Deep active inference agents using Monte-Carlo methods
Zafeirios Fountas, Noor Sajid, Pedro A.M. Mediano, Karl Friston

TL;DR
This paper introduces a neural architecture for deep active inference agents that utilize Monte-Carlo sampling techniques to operate effectively in complex, continuous environments, enabling planning, learning, and representation creation.
Contribution
It presents novel Monte-Carlo methods integrated into active inference, including policy selection, belief approximation, and transition optimization, for complex environment interaction.
Findings
Agents learn environmental dynamics efficiently.
Agents create disentangled, task-relevant representations.
Agents demonstrate planning and reward navigation in complex environments.
Abstract
Active inference is a Bayesian framework for understanding biological intelligence. The underlying theory brings together perception and action under one single imperative: minimizing free energy. However, despite its theoretical utility in explaining intelligence, computational implementations have been restricted to low-dimensional and idealized situations. In this paper, we present a neural architecture for building deep active inference agents operating in complex, continuous state-spaces using multiple forms of Monte-Carlo (MC) sampling. For this, we introduce a number of techniques, novel to active inference. These include: i) selecting free-energy-optimal policies via MC tree search, ii) approximating this optimal policy distribution via a feed-forward `habitual' network, iii) predicting future parameter belief updates using MC dropouts and, finally, iv) optimizing state…
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Taxonomy
TopicsReinforcement Learning in Robotics · Neural dynamics and brain function · Embodied and Extended Cognition
