The chaotic chameleon
Abstract
Description
Various local hidden variables models for the singlet correlations exploit the detection loophole, or other loopholes connected with post-selection on coincident arrival times. I consider the connection with a probabilistic simulation technique called rejection-sampling, and pose some natural questions concerning what can be achieved and what cannot be achieved with local (or distributed) rejection sampling. In particular a new and more serious loophole, which we call the coincidence loophole, is introduced.
v.2: 7pp; conjecture 1 disproved by Gisin & Gisin (1999) but which leads to new open problems and conjectures. v.3: minor correction and addition. To appear in proceedings of "Quantum Probability and Infinite Dimensional Analysis", Greifswald, 2003; World Scientific. v.4: major revision in view of solution of another conjecture by Larsson & Gill (2003)
v.2: 7pp; conjecture 1 disproved by Gisin & Gisin (1999) but which leads to new open problems and conjectures. v.3: minor correction and addition. To appear in proceedings of "Quantum Probability and Infinite Dimensional Analysis", Greifswald, 2003; World Scientific. v.4: major revision in view of solution of another conjecture by Larsson & Gill (2003)
Keywords
Citation
Consulte el texto completo en el siguiente enlace:
https://arxiv.org/abs/quant-ph/0307217
http://arxiv.org/abs/quant-ph/0307217
pp. 269--276 in: M. Sch"urmann and U. Franz (eds.), Quantum Probability and Infinite Dimensional Analysis: from Foundations to Applications. QP--PQ: Quantum Probability and White Noise Analysis, Volume 18 (2005). World Scientific.
http://arxiv.org/abs/quant-ph/0307217
pp. 269--276 in: M. Sch"urmann and U. Franz (eds.), Quantum Probability and Infinite Dimensional Analysis: from Foundations to Applications. QP--PQ: Quantum Probability and White Noise Analysis, Volume 18 (2005). World Scientific.