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Expounding the mathematical seed

By: Material type: TextLanguage: English Series: ; Vol. 1 | Science networks-Historical studies; 30-31Publication details: Basel, Birkhauser Verlag: 2006.Description: liii, 172p. : illISBN:
  • 3764372915
Subject(s): Other classification:
  • B9wD47 P6.1 TB
Summary: In the 5th century the Indian mathematician Aryabhata (476-499) wrote a small but famous work on astronomy, the Aryabhatiya. This treatise, written in 118 verses, gives in its second chapter a summary of Hindu mathematics up to that time. Two hundred years later, an Indian astronomer called Bhaskara glossed this mathematial chapter of the Aryabhatiya. An english translation of Bhaskaraâ€s commentary and a mathematical supplement are presented in two volumes. Subjects treated in Bhaskaraâ€s commentary range from computing the volume of an equilateral tetrahedron to the interest on a loaned capital, from computations on series to an elaborate process to solve a Diophantine equation. This volume contains an introduction and the literal translation. The introduction aims at providing a general background for the translation and is divided in three sections: the first locates Bhaskaraâ€s text, the second looks at its mathematical contents and the third section analyzes the relations of the commentary and the treatise.
Item type: Textbook
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Textbook Central Science Library Central Science Library B9wD47 P6.1 TB (Browse shelf(Opens below)) Available {A translation of Bhaskara I on the mathematical chapter of the Aryabhatiya} SL1378969

In the 5th century the Indian mathematician Aryabhata (476-499) wrote a small but famous work on astronomy, the Aryabhatiya. This treatise, written in 118 verses, gives in its second chapter a summary of Hindu mathematics up to that time. Two hundred years later, an Indian astronomer called Bhaskara glossed this mathematial chapter of the Aryabhatiya.

An english translation of Bhaskaraâ€s commentary and a mathematical supplement are presented in two volumes.

Subjects treated in Bhaskaraâ€s commentary range from computing the volume of an equilateral tetrahedron to the interest on a loaned capital, from computations on series to an elaborate process to solve a Diophantine equation.

This volume contains an introduction and the literal translation.

The introduction aims at providing a general background for the translation and is divided in three sections: the first locates Bhaskaraâ€s text, the second looks at its mathematical contents and the third section analyzes the relations of the commentary and the treatise.

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