Titlebook: Bell‘s Theorem, Quantum Theory and Conceptions of the Universe; Menas Kafatos Book 1989 Springer Science+Business Media B.V. 1989 EPR para

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,Going Beyond Bell’s Theorem,ty a definite outcome for an experiment For this simple case, Bell’s Theorem says nothing. But by using a slightly more complicated model than Bell, one can show that even in this simple case where one can make definite predictions, one still cannot generally introduce deterministic, local models to explain the results.

物质

Relativistic Probability Amplitudes and State Preparation,iance indicates that the preparation of the antiparticle state at the final time should be carried out by observers composed of antiparticles. A model of elementary particles shows how relativistic quantum mechanics can be used to describe all reactions.

畸形

https://doi.org/10.1007/978-3-030-30066-1dinger equation mandates the EPR state is debated with somewhat new points of view. An analysis of the beautiful new method of Alley and Shih is made and it shows that it does not provide a new proof for the existence of the EPR state. We urge more experimental work on this fascinating subject.

GRILL

ACME

菊花

Etymology

Searching for Mutually Unbiased Observables,n ensemble of such systems. For a system with a finite number N of orthogonal states, the number of mutually unbiased observables one needs is N+1. We have shown that precisely N+1 such observables can indeed be found if N is a power of a prime. We do not know whether this number can be found if N is not a power of a prime.

撤退

,Quantum Field Theory, Bell’s Inequalities and the Problem of Hidden Variables,t be reduced in a given way. In particular a proposition is stated which distinguishes quantum field theories whose statistical content can not be reduced without violating some relativistic locality principle.

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,Bell’s Theorem: The Forgotten Loophole and How to Exploit It,lations. Schrodinger equations derived in this way are also anomaly-free (because the statistics of PDE must obey the PDE symmetries), a feature which is both crucial and difficult to obtain otherwise in unified field theories (supersymmetry).