Barnum, H., Caves, C. M., Finkelstein, J., Fuchs, C. A., & Schack, R. (2000). Quantum probability from decision theory? Proceedings of the Royal Society of London A, 456, 1175–1182.
Article
Google Scholar
Barrett, J. A. (2019). The Conceptual Foundations of Quantum Mechanics. Oxford: Oxford University Press.
Book
Google Scholar
Bohm, D. (1952a). A suggested interpretation of the quantum theory in terms of “hidden’’ variables. I. Physical Review, 85(2), 166–179.
Article
Google Scholar
Bohm, D. (1952b). A suggested interpretation of the quantum theory in terms of “hidden” variables. II. Physical Review, 85(2), 180–193.
Brown, H. R. (2011). Curious and sublime: The connection between uncertainty and probability in physics. Philosophical Transactions of the Royal Society of London A, 369, 4690–4704.
Google Scholar
Busch, P. (2003). Quantum states and generalized observables: A simple proof of Gleason’s theorem. Physical Review Letters, 91(12), 120403.
Article
Google Scholar
Busch, P., Grabowski, M., & Lahti, P. J. (1995). Operational Quantum Physics. Berlin: Springer.
Book
Google Scholar
Callender, C. (2007). The emergence and interpretation of probability in Bohmian mechanics. Studies in History and Philosophy of Science Part B: Studies in History and Philosophy of Modern Physics, 38(2), 351–370.
Article
Google Scholar
Deutsch, D. (1999). Quantum theory of probability and decisions. Proceedings: Mathematical, Physical and Engineering Sciences, 455(1988), 3129–3137.
Google Scholar
Dürr, D., Goldstein, S., & Zanghì, N. (1992). Quantum equilibrium and the origin of absolute uncertainty. Journal of Statistical Physics, 67(5–6), 843–907.
Article
Google Scholar
Gell-Mann, M., & Hartle, J. B. (1990). Quantum mechanics in the light of quantum cosmology. In W. H. Zurek (Ed.), Complexity, Entropy and the Physics of Information (pp. 425–459). Redwood City: Addison-Wesley.
Google Scholar
Gell-Mann, M., & Hartle, J. B. (2012). Decoherent histories quantum mechanics with one real fine-grained history. Physical Review A, 85(6), 062120.
Article
Google Scholar
Gill, R. D. (2005). On an argument of David Deutsch. In M. Schürmann & U. Franz (Eds.), Quantum Probability and Infinite Dimensional Analysis: From Foundations to Applications, QP-PQ: Quantum Probability and White Noise Analysis (pp. 277–292). Cambridge: World Scientific.
Google Scholar
Gleason, A. M. (1957). Measures on the closed subspaces of a Hilbert space. Journal of Mathematics and Mechanics, 6(6), 885–893.
Google Scholar
Hall, N. (2004). Two mistakes about credence and chance. Australasian Journal of Philosophy, 82(1), 93–111.
Article
Google Scholar
Hartle, J. B. (2010). Quasiclassical realms. In S. Saunders, J. Barrett, A. Kent, & D. Wallace (Eds.), Many Worlds? Everett, Quantum Theory, & Reality (pp. 73–98). Oxford: Oxford University Press.
Chapter
Google Scholar
Ismael, J. (2008). Raid! Dissolving the big, bad bug. Noûs, 42(2), 292–307.
Article
Google Scholar
Kochen, S. (2015). A reconstruction of quantum mechanics. Foundations of Physics, 45(5), 557–590.
Article
Google Scholar
Kochen, S., & Specker, E. P. (1975). The problem of hidden variables in quantum mechanics. In The Logico-Algebraic Approach to Quantum Mechanics: Volume I: Historical Evolution, pp. 293–328. Springer.
Lewis, D. (1980). A subjectivist’s guide to objective chance. In R. C. Jeffrey (Ed.), Studies in Inductive Logic and Probability (Vol. 2, pp. 263–294). Berkeley: University of California Press.
Chapter
Google Scholar
Lewis, P. J. (2007). Uncertainty and probability for branching selves. Studies in History and Philosophy of Science Part B: Studies in History and Philosophy of Modern Physics, 38(1), 1–14.
Article
Google Scholar
Norsen, T. (2014). The pilot-wave perspective on spin. American Journal of Physics, 82(4), 337–348.
