A Most Elegant Equation: Euler's Formula and the Beauty of Mathematics

A Most Elegant Equation: Euler's Formula and the Beauty of Mathematics

by David Stipp
A Most Elegant Equation: Euler's Formula and the Beauty of Mathematics

A Most Elegant Equation: Euler's Formula and the Beauty of Mathematics

by David Stipp

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Overview

An award-winning science writer introduces us to mathematics using the extraordinary equation that unites five of mathematics' most important numbers

Bertrand Russell wrote that mathematics can exalt "as surely as poetry." This is especially true of one equation: ei(pi) + 1 = 0, the brainchild of Leonhard Euler, the Mozart of mathematics. More than two centuries after Euler's death, it is still regarded as a conceptual diamond of unsurpassed beauty. Called Euler's identity or God's equation, it includes just five numbers but represents an astonishing revelation of hidden connections. It ties together everything from basic arithmetic to compound interest, the circumference of a circle, trigonometry, calculus, and even infinity. In David Stipp's hands, Euler's identity formula becomes a contemplative stroll through the glories of mathematics. The result is an ode to this magical field.

Product Details

ISBN-13: 9780465093779
Publisher: Basic Books
Publication date: 11/07/2017
Pages: 240
Sales rank: 1,130,299
Product dimensions: 5.80(w) x 8.30(h) x 1.00(d)

About the Author

David Stipp is an award-winning science writer whose work has appeared in Scientific American, New York Times, Wall Street Journal, Science, and other publications. The author of The Youth Pill, he lives in Boston, Massachusetts.

Table of Contents

Introduction 1

1 God's Equation 7

2 A Constant That's All About Change 16

3 It Even Comes Down the Chimney 33

4 The Number Between Being and Not-Being 47

5 Portrait of the Master 55

6 Through the Wormhole 72

7 From Triangles to Seesaws 76

8 Reggie's Problem 95

9 Putting It Together 103

10 A New Spin on Euler's Formula 114

11 The Meaning of It All 138

Appendix 1 Euler's Original Derivation 165

Appendix 2 Why ii Is Real 183

Acknowledgments 185

Glossary 187

Bibliography 193

Notes 201

Index 211

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