The inverse spaceship paradox
Synthese (forthcoming)
| Abstract | In this article I propose what I call the inverse spaceship paradox. The article’s interest lies in the fact that, contrary to what appears to be an implicit agreement in the literature on indeterminism, it shows that coming from infinity can be a perfectly predictable and therefore deterministic process in a classical universe. | |||||||||
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Graham Oppy, Inverse Operations with Transfinite Numbers and the Kalam Cosmological Argument (1995).
Alexandre Costa-Leite (2006). Fusions of Modal Logics and Fitch's Paradox. Croatian Journal of Philosophy 6 (2):281-290.
William G. Pollard (1967). Man on a Spaceship. Claremont, Calif.,Claremont Colleges.
K. S. Shrader-Frechette (1988). Eugene C. Hargrove, Ed.: Beyond Spaceship Earth. Environmental Ethics 10 (2):187-189.
Branden Fitelson (2006). The Paradox of Confirmation. Philosophy Compass 1 (1):95–113.
Philipp Rothmaler (2005). Elementary Epimorphisms. Journal of Symbolic Logic 70 (2):473 - 487.
Saharon Shelah & Pauli Vaisanen (2000). On Inverse Γ-Systems and the Number of L∞Λ- Equivalent, Non-Isomorphic Models for Λ Singular. Journal of Symbolic Logic 65 (1):272 - 284.
Christopher S. I. Mccurdy (1996). Humphrey's Paradox and the Interpretation of Inverse Conditional Propensities. Synthese 108 (1):105 - 125.
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