NEDIS-NNMAAOPEMar 22, 2021

The dynamical regime and its importance for evolvability, task performance and generalization

arXiv:2103.12184v1
Originality Incremental advance
AI Analysis

This work addresses the problem of optimizing dynamical regimes for evolvability and generalization in artificial neural networks, offering incremental insights into task-dependent criticality.

The study tested the hypothesis that operating near criticality benefits artificial systems by evolving neural network-controlled foraging agents across dynamical regimes, finding that populations evolved to be subcritical in simple tasks with comparable performance, but critical agents showed greater resilience to environmental changes.

It has long been hypothesized that operating close to the critical state is beneficial for natural and artificial systems. We test this hypothesis by evolving foraging agents controlled by neural networks that can change the system's dynamical regime throughout evolution. Surprisingly, we find that all populations, regardless of their initial regime, evolve to be subcritical in simple tasks and even strongly subcritical populations can reach comparable performance. We hypothesize that the moderately subcritical regime combines the benefits of generalizability and adaptability brought by closeness to criticality with the stability of the dynamics characteristic for subcritical systems. By a resilience analysis, we find that initially critical agents maintain their fitness level even under environmental changes and degrade slowly with increasing perturbation strength. On the other hand, subcritical agents originally evolved to the same fitness, were often rendered utterly inadequate and degraded faster. We conclude that although the subcritical regime is preferable for a simple task, the optimal deviation from criticality depends on the task difficulty: for harder tasks, agents evolve closer to criticality. Furthermore, subcritical populations cannot find the path to decrease their distance to criticality. In summary, our study suggests that initializing models near criticality is important to find an optimal and flexible solution.

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