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  1. Poincaré-Week in Göttingen, in Light of the Hilbert-Poincaré Correspondence of 1908–1909.Scott A. Walter - 2018 - In Maria Teresa Borgato, Erwin Neuenschwander & Irène Passeron (eds.), Mathematical Correspondences and Critical Editions. Springer Verlag. pp. 297-310.
    The two greatest mathematicians of the early twentieth century, David Hilbert and Henri Poincaré transformed the mathematics of their time. Their personal interaction was infrequent, until Hilbert invited Poincaré to deliver the first Wolfskehl Lectures in Göttingen in the spring of 1909. A correspondence ensued, which fixed the content and timing of the lecture series. A close reading of the exchange throws light on what Hilbert wanted Poincaré to talk about, and on what Poincaré wanted to present to Hilbert and (...)
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  • ‘Physics is a kind of metaphysics’: Émile Meyerson and Einstein’s late rationalistic realism.Marco Giovanelli - 2018 - European Journal for Philosophy of Science 8 (3):783-829.
    Gerald Holton has famously described Einstein’s career as a philosophical “pilgrimage”. Starting on “the historic ground” of Machian positivism and phenomenalism, following the completion of general relativity in late 1915, Einstein’s philosophy endured (a) a speculative turn: physical theorizing appears as ultimately a “pure mathematical construction” guided by faith in the simplicity of nature and (b) a realistic turn: science is “nothing more than a refinement ”of the everyday belief in the existence of mind-independent physical reality. Nevertheless, Einstein’s mathematical constructivism (...)
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  • Nothing but coincidences: the point-coincidence and Einstein’s struggle with the meaning of coordinates in physics.Marco Giovanelli - 2021 - European Journal for Philosophy of Science 11 (2):1-64.
    In his 1916 review paper on general relativity, Einstein made the often-quoted oracular remark that all physical measurements amount to a determination of coincidences, like the coincidence of a pointer with a mark on a scale. This argument, which was meant to express the requirement of general covariance, immediately gained great resonance. Philosophers such as Schlick found that it expressed the novelty of general relativity, but the mathematician Kretschmann deemed it as trivial and valid in all spacetime theories. With the (...)
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  • (1 other version)Bücherbesprechungen.Julius Schultz, Richard Müller-Freienfels, Raymund Schmidt, Johannes Jahn & Friedrich Bülow - 1921 - Annalen der Philosophie 3 (1):121-140.
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