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| Material Type: | Internet resource |
|---|---|
| Document Type: | Book, Internet Resource |
| All Authors / Contributors: |
Paolo Mancosu |
| ISBN: | 0195084632 9780195084634 |
| OCLC Number: | 31814772 |
| Description: | viii, 275 p. : ill. ; 24 cm. |
| Contents: | 1. Philosophy of Mathematics and Mathematical Practice in the Early Seventeenth Century -- 2. Cavalieri's Geometry of Indivisibles and Guldin's Centers of Gravity -- 3. Descartes' Geometrie -- 4. Problem of Continuity -- 5. Paradoxes of the Infinite -- 6. Leibniz's Differential Calculus and Its Opponents -- Appendix: Giuseppe Biancani's De Mathematicarum Natura: Translated by Gjula Klima. |
| Responsibility: | Paolo Mancosu. |
| More information: |
Abstract:
independently of one another. In this groundbreaking work, Paolo Mancosu offers the first comprehensive account of the rich interaction between the two fields. Beginning with the Renaissance debates on the certainty of mathematics, Mancosu leads the reader through the foundational issues raised by the emergence of these new mathematical techniques, including the influence of the Aristotelian conception of science in Cavalieri and Guldin, the foundational relevance of.
Descartes's Geometrie, the relationship between empiricist epistemology and infinitistic theorems in geometry, and the debates concerning the foundations of the Leibnizian calculus. In the process, Mancosu draws a sophisticated picture of the subtle dependencies between technical development and philosophical reflection in seventeenth-century mathematics. Philosophers of mathematics and historians of philosophy and mathematics will welcome this much needed study.
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Related Subjects:(9)
- Mathematics -- Europe -- Philosophy -- History -- 17th century.
- Mathematics -- Philosophy -- History
- Europe
- Filosofie.
- Wiskunde.
- Mathematik
- Europa
- Mathématiques -- Philosophie -- 17e siècle.
- Mathématiques -- Europe -- Histoire -- 17e siècle.
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- M UPENN Philosophy Library(192 items)
by jrheins updated 2010-10-11
- Phil Library(216 items)
by rhof updated 2009-10-10

