Sixia Yu, Qing Chen, Chengjie Zhang, C. H. Lai, C. H. Oh
We show that a single Bell's inequality with two dichotomic observables for each observer, which is originated from Hardy's nonlocality proof without inequalities, is violated by all entangled pure states of a given number of particles, each of which may have a different number of energy levels. Thus Gisin's theorem is proved in its most general form from which it follows that for pure states Bell's nonlocality and quantum entanglement are equivalent.
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http://arxiv.org/abs/1205.1179
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