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Beyond Russell and Meinong
Published online by Cambridge University Press: 01 January 2020
Extract
In 1972 Gilbert Ryle published a eulogy to Meinong's theory of objects:
Let us frankly concede that Geganstandstheorie itself is dead, buried and not going to be resurrected. Nobody is going to argue again that, for example, “there are objects concerning which it is the case that there are no such objects.”
Since that time, the firm of Routley, Routley, Chisholm and Parsons has vigoruously defended Meinong's theory. Are they advocates for a dead client?
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References
1 Ryle, Gilbert ‘Intentionality and the nature of thinking,’ Revue Internationale de Philosophie, 27 (1973) 255.Google Scholar
2 Richard Routley and Valerie Routley, ‘Rehabilitating Meinong's Theory of Objects,’ Revue Internationale de Philosophie, 27 (1973) 224-54. Chisholm, Roderick M. ‘Homeless objects,’ Revue lnternationale de Philosophie, 27 (1973) 206-23.Google Scholar Parsons, Terence ‘A prolegomenon to Meinongian semantics,’ Journal of Philosophy, 71 (1974) 561-80.CrossRefGoogle Scholar
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4 For references and discussion of Scott and Grandy see Lambert, Karel ‘Impossible objects,’ Inquiry, 17 (1974) 303-14.CrossRefGoogle Scholar cf. Leblanc, H. and Thomason, R.H. ‘Completeness theorems for some presupposition-free logics,’ Fundamenta Mathematicae, 52 (1968) 125-63.CrossRefGoogle Scholar
5 For details write Karel Lambert, Dept. of Philosophy, University of California, Irvine.
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8 Ibid.
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12 Ibid.
13 Lambert, Karel and Fraassen, Bas C. Van Derivation and Counterexample (Encino, Cal.: Dickenson 1972) 160ff.Google Scholar
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15 Ibid.
16 Ibid.
17 Leonard Linsky, Meinong's Theory of Objects, Solomon, R.C. ed., in Phenomenology and Existentialism, (New York: Harper and Row 1972) 192.Google Scholar
18 Where M is a well-formed formula in which x is free and t is a singular term, lambda conversion allows us to replace any part ((ƛxM)t) of a formula by , provided that the bound variables of M are distinct both from x and the free variables of t, and stands for the formula which results by substitution of t for x throughout M. See Alonzo Church, The Calculi of Lambda Conversion (1941; rpt. New York: Kraus Reprint, 1965) 9, 12.
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32 Findlay, 107.