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Building on the Pusey-Barrett-Rudolph theorem, we derive a no-go theorem for a vast class of deterministic hidden-variables theories, including those consistent on their targeted domain.
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Tracking is similar to “possibilistic completeness,” assumed in a related no-go theorem [ 3 ]
Cited in the paper.
Our argument could allow more general functions defined on ( λ 1 , λ 2 ) (\lambda_{1},\lambda_{2}) , provided those functions do not depend on specific preparation procedures, measurements, or quantum states
Cited in the paper.
M. F. Pusey, J. Barrett, and T. Rudolph, Nat. Phys. 8
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R. Colbeck and R. Renner, Phys. Rev. Lett. 108
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P. G. Lewis, D. Jennings, J. Barrett, and T. Rudolph, Phys. Rev. Lett. 109
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M. Schlosshauer and A. Fine, Phys. Rev. Lett. 108
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