On a recent objection to Popper and Miller's "disproof" of probabilistic induction
Philosophy of Science 56 (4):675-680 (1989)
| Abstract | Dunn and Hellman's objection to Popper and Miller's alleged disproof of inductive probability is considered and rejected. Dunn and Hellman base their objection on a decomposition of the incremental support P(h/e)-P(h) of h by e dual to that of Popper and Miller, and argue, dually to Popper and Miller, to a conclusion contrary to the latters' that all support is deductive in character. I contend that Dunn and Hellman's dualizing argument fails because the elements of their decomposition are not supports of parts of h. I conclude by reinforcing a different line of criticism of Popper and Miller due to Redhead | |||||||||
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David Miller (1999). Popper and Tarski. In I. C. Jarvie & Sandra Pralong (eds.), Popper's Open Society After Fifty Years: The Continuing Relevance of Karl Popper. Routledge.
J. Michael Dunn & Geoffrey Hellman (1986). Dualling: A Critique of an Argument of Popper and Miller. British Journal for the Philosophy of Science 37 (2):220-223.
Burke Townsend (1989). Partly Deductive Support in the Popper-Miller Argument. Philosophy of Science 56 (3):490-496.
I. J. Good (1990). A Suspicious Feature of the Popper/Miller Argument. Philosophy of Science 57 (3):535-536.
Alan Musgrave (2004). How Popper [Might Have] Solved the Problem of Induction. Philosophy 79 (1):19-31.
Guillaume Rochefort-Maranda (2004). Probabilité Et Support Inductif. Sur le Thèoréme de Popper-Miller (1983). Dialogue 43 (3):499-526.
Donald Gillies (1986). In Defense of the Popper-Miller Argument. Philosophy of Science 53 (1):110-113.
Andrew Elby (1994). Contentious Contents: For Inductive Probability. British Journal for the Philosophy of Science 45 (1):193-200.
Colin Howson (1990). Some Further Reflections on the Popper-Miller 'Disproof' of Probabilistic Induction. Australasian Journal of Philosophy 68 (2):221 – 228.
James Cussens (1996). Deduction, Induction and Probabilistic Support. Synthese 108 (1):1 - 10.
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