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Quantum Foundations
Cabello's nonlocality for generalized three-qubit GHZ states
arXiv
Authors: José L. Cereceda
Year
2016
Paper ID
43541
Status
Preprint
Abstract Read
~2 min
Abstract Words
100
Citations
N/A
Abstract
In this note, we study Cabello's nonlocality argument (CNA) for three-qubit systems configured in the generalized GHZ state. For this class of states, we show that CNA runs for almost all entangled ones, and that the maximum probability of success of CNA is 14% (approx.), which is attained for the maximally entangled GHZ state. This maximum probability is slightly higher than that achieved for the standard Hardy's nonlocality argument (HNA) for three qubits, namely 12.5%. Also, we show that the success probability of both HNA and CNA for three-qubit systems can reach a maximum of 50% in the framework of generalized no-signaling theory.
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- In this note, we study Cabello's nonlocality argument (CNA) for three-qubit systems configured in the generalized GHZ state.
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