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  1. Whither physical objects?Willard Quine - 1976 - In R. S. Cohen, P. K. Feyerabend & M. Wartofsky (eds.), Essays in Memory of Imre Lakatos. Reidel. pp. 497--504.
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  • The unreasonable effectiveness of mathematics in the natural sciences.Eugene Wigner - 1960 - Communications in Pure and Applied Mathematics 13:1-14.
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  • The Mind’s New Science: A History of the Cognitive Revolution.Howard Gardner - 1985 - Basic Books.
    The first full-scale history of cognitive science, this work addresses a central issue: What is the nature of knowledge?
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  • Methodological suggestions from a comparative psychology of knowledge processes.Donald T. Campbell - 1959 - Inquiry: An Interdisciplinary Journal of Philosophy 2 (1-4):152 – 182.
    Introductory Abstract Philosophers of science, in the course of making a sharp distinction between the tasks of the philosopher and those of the scientist, have pointed to the possibility of an empirical science of induction. A comparative psychology of knowledge processes is offered as one aspect of this potential enterprise. From fragments of such a psychology, methodological suggestions are drawn relevant to several chronic problems in the social sciences, including the publication of negative results from novel explorations, the operational diagnosis (...)
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  • The locus of mathematical reality – an anthropological footnote.Leslie A. White - 1974 - Philosophia Mathematica (1-2):97-126.
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  • Mathematics as a science of patterns: Ontology and reference.Michael Resnik - 1981 - Noûs 15 (4):529-550.
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  • Gaps between logical theory and mathematical practice.John Corcoran - 1973 - In Mario Bunge (ed.), The methodological unity of science. Boston,: Reidel. pp. 23--50.
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  • Mathematics as a science of patterns: Epistemology.Michael Resnik - 1982 - Noûs 16 (1):95-105.
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  • Mathematical Knowledge and Pattern Cognition.Michael D. Resnik - 1975 - Canadian Journal of Philosophy 5 (1):25 - 39.
    This paper is concerned with the genesis of mathematical knowledge. While some philosophers might argue that mathematics has no real subject matter and thus is not a body of knowledge, I will not try to dissuade them directly. I shall not attempt such a refutation because it seems clear to me that mathematicians do know such things as the Mean Value Theorem, The Fundamental Theorem of Arithmetic, Godel's Theorems, etc. Moreover, this is much more evident to me than any philosophical (...)
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