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Measuring and Controlling Solution Degeneracy across Task-Trained Recurrent Neural Networks.
Ann Huang1, Satpreet H Singh2, Flavio Martinelli3
1Harvard University, Kempner Institute.
Arxiv
|June 10, 2025
Summary
Researchers developed a framework to quantify and control solution degeneracy in recurrent neural networks (RNNs). This helps understand how different networks solve tasks, offering insights for neuroscience and machine learning.
Area of Science:
- Computational Neuroscience
- Machine Learning
- Artificial Intelligence
Background:
- Recurrent neural networks (RNNs) are crucial for modeling dynamical computations in neuroscience and machine learning.
- Understanding how these networks solve tasks is challenging due to 'solution degeneracy,' where different networks exhibit distinct internal mechanisms despite similar performance.
Purpose of the Study:
- To develop a unified framework for systematically quantifying and controlling solution degeneracy in task-trained RNNs.
- To investigate the impact of task complexity, learning, network size, and regularization on solution degeneracy.
Main Methods:
- Trained 3,400 RNNs on four neuroscience-relevant tasks (flip-flop memory, sine wave generation, delayed discrimination, path integration).
- Systematically varied task complexity, learning regime, network size, and regularization.
- Developed a framework to quantify degeneracy across behavioral, neural dynamics, and weight space levels.
Main Results:
- Higher task complexity and feature learning decreased neural dynamics degeneracy but increased weight space degeneracy.
- Larger networks and structural regularization consistently reduced degeneracy across all levels.
- Findings empirically validate the Contravariance Principle.
Conclusions:
- The developed framework provides a principled approach to quantifying and controlling solution degeneracy in RNNs.
- Offers practical guidance for tailoring RNN solutions to uncover shared neural mechanisms or model biological variability.
- Enhances the interpretability and biological grounding of neural computation models.
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