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  1. The place of probability in Hilbert’s axiomatization of physics, ca. 1900–1928.Lukas M. Verburgt - 2016 - Studies in History and Philosophy of Science Part B: Studies in History and Philosophy of Modern Physics 53:28-44.
    Although it has become a common place to refer to the ׳sixth problem׳ of Hilbert׳s (1900) Paris lecture as the starting point for modern axiomatized probability theory, his own views on probability have received comparatively little explicit attention. The central aim of this paper is to provide a detailed account of this topic in light of the central observation that the development of Hilbert׳s project of the axiomatization of physics went hand-in-hand with a redefinition of the status of probability theory (...)
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  • A Primer on Ernst Abbe for Frege Readers.Jamie Tappenden - 2008 - Canadian Journal of Philosophy 38 (S1):31-118.
    Setting out to understand Frege, the scholar confronts a roadblock at the outset: We just have little to go on. Much of the unpublished work and correspondence is lost, probably forever. Even the most basic task of imagining Frege's intellectual life is a challenge. The people he studied with and those he spent daily time with are little known to historians of philosophy and logic. To be sure, this makes it hard to answer broad questions like: 'Who influenced Frege?' But (...)
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  • On the history of the principle of least squares.Oscar Sheynin - 1993 - Archive for History of Exact Sciences 46 (1):39-54.
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  • On the history of the statistical method in astronomy.O. B. Sheynin - 1984 - Archive for History of Exact Sciences 29 (2):151-199.
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  • Density curves in the theory of Errors.Oscar Sheynin - 1995 - Archive for History of Exact Sciences 49 (2):163-196.
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  • C. F. Gauss and geodetic observations.Oscar Sheynin - 1994 - Archive for History of Exact Sciences 46 (3):253-283.
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  • Gauss on least-squares and maximum-likelihood estimation.Jan R. Magnus - 2022 - Archive for History of Exact Sciences 76 (4):425-430.
    Gauss’ 1809 discussion of least squares, which can be viewed as the beginning of mathematical statistics, is reviewed. The general consensus seems to be that Gauss’ arguments are at fault, but we show that his reasoning is in fact correct, given his self-imposed restrictions, and persuasive without these restrictions.
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  • Gauss, Meyerstein and Hanoverian Metrology.Klaus Hentschel - 2007 - Annals of Science 64 (1):41-75.
    Summary The growing need for standardized units of measure led to major metrological reforms in the mid-nineteenth century. This paper focusses on their implementation in the Kingdom of Hanover and the involvement of C.F. Gauss. His papers reveal how much the success of his precision measurements hinged on the skill of his mechanic M. Meyerstein. A discussion of the regional weights and measures and the standardization procedure is followed by a description of various precision balances and the weighing methods employed (...)
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