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Ibn al-Haytham's Theory of Conics, Geometrical Constructions and Practical Geometry

- A History of Arabic Sciences and Mathematics Volume 3

Om Ibn al-Haytham's Theory of Conics, Geometrical Constructions and Practical Geometry

Theory of Conics, Geometrical Constructions and Practical Geometry: A History of Arabic Sciences and Mathematics Volume 3, provides a unique primary source on the history and philosophy of mathematics and science from the mediaeval Arab world. The present text is complemented by two preceding volumes of A History of Arabic Sciences and Mathematics, which focused on founding figures and commentators in the ninth and tenth centuries, and the historical and epistemological development of `infinitesimal mathematics¿ as it became clearly articulated in the oeuvre of Ibn al-Haytham. This volume examines the increasing tendency, after the ninth century, to explain mathematical problems inherited from Greek times using the theory of conics. Roshdi Rashed argues that Ibn al-Haytham completes the transformation of this `area of activity,¿ into a part of geometry concerned with geometrical constructions, dealing not only with the metrical properties of conic sections but with ways of drawing them and properties of their position and shape.

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  • Språk:
  • Engelska
  • ISBN:
  • 9780415582155
  • Format:
  • Inbunden
  • Sidor:
  • 784
  • Utgiven:
  • 21. februari 2013
  • Mått:
  • 165x236x48 mm.
  • Vikt:
  • 1292 g.
Leveranstid: 2-4 veckor
Förväntad leverans: 16. juni 2025

Beskrivning av Ibn al-Haytham's Theory of Conics, Geometrical Constructions and Practical Geometry

Theory of Conics, Geometrical Constructions and Practical Geometry: A History of Arabic Sciences and Mathematics Volume 3, provides a unique primary source on the history and philosophy of mathematics and science from the mediaeval Arab world. The present text is complemented by two preceding volumes of A History of Arabic Sciences and Mathematics, which focused on founding figures and commentators in the ninth and tenth centuries, and the historical and epistemological development of `infinitesimal mathematics¿ as it became clearly articulated in the oeuvre of Ibn al-Haytham. This volume examines the increasing tendency, after the ninth century, to explain mathematical problems inherited from Greek times using the theory of conics. Roshdi Rashed argues that Ibn al-Haytham completes the transformation of this `area of activity,¿ into a part of geometry concerned with geometrical constructions, dealing not only with the metrical properties of conic sections but with ways of drawing them and properties of their position and shape.

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