Proofs of nonlocality without inequalities revisited
GianCarlo Ghirardi, Luca Marinatto

TL;DR
This paper critically revisits nonlocality proofs that do not rely on inequalities, generalizes these proofs for bipartite states, and explores their connection with the Clauser-Horne inequality.
Contribution
It provides a comprehensive analysis and generalization of nonlocality without inequalities proofs and clarifies their relationship with the Clauser-Horne inequality.
Findings
Nonlocality proofs without inequalities can be generalized for bipartite states.
A detailed analysis of the relation between nonlocality proofs and the Clauser-Horne inequality.
Insights into the foundational aspects of quantum nonlocality.
Abstract
We discuss critically the so-called nonlocality without inequalities proofs for bipartite quantum states, we generalize them and we analyze their relation with the Clauser-Horne inequality.
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