In Pursuit of the Unknown

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  • Format: Hardcover
  • Copyright: 2012-03-13
  • Publisher: Basic Books
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In In Pursuit of the Unknown, celebrated mathematician Ian Stewart uses a handful of mathematical equations to explore the vitally important connections between math and human progress. We often overlook the historical link between mathematics and technological advances, says Stewart--but this connection is integral to any complete understanding of human history. Equations are modeled on the patterns we find in the world around us, says Stewart, and it is through equations that we are able to make sense of, and in turn influence, our world. Stewart locates the origins of each equation he presents--from Pythagoras's Theorem to Newton's Law of Gravity to Einstein's Theory of Relativity--within a particular historical moment, elucidating the development of mathematical and philosophical thought necessary for each equation's discovery. None of these equations emerged in a vacuum, Stewart shows; each drew, in some way, on past equations and the thinking of the day. In turn, all of these equations paved the way for major developments in mathematics, science, philosophy, and technology. Without logarithms (invented in the early 17th century by John Napier and improved by Henry Briggs), scientists would not have been able to calculate the movement of the planets, and mathematicians would not have been able to develop fractal geometry. The Wave Equation is one of the most important equations in physics, and is crucial for engineers studying the vibrations in vehicles and the response of buildings to earthquakes. And the equation at the heart of Information Theory, devised by Claude Shannon, is the basis of digital communication today. An approachable and informative guide to the equations upon which nearly every aspect of scientific and mathematical understanding depends, In Pursuit of the Unknownis also a reminder that equations have profoundly influenced our thinking and continue to make possible many of the advances that we take for granted.

Table of Contents

Why Equations?p. viii
The squaw on the hippopotamusp. 1
Pythagoras's Theorem
Shortening the proceedingsp. 21
Ghosts of departed quantitiesp. 35
The system of the worldp. 53
Newton's Law of Gravity
Portent of the ideal worldp. 73
The Square Root of Minus One
Much ado about knottingp. 89
Euler's Formula for Polyhedra
Patterns of chancep. 107
Normal Distribution
Good vibrationsp. 131
Wave Equation
Ripples and blipsp. 149
Fourier Transform
The ascent of humanityp. 165
Navier-Stokes Equation
Waves in the etherp. 179
Maxwell's Equations
Law and disorderp. 195
Second Law of Thermodynamics
One thing is absolutep. 217
Quantum weirdnessp. 245
Schrodinger's Equation
Codes, communications, and computersp. 265
Information Theory
The imbalance of naturep. 283
Chaos Theory
The Midas formulap. 295
Black-Scholes Equation
Where Next?p. 317
Notesp. 321
Illustration Creditsp. 330
Indexp. 331
Table of Contents provided by Ingram. All Rights Reserved.

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