Abstract

It is shown that the ensemble {p(α),∣α>∣α∗>}\{p (α),|α>|α^*>\} where p(α)p (α) is a Gaussian distribution of finite variance and ∣α>| α> is a coherent state can be better discriminated with an entangled measurement than with any local strategy supplemented by classical communication. Although this ensemble consists of products of quasi-classical states, it exhibits some quantum nonlocality. This remarkable effect is demonstrated experimentally by implementing the optimal local strategy together with a joint nonlocal strategy that yields a higher fidelity.

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