The paper derives necessary and sufficient conditions for emergent quantum dynamics as a Bayesian inference problem, validates them via semidefinite programming in paradigmatic cases, and defines a new robustness measure against noise.
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Bayesian agents in iterated quantum games learn shared entanglement levels and achieve quantum advantage or dominant strategies when mutual beliefs align, with strong entanglement beliefs acting as a trust proxy even without actual entanglement.
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Emergent Quantum Dynamics as a Bayesian Inference Problem: A Critical Analysis
The paper derives necessary and sufficient conditions for emergent quantum dynamics as a Bayesian inference problem, validates them via semidefinite programming in paradigmatic cases, and defines a new robustness measure against noise.
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Bayesian rational agents in iterated quantum games
Bayesian agents in iterated quantum games learn shared entanglement levels and achieve quantum advantage or dominant strategies when mutual beliefs align, with strong entanglement beliefs acting as a trust proxy even without actual entanglement.