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  1. Universals and scientific realism.David Malet Armstrong - 1978 - New York: Cambridge University Press.
    v. 1. Nominalism and realism.--v. 2. A theory of universals.
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  • The Problem of the Many.Peter Unger - 1980 - Midwest Studies in Philosophy 5 (1):411-468.
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  • Towards a causal theory of linguistic representation.Dennis W. Stampe - 1977 - Midwest Studies in Philosophy 2 (1):42-63.
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  • (1 other version)Many, but almost one.David Lewis - 1993 - In Keith Cambell, John Bacon & Lloyd Reinhardt (eds.), Ontology, Causality, and Mind: Essays on the Philosophy of D. M. Armstrong. New York, NY, USA: Cambridge University Press. pp. 23-38.
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  • (1 other version)Verisimilitude: The third period.Ilkka Niiniluoto - 1998 - British Journal for the Philosophy of Science 49 (1):1-29.
    The modern history of verisimilitude can be divided into three periods. The first began in 1960, when Karl Popper proposed his qualitative definition of what it is for one theory to be more truthlike than another theory, and lasted until 1974, when David Miller and Pavel Trich published their refutation of Popper's definition. The second period started immediately with the attempt to explicate truthlikeness by means of relations of similarity or resemblance between states of affairs (or their linguistic representations); the (...)
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  • The distance between constituents.David Miller - 1978 - Synthese 38 (2):197 - 212.
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  • Beyond verisimilitude: A linguistically invariant basis for scientific progress.Eric Barnes - 1991 - Synthese 88 (3):309 - 339.
    This paper proposes a solution to David Miller's Minnesotan-Arizonan demonstration of the language dependence of truthlikeness (Miller 1974), along with Miller's first-order demonstration of the same (Miller 1978). It is assumed, with Peter Urbach, that the implication of these demonstrations is that the very notion of truthlikeness is intrinsically language dependent and thus non-objective. As such, truthlikeness cannot supply a basis for an objective account of scientific progress. I argue that, while Miller is correct in arguing that the number of (...)
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