Modelling method comparison data
- 1 April 1999
- journal article
- research article
- Published by SAGE Publications in Statistical Methods in Medical Research
- Vol. 8 (2) , 161-179
- https://doi.org/10.1177/096228029900800205
Abstract
We explore a range of linear regression models that might be useful for either: (a) the relative calibration of two or more methods or (b) to evaluate their precisions relative to each other. Ideally, one should be able to use a single data set to carry out the jobs (a) and (b) together. Throughout this review we consider the constraints (assumptions) needed to attain identifiability of the models and the possible pitfalls to the unwary in having to introduce them. We also pay particular attention to the possible problems arising from the presence of random matrix effects (reproducible random measurement `errors' that are characteristic of a given method when being used on a given specimen or sample, i.e. specimen specific biases or subject by method interactions). Finally, we stress the importance of a fully-informative design (using replicate measurements on each subject using at least three independent methods) and large sample sizes.Keywords
This publication has 14 references indexed in Scilit:
- Review papers : Design and analysis of reliability studiesStatistical Methods in Medical Research, 1992
- Maximum likelihood techniques applied to method comparison studiesStatistics in Medicine, 1991
- Estimation of the linear relationship between the measurements of two methods with proportional errorsStatistics in Medicine, 1990
- Inference about comparative precision in linear structural relationshipsJournal of Statistical Planning and Inference, 1986
- Errors of Measurement, Precision, Accuracy and the Statistical Comparison of Measuring InstrumentsTechnometrics, 1973
- Significance Test for Grubbs's EstimatorsPublished by JSTOR ,1970
- A Problem in the Statistical Comparison of Measuring DevicesTechnometrics, 1970
- On Estimating Precision of Measuring Instruments and Product VariabilityJournal of the American Statistical Association, 1948
- On finite sequences of real numbersProceedings of the Royal Society of London. Series A, Containing Papers of a Mathematical and Physical Character, 1931
- Reduction of Observation Equations Which Contain More Than One Observed QuantityThe Analyst, 1879