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Updated: Jul 21, 2025

Closed-loop Neuro-robotic Experiments to Test Computational Properties of Neuronal Networks
Published on: March 2, 2015
On Neural Networks Fitting, Compression, and Generalization Behavior via Information-Bottleneck-like Approaches
Zhaoyan Lyu1, Gholamali Aminian2, Miguel R D Rodrigues1
1Department of Electronic and Electrical Engineering, University College London, Gower St., London WC1E 6BT, UK.
This study introduces a new method to understand neural network learning dynamics by replacing complex mutual information with simpler measures. The approach reliably captures fitting and compression phases, crucial for generalization.
Area of Science:
- Artificial Intelligence
- Machine Learning
- Information Theory
Background:
- Neural network learning dynamics, including fitting, compression, and generalization, remain poorly understood.
- Estimating mutual information in high-dimensional spaces for neural networks is challenging.
Purpose of the Study:
- To propose a novel approach for capturing neural network learning dynamics.
- To replace difficult-to-estimate mutual information measures with more tractable ones.
Main Methods:
- Utilized information-bottleneck-type techniques.
- Replaced mutual information with minimum mean-squared error for input reconstruction and cross-entropy for classification.
- Conducted empirical studies across various network models, learning algorithms, and datasets.
Main Results:
- The proposed method reliably captures neural network dynamics during training and testing, outperforming classical information bottleneck approaches.
- Fitting and compression phases were observed consistently across different activation functions.
- Better generalization correlated with more pronounced fitting and compression phases.
Conclusions:
- The novel approach offers a more reliable way to analyze neural network learning dynamics.
- Fitting and compression are fundamental phases in neural network learning, influenced by architecture, training, and data.
- Understanding these phases is key to improving model generalization.
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