Dr. Euler's Fabulous Formula

Dr. Euler's Fabulous Formula
Author: Paul J. Nahin
Publisher: Princeton University Press
Total Pages: 416
Release: 2017-04-04
Genre: Mathematics
ISBN: 0691175918

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In the mid-eighteenth century, Swiss-born mathematician Leonhard Euler developed a formula so innovative and complex that it continues to inspire research, discussion, and even the occasional limerick. Dr. Euler's Fabulous Formula shares the fascinating story of this groundbreaking formula—long regarded as the gold standard for mathematical beauty—and shows why it still lies at the heart of complex number theory. In some ways a sequel to Nahin's An Imaginary Tale, this book examines the many applications of complex numbers alongside intriguing stories from the history of mathematics. Dr. Euler's Fabulous Formula is accessible to any reader familiar with calculus and differential equations, and promises to inspire mathematicians for years to come.


Dr. Euler's Fabulous Formula
Language: en
Pages: 416
Authors: Paul J. Nahin
Categories: Mathematics
Type: BOOK - Published: 2017-04-04 - Publisher: Princeton University Press

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In the mid-eighteenth century, Swiss-born mathematician Leonhard Euler developed a formula so innovative and complex that it continues to inspire research, disc
An Imaginary Tale
Language: en
Pages: 297
Authors: Paul J. Nahin
Categories: Mathematics
Type: BOOK - Published: 2010-02-22 - Publisher: Princeton University Press

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Today complex numbers have such widespread practical use--from electrical engineering to aeronautics--that few people would expect the story behind their deriva
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Type: BOOK - Published: 2021-02-18 - Publisher: World Scientific

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This is a self-contained book that covers the standard topics in introductory analysis and that in addition constructs the natural, rational, real and complex n
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Language: en
Pages: 224
Authors: Hans Schwerdtfeger
Categories: Mathematics
Type: BOOK - Published: 2012-05-23 - Publisher: Courier Corporation

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Illuminating, widely praised book on analytic geometry of circles, the Moebius transformation, and 2-dimensional non-Euclidean geometries.