Playing Bayesian games better with separable quantum states than with any classical correlation | Paper Citation Record

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Playing Bayesian games better with separable quantum states than with any classical correlation Unresolved cited work

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This paper cites For quantum systems, the native description of a mea- surement is a POVM (positive operator valued measure).

Playing Bayesian games better with separable quantum states than with any classical correlation For quantum systems, the native description of a mea- surement is a POVM (positive operator valued measure)

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Playing Bayesian games better with separable quantum states than with any classical correlation canonical form

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This paper cites By definition, all correlated equilibria are belief-invariant, and they also have a canonical form wheresi ∈ S i :=A Ti i.

Playing Bayesian games better with separable quantum states than with any classical correlation By definition, all correlated equilibria are belief-invariant, and they also have a canonical form wheresi ∈ S i :=A Ti i

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This paper cites The resulting behaviour inherits this product form: Q(a|t) =Q 1(a1|t1)· · ·Q n(an|tn),(2) and we denote the set of behaviours of Nash equilibria Nash(G)⊂Corr(G).

Playing Bayesian games better with separable quantum states than with any classical correlation The resulting behaviour inherits this product form: Q(a|t) =Q 1(a1|t1)· · ·Q n(an|tn),(2) and we denote the set of behaviours of Nash equilibria Nash(G)⊂Corr(G)

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This paper cites Corr(eGΛ) max.V.

Playing Bayesian games better with separable quantum states than with any classical correlation Corr(eGΛ) max.V

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This paper cites In case of their individual input type being0, they measure their bit in theXbasis and otherwise in theYbasis.

Playing Bayesian games better with separable quantum states than with any classical correlation In case of their individual input type being0, they measure their bit in theXbasis and otherwise in theYbasis

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This paper cites The optimal quantum strategy of the CHSH game famously beats the classical maximum ex- pected payoff by achieving the Tsirelson bound: τ(CHSH) = cos 2 π 8 ≈0.85.

Playing Bayesian games better with separable quantum states than with any classical correlation The optimal quantum strategy of the CHSH game famously beats the classical maximum ex- pected payoff by achieving the Tsirelson bound: τ(CHSH) = cos 2 π 8 ≈0.85

Reference 11

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This paper cites We have thus verified that the new advice yields indeed the optimal strategy for Alice, and is hence a quantum correlated equilibrium for the modified game ^CHSH Λ.

Playing Bayesian games better with separable quantum states than with any classical correlation We have thus verified that the new advice yields indeed the optimal strategy for Alice, and is hence a quantum correlated equilibrium for the modified game ^CHSH Λ

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Playing Bayesian games better with separable quantum states than with any classical correlation classical

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This paper cites Abbott, Mehdi Mhalla, and Pierre Pocreau.

Playing Bayesian games better with separable quantum states than with any classical correlation Abbott, Mehdi Mhalla, and Pierre Pocreau

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This paper cites Belief- Invariant and Quantum Equilibria in Games of Incomplete Information.Theoretical Computer Science 895:151-177, 2021.

Playing Bayesian games better with separable quantum states than with any classical correlation Belief- Invariant and Quantum Equilibria in Games of Incomplete Information.Theoretical Computer Science 895:151-177, 2021

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Playing Bayesian games better with separable quantum states than with any classical correlation Unresolved cited work

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Playing Bayesian games better with separable quantum states than with any classical correlation Unresolved cited work

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This paper cites Bennett and Gilles Brassard.

Playing Bayesian games better with separable quantum states than with any classical correlation Bennett and Gilles Brassard

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This paper cites Three-player conflicting interest games and nonlocality.Quantum Informa- tion Processing16:186, 2017.

Playing Bayesian games better with separable quantum states than with any classical correlation Three-player conflicting interest games and nonlocality.Quantum Informa- tion Processing16:186, 2017

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This paper cites Examining the effect of quantum strategies on symmetric conflicting inter- est games.International Journal of Quantum Information15(5):1750033, 2017.

Playing Bayesian games better with separable quantum states than with any classical correlation Examining the effect of quantum strategies on symmetric conflicting inter- est games.International Journal of Quantum Information15(5):1750033, 2017

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Observation 937301fe-04ef-43b7-bbe0-ca32bcfc3a00 · outbound

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Playing Bayesian games better with separable quantum states than with any classical correlation Bell non- locality.Reviews of Modern Physics86:419-478, 2014

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Playing Bayesian games better with separable quantum states than with any classical correlation Quantum steering: a review with focus on semidefinite pro- gramming.Reports on Progress in Physics80(2):024001, 2016

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This paper cites Treball Final de Grau en F´ısica (BSc thesis), Department of Physics, Universitat Aut`onoma de Barcelona, June 2021.