Article
Google Scholar
Norsen, T. (2018). On the explanation of Born-rule statistics in the de Broglie-Bohm pilot-wave theory. Entropy, 20(6), 422.
Article
Google Scholar
Papineau, D. (1996). Many minds are no worse than one. The British Journal for the Philosophy of Science, 47(2), 233–241.
Article
Google Scholar
Pettigrew, R. (2012). Accuracy, chance, and the principal principle. Philosophical Review, 121(2), 241–275.
Article
Google Scholar
Read, J. (2018). In defence of Everettian decision theory. Studies in History and Philosophy of Science Part B: Studies in History and Philosophy of Modern Physics, 63, 136–140.
Article
Google Scholar
Rédei, M. (1998). Quantum Logic in Algebraic Approach. Dordrecht: Kluwer Academic Publishers.
Book
Google Scholar
Romano, D. (2016). Bohmian classical limit in bounded regions. In L. Felline, A. Ledda, F. Paoli, & E. Rossanese (Eds.), New Directions in Logic and Philosophy of Science. Milton Keynes: Lightning Source.
Google Scholar
Romano, D. (2021). Multi-field and Bohm’s theory. Synthese, 198, 10587–10609.
Article
Google Scholar
Rosaler, J. (2016). Interpretation neutrality in the classical domain of quantum theory. Studies in History and Philosophy of Science Part B: Studies in History and Philosophy of Modern Physics, 53, 54–72.
Article
Google Scholar
Saunders, S. (2004). Derivation of the Born rule from operational assumptions. Proceedings: Mathematical, Physical and Engineering Sciences, 460(2046), 1771–1788.
Google Scholar
Saunders, S. (2010). Chance in the Everett interpretation. In S. Saunders, J. Barrett, A. Kent, & D. Wallace (Eds.), Many Worlds? Everett, Quantum Theory, & Reality (pp. 181–205). Oxford: Oxford University Press.
Chapter
Google Scholar
Saunders, S., & Wallace, D. (2008). Branching and uncertainty. The British Journal for the Philosophy of Science, 59(3), 293–305.
Article
Google Scholar
Schlosshauer, M. (2007). Decoherence and the Quantum-to-Classical Transition. Berlin: Springer.
Google Scholar
Sebens, C. T., & Carroll, S. M. (2018). Self-locating uncertainty and the origin of probability in Everettian quantum mechanics. The British Journal for the Philosophy of Science, 69(1), 25–74.
Article
Google Scholar
Stinespring, W. F. (1955). Positive functions on C*-algebras. Proceedings of the American Mathematical Society, 6(2), 211–216.
Google Scholar
Tappenden, P. (2011). Evidence and uncertainty in Everett’s multiverse. The British Journal for the Philosophy of Science, 62(1), 99–123.
Article
Google Scholar
Valentini, A. (2020). Foundations of statistical mechanics and the status of the Born rule in de Broglie-Bohm pilot-wave theory. In V. Allori (Ed.), Statistical Mechanics and Scientific Explanation: Determinism, Indeterminism and Laws of Nature (pp. 423–478). Singapore: World Scientific.
Chapter
Google Scholar
van Fraassen, B. C. (1980). The Scientific Image. Oxford: Clarendon Press.
Book
Google Scholar
Wallace, D. (2003). Everettian rationality: Defending Deutsch’s approach to probability in the Everett interpretation. Studies in History and Philosophy of Science Part B: Studies in History and Philosophy of Modern Physics, 34(3), 415–439, 120403.
Wallace, D. (2012). The emergent multiverse: Quantum theory according to the Everett Interpretation. Oxford University Press.
Wallace, D. (2019). Isolated systems and their symmetries, part II: local and global symmetries of field theories. http://philsci-archive.pitt.edu/16624/.
Wallace, D. (2020). On the plurality of quantum theories: Quantum theory as a framework, and its implications for the quantum measurement problem. In S. French & J. Saatsi (Eds.), Scientific Realism and the Quantum (pp. 78–102). Oxford: Oxford University Press.
Zurek, W. H. (2005). Probabilities from entanglement, Born’s rule \(p_k = |\psi _k|^2\) from envariance. Physical Review A, 71(5), 052105.
Article
Google Scholar
Zurek, W. H. (2009). Quantum Darwinism. Nature Physics, 5(3), 181.
Article
Google Scholar