![]() The correspondence equally holds even when we generalize the game for a higher number of parties. Subsequently, we observe that at the point of maximum violation of the classical bound in the causal-order game, the corresponding quantum many-body model undergoes a second-order quantum phase transition. As a result, we show that the ground state of the model can be related to the optimal strategy of the causal-order game. This provides an interpretation of the expectation values of the observables computed for the quantum many-body states in terms of the success probabilities of the game. We show that quantum correlations generated in the quantum many-body energy eigenstates of the model can mimic the statistics that can be obtained by exploiting different quantum measurements on the process matrix of the game. ![]() First of all, you have to know that using the mouse will be so necessary for you, thinking the right strategy and proving that you can successfully adjust. ![]() We consider a topological Hamiltonian and establish correspondence between its eigenstates and the resource for a causal-order game introduced by Oreshkov et al. Causality is definitely one of the most incredible, cool and so fantastic game where you have to control this robot in its road to the final place, where he will find the final satisfaction.
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