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Randomness and Knowledge

Published online by Cambridge University Press:  28 February 2022

J. Alberto Coffa
J. Alberto Coffa*
Affiliation:
Dept. of History and Philosophy of Science, Indiana University
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Extract

Until recently, the debate concerning whether chance, randomness and disorder are ever instantiated in Nature has been considerably one-sided. Since Aristotle, the mainstream of philosophical thought seems to have been nearly unanimous in agreeing that these characters exist only ‘in the mind’. The shared conviction that every event has a cause or a determining condition led most philosophers who addressed themselves to the topic to the conclusion that there is no randomness in things.

The disquieting suggestion of twentieth century physics that the appeal to probabilities in our attempt to describe the world was not merely a convenient device, dispensable in principle, but maybe the best that can be done, brought the classical problem of chance back to the attention of philosophers of science. Those committed to a realistic interpretation of science felt it was incumbent upon them to provide a realistic interpretation of chance.

Type
Part III Symposium: Fundamental Problems in the Concept of Randomness
Information
PSA: Proceedings of the Biennial Meeting of the Philosophy of Science Association , Volume 1972 , 1972 , pp. 103 - 115
Copyright
Copyright © 1974 by D. Reidel Publishing Company

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References

Bridgman, P. W., ‘How much Rigor is Possible in Physics?’, in Henkin, L., Suppes, P., and Tarski, A. (eds.), The Axiomatic Method, North Holland Publ. Co., Amsterdam, 1959.Google Scholar
Church, A., ‘The Concept of a Random Sequance’, Bulletin of the American Mathematical Society 46 130-135.CrossRefGoogle Scholar
Hempel, C, ‘Studies in the Logic of Explanation’, in [4].Google Scholar
Hempel, C Aspects of Scientific Explanation and Other Essays, The Free Press, 1965.Google Scholar
Hempel, C, ‘Deductive Nomological vs. Statistical Explanation’, in Minnesota Studies in the Philosophy of Science, Vo. III, University of Minnesota Press, 1962.Google Scholar
Landsberg, P. T., ‘Time in Statistical Physics and in Special Relativity’, Studium Generate 23 (1970) 1108-1158.Google Scholar
Loveland, D. W., Recursively Random Sequences, Ph.D. dissertation, microfilms, University of Ann Arbor, Michigan, 1970.Google Scholar
Loveland, D. W., ‘A New Interpretation of the von Mises Concept of a Random Sequence’, Zeitsehrift fur Mathematische Logik und Grundlagen der Mathematik 12 (1966)279-294.CrossRefGoogle Scholar
Loveland, D. W., ‘On Minimal Program Complexity Measures’, ACM Symposium on Theory Computing, 1969, pp. 61-66.Google Scholar
Mises, R. von Probability, Statistics and Truth, 2nd. ed., Allen and Unwin, 1957.Google Scholar
Mises, R. von, ‘On the Foundations of Probability and Statistics’, Annals of Mathematical Statistics 12 (1941) 191-205.CrossRefGoogle Scholar
Mises, R. von Mathematical Theory of Probability and Statistics, The Academic Press, 1954.Google Scholar
Reichenbach, H., The Theory of Probability, University of California Press, 1949.Google Scholar
Schnorr, C. P., ‘A Unified Approach to the Definition of Random Sequence’, Mathematical Systems Theory 5 (1971), 246-258.CrossRefGoogle Scholar
Wald, A., ‘Über die Widerspruchsfreiheit des Kollektivbegriffes’, Ergebnisse eines Mathematischen Kolloquiums 8 (1937) 38-72.Google Scholar