A Philosopher's Understanding of Quantum Mechanics: by Pieter E. Vermaas

By Pieter E. Vermaas

Modal interpretations offer a basic framework in which quantum mechanics could be regarded as a conception that describes truth by way of actual platforms owning certain homes. Modal interpretations are fairly new makes an attempt to provide quantum mechanics as a idea which, like different actual theories, describes an observer-independent truth. during this ebook, Pieter Vermaas information the result of this paintings. He presents either an obtainable survey and a scientific reference paintings approximately the best way to comprehend quantum mechanics utilizing a modal interpretation. The publication may be of significant worth to undergraduates, graduate scholars and researchers in philosophy of technological know-how and physics departments with an curiosity in studying approximately modal interpretations of quantum mechanics.

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Additional resources for A Philosopher's Understanding of Quantum Mechanics: Possibilities and Impossibilities of a Modal Interpretation

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2) and adopt instead, for instance, the following more restrictive link: [A"]=aj [A«] ± aj iff iff [ £ \a%)(a%\] = 1 and [ £ \a}k)(a}k\] = 0 for all f + j , k k [A*] = af with af j - aj. 2) because now [^2k \a*k)(djk\] = 1 does not automatically imply that [A*] = aj) is accepted by, for instance, Dieks (1988, 1989) and Clifton (1995a). 2*) because, given a set of projections with definite values, it assigns definite values to more magnitudes than the link (22). It is furthermore my position that it should not a priori be excluded that magnitudes represented by non-commuting operators can have simultaneously definite values; quantum mechanics only says that one cannot simultaneously measure such magnitudes and is silent about whether or not they can have simultaneously definite values.

The set of properties {Qa |Tr a (P^ a g a ) = 1} ascribed by the orthodox interpretation is indeed implicitly definable from VFa. And the set of positions {|r a )(r a |} ascribed by Bohmian mechanics is generally not implicitly definable from W«. 2 Van Fraassen's Copenhagen modal interpretation 43 Core property ascription The core property ascription W* \-> {{Pj,CJ)}j assigns with probability Pk the value 1 to the core projection C£ and generates the full property ascription to a. The property ascriptions by the bi, spectral and atomic modal interpretations are now all implicitly definable from the states of systems, and this distinguishes them from the modal interpretations by Van Fraassen and by Bub.

The third demand that a modal interpretation should yield a metaphysically tenable description of reality surpasses the first two demands because a fully developed and empirically adequate description of reality can still give a totally weird and unacceptable description of the properties of nonobserved quantum systems. 1 I argue that precisely because modal interpretations describe states of affairs which are in principle unobservable, one should be careful about discarding modal descriptions of reality as metaphysically untenable.

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