- Analytical symbols and geometrical figures in eighteenth-century calculus.Giovanni Ferraro - 2001 - Studies in History and Philosophy of Science Part A 32 (3):535-555.details
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Arithmetic, Set Theory, Reduction and Explanation.William D’Alessandro - 2018 - Synthese 195 (11):5059-5089.details
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Essay Review: The Eighteenth Century Problem: The Ferment of Knowledge: Studies in the Historiography of Eighteenth Century ScienceThe Ferment of Knowledge: Studies in the Historiography of Eighteenth Century Science. Ed. by RousseauG. S. and PorterRoy . Pp. xiii + 500. £25.G. N. Cantor - 1982 - History of Science 20 (1):44-63.details
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Who Gave You the Cauchy–Weierstrass Tale? The Dual History of Rigorous Calculus.Alexandre Borovik & Mikhail G. Katz - 2012 - Foundations of Science 17 (3):245-276.details
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Is Leibnizian calculus embeddable in first order logic?Piotr Błaszczyk, Vladimir Kanovei, Karin U. Katz, Mikhail G. Katz, Taras Kudryk, Thomas Mormann & David Sherry - 2017 - Foundations of Science 22 (4):73 - 88.details
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Ten Misconceptions from the History of Analysis and Their Debunking.Piotr Błaszczyk, Mikhail G. Katz & David Sherry - 2013 - Foundations of Science 18 (1):43-74.details
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Toward a History of Mathematics Focused on Procedures.Piotr Błaszczyk, Vladimir Kanovei, Karin U. Katz, Mikhail G. Katz, Semen S. Kutateladze & David Sherry - 2017 - Foundations of Science 22 (4):763-783.details
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Leibniz versus Ishiguro: Closing a Quarter Century of Syncategoremania.Tiziana Bascelli, Piotr Błaszczyk, Vladimir Kanovei, Karin U. Katz, Mikhail G. Katz, David M. Schaps & David Sherry - 2016 - Hopos: The Journal of the International Society for the History of Philosophy of Science 6 (1):117-147.details
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Gregory’s Sixth Operation.Tiziana Bascelli, Piotr Błaszczyk, Vladimir Kanovei, Karin U. Katz, Mikhail G. Katz, Semen S. Kutateladze, Tahl Nowik, David M. Schaps & David Sherry - 2018 - Foundations of Science 23 (1):133-144.details
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Cauchy’s Infinitesimals, His Sum Theorem, and Foundational Paradigms.Tiziana Bascelli, Piotr Błaszczyk, Alexandre Borovik, Vladimir Kanovei, Karin U. Katz, Mikhail G. Katz, Semen S. Kutateladze, Thomas McGaffey, David M. Schaps & David Sherry - 2018 - Foundations of Science 23 (2):267-296.details
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Interpreting the Infinitesimal Mathematics of Leibniz and Euler.Jacques Bair, Piotr Błaszczyk, Robert Ely, Valérie Henry, Vladimir Kanovei, Karin U. Katz, Mikhail G. Katz, Semen S. Kutateladze, Thomas McGaffey, Patrick Reeder, David M. Schaps, David Sherry & Steven Shnider - 2017 - Journal for General Philosophy of Science / Zeitschrift für Allgemeine Wissenschaftstheorie 48 (2):195-238.details
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Leibniz’s syncategorematic infinitesimals.Richard T. W. Arthur - 2013 - Archive for History of Exact Sciences 67 (5):553-593.details
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Leibniz on Continuity.Richard T. W. Arthur - 1986 - PSA Proceedings of the Biennial Meeting of the Philosophy of Science Association 1986 (1):105-115.details
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MacColl’s influences on Peirce and Schröder.Irving H. Anellis - 2011 - Philosophia Scientiae 15:97-128.details
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MacColl’s influences on Peirce and Schröder.Irving H. Anellis - 2011 - Philosophia Scientiae 15:97-128.details
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Polygons and Parabolas: Some Problems Concerning the Dynamics of Planetary Orbits.E. J. Aiton - 1988 - Centaurus 31 (3):207-221.details
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Proofs and Retributions, Or: Why Sarah Can’t Take Limits.Vladimir Kanovei, Karin U. Katz, Mikhail G. Katz & Mary Schaps - 2015 - Foundations of Science 20 (1):1-25.details
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Leibniz on Bodies and Infinities: Rerum Natura and Mathematical Fictions.Mikhail G. Katz, Karl Kuhlemann, David Sherry & Monica Ugaglia - 2024 - Review of Symbolic Logic 17 (1):36-66.details
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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.details
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Herkansing voor infinitesimalen?Sylvia Wenmackers - 2018 - Algemeen Nederlands Tijdschrift voor Wijsbegeerte 110 (4):491-510.details
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Hidden lemmas in Euler's summation of the reciprocals of the squares.Curtis Tuckey & Mark McKinzie - 1997 - Archive for History of Exact Sciences 51 (1):29-57.details
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Berkeleys Kritik am Leibniz´schen calculus.Horst Struve, Eva Müller-Hill & Ingo Witzke - 2015 - Journal for General Philosophy of Science / Zeitschrift für Allgemeine Wissenschaftstheorie 46 (1):63-82.details
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Rigor and Clarity: Foundations of Mathematics in France and England, 1800–1840.Joan L. Richards - 1991 - Science in Context 4 (2):297-319.details
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Labyrinth of Continua.Patrick Reeder - 2018 - Philosophia Mathematica 26 (1):1-39.details
