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  • Book
  • © 2007

A Remarkable Collection of Babylonian Mathematical Texts

Manuscripts in the Schøyen Collection: Cuneiform Texts I

Editors:

  • Author is a leading authority on Babylonian mathematics
  • Includes analysis of tablets which have never been studied before
  • Provides new insight into Babylonian understanding of sophisticated mathematical objects
  • More than 300 figures, many in color

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Table of contents (12 chapters)

  1. Front Matter

    Pages I-XX
  2. Old Babylonian Arithmetical Hand Tablets

    • Jöran Friberg
    Pages 13-44
  3. Old Babylonian Arithmetical Table Texts

    • Jöran Friberg
    Pages 45-99
  4. Old Babylonian Metrological Table Texts

    • Jöran Friberg
    Pages 101-126
  5. Mesopotamian Weight Stones

    • Jöran Friberg
    Pages 127-136
  6. Neo-Sumerian Field Plan Texts (Ur III)

    • Jöran Friberg
    Pages 137-146
  7. Back Matter

    Pages 503-533

About this book

The sub-collection of mathematical cuneiform texts in the Schøyen Collection makes a substantial addition to the known corpus of such texts. It contains 121 texts, not counting 151 multiplication tables and 53 small weight stones. According to the catalog at the end of the Index of Subjects below, where those 121 mathematical texts are ordered by content, nearly all known kinds, and some new kinds, of mathematical cun- form texts are represented in the collection. Therefore it has been possible to organize the present work as a broad general account of Mesopotamian mathematics, illustrated mainly by texts from the Schøyen Collection, but occasionally also by previously published texts. The general disposition of the book is borrowed from my own concise but comprehensive survey of Mesopotamian mathematics in the article on “Mathematics” in Reallexikon der Assyriologie, vol. 7 (1990). My ambition has been to make the account easily accessible to all kinds of readers, yet still as detailed and exhaustive as possible. For that purpose, there is, for instance, an introductory Chapter 0 on “how to get a b- ter understanding of mathematical cuneiform texts”. The chapter begins with a discussion of the danger of unintentional anachronisms in translations of pre-Greek mathematical texts, and continues with a presentation of the kind of “conform” transliterations, translations, and interpretations, true to the original, that will be used throughout the book in discussions of individual texts.

Reviews

From the reviews:

"This fascinating book presents 121 unpublished mathematical clay tablets from the Norwegian Schøyen Collection … . The book is divided into 12 chapters, 10 appendices, a vocabulary for MS texts, an index of subjects … and a large list of references. … Many pictures, drawings and coloured photos of the most interesting tablets are also included. … opens up Babylonian mathematics to a new generation of mathematicians, historians of science and mathematics, teachers and students. It can therefore be recommended to a wide audience." (European Mathematical Society Newsletter, June, 2008)

"We welcome the book under review, a study of the Martin Schøyen collection … . this collection include exemplars of virtually every known type of mathematical tablet, as well as some types of tablets that have never been published. … Friberg’s book will be invaluable for anyone studying Mesopotamian mathematics, as it provides so many more examples of mathematical ideas that were used by the scribes. … Any good library in the history of mathematics should possess copies … ." (Victor J. Katz, Mathematical Reviews, Issue 2008 h)

Editors and Affiliations

  • Department of Mathematical Sciences, Chalmers University of Technology, Gothenburg, Sweden

    Jöran Friberg

Bibliographic Information

Buy it now

Buying options

eBook USD 189.00
Price excludes VAT (USA)
  • Available as PDF
  • Read on any device
  • Instant download
  • Own it forever
Hardcover Book USD 249.99
Price excludes VAT (USA)
  • Durable hardcover edition
  • Dispatched in 3 to 5 business days
  • Free shipping worldwide - see info

Tax calculation will be finalised at checkout

Other ways to access