Carnot's theory of transversals and its applications by Servois and Brianchon: the awakening of synthetic geometry in France
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Publication:2069716
DOI10.1007/s00407-021-00276-1zbMath1484.01008OpenAlexW3169474470MaRDI QIDQ2069716
Publication date: 21 January 2022
Published in: Archive for History of Exact Sciences (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00407-021-00276-1
Related Items (4)
Brianchon and Poncelet's joint memoir, the nine-point circle, and beyond ⋮ Les théorèmes projectifs de Sturm et leur circulation ⋮ Poncelet's discovery of homology ⋮ Desargues's concepts of involution and transversal, their origin, and possible sources of inspiration
Cites Work
- On Kepler's system of conics in \textit{Astronomiae pars optica}
- Patterns of mathematical thought in the later seventeenth century
- Poncelet's porism: a long story of renewed discoveries. I
- Boscovich's geometrical principle of continuity, and the ``mysteries of the infinity
- Mathematics and architecture: the track of the \textit{entasis} due to Nicolas-François Blondel
- Pascal's mystic \textit{hexagram}, and a conjectural restoration of his lost treatise on conic sections
- The chords theorem recalled to life at the turn of the eighteenth century
- Figures real, imagined, and missing in Poncelet, Plücker, and Gergonne
- ``A masterly though neglected work, Boscovich's treatise on conic sections
- The geometry of an art. The history of the mathematical theory of perspective from Alberti to Monge
- Polemics in Public: Poncelet, Gergonne, Plücker, and the Duality Controversy
- L'œuvre de Pascal en géométrie projective
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