Classical universes are perfectly predictable!
Studies in History and Philosophy of Science Part B 28 (4):433-460 (1997)
| Abstract | I argue that in a classical universe, all the events that ever happen are encoded in each of the universe's parts. This conflicts with a statement which is widely believed to lie at the basis of relativity theory: that the events in a space-time region R determine only the events in R's domain of dependence but not those in other space-time regions. I show how, from this understanding, a new prediction method (which I call the &unknown;Smoothness Method&unknown;) can be obtained which allows us to predict future events on the basis of local observational data. Like traditional prediction methods, this method makes use of so-called &unknown;ceteris paribus clauses&unknown;, i.e. assumptions about the unobserved parts of the universe. However, these assumptions are used in a way which enables us to predict the behaviour of open systems with arbitrary accuracy, regardless of the influence of their environment--which has not been achieved by traditional methods. In a sequel to this paper (Schmidt, 1998), I will prove the Uniqueness and Predictability Theorems on which the Smoothness Method is based, and comment in more detail on its mathematical properties. | |||||||||
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Zdzislaw Kochanski (1973). Conditions and Limitations of Prediction-Making in Biology. Philosophy of Science 40 (1):29-51.
Richard Swinburne (1996). The Beginning of the Universe and of Time. Canadian Journal of Philosophy 26 (2):169 - 189.
Sam S. Rakover (2002). Reconstruction of Past Events From Memory: An Alternative to the Hypothetico-Deductive (H-D) Method. Behavior and Philosophy 30:101 - 122.
Stefan Rummens & Stefaan E. Cuypers (2010). Determinism and the Paradox of Predictability. Erkenntnis 72 (2):233 - 249.
Jan Hendrik Schmidt (1997). Classical Universes Are Perfectly Predictable! Studies in History and Philosophy of Science Part B 28 (4):433-460.
John Byron Manchak (2008). Is Prediction Possible in General Relativity? Foundations of Physics 38:317-321.
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