Author ID: CBA000052459

Katz, Mikhail G.

Show 12 citations related to Katz, Mikhail G.
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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 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 Mikhail G. Katz; Piotr Błaszczyk; David Sherry; et al. (2016)
Leibniz versus Ishiguro: Closing a Quarter Century of Syncategoremania. HOPOS (pp. 117-147). (/isis/citation/CBB896473881/) 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 Katz, Mikhail G. (2013)
Almost Equal: The Method of Adequality from Diophantus to Fermat and Beyond. Perspectives on Science (pp. 283-324). (/isis/citation/CBB001213903/) 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

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 Borovik, Alexandre; Katz, Mikhail G. (2012)
Who Gave You the Cauchy-Weierstrass Tale? The Dual History of Rigorous Calculus. Foundations of Science (pp. 245-276). (/isis/citation/CBB001252708/) unapi

Article Katz, Karin Usadi; Katz, Mikhail G. (2012)
Stevin Numbers and Reality. Foundations of Science (pp. 109-123). (/isis/citation/CBB001252707/) unapi

Article Katz, Mikhail G.; Sherry, David M. (2012)
Leibniz's Laws of Continuity and Homogeneity. Notices of the American Mathematical Society (pp. 1550-1558). (/isis/citation/CBB001211734/) unapi

Article Katz, Karin U.; Katz, Mikhail G. (2011)
Cauchy's Continuum. Perspectives on Science (p. 426). (/isis/citation/CBB001036063/) unapi

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