The richness of the history of mathe...
Chemla, Karine.

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  • The richness of the history of mathematics = a tribute to Jeremy Gray /
  • 紀錄類型: 書目-電子資源 : Monograph/item
    正題名/作者: The richness of the history of mathematics/ edited by Karine Chemla ... [et al.].
    其他題名: a tribute to Jeremy Gray /
    其他作者: Chemla, Karine.
    出版者: Cham :Springer Nature Switzerland : : 2023.,
    面頁冊數: xx, 705 p. :illustrations, digital ;24 cm.
    內容註: Part I: Practicing the History of Mathematic -- Chapter 1. A problem-oriented multiple perspective way into history of mathematics - what, why and how illustrated by practice -- Chapter 2. Mathematics, history of mathematics and Poncelet: the context of the Ecole Polytechnique -- Chapter 3. Advice to a young mathematician wishing to enter the history of mathematics -- Chapter 4. Why historical research needs mathematicians now more than ever -- Chapter 5. Further thoughts on anachronism: A presentist reading of Newton's Principia -- Part II: Practices of Mathematics -- Chapter 6. On Felix Klein's Early Geometrical Works, 1869-1872 -- Chapter 7. Poincar'e and arithmetic revisited -- Chapter 8. Simplifying a proof of transcendence for letter exchange between Adolf Hurwitz, David Hilbert and Paul Gordan -- Chapter 9. Current and classical notions of function in real analysis -- Chapter 10. 'No mother has ever produced an intuitive mathematician': the question of mathematical heritability at the end of the nineteenth century) -- Chapter 11. Learning from the masters (and some of their pupils) -- Part III: Mathematics and Natural Sciences -- Chapter 12. Mathematical practice in Chinese mathematical astronomy -- Chapter 13. On "Space"and "Geometry" in the 19th century -- Chapter 14. Gauging Potentials: Maxwell, Lorenz, Lorentz and others on linking the electric-scalar and vector potentials -- Chapter 15. Ronald Ross and Hilda Hudson: a collaboration on the mathematical theory of epidemics -- Part IV: Modernism -- Chapter 16. How Useful is the term 'modernism' for understanding the history of early twentieth-century mathematics? -- Chapter 17. What is the right way to be modern? Examples from integration theory in the 20th century -- Chapter 18. On set theories and modernism -- Chapter 19. Mathematical modernism, goal or problem? The opposing views of Felix Hausdorff and Hermann Wey -- Part V: Mathematicians and Philosophy -- Chapter 20. The direction-theory of parallels - Geometry and philosophy in the age of Kant -- Chapter 21. The geometer's gaze: On H. G. Zeuthen's holistic epistemology of mathematics -- Chapter 22. Variations on Enriques' "scientific philosophy" -- Part VI: Philosophical Issues -- Chapter 23. Who's afraid of mathematical platonism? - On the pre-history of mathematical platonism -- Chapter 24. History of mathematics illuminates philosophy of mathematics: Riemann, Weierstrass and mathematical understanding -- Chapter 25. What we talk about when we talk about mathematics -- Part VII: The Making of a Historian of Mathematics -- Chapter 26. History is a foreign country: a journey through the history of mathematics -- Chapter 27. Reflections -- Appendices.
    Contained By: Springer Nature eBook
    標題: Mathematics - History. -
    電子資源: https://doi.org/10.1007/978-3-031-40855-7
    ISBN: 9783031408557
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