Leibniz's rigorous foundation of infinitesimal geometry by means of Riemannian sums
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Publication:1868159
DOI10.1023/A:1020859101830zbMath1032.01011OpenAlexW2079742670WikidataQ115335148 ScholiaQ115335148MaRDI QIDQ1868159
Publication date: 27 April 2003
Published in: Synthese (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1023/a:1020859101830
Related Items (16)
On what has been called Leibniz's rigorous foundation of infinitesimal geometry by means of Riemannian sums ⋮ Is Leibnizian calculus embeddable in first order logic? ⋮ Ten misconceptions from the history of analysis and their debunking ⋮ Leibniz's syncategorematic infinitesimals ⋮ Periodic words connected with the tribonacci-Lucas numbers ⋮ Leibniz’s Rigorous Foundations of the Method of Indivisibles ⋮ Leibniz's syncategorematic infinitesimals. II: Their existence, their use and their role in the justification of the differential calculus ⋮ Leibniz's infinitesimals: their fictionality, their modern implementations, and their foes from Berkeley to Russell and beyond ⋮ Book review of: G. W. Leibniz, Sämtliche Schriften und Briefe. Reihe 7. Mathematische Schriften. Band 6. 1673--1676. Arithmetische Kreisquadratur ⋮ Toward a clarity of the extreme value theorem ⋮ Fiction, possibility and impossibility: three kinds of mathematical fictions in Leibniz's work ⋮ Mengoli's mathematical ideas in Leibniz's excerpts ⋮ Introducing differential calculus in Spain: The fluxion of the product and the quadrature of curves by Tomàs Cerdà ⋮ Leibniz's metaphysics of change: vague states and physical continuity ⋮ Leibniz on The Elimination of Infinitesimals ⋮ Procedures of Leibnizian infinitesimal calculus: an account in three modern frameworks
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