnNouts.
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For a diagnostic procedure, the conditional probability of disease given a positive test result.
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(synonym: PPV) The likelihood that an individual with a positive test result actually has the particular gene in question, is affected, or will develop the disease
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The probability that a test-positive individual is truly infected.
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The probability that the condition of interest is true if the result is positive – for example, the probability that the disease is present given a positive test result.
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The probability that a person with a positive test result has, or will get, the disease for which the analyte is used as a predictor.
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is the proportion of people with a positive test who have disease. See also Biostatistics and Prevention.
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The probability that an individual with a positive test for a disease actually has it. A high positive predictive value indicates that the patient who has a positive test result probably has the disease.
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(For screening tests), the proportion of individuals screened positive by the test who actually have the disease. ( 4-18)
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Proportion of people with a positive test who have the target disorder. See also likelihood ratio.
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is the proportion of people with a positive test who have disease. See also Calculating Sensitivity and Specificity.
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The probability that a subject has the disease when the test result is positive. Synonyms include predictive value positive. Positive predictive value = a/m1 = TP/(TP+FP). By application of Bayes' Rule, the positive predictive value also can be defined as a function of pretest probability of disease (p), sensitivity, and specificity: positive predictive value = [(p . sensitivity)/[p . sensitivity + (1-p) . (1- specificity)].
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Proportion of true positive tests when a modality gives a positive test result.
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The positive predictive value is the proportion of patients with positive test results who are correctly diagnosed. It is considered the physician's gold standard, as it reflects the probability that a positive test reflects the underlying condition being tested for.
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