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Measurement error correction for logistic regression models with an "alloyed gold standard"
D Spiegelman1, S Schneeweiss, A McDermott
1Department of Epidemiology, School of Public Health, Harvard University, Boston, MA 02115, USA.
American Journal of Epidemiology
|January 15, 1997
Summary
Measurement error correction methods for relative risk estimates are valid even with imperfect gold standards. Regression calibration shows no bias when exposure assessment errors are uncorrelated, even with alloyed gold standards.
Area of Science:
- Epidemiology
- Biostatistics
- Measurement Error in Exposure Assessment
Background:
- Methods correcting relative risk for measurement error assume a perfect "gold standard" for validation.
- Recent work questions the validity of these methods when the gold standard itself is imperfect ("alloyed").
- Bias in regression calibration for relative risks with alloyed gold standards is a function of error correlations and variances.
Purpose of the Study:
- To derive the bias in regression calibration when an alloyed gold standard is used.
- To prove that regression calibration is unbiased if errors between exposure assessment methods are uncorrelated.
- To develop and illustrate a modified regression calibration method accounting for error in two exposure assessment methods.
Main Methods:
- Derivation of bias in regression calibration using an alloyed gold standard.
- Proof of unbiasedness for regression calibration when exposure assessment errors are uncorrelated.
- Development of methods to estimate error correlations and a modified regression calibration approach using a third exposure assessment method.
Main Results:
- Regression calibration is unbiased even with an alloyed gold standard if errors in exposure assessment methods (Z and X) are uncorrelated.
- Methods for estimating error correlations (between X and Z) were derived using a third, uncorrelated exposure assessment method.
- A modified regression calibration method was developed to correct for measurement error in both X and Z.
- Illustrative data analyses showed small correlations between errors in X and Z, with corrected relative risks similar to those assuming a perfect gold standard.
Conclusions:
- Regression calibration remains a valid method for correcting relative risk estimates even when the gold standard is imperfect, provided exposure assessment errors are uncorrelated.
- The developed modified regression calibration method offers improved accuracy by accounting for measurement error in multiple exposure assessment tools.
- Findings suggest that assumptions about gold standard perfection may not significantly impact relative risk estimates in practice, especially when error correlations are low.