Book Davide Gullotto (2023)
La Repubblica dei Matematici. Storia dell’analisi matematica nell’età di Euler e Leibniz. (/isis/citation/CBB269641386/) unapi

Article C. D. McCoy (2022)
The Constitution of Weyl’s Pure Infinitesimal World Geometry. HOPOS (pp. 189-208). (/isis/citation/CBB575014368/) unapi

Article Oscar M. Esquisabel; Federico Raffo Quintana (2021)
Fiction, possibility and impossibility: three kinds of mathematical fictions in Leibniz’s work. Archive for History of Exact Sciences (pp. 613-647). (/isis/citation/CBB813371353/) unapi

Article Jacques Bair; Piotr Błaszczyk; Robert Ely; et al. (2021)
Procedures of Leibnizian infinitesimal calculus: an account in three modern frameworks. British Journal for the History of Mathematics (pp. 170-209). (/isis/citation/CBB016796401/) unapi

Article Jan Vrhovski (2021)
On Infinitesimals and Indefinitely Cut Wooden Sticks: A Chinese Debate on ‘Mathematical Logic’ and Russell’s Introduction to Mathematical Philosophy from 1925. History and Philosophy of Logic (pp. 262-280). (/isis/citation/CBB635980926/) unapi

Book Claudio Ternullo; Vincenzo Fano (2021)
L'infinito. Filosofia, matematica, fisica. (/isis/citation/CBB363375072/) unapi

Article Jacques Bair; Piotr Błaszczyk; Elías Fuentes Guillén; et al. (2020)
Continuity Between Cauchy and Bolzano: Issues of Antecedents and Priority. British Journal for the History of Mathematics (pp. 207-224). (/isis/citation/CBB925230600/) unapi

Article Scott Edgar (2020)
Hermann Cohen’s Principle of the Infinitesimal Method: A Defense. HOPOS (pp. 440-470). (/isis/citation/CBB672281990/) unapi

Book Vieri Benci; Paolo Freguglia (2019)
La matematica e l'infinito: Storia e attualità di un problema. (/isis/citation/CBB436831674/) unapi

Article Viktor Blåsjö (2017)
On What Has Been Called Leibniz's Rigorous Foundation of Infinitesimal Geometry by Means of Riemannian Sums. Historia Mathematica (pp. 134-149). (/isis/citation/CBB551918057/) unapi

Chapter Craig Fraser (2015)
Nonstandard Analysis, Infinitesimals, and the History of Calculus. In: A Delicate Balance: Global Perspectives on Innovation and Tradition in the History of Mathematics: A Festschrift in Honor of Joseph W. Dauben (pp. 25-49). (/isis/citation/CBB593566379/) unapi

Chapter Elena Ausejo Martínez; F. Javier Medrano Sánchez (2015)
Jorge Juan y la consolidación del cálculo infinitesimal en España (1750-1814). In: Jorge Juan Santacilia en la España de la Ilustración (pp. 155-178). (/isis/citation/CBB198901217/) unapi

Article Sweeney, David John (2014)
Chunk and Permeate: The Infinitesimals of Isaac Newton. History and Philosophy of Logic (pp. 1-23). (/isis/citation/CBB001213925/) unapi

Article Bascelli, Tiziana (2014)
Galileo's quanti: Understanding Infinitesimal Magnitudes. Archive for History of Exact Sciences (p. 121). (/isis/citation/CBB001321043/) unapi

Article Katz, Mikhail G.; Schaps, David M.; Shnider, Steven (2013)
Almost Equal: The Method of Adequality from Diophantus to Fermat and Beyond. Perspectives on Science (p. 283). (/isis/citation/CBB001320397/) unapi

Article Mormann, Thomas; Katz, Mikhail (2013)
Infinitesimals as an Issue of Neo-Kantian Philosophy of Science. HOPOS (p. 236). (/isis/citation/CBB001320796/) unapi

Article Błaszczyk, Piotr; Katz, Mikhail G.; Sherry, David (2013)
Ten Misconceptions from the History of Analysis and Their Debunking. Foundations of Science (pp. 43-74). (/isis/citation/CBB001252715/) unapi

Chapter Xu, Yibao (2013)
Dialectics of Numbers: Marxism, Maoism, and the Calculus of Infintesimals. In: Mr. Science and Chairman Mao's Cultural Revolution: Science and Technology in Modern China (p. 165). (/isis/citation/CBB001320721/) unapi

Article Kanovei, Vladimir; Katz, Mikhail G.; Mormann, Thomas (2013)
Tools, Objects, and Chimeras: Connes on the Role of Hyperreals in Mathematics. Foundations of Science (p. 259). (/isis/citation/CBB001320860/) unapi

Article Roshdi Rashed (2013)
Descartes et l'infiniment petit. Bollettino di Storia delle Scienze Matematiche (pp. 151-170). (/isis/citation/CBB698670085/) unapi