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Confounder-Free Continual Learning via Recursive Feature Normalization.

Yash Shah1, Camila Gonzalez1, Mohammad H Abbasi1

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This study introduces a Recursive Metadata Normalization (R-MDN) layer to address confounding variables in continual learning. R-MDN ensures fairer predictions across groups by reducing model forgetting caused by changing confounders over time.

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Area of Science:

  • Artificial Intelligence
  • Machine Learning
  • Computer Science

Background:

  • Confounding variables introduce spurious correlations and bias predictions in machine learning models.
  • Existing methods like metadata normalization (MDN) adjust feature distributions but struggle with continual learning.
  • Continual learning models face challenges in maintaining invariant feature representations against changing confounders.

Purpose of the Study:

  • To develop a novel layer, Recursive MDN (R-MDN), for mitigating confounder influence in deep learning.
  • To enable feature representations that are invariant to confounding variables in continual learning settings.
  • To improve prediction equity across diverse population groups during both static and continual learning.

Main Methods:

  • Introduced the Recursive MDN (R-MDN) layer, adaptable to various deep learning architectures and stages.
  • Employed the recursive least squares algorithm for statistical regression to continually update the model's internal state.
  • Integrated R-MDN to adjust feature representations based on evolving data and confounding variable distributions.

Main Results:

  • Demonstrated R-MDN's effectiveness in promoting equitable predictions across population groups.
  • Showcased R-MDN's ability to reduce catastrophic forgetting in continual learning scenarios.
  • Validated R-MDN's performance in both static and dynamic learning environments with changing confounders.

Conclusions:

  • The R-MDN layer offers a robust solution for handling confounding variables in deep learning, particularly within continual learning frameworks.
  • R-MDN enhances model fairness and robustness by ensuring feature invariance to confounders.
  • This approach mitigates the negative impact of confounders on model performance and generalization over time.