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Leibniz’s syncategorematic infinitesimals II: their existence, their use and their role in the justification of the differential calculus.David Rabouin & Richard T. W. Arthur - 2020 - Archive for History of Exact Sciences 74 (5):401-443.details
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Infini mathématique et infini métaphysique : d'un bon usage de Leibniz pour lire Cues (... et d'autres).David Rabouin - 2011 - Revue de Métaphysique et de Morale 70 (2):203-220.details
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Dimitry Gawronsky: Reality and Actual Infinitesimals.Hernán Pringe - 2023 - Kant Studien 114 (1):68-97.details
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The early application of the calculus to the inverse square force problem.M. Nauenberg - 2010 - Archive for History of Exact Sciences 64 (3):269-300.details
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Barrow, Leibniz and the Geometrical Proof of the Fundamental Theorem of the Calculus.Michael Nauenberg - 2014 - Annals of Science 71 (3):335-354.details
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Representational innovation and mathematical ontology.Madeline M. Muntersbjorn - 2003 - Synthese 134 (1-2):159 - 180.details
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Leibniz's excerpts from the Principia mathematica.Domenico Bertoloni Meli - 1988 - Annals of Science 45 (5):477-505.details
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Detleff Clüver: An Early Opponent of the Leibnizian Differential Calculus.Paolo Mancosu & Ezio Vailati - 1990 - Centaurus 33 (3):325-344.details
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Does V. equal l?Penelope Maddy - 1993 - Journal of Symbolic Logic 58 (1):15-41.details
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What Does God Know but can’t Say? Leibniz on Infinity, Fictitious Infinitesimals and a Possible Solution of the Labyrinth of Freedom.Elad Lison - 2020 - Philosophia 48 (1):261-288.details
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The interval of motion in Leibniz's pacidius philalethi.Samuel Levey - 2003 - Noûs 37 (3):371–416.details
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Interactions Between Mathematics and Physics: The History of the Concept of Function—Teaching with and About Nature of Mathematics.Tinne Hoff Kjeldsen & Jesper Lützen - 2015 - Science & Education 24 (5-6):543-559.details
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Leibniz’s Infinitesimals: Their Fictionality, Their Modern Implementations, and Their Foes from Berkeley to Russell and Beyond. [REVIEW]Mikhail G. Katz & David Sherry - 2013 - Erkenntnis 78 (3):571-625.details
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Almost Equal: The Method of Adequality from Diophantus to Fermat and Beyond.Mikhail G. Katz, David M. Schaps & Steven Shnider - 2013 - Perspectives on Science 21 (3):283-324.details
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Leibniz on the Foundations of the Calculus: The Question of the Reality of Infinitesimal Magnitudes.Douglas Michael Jesseph - 1998 - Perspectives on Science 6 (1):6-40.details
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Handling Inconsistencies in the Early Calculus: An Adaptive Logic for the Design of Chunk and Permeate Structures.Jesse Heyninck, Peter Verdée & Albrecht Heeffer - 2018 - Journal of Philosophical Logic 47 (3):481-511.details
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Alexis Fontaine's 'Fluxio-differential method' and the origins of the calculus of several variables.John L. Greenberg - 1981 - Annals of Science 38 (3):251-290.details
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Alexis Fontaine's integration of ordinary differential equations and the origins of the calculus of several variables.John L. Greenberg - 1982 - Annals of Science 39 (1):1-36.details
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Lakatos and the Philosophy of Mathematics and Science: On Popper's Philosophy and its Prospects.I. Grattan-Guinness - 1979 - British Journal for the History of Science 12 (3):317-337.details
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Babbage's Mathematics in its Time.I. Grattan-Guinness - 1979 - British Journal for the History of Science 12 (1):82-88.details
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Hermann Cohen's Das Princip der Infinitesimal-Methode: The history of an unsuccessful book.Marco Giovanelli - 2016 - Studies in History and Philosophy of Science Part A 58:9-23.details
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Hermann Cohen's Das Princip der Infinitesimal-Methode: The history of an unsuccessful book.Marco Giovanelli - 2016 - Studies in History and Philosophy of Science Part A 58:9-23.details
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The Origins of Euler's Variational Calculus.Craig G. Fraser - 1994 - Archive for History of Exact Sciences 47 (2):103-141.details
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The calculus as algebraic analysis: Some observations on mathematical analysis in the 18th century.Craig G. Fraser - 1989 - Archive for History of Exact Sciences 39 (4):317-335.details
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J. L. Lagrange's changing approach to the foundations of the calculus of variations.Craig Fraser - 1985 - Archive for History of Exact Sciences 32 (2):151-191.details
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D'Alembert's Principle: The Original Formulation and Application in Jean d'Alembert'sTraité de Dynamique.Craig Fraser - 1985 - Centaurus 28 (1):31-61.details
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