A General Proof of Nonlocality without Inequalities for Bipartite States
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We exhibit a general nonlocality argument without inequalities for bipartite (pure and mixed) states belonging to Hilbert space of arbitrary dimensionality. The argument, which makes use of simple set-theoretic manipulations, comprise, as its particular instances, the nonlocality proofs for bipartite states existing in the literature. Moreover, its relation with the Clauser-Horne inequality is investigated.
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