All entangled states display some hidden nonlocality
Yeong-Cherng Liang, Lluis Masanes, Denis Rosset

TL;DR
This paper proves that all entangled quantum states exhibit some form of hidden nonlocality by showing they can violate Bell inequalities when combined with other states, revealing an intrinsic link between entanglement and nonlocality.
Contribution
It demonstrates that every entangled state can reveal nonlocality through state activation, establishing a fundamental equivalence between entanglement and nonlocality.
Findings
All entangled states violate a Bell inequality when combined with suitable states.
Entanglement and nonlocality are fundamentally equivalent concepts.
Explicit examples of activation phenomena are provided.
Abstract
A well-known manifestation of quantum entanglement is that it may lead to correlations that are inexplicable within the framework of a locally causal theory --- a fact that is demonstrated by the quantum violation of Bell inequalities. The precise relationship between quantum entanglement and the violation of Bell inequalities is, however, not well understood. While it is known that entanglement is necessary for such a violation, it is not clear whether all entangled states violate a Bell inequality, even in the scenario where one allows joint operations on multiple copies of the state and local filtering operations before the Bell experiment. In this paper we show that all entangled states, namely, all non-fully-separable states of arbitrary Hilbert space dimension and arbitrary number of parties, violate a Bell inequality when combined with another state which on its own cannot…
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