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Pseudo-telepathy: input cardinality and Bell-type inequalities

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arxiv quant-ph/0610175 v1 pith:II4EUXK5 submitted 2006-10-20 quant-ph

Pseudo-telepathy: input cardinality and Bell-type inequalities

classification quant-ph
keywords pseudo-telepathygameminimalcardinalitybeenbell-typebipartiteinequality
verification ladder T0 review T1 audit T2 compute T3 formal T4 reserved
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Pseudo-telepathy is the most recent form of rejection of locality. Many of its properties have already been discovered: for instance, the minimal entanglement, as well as the minimal cardinality of the output sets, have been characterized. This paper contains two main results. First, we prove that no bipartite pseudo-telepathy game exists, in which one of the partners receives only two questions; as a corollary, we show that the minimal "input cardinality", that is, the minimal number of questions required in a bipartite pseudo-telepathy game, is 3x3. Second, we study the Bell-type inequality derived from the pseudo-telepathy game known as the Magic Square game: we demonstrate that it is a tight inequality for 3 inputs and 4 outputs on each side and discuss its weak resistance to noise.

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    Non-maximally entangled states exhibit full nonlocality under simple Schmidt coefficient conditions, and all pure entangled states can be activated to full nonlocality with multiple copies.