Recursive Dynamics in Fast-Weights Homeostatic Reentry Networks: Toward Reflective Intelligence
B. G. Chae

TL;DR
This paper introduces the FH-RL neural mechanism that enables internal recurrence and reflective processing in neural networks, demonstrating how balanced feedback leads to stable, thought-like internal dynamics.
Contribution
It presents the FH-RL model integrating fast-weight memory, homeostasis, and reentrant feedback, with experimental analysis of its internal dynamics and stability.
Findings
Reentry gain $b3$ increases reentry quantity proportionally.
Stable reflective band emerges at moderate reentry gains.
Internal feedback becomes more structured and spectrally stable at optimal feedback levels.
Abstract
This study introduces the Fast-Weights Homeostatic Reentry Layer (FH-RL), a neural mechanism that integrates fast-weight associative memory, homeostatic regularization, and learned reentrant feedback to approximate self-referential computation in neural networks. Unlike standard transformer architectures that operate in a purely feedforward manner during inference, FH-RL enables internal recurrence without external looping, allowing prior latent states to be dynamically re-entered into the ongoing computation stream. We conduct controlled experiments sweeping the reentry gain and evaluate emergent internal dynamics using three novel metrics: the Information Reentry Ratio (IRR), Eigen-Spectrum Recursion Index (ESRI), and Representational Drift Periodicity (RDP). Results show that reentry quantity increases proportionally with~, while the learned feedback matrix …
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Taxonomy
TopicsNeural dynamics and brain function · Functional Brain Connectivity Studies · Neural Networks and Reservoir Computing
