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- W3100760174 abstract "Entanglement is of paramount importance in quantum information theory. Its supremacy over classical correlations has been demonstrated in a numerous information theoretic protocols. Here we study possible adequacy of quantum entanglement in Bayesian game theory, particularly in social welfare solution (SWS), a strategy which the players follow to maximize sum of their payoffs. Given a multi-partite quantum state as an advice, players can come up with several correlated strategies by performing local measurements on their parts of the quantum state. A quantum strategy is called quantum-SWS if it is advantageous over a classical equilibrium (CE) strategy in the sense that none of the players has to sacrifice their CE-payoff rather some have incentive and at the same time it maximizes sum of all players' payoffs over all possible quantum advantageous strategies. Quantum state yielding such a quantum-SWS is called a quantum social welfare advice (SWA). We show that any two-qubit pure entangled state, even if it is arbitrarily close to a product state, can serve as quantum-SWA in some Bayesian game. Our result, thus, gives cognizance to the fact that every two-qubit pure entanglement is the best resource for some operational task." @default.
- W3100760174 created "2020-11-23" @default.
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- W3100760174 date "2019-09-09" @default.
- W3100760174 modified "2023-10-18" @default.
- W3100760174 title "Two-Qubit Pure Entanglement as Optimal Social Welfare Resource in Bayesian Game" @default.
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- W3100760174 doi "https://doi.org/10.22331/q-2019-09-09-185" @default.
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