2022
DOI: 10.48550/arxiv.2206.10445
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What does it take to solve the measurement problem?

Jonte R. Hance,
Sabine Hossenfelder

Abstract: We summarise different aspects of the measurement problem in quantum mechanics. We argue that it is a real problem which requires a solution, and identify the properties a theory needs to solve the problem. We show that no current interpretation of quantum mechanics solves the problem, and that, being interpretations rather than extensions of quantum mechanics, they cannot solve it. Finally, we speculate what a solution of the measurement problem might be good for.The necessity of the Collapse Postulate to des… Show more

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Cited by 2 publications
(2 citation statements)
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“…This is because with large enough p, discretised Hilbert space is fine enough that it replicates to experimental accuracy the probabilistic predictions of a theory based on continuum Hilbert space (and Born's Rule to interpret the squared modulus of a state as a probability-something automatically satisfied in RaQM). Conversely, however, if p is some finite albeit large number, then in principle an experiment with free parameter p exp can study situations where p exp > p where there might be some departure between reality and QM [47].…”
Section: Experimental Testsmentioning
confidence: 99%
“…This is because with large enough p, discretised Hilbert space is fine enough that it replicates to experimental accuracy the probabilistic predictions of a theory based on continuum Hilbert space (and Born's Rule to interpret the squared modulus of a state as a probability-something automatically satisfied in RaQM). Conversely, however, if p is some finite albeit large number, then in principle an experiment with free parameter p exp can study situations where p exp > p where there might be some departure between reality and QM [47].…”
Section: Experimental Testsmentioning
confidence: 99%
“…This question is intimately linked to the so-called "measurement problem" in quantum physics, or more frequently referred to as the quantum-to-classical transition, see e.g. [22][23][24][25][26][27][28][29][30][31]. Although we think that quantum theories give a more fundamental description of nature than classical theories, and therefore in reality such a transition would never occur, we want to find a mechanism that allows us to better understand how it is that under certain circumstances the classical description is an excellent approximation for our purposes.…”
Section: Introductionmentioning
confidence: 99%