1991
DOI: 10.1177/0013164491513009
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Bayesian Interpretation of Test Reliability

Abstract: A Bayesian alternative to interpretations based on classical reliability theory is presented. The central issue in reliability is defined as the extent to which a test score can predict itself, rather than a hypothetical true score. Procedures are detailed for calculation of a posterior score and credible interval with joint consideration of item sample and occasion error.

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Cited by 4 publications
(2 citation statements)
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“…In addition to making dichotomous decisions about the presence or absence of a COI, clinical neuropsychologists use interval estimates to represent the uncertainty about the observed test scores of patients. One typically construes such an interval estimate by calculating the standard error of measurement based on the standard deviation of the test scores (Sx) and the reliability of the test (rxx) and adding or subtracting the standard error from the observed test score (Crawford, 2003;Jones, 1991). One may also correct the observed test score for the test's reliability (Crawford, 2003;Jones, 1991).…”
Section: Bayesian Interval Estimates Are Easy To Interpretmentioning
confidence: 99%
See 1 more Smart Citation
“…In addition to making dichotomous decisions about the presence or absence of a COI, clinical neuropsychologists use interval estimates to represent the uncertainty about the observed test scores of patients. One typically construes such an interval estimate by calculating the standard error of measurement based on the standard deviation of the test scores (Sx) and the reliability of the test (rxx) and adding or subtracting the standard error from the observed test score (Crawford, 2003;Jones, 1991). One may also correct the observed test score for the test's reliability (Crawford, 2003;Jones, 1991).…”
Section: Bayesian Interval Estimates Are Easy To Interpretmentioning
confidence: 99%
“…The value of Bayesian methods an interval estimate by calculating the standard error of measurement based on the standard deviation of the test scores (S x ) and the reliability of the test (r xx ) and adding or subtracting the standard error from the observed test score (Crawford, 2003;Jones, 1991). One may also correct the observed test score for the test's reliability (Crawford, 2003;Jones, 1991). To obtain a 95% confidence interval, one can multiply the standard error with the z-score 1.96 (Equation 4).…”
Section: Bayesian Interval Estimates Are Easy To Interpretmentioning
confidence: 99%