Abstract
An argument of Michael Polanyi ([3], pp. 21–24) for the necessity of ‘tacit knowledge’, based upon the paradox of the Meno is refuted correctly by Michael Bradie [1] who observes that the paradox, in Polanyi’s version, rests on the false premise that “if you know what you are looking for, there is no problem”. Bradie’s refutation is based on an example, but he does not explain how the example works or why Polanyi’s premise is generally fallacious. It is the purpose of this note to describe some classes of conditions under which Polanyi’s premise will be false. I have given the argument less formally elsewhere ([4] and [5]), but will try to make it more precise here.
[Philosophy of Science 43, 147–151 (1976)].
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References
Bradie, M., ‘Polanyi on the Meno Paradox’, Philosophy of Science 41, 203 (1974).
Mendelson, E., Introduction to Mathematical Logic (Princeton, New Jersey: D. Van Nostrand, 1964).
Polanyi, M., The Tacit Dimension (Garden City, New York: Doubleday & Co 1967).
Simon, H. A., ‘The Logic of Heuristic Decision Making’, in The Logic of Decision and Action, ed. by N. Rescher (Pittsburgh, Pennsylvania: University of Pittsburgh Press 1967) (reprinted as Chapter 3.2 in this volume).
Simon, H.A., ‘The Architecture of Complexity’, Proceedings of the American Philosophical Society 106, 467–482 (1962). See also Chapter 4.4 in this volume.
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© 1977 D. Reidel Publishing Company, Dordrecht, Holland
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Simon, H.A. (1977). Discussion: The Meno Paradox. In: Models of Discovery. Boston Studies in the Philosophy of Science, vol 54. Springer, Dordrecht. https://doi.org/10.1007/978-94-010-9521-1_19
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