Cover Image: May 2003 Scientific American Magazine See Inside

Math's Most Wanted [Preview]

A Trio of books traces the quest to prove the Riemann Hypothesis















Share on Tumblr

Prime Obsession: Bernhard Riemann & the Greatest Unsolved Problem in Mathematics
by John Derbyshire
Joseph Henry Press, Washington, D.C., 2003

The Riemann Hypothesis: The Greatest Unsolved Problem in Mathematics
by Karl Sabbagh
Farrar, Straus and Giroux, New York, 2003

The Music of the Primes: Searching to Solve the Greatest Mystery in Mathematics
by Marcus du Sautoy
HarperCollins, New York, 2003" data-pin-do="buttonBookmark">

Prime Obsession: Bernhard Riemann & the Greatest Unsolved Problem in Mathematics
by John Derbyshire
Joseph Henry Press, Washington, D.C., 2003

The Riemann Hypothesis: The Greatest Unsolved Problem in Mathematics
by Karl Sabbagh
Farrar, Straus and Giroux, New York, 2003

The Music of the Primes: Searching to Solve the Greatest Mystery in Mathematics
by Marcus du Sautoy
HarperCollins, New York, 2003 Image:

The unpredictable drip from a leaky faucet can drive almost anyone mad. Prime numbers, those divisible only by one and themselves, present a numerical equivalent. For centuries, mathematicians have tried to find a simple formula to describe where these numbers fall along the number line. But their spacing--1, 2, 3, drip, 5, drip, 7, drip, drip, drip, 11, drip, and so forth--seems to defy prediction. In 1859 German mathematician Bernhard Riemann uncovered an apparent key to unlocking the pattern, but he couldn't verify it. Many great minds have become obsessed with proving his guess, referred to as the Riemann Hypothesis (RH), ever since.

Three books published in April chronicle this quest. The books cover much of the same ground, but each has a different strength. The text with the simplest title, The Riemann Hypothesis, by science writer Karl Sabbagh, provides ample hand-holding for anyone who pales at the sight of symbols or can't quite distinguish an asymptote from a hole in the graph. In Prime Obsession, by John Derbyshire, a mathematically trained banker and novelist, Riemann and his colleagues come to life as real characters and not just adjectives for conjectures and theorems. And in The Music of the Primes, written by University of Oxford mathematics professor Marcus du Sautoy, the meaning of Riemann's work unfolds by way of rich musical analogies.


This article was originally published with the title Math's Most Wanted.



Subscribe     Buy This Issue

Already a Digital subscriber? Sign-in Now
If your institution has site license access, enter here.

1 Comments

Add Comment
View
  1. 1. eljose 02:56 PM 4/10/12

    http://vixra.org/pdf/1007.0005vB.pdf Riemann Hypothesis is SOLVED by an inverse spectral problem of physics :) nothing more.

    Reply | Report Abuse | Link to this
Leave this field empty

Add a Comment

You must sign in or register as a ScientificAmerican.com member to submit a comment.
Click one of the buttons below to register using an existing Social Account.

More from Scientific American

See what we're tweeting about

Scientific American Editors

More »

Free Newsletters


Get the best from Scientific American in your inbox

Solve Innovation Challenges

Powered By: Innocentive

  SA Digital

Latest from SA Blog Network

  SA Digital

Science Jobs of the Week

Email this Article

Math's Most Wanted: Scientific American Magazine

X
Scientific American Magazine

Subscribe Today

Save 66% off the cover price and get a free gift!

Learn More >>

X

Please Log In

Forgot: Password

X

Account Linking

Welcome, . Do you have an existing ScientificAmerican.com account?

Yes, please link my existing account with for quick, secure access.



Forgot Password?

No, I would like to create a new account with my profile information.

Create Account
X

Report Abuse

Are you sure?

X

Institutional Access

It has been identified that the institution you are trying to access this article from has institutional site license access to Scientific American on nature.com. To access this article in its entirety through site license access, click below.

Site license access
X

Error

X

Share this Article

X