Modeling arousal potential of epistemic emotions using Bayesian information gain: Inquiry cycle driven by free energy fluctuations
Hideyoshi Yanagisawa, Shimon Honda

TL;DR
This paper models epistemic emotions like curiosity using Bayesian information gain, linking free energy minimization to arousal potential, and proposes an inquiry cycle driven by fluctuations in surprise and information gain.
Contribution
It introduces a novel Bayesian framework connecting free energy minimization with epistemic emotions and the Wundt curve, unifying brain principles with arousal potential theory.
Findings
KLD and BS form an upward-convex function of surprise
Prediction and observation uncertainties influence information gain peaks
Greater prior uncertainty and precise observations enhance exploration
Abstract
Epistemic emotions, such as curiosity and interest, drive the inquiry process. This study proposes a novel formulation of epistemic emotions such as curiosity and interest using two types of information gain generated by the principle of free energy minimization: Kullback-Leibler divergence(KLD) from Bayesian posterior to prior, which represents free energy reduction in recognition, and Bayesian surprise (BS), which represents the expected information gain by Bayesian prior update. By applying a Gaussian generative model with an additional uniform likelihood, we found that KLD and BS form an upward-convex function of surprise (minimized free energy and prediction error), similar to Berlyne's arousal potential functions, or the Wundt curve. We consider that the alternate maximization of BS and KLD generates an ideal inquiry cycle to approach the optimal arousal level with fluctuations in…
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Taxonomy
TopicsPsychological and Educational Research Studies · Face Recognition and Perception · Psychology of Moral and Emotional Judgment
