Description

Book Synopsis
Mohammed ben Musa (c.780âc.850) was a Persian mathematician and astronomer. The word 'algebra' derives from his Compendious Book on Calculation by Completion and Balancing, which introduced modern algebraic methods. First published in 1831, this translation from Arabic into English was prepared by the German orientalist Friedrich August Rosen (1805â37). The key algebraic methods introduced are reduction, completion and balancing. To reduce an equation is to change an expression to a simpler form; completion is to remove a negative quantity from one side of the equation and add it to the other; and balancing is to cancel like terms on opposite sides of the equation. An account is also given of solving polynomial equations up to the second degree. Rosen's introduction and notes accompany the translation, which remains relevant in the history of mathematics.

Table of Contents
Preface; Author's preface; Mohammed ben Musa's compendium of calculating by completion and reduction; Notes; Arabic text.

The Algebra of Mohammed ben Musa Cambridge Library Collection Perspectives from the Royal Asiatic Society

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    A Paperback by Mohammed ben Musa, Friedrich August Rosen

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      View other formats and editions of The Algebra of Mohammed ben Musa Cambridge Library Collection Perspectives from the Royal Asiatic Society by Mohammed ben Musa

      Publisher: Cambridge University Press
      Publication Date: Publication Date: 3/28/2013 12:00:00 AM
      ISBN13: 9781108055079, 978-1108055079
      ISBN10: 1108055079
      Also in:
      Algebra

      Description

      Book Synopsis
      Mohammed ben Musa (c.780âc.850) was a Persian mathematician and astronomer. The word 'algebra' derives from his Compendious Book on Calculation by Completion and Balancing, which introduced modern algebraic methods. First published in 1831, this translation from Arabic into English was prepared by the German orientalist Friedrich August Rosen (1805â37). The key algebraic methods introduced are reduction, completion and balancing. To reduce an equation is to change an expression to a simpler form; completion is to remove a negative quantity from one side of the equation and add it to the other; and balancing is to cancel like terms on opposite sides of the equation. An account is also given of solving polynomial equations up to the second degree. Rosen's introduction and notes accompany the translation, which remains relevant in the history of mathematics.

      Table of Contents
      Preface; Author's preface; Mohammed ben Musa's compendium of calculating by completion and reduction; Notes; Arabic text.

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