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A New Concept for Reference Change Values-Regression to the Population Mean.
Graham R D Jones1,2, Aasne K Aarsand3,4, Anna Carobene5
1Department of Chemical Pathology, SydPath, St. Vincent's Hospital, Sydney, NSW, Australia.
Reference change values (RCVs) are influenced by a patient's initial test result position within the reference interval. This finding suggests RCVs should account for regression to the population mean for improved clinical interpretation.
Area of Science:
- Clinical Chemistry
- Biostatistics
- Medical Diagnostics
Background:
- Reference change values (RCVs) traditionally assess analyte concentration changes relative to a single prior measurement (X1).
- Existing RCV theory does not fully account for the influence of X1's position within the reference interval.
- Investigating an alternative RCV model based on X1's location within the reference interval.
Purpose of the Study:
- To determine if the position of the initial measurement (X1) within the reference interval affects the subsequent reference change value (RCV).
- To develop a predictive model for RCV that incorporates the location of X1 within the population's reference interval.
- To refine the understanding of biological variation and measurement error in clinical laboratory testing.
Main Methods:
- Analysis of serum sodium, calcium, and total protein data from European Biological Variation study and routine collections.
- Statistical modeling to describe the effect of X1's position within the reference interval on subsequent results.
- Development of an equation to predict population-based RCVs considering X1's location.
Main Results:
- RCV midpoints were significantly dependent on the position of X1 within the reference interval across all datasets.
- Initial results (X1) below the population mean were more likely followed by higher subsequent results.
- Initial results (X1) above the population mean were more likely followed by lower subsequent results.
- A model incorporating population mean, reference interval dispersion, and diagnostic variation accurately predicted observed changes.
Conclusions:
- The position of the initial measurement (X1) within the reference interval leads to asymmetrical RCVs.
- This asymmetry can be explained by a regression towards the population mean.
- Incorporating this regression concept into RCV theory is crucial for accurate clinical interpretation.
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