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This text for upper-level undergraduates and graduate students examines the events that led to a 19th-century intellectual revolution: the reinterpretation of the calculus undertaken by Augustin-Louis Cauchy and his peers. These intellectuals transformed the uses of calculus from problem-solving methods into a collection of well-defined theorems about limits, continuity, series, derivatives, and integrals. 1981 edition.
1. Cauchy and the Nineteenth-Century Revolution in Calculus 2. The Status of Foundations in Eighteenth-Century Calculus 3. The Algebraic Background of Cauchy’s New Analysis 4. The Origins of the Basic Concepts of Cauchy’s Analysis: Limit, Continuity, Convergence 5. The Origins of Cauchy’s Theory of the Derivative 6. The Origins of Cauchy’s Theory of the Definite Integral Appendix Index
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