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''This page is about infinitesmal calculus. For other uses of the word in mathematics and other fields, [[Calculus_(di ...tudies the properties and applications of functions in multiple variables. Calculus belongs to the more general field of '''[[analysis]]''', which is concerned

...6), one of the leading rationalists, with Newton one of the discoverers of calculus, but best known among philosophers for his view that the universe is ultima

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* K. Parthasarathy, ''An Introduction to Quantum Stochastic Calculus'', ser. Monographs in Mathematics, Basel, Boston, Berlin: Birkhauser Verlag

In [[calculus]], the '''chain rule''' describes the [[derivative]] of a "function of a fu ==Multivariable calculus==

...RO, Paola. Doctoral dissertation. ''The Origins of Mathematical Economics: Calculus and Price Theory''. <small>Joint Doctoral Program, Université Paris X –

*[[Calculus]]

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...groundwork for [[Gottfried Leibniz]]'s formulation of the [[infinitesimal calculus]].<ref>Ari Pattanayak, [http://www.math.rutgers.edu/courses/436/Honors02/le

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...owers, had a famous and unpleasant priority dispute about the discovery of calculus.<ref name=bardi2006/> Leibniz is also well known for his view, expressed f Bardi JS. (2006) ''The Calculus Wars: Newton, Leibniz, and the Greatest Mathematical Clash of All Time''. N

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...stones''', is a form of [[urolithiasis]] in which there is "formation of [[Calculus (medicine)|stones]] in the [[kidney]]."<ref>{{MeSH}}</ref>

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The '''derivative at a point''' is a fundamental mathematical notion of calculus and analysis. ==Multivariable calculus==