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Computer arithmetic algorithms - Info and Reading Options

Book's cover
The cover of “Computer arithmetic algorithms” - Open Library.

"Computer arithmetic algorithms" was published by A K Peters in 2002 - Natick, MA, the book is classified in bibliography genre, it has 281 pages and the language of the book is English.


“Computer arithmetic algorithms” Metadata:

  • Title: Computer arithmetic algorithms
  • Author:
  • Language: English
  • Number of Pages: 281
  • Publisher: A K Peters
  • Publish Date:
  • Publish Location: Natick, MA
  • Genres: bibliography
  • Dewey Decimal Classification: 005.1
  • Library of Congress Classification: QA76.9.C62 K67 2002QA76.9.C62K67 2002

“Computer arithmetic algorithms” Subjects and Themes:

Edition Specifications:

  • Number of Pages: xv, 281 p. : ill. ; 24 cm.
  • Pagination: xv, 281 p. :

Edition Identifiers:

AI-generated Review of “Computer arithmetic algorithms”:


"Computer arithmetic algorithms" Table Of Contents:

  • 1- 1. Conventional Number Systems
  • 2- 2. Unconventional Fixed
  • 3- adix Number Systems
  • 4- 3. Sequential Algorithms for Multiplication and Division
  • 5- 4. Binary Floating
  • 6- oint Numbers
  • 7- 5. Fast Addition
  • 8- 6. High
  • 9- peed Multiplication
  • 10- 7. Fast Division
  • 11- 8. Division Through Multiplication
  • 12- 9. Evaluation of Elementary Functions
  • 13- 10. Logarithmic Number Systems
  • 14- 11. The Residue Number System.

"Computer arithmetic algorithms" Description:

Harvard Library:

Concentrating on the underlying principles, this book explains the algorithms used in arithmetic operations on digital computers. It identifies the similarities between the different algorithms and provides guidance for selecting the appropriate algorithms for a given technology. Chapters cover conventional number systems, unconventional fixed-radix number systems, sequential algorithms for multiplication and division, binary floating-point numbers, fast addition, high-speed multiplication, fast division, division through multiplication, the evaluations of elementary functions, logarithmic number systems, and the residue number system.

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