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Reichenbach's Paradise

Berlin: De Gruyter Open (2014)

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  1. The Maxim of Probabilism, with special regard to Reichenbach.Miklós Rédei & Zalán Gyenis - 2021 - Synthese 199 (3-4):8857-8874.
    It is shown that by realizing the isomorphism features of the frequency and geometric interpretations of probability, Reichenbach comes very close to the idea of identifying mathematical probability theory with measure theory in his 1949 work on foundations of probability. Some general features of Reichenbach’s axiomatization of probability theory are pointed out as likely obstacles that prevented him making this conceptual move. The role of isomorphisms of Kolmogorovian probability measure spaces is specified in what we call the “Maxim of Probabilism”, (...)
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  • The best of many worlds, or, is quantum decoherence the manifestation of a disposition?Florian J. Boge - 2019 - Studies in History and Philosophy of Science Part B: Studies in History and Philosophy of Modern Physics 66 (C):135-144.
    In this paper I investigate whether the phenomenon of quantum decoherence, the vanishing of interference and detectable entanglement on quantum systems in virtue of interactions with the environment, can be understood as the manifestation of a disposition. I will highlight the advantages of this approach as a realist interpretation of the quantum formalism, and demonstrate how such an approach can benefit from advances in the metaphysics of dispositions. I will also confront some commonalities with and differences to the many worlds (...)
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  • Realism Without Interphenomena: Reichenbach’s Cube, Sober’s Evidential Realism, and Quantum.Florian J. Boge - 2020 - International Studies in the Philosophy of Science 33 (4):231-246.
    In ‘Reichenbach's cubical universe and the problem of the external world’, Elliott Sober attempts a refutation of solipsism à la Reichenbach. I here contrast Sober's line of argument with observati...
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  • Screening off generalized: Reichenbach’s legacy.David Atkinson & Jeanne Peijnenburg - 2021 - Synthese 199 (3-4):8335-8354.
    Eells and Sober proved in 1983 that screening off is a sufficient condition for the transitivity of probabilistic causality, and in 2003 Shogenji noted that the same goes for probabilistic support. We start this paper by conjecturing that Hans Reichenbach may have been aware of this fact. Then we consider the work of Suppes and Roche, who demonstrated in 1986 and 2012 respectively that screening off can be generalized, while still being sufficient for transitivity. We point out an interesting difference (...)
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