Geometric Hyperscanning of Affect under Active Inference
Abstract
Second-person neuroscience holds social cognition as embodied meaning co-regulation through reciprocal interaction, modeled here as coupled active inference with affect emerging as inference over identity-relevant surprise. Each agent maintains a self-model that tracks violations in its predictive coherence while recursively modeling the other. Valence is computed from self-model prediction error, weighted by self-relevance, and modulated by prior affective states and by what we term temporal aiming, which captures affective appraisal over time. This accommodates shifts in the self-other boundary, allowing affect to emerge at individual and dyadic levels. We propose a novel method termed geometric hyperscanning, based on the Forman-Ricci curvature, to empirically operationalize these processes: it tracks topological reconfigurations in inter-brain networks, with its entro-py serving as a proxy for affective phase transitions such as rupture, co-regulation, and re-attunement.
Cite
@article{arxiv.2506.08599,
title = {Geometric Hyperscanning of Affect under Active Inference},
author = {Nicolas Hinrichs and Mahault Albarracin and Dimitris Bolis and Yuyue Jiang and Leonardo Christov-Moore and Leonhard Schilbach},
journal= {arXiv preprint arXiv:2506.08599},
year = {2025}
}
Comments
12 pages excl. references, 2 figures, and 2 appendixes. Accepted at the 6th International Workshop on Active Inference