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Sum Stories
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Sum Stories : Equations and Their Origins

Book Details

Format Hardback or Cased Book
ISBN-10 0199607907
ISBN-13 9780199607907
Publisher Oxford University Press
Imprint Oxford University Press
Country of Manufacture GB
Country of Publication GB
Publication Date Apr 29th, 2025
Print length 368 Pages
Weight 542 grams
Dimensions 22.30 x 14.50 x 2.50 cms
Ksh 4,950.00
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Can one prove that 1 + 1 = 2? Which US president proved Pythagoras' theorem? How long is the coastline of Britain? These and many other questions are answered in this book on famous equations and their historical development. The equations come from a range of mathematical disciplines, and cover 4,000 years from early counting to fractal geometry.
Can one prove that 1 + 1 = 2? How long is the coastline of Britain? Which US president proved Pythagoras'' theorem on right-angled triangles? Who originated the quadratic equation we learned at school? In how many ways can you tile your bathroom? Is there a formula for prime numbers? How often are two winning lottery numbers consecutive? Who was the witch of Agnesi? What is ''the most important theorem in mathematics''? Who scratched mathematical equations on a Dublin bridge? What is a ''space-filling curve''? Must all infinities be the same size? These and many other questions are answered in this book which presents eighteen ''Stories'' featuring famous mathematical equations and their historical development. The equations arise from geometry, arithmetic, algebra, calculus, combinatorics, number theory, and mathematical logic, and range over 4,000 years from early counting and circle measurement via Renaissance algebra to fractal geometry, and from the geometry of the ancient Greeks via the development of calculus to Boolean algebra and computing. The Stories are well illustrated with historical artefacts and explanatory diagrams.Presented in a straightforward, intelligible, and entertaining manner, Sum Stories is written for general readers of all ages with an interest in mathematics and its historical development.

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