Quasi-local observables and the problem of measurement in quantum mechanics

William Sulis

The measurement problem and the role of observers have plagued quantum mechanics since its conception. Attempts to resolve these have introduced anthropomorphic or non-realist notions into physics. A shift of perspective based upon process theory and utilizing methods from combinatorial games, interpolation theory and complex systems theory results in a novel realist version of quantum mechanics incorporating quasi-local, nondeterministic hidden variables that are compatible with the no-hidden variable theorems and relativistic invariance, and reproduce the standard results of quantum mechanics to a high degree of accuracy without invoking observers.

K.Kong Wang, Tony Jackson

J. M. Jauch

Loyal Durand

This paper is concerned with the description of the process of measurement within the context of a quantum theory of the physical world. It is noted that quantum mechanics permits a quasi-classical description (classical in the limited sense implied by the correspondence principle of Bohr) of those macroscopic phenomena in terms of which the observer forms his perceptions. Thus, the process of measurement in quantum mechanics can be understood on the quasi-classical level by transcribing from the strictly classical observables of Newtonian physics to their quasi-classical counterparts the known rules for the measurement of the former. The remaining physical problem is the delineation of the circumstances in which the correlation of a peculiarly quantum mechanical observable A with a classically measurable observable B can result in a significant measurement of A. This is undertaken within the context of quantum theory. The resulting clarification of the process of measurement has important implications relative to the philosophic interpretation of quantum mechanics.

Alexey N. Rubtsov

Michael Silberstein, W. M. Stuckey

Abstract Recent experiments (gedanken or otherwise) and theorems in quantum mechanics (QM) have led many people to claim that QM is not compatible with determinate and intersubjectively consistent experience, what some call the “absoluteness” of observed events; examples include new iterations on Wigner’s friend and delayed choice. Herein we provide a realist psi-epistemic take on QM that saves the absoluteness of observed events and the completeness of QM, without giving up free will or locality. We also show how our realist psi-epistemic account eliminates the measurement problem and, coupled with our take on neutral monism, also eliminates the hard problem of consciousness. On our view there is no need for conscious experience to explain measurement collapse nor any need for measurement collapse to resolve the hard problem. The key here is to reject the unquestioned assumptions that inexorably lead to the measurement problem and the hard problem. This will require a reconception of QM and, a reconception of matter, conscious experience and their relationship to one another.