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Pilot-wave theory: many worlds in denial?

In Simon Saunders, Jonathan Barrett, Adrian Kent & David Wallace (eds.), Many Worlds?: Everett, Quantum Theory, & Reality. Oxford University Press (2010)

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  1. Is quantum indeterminism real? Theological implications.Claudia E. Vanney - 2015 - Zygon 50 (3):736-756.
    Quantum mechanics studies physical phenomena on a microscopic scale. These phenomena are far beyond the reach of our observation, and the connection between QM's mathematical formalism and the experimental results is very indirect. Furthermore, quantum indeterminism defies common sense. Microphysical experiments have shown that, according to the empirical context, electrons and quanta of light behave as waves and other times as particles, even though it is impossible to design an experiment that manifests both behaviors at the same time. Unlike Newtonian (...)
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  • Pilot-Wave Theory Without Nonlocality.Paul Tappenden - 2022 - Foundations of Physics 52 (5):1-15.
    It’s generally taken to be established that no local hidden-variable theory is possible. That conclusion applies if our world is a _thread_, where a thread is a world where particles follow trajectories, as in Pilot-Wave theory. But if our world is taken to be a _set_ of threads locality can be recovered. Our world can be described by a _many-threads_ theory, as defined by Jeffrey Barrett in the opening quote. Particles don’t follow trajectories because a particle in our world is (...)
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  • Position Measurements and the Empirical Status of Particles in Bohmian Mechanics.Dustin Lazarovici - 2020 - Philosophy of Science 87 (3):409-424.
    The article addresses the debate about the empirical status of particles versus wave functions in Bohmian quantum mechanics. It thereby clarifies questions and misconceptions about the role of the...
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  • Perturbations and Quantum Relaxation.Adithya Kandhadai & Antony Valentini - 2019 - Foundations of Physics 49 (1):1-23.
    We investigate whether small perturbations can cause relaxation to quantum equilibrium over very long timescales. We consider in particular a two-dimensional harmonic oscillator, which can serve as a model of a field mode on expanding space. We assume an initial wave function with small perturbations to the ground state. We present evidence that the trajectories are highly confined so as to preclude relaxation to equilibrium even over very long timescales. Cosmological implications are briefly discussed.
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