Acting and Reflecting: The Interdisciplinary Turn in by Patrick Suppes (auth.), Wilfried Sieg (eds.)

By Patrick Suppes (auth.), Wilfried Sieg (eds.)

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I. Quasirandom diffeomorphisms," Mathematicheskie USSR Sbornik, 5, 73-128. M. (1969b). "Quasirandom dynamical systems. II. One-dimensional nonlinear oscillations in a field with periodic perturbation," Mathematicheskie USSR Sbornik, 6, 505-560. A. (1976). "Riemannian geometries of variable curvature in visual space: Visual alleys, horopters, and triangles in big open fields," Perception, 5, 9-23. S. (1964). "On the Einstein Podolsky Rosen paradox," Physics, 1, 195-200. A. (1953). "The Luneburg theory of binocular visual space," Journal of the Optical Society of America, 43,717-727.

Has it progressed as much as it seemed like it would 10, 15, or 20 years ago? Have there been as many exhilarating new ideas in the first six years of the 1980's as there were, say, in the fist six years of the 1970's or the 1960's? I have no illusions that everyone here will answer these question in the same way, or, indeed, that it would prove anything if they did. Rather, my purpose is to set up a different point.

FIber die Thatsachen, die der Geometrie zu Grunde liegen," Gottinger Nachrichten, 9, 193-221. Hillenbrand, F. (1902). "Theorie der scheinbaren Grosse bei binocularem Sehen," Denkschriften d. Wiener Akademie d. Wissenschaften. MathematischNaturwissenschaftliche Classe, 72, 255-307. R. (1986). "Conditional association and unidimensionality in monotone latent variable models," The Annals of Statistics, 14, 1523-1543. Indow, T. (1967). "Two interpretations of binocular visual space: Hyperbolic and Euclidean," Annals of the Japan Association for Philosophy of Science, 3, 51-64.

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