Philosophy of Science 58 (2):241-263 (1991)
AbstractI discuss recent work in ergodic theory and statistical mechanics, regarding the compatibility and origin of random and chaotic behavior in deterministic dynamical systems. A detailed critique of some quite radical proposals of the Prigogine school is given. I argue that their conclusion regarding the conceptual bankruptcy of the classical conceptions of an exact microstate and unique phase space trajectory is not completely justified. The analogy they want to draw with quantum mechanics is not sufficiently close to support their most radical conclusion.
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References found in this work
Why Gibbs Phase Averages Work—The Role of Ergodic Theory.David B. Malament & Sandy L. Zabell - 1980 - Philosophy of Science 47 (3):339-349.
Statistical Explanation and Ergodic Theory.Lawrence Sklar - 1973 - Philosophy of Science 40 (2):194-212.
Irreversibility and Statistical Mechanics: A New Approach?Robert W. Batterman - 1990 - Philosophy of Science 57 (3):395-419.