Abstract
The modal interpretation of quantum mechanics is an attempt to relate the mathematical formalism of quantum mechanics to physical properties (“beables,”“existents”) in such a way that the property attribution reflects the mathematical structure as much as possible—no additional structure is superimposed on the quantum mechanical formalism. In this article the main features of the modal interpretation are explained and the question is discussed of how this interpretation deals with some well-known problems of quantum measurement theory (relativistic covariance and the question of whether or not there is superluminal causation).
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References
Albert, D., and Loewer, B. (1990). Wanted dead or alive: Two attempts to solve Schrödinger's paradox, inProceedings of the 1990 Biennial Meeting of the Philosophy of Science Association, Volume 1, A. Fine, M. Forbes, and L. Wessels, eds., Philosophy of Science Association, East Lansing, Michigan, pp. 277–285.
Butterfield, J. (1992). David Lewis meets John Bell,Philosophy of Science,59, 26–43.
Dieks, D. (1989a). Quantum mechanics without the projection postulate and its realistic interpretation,Foundations of Physics,19, 1395–1423.
Dieks, D. (1989b). Resolution of the measurement problem through decoherence of the quantum state,Physics Letters A,142, 439–446.
Healey, R. (1988).The Philosophy of Quantum Mechanics, Cambridge University Press, Cambridge.
Kochen, S. (1985). A new interpretation of quantum mechanics, inSymposium on the Foundations of Modern Physics, P. Lahti and P. Mittelstaedt, eds., World Scientific, Singapore, pp. 151–169.
Van Fraassen, B. (1981). A modal interpretation of quantum mechanics, inCurrent Issues in Quantum Logic, E. Beltrametti and B. van Fraassen, eds., Plenum Press, New York, pp. 229–258.
Van Fraassen, B. (1991).Quantum Mechanics, Clarendon Press, Oxford.
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Dieks, D. The modal interpretation of quantum mechanics and some of its relativistic aspects. Int J Theor Phys 32, 2363–2375 (1993). https://doi.org/10.1007/BF00673005
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DOI: https://doi.org/10.1007/BF00673005