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  1. Geometry and arithmetic in the medieval traditions of Euclid’s Elements: a view from Book II.Leo Corry - 2013 - Archive for History of Exact Sciences 67 (6):637-705.
    This article explores the changing relationships between geometric and arithmetic ideas in medieval Europe mathematics, as reflected via the propositions of Book II of Euclid’s Elements. Of particular interest is the way in which some medieval treatises organically incorporated into the body of arithmetic results that were formulated in Book II and originally conceived in a purely geometric context. Eventually, in the Campanus version of the Elements these results were reincorporated into the arithmetic books of the Euclidean treatise. Thus, while (...)
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  • The development of Euclidean axiomatics: The systems of principles and the foundations of mathematics in editions of the Elements in the Early Modern Age.Vincenzo De Risi - 2016 - Archive for History of Exact Sciences 70 (6):591-676.
    The paper lists several editions of Euclid’s Elements in the Early Modern Age, giving for each of them the axioms and postulates employed to ground elementary mathematics.
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  • On Parts of Parts and Ascending Continued Fractions An Investigation of the Origins and Spread of a Peculiar System.Jens Høyrup - 1990 - Centaurus 33 (3):293-324.
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  • On Parts of Parts and Ascending Continued Fractions An Investigation of the Origins and Spread of a Peculiar System.Jens Høyrup - 1990 - Centaurus 33 (3):293-324.
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  • Why Science May Serve Political Ends: Cultural Imperialism and the Mission to Civilize†.Lewis Pyenson - 1990 - Berichte Zur Wissenschaftsgeschichte 13 (2):69-81.
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  • John of Tynemouth alias John of London: emerging portrait of a singular medieval mathematician.Wilbur R. Knorr - 1990 - British Journal for the History of Science 23 (3):293-330.
    In 1953 Marshall Clagett presented a preliminary scheme of the medieval Latin versions of Euclid'sElements. Since then a considerable body of these texts has become available in critical editions, thanks to Clagett's labours on the Archimedean tradition and H. L. L. Busard's work on the Euclidean versions. Further, Busard, M. Folkerts, R. Lorch and C. Burnett have scrutinized the pivotal ‘second’ version of Adelard of Bath, and have thereby exposed a diversity of text forms that spells real complications for the (...)
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