How Bürgi computed the sines of all integer angles simultaneously in 1586
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Publication:726111
DOI10.1007/s00591-017-0209-0zbMath1397.01010OpenAlexW2767365468MaRDI QIDQ726111
Publication date: 3 August 2018
Published in: Mathematische Semesterberichte (Search for Journal in Brave)
Full work available at URL: http://hesso.tind.io/record/2473/files/Nicollier_2018_Buergi.pdf
Related Items (3)
Jost Bürgi's methods of calculating sines, and possible transmission from India ⋮ Jost Bürgi's \textit{artificium} of 1586 in modern view, an ingenious algorithm for calculating tables of the sine function ⋮ Zigzags with Bürgi, Bernoulli, Euler and the Seidel-Entringer-Arnol'd triangle
Cites Work
- Jost Bürgi's method for calculating sines
- Convolution filters for polygons and the Petr-Douglas-Neumann theorem
- Jost Bürgi's \textit{Aritmetische und geometrische Progreß Tabulen} (1620). Edition and commentary. Translated from the German
- Jost Bürgi's \textit{artificium} of 1586 in modern view, an ingenious algorithm for calculating tables of the sine function
- A circulant formulation of the Napoleon-Douglas-Neumann theorem
- Polygon series and Napoleon theorems
- On the theorem of Napoleon and related topics
- Limit shape of iterated Kiepert triangles
- A Periodicity Problem in Plane Geometry
- Perpendicular Polygons
- A Polygon Problem
- A Remark on Polygons
- The Finite Fourier Series and Elementary Geometry
- On linear polygon transformations
- Some Remarks on Polygons†
- A characterization of affinely regular polygons
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