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- W4315705533 abstract "Nonlocal games yield an unusual perspective on entangled quantum states. The defining property of such games is that a set of players in joint possession of an entangled state can win the game with higher probability than is allowed by classical physics. Here we construct a nonlocal game that can be won with certainty by $2N$ players if they have access to the ground state of the toric code on as many qubits. By contrast, the game cannot be won by classical players more than half the time in the large $N$ limit. Our game differs from previous examples because it arranges the players on a lattice and allows them to carry out quantum operations in teams, whose composition is dynamically specified. This is natural when seeking to characterize the degree of quantumness of non-trivial many-body states, which potentially include states in much more varied phases of matter than the toric code. We present generalizations of the toric code game to states with $mathbb{Z}_M$ topological order." @default.
- W4315705533 created "2023-01-12" @default.
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- W4315705533 date "2023-01-12" @default.
- W4315705533 modified "2023-10-18" @default.
- W4315705533 title "A multiplayer multiteam nonlocal game for the toric code" @default.
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- W4315705533 doi "https://doi.org/10.1103/physrevb.107.035409" @default.
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