Evidence
Same model and position · retrieved passages supplied · first output
Methods for correcting partial verification bias typically require assumptions about the missing data mechanism, most commonly that verification is missing at random given the observed test results and covariates. Under this assumption, several bias-corrected estimators have been developed for diagnostic accuracy measures, including nonparametric likelihood-based approaches for the volume under the ROC surface of ordinal tests.
Passages supplied to the Evidence version
Estimation of the Volume Under the ROC Surface in Presence of Nonignorable Verification Bias ↗
In order to correct for verification bias, the researchers often assume that the selection for disease verification does not depend on the disease status, given the test results and other observed covariates, i.e., they assume that the true disease status, when missing, is missing at random (MAR, Li…
Read full passage excerpt
In order to correct for verification bias, the researchers often assume that the selection for disease verification does not depend on the disease status, given the test results and other observed covariates, i.e., they assume that the true disease status, when missing, is missing at random (MAR, Little and Rubin (2002) ). Under this assumption, there exist few methods to get bias–corrected inference in ROC surface analysis. Chi and Zhou (2008) proposed a nonparametric likelihood–based approach to obtain bias–corrected estimators for ROC surface and VUS of an ordinal diagnostic test.