1993
DOI: 10.1038/scientificamerican0293-22
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Cited by 3 publications
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“…The proof is the same as before: the sum of the right-hand sides of (13-19) is odd, whereas the sum of the left-hand sides is necessarily even, because each answer appears twice. Apparently this conclusion rests on the impossibility of unique answers to 10 + 8 propositions: the 10 different ones in (13)(14)(15)(16)(17)(18)(19)), plus the one for the initial state (11) and the seven for orthogonal vectors (12). But in fact we can justify eqs.…”
mentioning
confidence: 99%
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“…The proof is the same as before: the sum of the right-hand sides of (13-19) is odd, whereas the sum of the left-hand sides is necessarily even, because each answer appears twice. Apparently this conclusion rests on the impossibility of unique answers to 10 + 8 propositions: the 10 different ones in (13)(14)(15)(16)(17)(18)(19)), plus the one for the initial state (11) and the seven for orthogonal vectors (12). But in fact we can justify eqs.…”
mentioning
confidence: 99%
“…The vectors in Peres' set[7,8] can be geometrically interpreted as vectors along the 24 directions that join the center of a four-dimensional hypercube (tesseract) with the (pairwise opposite) centers of its 8 three-dimensional faces (cubes), the centers of the 24 two-dimensional intersections of them (squares), and the 16 vertices. The sets of vectors in several other BKS "state-independent" proofs have been nicknamed according to their aspect (Kochen-Specker's 117-vector set[2] is also known as the "cat's cradle"[10], Peres' 33-vector set[7,8] as the "quantum polyhedron"[11], and Penrose's 40-vector set[9,12] as the "magic dodecahedron"[13]); therefore we suggest naming Peres' 24-vector set the "quantum tesseract".…”
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confidence: 99%