TL;DR
This paper extends the Free Energy Principle to quantum systems, proposing that quantum agents minimize prediction error and are linked to unitarity, with implications for biological quantum coherence and future research on quantum communication.
Contribution
It reformulates the FEP within quantum information theory, showing how quantum systems can act as observers and agents, connecting the principle to unitarity and biological quantum coherence.
Findings
Quantum systems can be viewed as observers minimizing Bayesian prediction error.
The quantum FEP is asymptotically equivalent to the Principle of Unitarity.
Biological systems may utilize quantum coherence as a computational and communication resource.
Abstract
The Free Energy Principle (FEP) states that under suitable conditions of weak coupling, random dynamical systems with sufficient degrees of freedom will behave so as to minimize an upper bound, formalized as a variational free energy, on surprisal (a.k.a., self-information). This upper bound can be read as a Bayesian prediction error. Equivalently, its negative is a lower bound on Bayesian model evidence (a.k.a., marginal likelihood). In short, certain random dynamical systems evince a kind of self-evidencing. Here, we reformulate the FEP in the formal setting of spacetime-background free, scale-free quantum information theory. We show how generic quantum systems can be regarded as observers, which with the standard freedom of choice assumption become agents capable of assigning semantics to observational outcomes. We show how such agents minimize Bayesian prediction error in…
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