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  1. The Unreasonable Uncooperativeness of Mathematics in The Natural Sciences.Mark Wilson - 2000 - The Monist 83 (2):296-314.
    Let us begin with the simple observation that applied mathematics can be very tough! It is a common occurrence that basic physical principle instructs us to construct some syntactically simple set of differential equations, but it then proves almost impossible to extract salient information from them. As Charles Peirce once remarked, you can’t get a set of such equations to divulge their secrets by simply tilting at them like Don Quixote. As a consequence, applied mathematicians are often forced to pursue (...)
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  • The principles of quantum mechanics.Paul Dirac - 1930 - Oxford,: Clarendon Press.
    THE PRINCIPLE OF SUPERPOSITION. The need for a quantum theory Classical mechanics has been developed continuously from the time of Newton and applied to an ...
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  • Aspects of scientific explanation.Carl G. Hempel - 1965 - In Carl Gustav Hempel (ed.), Aspects of Scientific Explanation and Other Essays in the Philosophy of Science. New York: The Free Press. pp. 504.
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  • Aspects of Scientific Explanation and Other Essays in the Philosophy of Science.Carl Gustav Hempel - 1965 - New York: The Free Press.
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  • The application of mathematics to natural science.Mark Steiner - 1989 - Journal of Philosophy 86 (9):449-480.
    The first part of the essay describes how mathematics, in particular mathematical concepts, are applicable to nature. mathematical constructs have turned out to correspond to physical reality. this correlation between the world and mathematical concepts, it is argued, is a true phenomenon. the second part of this essay argues that the applicability of mathematics to nature is mysterious, in that not only is there no known explanation for the correlation between mathematics and physical reality, but there is a good reason (...)
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  • (2 other versions)Aspects of Scientific Explanation.Asa Kasher - 1965 - Journal of Symbolic Logic 37 (4):747-749.
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  • How to be realistic about inconsistency in science.Bryson Brown - 1990 - Studies in History and Philosophy of Science Part A 21 (2):281-294.
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  • Quantum Dialogue: The Making of a Revolution.Mara Beller - 1999 - University of Chicago Press.
    "Science is rooted in conversations," wrote Werner Heisenberg, one of the twentieth century's great physicists. In Quantum Dialogue, Mara Beller shows that science is rooted not just in conversation but in disagreement, doubt, and uncertainty. She argues that it is precisely this culture of dialogue and controversy within the scientific community that fuels creativity. Beller draws her argument from her radical new reading of the history of the quantum revolution, especially the development of the Copenhagen interpretation. One of several competing (...)
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  • Mathematical rigor in physics.Mark Steiner - 1992 - In Michael Detlefsen (ed.), Proof and Knowledge in Mathematics. New York: Routledge. pp. 158.
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  • (4 other versions)The Logic of Scientific Discovery.K. Popper - 1959 - British Journal for the Philosophy of Science 10 (37):55-57.
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  • Inconsistency and scientific reasoning.Joel M. Smith - 1988 - Studies in History and Philosophy of Science Part A 19 (4):429-445.
    This is a philosophical and historical investigation of the role of inconsistent representations of the same scientific phenomenon. The logical difficulties associated with the simultaneous application of inconsistent models are discussed. Internally inconsistent scientific proposals are characterized as structures whose application is necessarily tied to the confirming evidence that each of its components enjoys and to a vision of the general form of the theory that will resolve the inconsistency. Einstein's derivation of the black body radiation law is used as (...)
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  • Is Newtonian cosmology really inconsistent?David B. Malament - 1995 - Philosophy of Science 62 (4):489-510.
    John Norton has recently argued that Newtonian gravitation theory (at least as applied to cosmological contexts where one envisions the possibility of a homogeneous mass distribution throughout all of space) is inconsistent. I am not convinced. Traditional formulations of the theory may seem to break down in cases of the sort Norton considers. But the difficulties they face are only apparent. They are artifacts of the formulations themselves, and disappear if one passes to the so-called "geometrized" formulation of the theory.
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  • Mathematical rigor--who needs it?Philip Kitcher - 1981 - Noûs 15 (4):469-493.
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  • The Aim and Structure of Physical Theory. Pierre Duhem, P. P. Wiener.Martin J. Klein - 1954 - Philosophy of Science 21 (4):354-355.
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  • The Principles of Quantum Mechanics.P. A. M. Dirac - 1936 - Revue de Métaphysique et de Morale 43 (2):5-5.
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  • On the Mathematics of Spilt Milk.Mark Wilson - 2000 - In Emily Grosholz & Herbert Breger (eds.), The growth of mathematical knowledge. Boston: Kluwer Academic Publishers. pp. 143--152.
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