39 results on '"Gray, Jeremy"'
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2. Book review: Kevin Lambert, Symbols and Things: Material Mathematics in the Eighteenth and Nineteenth Centuries, Pittsburgh, PA: University of Pittsburgh Press, 2021, x + 318 pp., ISBN: 9780822946830.
3. What is Geometry? Is it True? Why is it Important?
4. On Writing the History of Geometry — 3.
5. Projective Geometry as the Fundamental Geometry.
6. What is Geometry? The Physical Side.
7. Riemann: Geometry and Physics.
8. What is Geometry? The Formal Side.
9. Henri Poincaré and the Disc Model of non-Euclidean Geometry.
10. Is the Geometry of Space Euclidean or Non-Euclidean?
11. The Foundations of Projective Geometry in Italy.
12. Hilbert and his Grundlagen der Geometrie.
13. On Writing the History of Geometry — 2.
14. Complex Curves.
15. Differential Geometry of Surfaces.
16. Beltrami, Klein, and the Acceptance of Non-Euclidean Geometry.
17. Plücker, Hesse, Higher Plane Curves, and the Resolution of the Duality Paradox.
18. The Mathematical Theory of Plane Curves.
19. The Plücker Formulae.
20. On Writing the History of Geometry — 1.
21. Lobachevskii.
22. Across the Rhine — Möbius's Algebraic Version of Projective Geometry.
23. Publication and Non-Reception up to 1855.
24. János Bolyai.
25. Euclidean Geometry, the Parallel Postulate, and the Work of Lambert and Legendre.
26. Gauss (Schweikart and Taurinus) and Gauss's Differential Geometry.
27. Poncelet, Chasles, and the Early Years of Projective Geometry.
28. Poncelet's Traité.
29. Duality and the Duality Controversy.
30. Poncelet (and Pole and Polar).
31. Theorems in Projective Geometry.
32. Mathematics in the French Revolution.
33. Enriques: Popularising Science and the Problems of Geometry.
34. "The soul of the fact"--Poincaré and proof.
35. History of Mathematics and History of Science Reunited?
36. Summary: Geometry to 1900.
37. Riemann's lecture courses on complex function theory.
38. Enriques and the popularisation of mathematics.
39. The shock of the new maths.
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