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Multiple imputation in the presence of non-normal data
Katherine J Lee1,2, John B Carlin1,2
1Clinical Epidemiology and Biostatistics Unit, Murdoch Childrens Research Institute, Melbourne, Victoria, Australia.
Handling missing non-normal data requires careful consideration. Transforming variables can introduce bias if relationships are linear, but is crucial for non-linear relationships when using multiple imputation (MI).
Area of Science:
- Statistics
- Biostatistics
- Data Science
Background:
- Multiple imputation (MI) is a common method for handling missing data.
- Standard MI techniques often assume normally distributed variables, posing challenges for non-normal data.
- Guidance on imputing non-normally distributed continuous variables is limited.
Purpose of the Study:
- To compare different methods for imputing non-normally distributed continuous variables.
- To evaluate the impact of various transformations versus predictive mean matching (PMM) on statistical inferences.
- To provide evidence-based recommendations for handling non-normal missing data.
Main Methods:
- Simulated data from various non-normal distributions with 50% missingness (MCAR/MAR).
- Compared imputation on raw scale, log, Box-Cox, and non-parametric transformations, alongside PMM (type 1 and 2 matching).
- Assessed inferences on marginal means and associations with an outcome variable.
Main Results:
- Transformation can bias results if the relationship is linear on the untransformed scale.
- Transforming variables is important for accurately modeling non-linear relationships.
- Predictive mean matching (PMM) with type 1 matching offers a robust alternative.
Conclusions:
- The choice of imputation method for non-normal data depends on the variable's relationship with other variables.
- Avoid transformations if the relationship is linear on the raw scale; consider PMM type 1 matching.
- Accurate modeling of non-linear relationships necessitates appropriate variable transformation or specialized imputation techniques.
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