On the Einstein-Podolsky-Rosen paradox using discrete time physics
Roland Riek

TL;DR
This paper proposes a discrete time physics model for spin systems that reproduces quantum measurement outcomes and resolves the EPR paradox without requiring entanglement, challenging traditional quantum interpretations.
Contribution
It introduces a discrete time evolution framework for spin systems that explains measurement results without entanglement, offering a new perspective on the EPR paradox.
Findings
Reproduces quantum measurement outcomes with discrete time evolution
Shows no entanglement needed to explain EPR correlations
Resolves EPR paradox within a classical-like discrete time model
Abstract
The Einstein-Podolski-Rosen paradox highlights several strange properties of quantum mechanics including the super position of states, the non locality and its limitation to determine an experiment only statistically. Here, this well known paradox is revisited theoretically for a pair of spin 1/2 systems in a singlet state under the assumption that in classical physics time evolves in discrete time steps Deltat while in quantum mechanics the individual spin system(s) evolve(s) between the eigenstates harmonically with a period of 4 Deltat. It is further assumed that time is a single variable, that the quantum mechanics time evolution and the classical physics discrete time evolution are coherent to each other, and that the precision of the start of the experiment and of the measurement time point are much less than Deltat. Under these conditions, it is demonstrated for a spin 1/2 system…
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