Smith's defence of approximate truth
| Abstract | The example can be generalized. Suppose that ϕ and ψ are suffi- ciently different functions of an independent variable t. We may show that whenever X’s predictions for ϕ and ψ lie (weakly) between Z’s predictions and T’s predictions (the true values), then there are other quantities, interdefinable with ϕ and ψ, that reverse the ordering. | |||||||||
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Robert John Schwartz (1981). Approximate Truth and Confirmation. Philosophy of Science 48 (4):606-610.
Eric Barnes (1995). Truthlikeness, Translation, and Approximate Causal Explanation. Philosophy of Science 62 (2):215-226.
Duncan Macintosh (1994). Partial Convergence and Approximate Truth. British Journal for the Philosophy of Science 45 (1):153-170.
Ronald Laymon (1987). Using Scott Domains to Explicate the Notions of Approximate and Idealized Data. Philosophy of Science 54 (2):194-221.
Peter Smith (1998). Approximate Truth for Minimalists. Philosophical Papers 27 (2):119-128.
Peter Smith (1998). Approximate Truth and Dynamical Theories. British Journal for the Philosophy of Science 49 (2):253-277.
Thomas Weston (1992). Approximate Truth and Scientific Realism. Philosophy of Science 59 (1):53-74.
Shelby D. Hunt (2011). Theory Status, Inductive Realism, and Approximate Truth: No Miracles, No Charades. International Studies in the Philosophy of Science 25 (2):159 - 178.
David B. Resnik (1992). Convergent Realism and Approximate Truth. PSA: Proceedings of the Biennial Meeting of the Philosophy of Science Association 1992:421 - 434.
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