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Regarding the Raven Paradox

Published online by Cambridge University Press:  31 January 2023

Robert J. Levy*
Affiliation:
Wittenberg University
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In this paper I take Hempel’s raven paradox as the claim that statements of the form ‘∼Ru v Bu’, ‘u is not a raven or u is black,’ confirm the hypothesis h ‘(x)(Rx → Bx)’, ‘All ravens are black.’ Although Hempel discusses this using a criterion of confirmation expressed wholly in terms of deductive logic (see 1965, pp. 35-9), it has become more common to articulate criteria of confirmation using concepts of probability and, in particular, to employ the positive relevance criterion of confirmation which says that, given background knowledge k, (i) e confirms h if and only if P(h/e.k)>P(h/k); (ii) e disconfirms h if and only if P(h/e.k)<P(h/k) and (iii) e is irrelevant to h if and only if P(h/e.k)=P(h/k).

Type
Part I. Confirmation and Scientific Laws
Copyright
Copyright © Philosophy of Science Association 1988

References

Fetzer, J.H. (1981). Scientific Knowledge. Dordrecht: Reidel.CrossRefGoogle Scholar
Good, I.J. (1967). “The White Shoe is a Red Herring,The British Journal for the Philosophy of Science 17: 322–3.CrossRefGoogle Scholar
Hempel, C.G. (1965). Aspects of Scientific Explanation. New York: The Free Press.Google Scholar
Horwich, P. (1982). Probability and evidence. Cambridge, England: Cambridge University Press.Google Scholar
Popper, K.R. (1968). Conjectures and Refutations. New York: Harper & Row Publishers.Google Scholar
Rosenkrantz, R.D. (1977). Inference, Method and Decision. Dordrecht: Reidel.CrossRefGoogle Scholar
Suppes, P. (1966). “A Bayesian Approach to the Paradoxes of Confirmation.” In Aspects of Inductive Logic, pp. 198207. Edited by Hintikka, J. and Suppes, P. Amsterdam: North-Holland Publishing Co.CrossRefGoogle Scholar
Swinburne, R.G. (1973). An Introduction to Confirmation Theory. London: Methuen.Google Scholar
Watkins, J.W.N. (1964). “The Paradoxes of Confirmation.” In Readings in the Philosophy of Science, pp. 433-8. Edited by Brody, B.A. Englewood Cliffs, New Jersey: Prentice-Hall, Inc., 1970.Google Scholar