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  1. (1 other version)Molyneux’s Question and the History of Philosophy.Brian Glenney & Gabriele Ferretti (eds.) - 2020 - New York, USA: Routledge.
    In 1688 the Irish scientist and politician William Molyneux sent a letter to the philosopher John Locke. In it, he asked him a question: could someone who was born blind, and able to distinguish a globe and a cube by touch, be able to immediately distinguish and name these shapes by sight if given the ability to see? -/- The philosophical puzzle offered in Molyneux’s letter fascinated not only Locke, but major thinkers such as Leibniz, Berkeley, Diderot, Reid, and numerous (...)
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  • The reception of Newton's gravitational theory by huygens, varignon, and maupertuis: How normal science may be revolutionary.Koffi Maglo - 2003 - Perspectives on Science 11 (2):135-169.
    : This paper first discusses the current historical and philosophical framework forged during the last century to account for both the history and the epistemic status of Newton's theory of general gravitation. It then examines the conflict surrounding this theory at the close of the seventeenth century and the first steps towards the revolutionary shift in rational mechanics in the eighteenth century. From a historical point of view, it shows the crucial contribution of the Cartesian mechanistic philosophy and Leibnizian analytic (...)
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  • Nicolas Béguelin and his search for a crucial experiment on the nature of light (1772).C. Hakfoort - 1982 - Annals of Science 39 (3):297-310.
    In the second half of the eighteenth century a lively debate was going on in Germany about the nature of light. One important contribution to this discussion, namely a paper by Nicolas Béguelin, is studied in this article. In his essay, Béguelin compared the Newtonian emission theory of light and the wave theory of Leonhard Euler. Whereas others opted for one of the two theories by invoking arguments or authorities, Béguelin made a systematic search for experiments which he hoped would (...)
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  • Space, atoms and mathematical divisibility in Newton.Andrew Janiak - 2000 - Studies in History and Philosophy of Science Part A 31 (2):203-230.
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