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The Conditional Entropy Bottleneck
1Google Research, Mountain View, CA 94043, USA.
Machine learning models often fail due to retaining too much training data information. A new Minimum Necessary Information (MNI) criterion and Conditional Entropy Bottleneck (CEB) objective improve robust generalization in models.
Area of Science:
- Machine Learning
- Artificial Intelligence
- Robust Generalization
Background:
- Machine learning models exhibit failure modes like adversarial vulnerability, poor out-of-distribution detection, miscalibration, and memorization of random labels.
- These failures are characterized as a lack of robust generalization, extending beyond traditional accuracy metrics.
- A key hypothesis is that these failures stem from models retaining excessive information about training data.
Purpose of the Study:
- To introduce the Minimum Necessary Information (MNI) criterion for evaluating model quality.
- To propose a new objective function, the Conditional Entropy Bottleneck (CEB), to train models adhering to the MNI criterion.
- To empirically validate the hypothesis that minimizing information retention enhances robust generalization.
Main Methods:
- Development of the Minimum Necessary Information (MNI) criterion.
- Introduction of the Conditional Entropy Bottleneck (CEB) objective function, related to the Information Bottleneck (IB).
- Experimental comparison of CEB models against deterministic and Variational Information Bottleneck (VIB) models on various datasets and robustness challenges.
Main Results:
- CEB models trained with the MNI criterion demonstrated improved performance on robustness challenges.
- Empirical evidence supports the hypothesis that limiting information retention enhances model generalization.
- The proposed CEB objective function effectively guides models towards the MNI criterion.
Conclusions:
- Retaining minimal necessary information is crucial for achieving robust generalization in machine learning.
- The Conditional Entropy Bottleneck (CEB) offers a viable approach to train models that satisfy the Minimum Necessary Information (MNI) criterion.
- This work provides a new perspective and methodology for addressing fundamental limitations in current machine learning models.
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