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DrChinese said:Most of those are the same authors, and only a few are peer reviewed. The only one I think worth reading is the De Raedt, and that is simply because it is a computer model. If you study it, you will realize how difficult the modeling issue really is. Bell is respected with it - the only one of the lot I believe. Which is to say that their model does not claim to match QM.
Huh?
Shuang Zhao · Hans De Raedt · Kristel Michielsen
"Event-by-Event Simulation of Einstein-Podolsky-Rosen-Bohm Experiment"
Found Phys (2008) 38: 322–347
http://arxiv.org/abs/0712.3693
Abstract:
We construct an event-based computer simulation model of the Einstein-Podolsky-Rosen-Bohm experiments with photons. The algorithm is a one-to-one copy of the data gathering and analysis procedures used in real laboratory experiments. We consider two types of experiments, those with a source emitting photons with opposite but otherwise unpredictable polarization and those with a source emitting photons with fixed polarization. In the simulation, the choice of the direction of polarization measurement for each detection event is arbitrary. We use three different procedures to identify pairs of photons and compute the frequency of coincidences by analyzing experimental data and simulation data. The model strictly satisfies Einstein's criteria of local causality, does not rely on any concept of quantum theory and reproduces the results of quantum theory for both types of experiments. We give a rigorous proof that the probabilistic description of the simulation model yields the quantum theoretical expressions for the single- and two-particle expectation values.
H. De Raedt, K. De Raedt, K. Michielsen, K. Keimpema, S. Miyagarbagea
J. Comp. Theor. Nanosci. 4, 957 - 991, (2007)
"Event-by-event simulation of quantum phenomena: Application to Einstein-Podolosky-Rosen-Bohm experiments"
http://arxiv.org/abs/0712.3781
We review the data gathering and analysis procedure used in real Einstein-Podolsky-Rosen-Bohm experiments with photons and we illustrate the procedure by analyzing experimental data. Based on this analysis, we construct event-based computer simulation models in which every essential element in the experiment has a counterpart. The data is analyzed by counting single-particle events and two-particle coincidences, using the same procedure as in experiments. The simulation models strictly satisfy Einstein's criteria of local causality, do not rely on any concept of quantum theory or probability theory, and reproduce all results of quantum theory for a quantum system of two $S=1/2$ particles. We present a rigorous analytical treatment of these models and show that they may yield results that are in exact agreement with quantum theory. The apparent conflict with the folklore on Bell's theorem, stating that such models are not supposed to exist, is resolved. Finally, starting from the principles of probable inference, we derive the probability distributions of quantum theory of the Einstein-Podolsky-Rosen-Bohm experiment without invoking concepts of quantum theory.
K. Michielsen, S. Yuan, S. Zhao, F. Jin, H. De Raedt
"Coexistence of full which-path information and interference in Wheelers delayed choice experiment with photons"
Physica E, Volume 42, Issue 3, January 2010, Pages 348-353
http://arxiv.org/abs/0908.1032
We present a computer simulation model that is a one-to-one copy of an experimental realization of Wheeler's delayed-choice experiment that employs a single photon source and a Mach–Zehnder interferometer composed of a 50/50 input beam splitter and a variable output beam splitter with adjustable reflection coefficient R [V. Jacques, E. Wu, F. Grosshans, F. Treussart, P. Grangier, A. Aspect, J.-F. Roch, Phys. Rev. Lett. 100 (2008) 220402]. For 0<=R<=0.5, experimentally measured values of the interference visibility V and the path distinguishability D, a parameter quantifying the which-path information (WPI), are found to fulfill the complementary relation V2+D2less-than-or-equals, slant1, thereby allowing to obtain partial WPI while keeping interference with limited visibility. The simulation model that is solely based on experimental facts that satisfies Einstein's criterion of local causality and that does not rely on any concept of quantum theory or of probability theory, reproduces quantitatively the averages calculated from quantum theory. Our results prove that it is possible to give a particle-only description of the experiment, that one can have full WPI even if D=0, V=1 and therefore that the relation V^2+D^2<=1 cannot be regarded as quantifying the notion of complementarity.
Extended Boole-Bell inequalities applicable to quantum theory
Authors: Hans De Raedt, Karl Hess, Kristel Michielsen
http://arxiv.org/abs/0901.2546
In conclusion:
We have shown in a series of papers42,43,47,48,59 that it is possible to construct models, that is algorithms, that are locally causal in Einstein’s sense, generate the data set Eq. (126) and reproduce exactly the correlation that is characteristic for a quantum system in the singlet state. These algorithms can be viewed as concrete realizations of Fine’s synchronization model8. According to Bell’s theorem, such models do not exist. This apparent paradox is resolved by the work presented in this paper: There exists no Bell inequality for triples of pairs, there are only EBBI for pairs extracted from triples.
...
The central result of this paper is that the necessary conditions and the proof of the inequalities of Boole for n-tuples of two-valued data (see Section II) can be generalized to real non negative functions of two-valued variables (see Section III) and to quantum theory of two-valued dynamical variables (see Section IV). The resulting inequalities, that we refer to as extended Boole-Bell inequalities (EBBI) for reasons explained in the Introduction and in Section III, have the same form as those of Boole and Bell. Equally central is the fact that
these EBBI express arithmetic relations between numbers that can never be violated by a mathematically correct treatment of the problem: These inequalities derive from the rules of arithmetic and the non negativity of some functions only. A violation of these inequalities is at odds with the commonly
accepted rules of arithmetic or, in the case of quantum theory, with the commonly accepted postulates of quantum theory.
...
A violation of the EBBI cannot be attributed to influences at a distance. The only possible way that a viola-
tion could arise is if grouping is performed in pairs (see Section VII A).
I will just assume that you did not know what you were talking about. And in case you forgot, you still have not addressed a single point of my argument.
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