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  1. Models of reduction and categories of reductionism.Sahotra Sarkar - 1992 - Synthese 91 (3):167-94.
    A classification of models of reduction into three categories — theory reductionism, explanatory reductionism, and constitutive reductionism — is presented. It is shown that this classification helps clarify the relations between various explications of reduction that have been offered in the past, especially if a distinction is maintained between the various epistemological and ontological issues that arise. A relatively new model of explanatory reduction, one that emphasizes that reduction is the explanation of a whole in terms of its parts is (...)
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  • Chaos, Berechnungskomplexität und Physik: Neue Brenzen wissenschaftlicher Erkenntnis?Theodore Leiber - 1996 - Philosophia Naturalis 33 (1):23-54.
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  • Logical properties of the structuralist concept of reduction.David Pearce - 1982 - Erkenntnis 18 (3):307 - 333.
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  • On the actual impact of deterministic chaos.Theodor Leiber - 1997 - Synthese 113 (3):357-379.
    The notion of (deterministic) chaos is frequently used in an increasing number of scientific (as well as non-scientific) contexts, ranging from mathematics and the physics of dynamical systems to all sorts of complicated time evolutions, e.g., in chemistry, biology, physiology, economy, sociology, and even psychology. Despite (or just because of) these widespread applications, however, there seem to fluctuate around several misunderstandings about the actual impact of deterministic chaos on several problems of philosophical interest, e.g., on matters of prediction and computability, (...)
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