Playing Bayesian games better with separable quantum states than with any classical correlation Treball Final de Grau en F´ısica (BSc thesis), Department of Physics, Universitat Aut`onoma de Barcelona, June 2021

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Playing Bayesian games better with separable quantum states than with any classical correlation Quantum advantage for Bayesian games from quantum pseudo-telepathy.In preparation, 2026

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Playing Bayesian games better with separable quantum states than with any classical correlation Unresolved cited work

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Playing Bayesian games better with separable quantum states than with any classical correlation Clauser, Michael A

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Playing Bayesian games better with separable quantum states than with any classical correlation Bellefontaine, St

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Playing Bayesian games better with separable quantum states than with any classical correlation Can quantum-mechanical description of physical reality be considered complete?Physical Review47:777-780, 1935

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Playing Bayesian games better with separable quantum states than with any classical correlation Five Legitimate Definitions of Correlated Equilibrium in Games with Incomplete Information.Theory and Decision35:277-310, 1993

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Playing Bayesian games better with separable quantum states than with any classical correlation Correlated Equilibrium in Games with Incomplete Information Revisited.Theory and Decision61:329-344, 2006

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Playing Bayesian games better with separable quantum states than with any classical correlation Greenberger, Michael A

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Playing Bayesian games better with separable quantum states than with any classical correlation How Quantum Infor- mation can Improve Social Welfare.IEEE Journal on Selected Areas in Information Theory1(2):445-453, 2020

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Playing Bayesian games better with separable quantum states than with any classical correlation Games with Incomplete Information Played by ‘Bayesian’ Players. Parts I–III

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Playing Bayesian games better with separable quantum states than with any classical correlation Quantum entangle- ment.Reviews of Modern Physics81:865-942,2009

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Playing Bayesian games better with separable quantum states than with any classical correlation Cambridge University Press, Cambridge, 2006

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Playing Bayesian games better with separable quantum states than with any classical correlation Cambridge University Press, Cam- bridge, 2013

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Playing Bayesian games better with separable quantum states than with any classical correlation David Mermin

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Playing Bayesian games better with separable quantum states than with any classical correlation Unresolved cited work

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Playing Bayesian games better with separable quantum states than with any classical correlation PhD thesis, University of Michi- gan, 1951

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Observation 375d7374-4e88-4c82-ac6b-f1db7fe7c715 · outbound

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Playing Bayesian games better with separable quantum states than with any classical correlation Oxford Graduate Texts, Oxford University Press, Oxford, 2019

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Playing Bayesian games better with separable quantum states than with any classical correlation Discussion of Probability Relations Between Separated Systems.Proceedings of the Cambridge Philosophical Society31(4):555-563, 1935

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Playing Bayesian games better with separable quantum states than with any classical correlation Die gegenw ¨artige Situation in der Quantenmechanik.Naturwissenschaften 23(48):807-821, (49):823-828, (50):844-849, 1935

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Playing Bayesian games better with separable quantum states than with any classical correlation MSc thesis, School of Physical Sciences, NISER Bhubaneswar, May 2023

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Playing Bayesian games better with separable quantum states than with any classical correlation Tsirelson

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Observation 0a52cbf3-8d07-4058-91b6-cde1c3d5a7df · outbound

This paper cites an unresolved cited work.

Playing Bayesian games better with separable quantum states than with any classical correlation Unresolved cited work

Reference 59

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Observation 95c48503-6f31-4394-b8a5-ce0b2edd60b9 · outbound

This paper cites an unresolved cited work.

Playing Bayesian games better with separable quantum states than with any classical correlation Unresolved cited work

Reference 60

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Observation 2c0022fa-8079-441e-b901-81479f6d1a37 · outbound

This paper cites Steering, Entanglement, Nonlocality, and the EPR Paradox.

Playing Bayesian games better with separable quantum states than with any classical correlation Steering, Entanglement, Nonlocality, and the EPR Paradox

Reference 61

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Observation bb2fa21f-fb2a-4841-9c47-e171a5f7c5f0 · outbound

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Playing Bayesian games better with separable quantum states than with any classical correlation autonomous

Reference 62

Resolution: unresolved; no resolver link, observed 2026-07-13T02:44:54.955998Z

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