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QBism regards quantum mechanics as an addition to probability theory.
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C. A. Fuchs and M. Sasaki, “Squeezing Quantum Information through a Classical Channel: Measuring the ‘Quantumness’ of a Set of Quantum States,” Quant. Info. Comp. 3
2003
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S. Aaronson, “Is Quantum Mechanics An Island In Theoryspace?,” arXiv: quant-ph/0401062
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C. A. Fuchs, “QBism, the Perimeter of Quantum Bayesianism,” arXiv:1003. 5209 [quant-ph]
2010
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2015
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C. A. Fuchs, “Notwithstanding Bohr, the Reasons for QBism,” Mind and Matter 15
2017
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C. A. Fuchs, M. C. Hoang and B. C. Stacey, “The SIC Question: History and State of Play,” Axioms 6
2017
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2018
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M. A. Nielsen and I. L. Chuang, Quantum Computation and Quantum Information
2010
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C. A. Fuchs and R. Schack, “A Quantum-Bayesian Route to Quantum-State Space,” Found. Phys. 41
2011
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Z. E. D. Medendorp, F. A. Torres-Ruiz, L. K. Shalm, G. N. M. Tabia, C. A. Fuchs and A. M. Steinberg, “Experimental characterization of qutrits using symmetric informationally complete positive operator-valued measurements,” Phys. Rev. A 83
2011
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J. Baez, “Division Algebras and Quantum Theory,” Found. Phys. 42
2012
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W. K. Wootters, “Entanglement Sharing in Real-Vector-Space Quantum Theory,” Found. Phys. 42
2012
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L. Hardy and W. K. Wootters, “Limited Holism and Real-Vector-Space Quantum Theory,” Found. Phys. 42
2012
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A. Aleksandrova, V. Borish, and W. K. Wootters, “Real-Vector-Space Quantum Theory with a Universal Quantum Bit,” Phys. Rev. A 87
2013
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S. F. D. Waldron, An Introduction to Finite Tight Frames
2018
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B.C. Stacey, “Sporadic SICs and Exceptional Lie Algebras,” arXiv:1911.05809 [quant-ph]
2019
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H. R. Brown, “The Reality of the Wavefunction: Old Arguments and New,” in Philosophers Look at Quantum Mechanics
2019
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J. B. DeBrota, C. A. Fuchs, and B. C. Stacey, “The Varieties of Minimal Tomographically Complete Measurements,” Int. J. Quant. Info. 2040005 (2020)
2020
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J. B. DeBrota, C. A. Fuchs, and B. C. Stacey, “Symmetric Informationally Complete Measurements Identify the Irreducible Difference between Classical and Quantum Systems,” Phys. Rev. Res. 2
2020
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A. Khanal, “The Shape of QBism in Real-Vector-Space Quantum Theory,” University of Massachusetts Boston Honors College thesis, unpublished, Spring 2020
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2021
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2021
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M.-O. Renou et al., “Quantum theory based on real numbers can be experimentally falsified,” Nature 600
2021
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M. Plávala, “General probabilistic theories: An introduction,” arXiv:2103.07469 [quant-ph]
2021
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M. Grassl, private communication, 25 April 2022
2022
Closest in time.
Z.-D. Li et al., “Testing Real Quantum Theory in an Optical Quantum Network,” Phys. Rev. Lett. 128
2022
Closest in time.
M.-C. Chen et al., “Ruling Out Real-Valued Standard Formalism of Quantum Theory,” Phys. Rev. Lett. 128
2022
Closest in time.