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  1. A note on Peter Gibbins' "a note on quantum logic and the uncertainty principle".Max Jammer - 1982 - Philosophy of Science 49 (3):478-479.
    The arguments presented by Gibbins in his Note are based on a sharp distinction between the product Δx·Δp, which refers to the ranges of position and momentum of an individual system, and the uncertainty principle ΔX·ΔP ≥ ħ/2, which expresses a statistical relation for an ensemble of systems. A critical role in Gibbins’ reasoning is played by the theorem T which states that the restriction of the dynamical variable of position x of an individual system to a finite range Δx (...)
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  • Reviews. [REVIEW]D. A. Gillies - 1982 - British Journal for the Philosophy of Science 33 (2):217-220.
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  • Reviews. [REVIEW]Peter Gibbins - 1982 - British Journal for the Philosophy of Science 33 (2):209-217.
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  • A note on quantum theory, complementarity, and uncertainty.Paul Busch & Pekka J. Lahti - 1985 - Philosophy of Science 52 (1):64-77.
    Uncertainty relations and complementarity of canonically conjugate position and momentum observables in quantum theory are discussed with respect to some general coupling properties of a function and its Fourier transform. The question of joint localization of a particle on bounded position and momentum value sets and the relevance of this question to the interpretation of position-momentum uncertainty relations is surveyed. In particular, it is argued that the Heisenberg interpretation of the uncertainty relations can consistently be carried through in a natural (...)
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