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The Ignorance Interpretation Defended
Philosophy of Science
Vol. 41, No. 4 (Dec., 1974), pp. 333-344
Stable URL: http://www.jstor.org/stable/187003
Page Count: 12
You can always find the topics here!Topics: Electrons, Statistics, Coordinate systems, Statistical theories, Expected values, Quantum field theory, Intuition, Quantum mechanics, N electrons, Probabilities
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The "Ignorance Interpretation" of quantum mechanical mixtures holds, roughly, that whenever a system S belongs to an ensemble, which is represented by a mixed statistical operator U=Σ pi P[ψ i] (0≤ pi≤ 1, Σ ipi=1,P[ψ i] is the projection operator for the state ψ i), then S is in some pure state, although we are ignorant as to which one. It has been concluded, e.g. by van Fraassen, that "the ignorance interpretation is untenable," and he presumably favors adopting "the position that mixtures of pure states are themselves new states...to say that a system is in a proper mixture is to say that it is not in a pure state." I wish to argue in this paper that there are no good grounds for rejecting the ignorance interpretation.
Philosophy of Science © 1974 The University of Chicago Press