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  1. P.S. Laplace's work on probability.O. B. Sheynin - 1976 - Archive for History of Exact Sciences 16 (2):137-187.
    Taken together with my previous articles [77], [80] devoted to the history of finite random sums and to Laplace's theory of errors, this paper sheds sufficient light on the whole work of Laplace in probability. Laplace's theory of probability is subdivided into theory of probability proper, limit theorems and mathematical statistics (not yet distinguished as a separate entity). I maintain that in its very design Laplace's theory of probability is a discipline pertaining to natural science rather than to mathematics. I (...)
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  • C.F. Gauss and the theory of errors.O. B. Sheynin - 1979 - Archive for History of Exact Sciences 20 (1):21-72.
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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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  • The treatment of observations in early astronomy.Oscar Sheynin - 1993 - Archive for History of Exact Sciences 46 (2):153-192.
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  • Jesuit Probabilistic Logic between Scholastic and Academic Philosophy.Miroslav Hanke - 2019 - History and Philosophy of Logic 40 (4):355-373.
    There is a well-documented paradigm-shift in eighteenth century Jesuit philosophy and science, at the very least in Central Europe: traditional scholastic version(s) of Aristotelianism were replaced by early modern rationalism (Wolff's systematisation of Leibnizian philosophy) and early modern science and mathematics. In the field of probability, this meant that the traditional Jesuit engagement with probability, uncertainty, and truthlikeness (in particular, as applied to moral theology) could translate into mathematical language, and can be analysed against the background of the accounts of (...)
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  • A forgotten solar model.S. Mohammad Mozaffari - 2016 - Archive for History of Exact Sciences 70 (3):267-291.
    This paper analyses a kinematic model for the solar motion by Quṭb al-Dīn al-Shīrāzī, a thirteenth-century Iranian astronomer at the Marāgha observatory in northwestern Iran. The purpose of this model is to account for the continuous decrease of the obliquity of the ecliptic and the solar eccentricity since the time of Ptolemy. Shīrāzī puts forward different versions of the model in his three major cosmographical works. In the final version, in his Tuḥfa, the mean ecliptic is defined by an eccentric (...)
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  • Who let the demon out? Laplace and Boscovich on determinism.Boris Kožnjak - 2015 - Studies in History and Philosophy of Science Part A 51 (C):42-52.
    In this paper, I compare Pierre-Simon Laplace's celebrated formulation of the principle of determinism in his 1814 Essai philosophique sur les probabilités with the formulation of the same principle offered by Roger Joseph Boscovich in his Theoria philosophiae naturalis, published 56 years earlier. This comparison discloses a striking general similarity between the two formulations of determinism as well as certain important differences. Regarding their similarities, both Boscovich's and Laplace's conceptions of determinism involve two mutually interdependent components—ontological and epistemic—and they are (...)
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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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  • Early history of the theory of probability.O. B. Sheynin - 1977 - Archive for History of Exact Sciences 17 (3):201-259.
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