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Torricelli's Infinitely Long Solid and Its Philosophical Reception in the Seventeenth Century
Isis 82 (1):50-70 (1991)
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Torricelli's Infinitely Long Solid and Its Philosophical Reception in the Seventeenth Century.Paolo Mancosu & Ezio Vailati - 1991 - Isis 82:50-70.
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Mancosu, Paolo: Philosophy of Mathematics and Mathematical Practice in the Seventeenth Century, Oxford University Press, Oxford, 1996, 275 págs. [REVIEW]Carlos Ortiz de Landázuri - 1999 - Anuario Filosófico 32 (2):558-560.
Mancosu, P.-Philosophy of Mathematics and Mathematical Practice in the Seventeenth Century.S. Gaukroger - 1997 - Philosophical Books 38:93-94.
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Measuring the Size of Infinite Collections of Natural Numbers: Was Cantor’s Theory of Infinite Number Inevitable?Paolo Mancosu - 2009 - Review of Symbolic Logic 2 (4):612-646.
Aristotelian Logic and Euclidean Mathematics: Seventeenth-Century Developments of the Quaestio de Certitudine Mathematicarum.Paolo Mancosu - 1991 - Studies in History and Philosophy of Science Part A 23 (2):241-265.
Infinity and creation: the origin of the controversy between Thomas Hobbes and the Savilian professors Seth Ward and John Wallis.Siegmund Probst - 1993 - British Journal for the History of Science 26 (3):271-279.
Distinguiendo diagramas infinitos.José Seoane - 2018 - Metatheoria – Revista de Filosofía E Historia de la Ciencia 9:1--11.
Mathematik und Religion in der frühen Neuzeit.Herbert Breger - 1995 - Berichte Zur Wissenschaftsgeschichte 18 (3):151-160.
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