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Variable Selection via Knockoffs in Missing Data Settings with Categorical Predictors.

Silvia Bacci1, Emanuela Dreassi1, Leonardo Grilli1

  • 1Department of Statistics, Computer Science, Applications, https://ror.org/04jr1s763Università degli Studi di Firenze, Italy.

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Summary
This summary is machine-generated.

This study introduces a new method for selecting important variables in large datasets with missing values, using multiple imputation and knockoffs. The approach proved effective in simulations and real-world educational data analysis.

Keywords:
derandomized knockoffslarge-scale assessment datamultiple imputationsequential knockoffs

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Area of Science:

  • Statistics
  • Machine Learning
  • Educational Measurement

Background:

  • Large-scale assessment data often contain numerous variables with missing values, posing challenges for predictor selection.
  • Traditional variable selection methods, like knockoffs, may not effectively handle missing data or unordered categorical predictors.

Purpose of the Study:

  • To extend the knockoffs method for predictor selection to accommodate datasets with missing values.
  • To develop a flexible and effective framework for variable selection in complex, real-world datasets.

Main Methods:

  • A preliminary multiple imputation (MI) phase to address missing values.
  • Application of a knockoff filter to each imputed dataset for variable selection.
  • Evaluation through simulation studies and application to INVALSI large-scale assessment data.

Main Results:

  • The proposed method demonstrated satisfactory performance in simulation studies.
  • The approach yielded effective results when applied to Italian grade 5 student test score data.
  • The method successfully handled datasets with numerous unordered categorical predictors and missing values.

Conclusions:

  • Implementing the knockoffs method within a multiple imputation framework is a feasible, flexible, and effective strategy for variable selection.
  • This integrated approach addresses key limitations of traditional methods in handling missing data and complex predictor types.