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Splitting on categorical predictors in random forests.

Marvin N Wright1, Inke R König2

  • 1Leibniz Institute for Prevention Research and Epidemiology-BIPS, Bremen, Germany.

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|February 13, 2019
PubMed
Summary
This summary is machine-generated.

Random Forests (RFs) can now efficiently handle nominal predictors by ordering categories, significantly reducing computational complexity. This new heuristic approach, applied a priori, matches standard performance while speeding up analysis for multiclass classification and survival prediction.

Keywords:
Categorical predictorsClassificationRandom forestSurvival analysis

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Area of Science:

  • Machine Learning
  • Computational Statistics
  • Data Mining

Background:

  • Random Forests (RFs) are successful due to minimal data preprocessing requirements.
  • Standard RF methods struggle with nominal predictors, requiring computationally expensive 2-partitions.
  • Existing methods for nominal predictors increase complexity and limit category numbers.

Purpose of the Study:

  • To develop an efficient method for handling nominal predictors in Random Forests.
  • To reduce computational complexity and overcome category limitations in RFs.
  • To improve the performance and efficiency of RFs for multiclass classification and survival prediction.

Main Methods:

  • Proposed a heuristic to order nominal predictor categories using principal component analysis or log-rank scores.
  • Categories can be ordered in each split or a priori before growing the forest.
  • Compared the proposed ordering method against standard 2-partitions, dummy coding, and ignoring nominal nature.

Main Results:

  • Ordering nominal predictor categories a priori is computationally faster than the standard approach.
  • The proposed method achieves comparable or better prediction performance across various datasets.
  • The heuristic ordering effectively treats nominal predictors as ordinal, speeding up computation.

Conclusions:

  • A priori ordering of nominal predictor categories is a computationally efficient and effective enhancement for Random Forests.
  • This method matches the performance of standard approaches while significantly reducing computational load.
  • Recommending the a priori ordering approach as the default method for Random Forests.