Statistical explanation
Philosophy of Science 39 (4):500-506 (1972)
| Abstract | Wesley Salmon has advanced a new model of explanations of particular facts which requires that the explanans contain laws. The laws used in explanations (according to this model) are of the form P(A· C1,B)=p1... P(A· Cn,B)=pn. A condition imposed by Salmon on these laws is that the reference classes, i.e. A· C1... A· Cn, be homogenous with reference to the property B. A reference class A is homogenous with reference to a property B if every property which determines a place selection with reference to B within A is statistically irrelevant to B in A. It is argued here that the concept of homogeneity cannot in general be satisfied in scientific explanations and that even a weaker requirement, "epistemic homogeneity," may be too strong | |||||||||
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Igor Hanzel (2008). Idealizations and Concretizations in Laws and Explanations in Physics. Journal for General Philosophy of Science 39 (2):273 - 301.
Wesley C. Salmon (1977). Indeterminism and Epistemic Relativization. Philosophy of Science 44 (2):199-202.
Wesley C. Salmon (1974). Comments on 'Hempel's Ambiguity' by J. Alberto Coffa. Synthese 28 (2):165 - 169.
Lorenz Kruger (1976). Are Statistical Explanations Possible? Philosophy of Science 43 (1):129-146.
Joseph F. Hanna (1986). Objective Homogeneity Relativized. PSA: Proceedings of the Biennial Meeting of the Philosophy of Science Association 1986:422 - 431.
Robrecht Vanderbeeken (2004). Models of Intentional Explanation. Philosophical Explorations 7 (3):233 – 246.
Wesley C. Salmon (1971). Statistical Explanation & Statistical Relevance. [Pittsburgh]University of Pittsburgh Press.
James H. Fetzer (1972). Statistical Explanations. PSA: Proceedings of the Biennial Meeting of the Philosophy of Science Association 1972:337 - 347.
John Meixner (1979). Homogeneity and Explanatory Depth. Philosophy of Science 46 (3):366-381.
Bruce Glymour (1998). Contrastive, Non-Probabilistic Statistical Explanations. Philosophy of Science 65 (3):448-471.
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