Knuth reward check
Knuth reward checks are checks or check-like certificates awarded by computer scientist Donald Knuth for finding mistakes in, or making suggestions for, his publications. According to MIT Technology Review, "Knuth’s reward checks are among computerdom's most prized trophies".
In the preface of each of his books and on his website, Knuth offers a reward of $2.56 (USD) to the first person to find each error in his published books, whether it be technical, typographical, or historical. Knuth explains that $2.56, or 256 cents, corresponds to one hexadecimal dollar. Valuable suggestions are worth 32 cents. In his earlier books a smaller reward was offered. For example, the 2nd edition of The Art of Computer Programming, Volume 1, offered $2.00.
Initially, Knuth sent real, negotiable checks to recipients. He stopped doing so in October 2008 because of problems with check fraud. As a replacement, he started his own "Bank of San Serriffe," in the fictional nation of San Serriffe, which keeps an account for everyone who found an error since 2006. Knuth now sends out "hexadecimal certificates" instead of negotiable checks.
As of October 2001[update], Knuth reported having written more than 2,000 checks, with an average value exceeding $8 per check. By March 2005[update], the total value of the checks signed by Knuth was over $20,000 (see NPR interview below). Very few of these checks were actually cashed, even the largest ones. More often they have been framed and kept as "bragging rights".
|“||Intelligence: Finding an error in a Knuth text. Stupidity: Cashing that $2.56 check you got.||”|
|— Seen in a Slashdot signature, quoted by Edward O'Connor|
The reward for coding errors found in Knuth's TeX and Metafont programs (as distinguished from errors in Knuth's books) followed an audacious scheme inspired by the Wheat and Chessboard Problem. It started at $2.56, and doubled every year until it reached $327.68. Recipients of this "sweepstakes" reward include Chris Thompson (Cambridge) and Bogusław L. Jackowski (Gdansk), and also Peter Breitenlohner on 20 March 1995.
Knuth is often unable to answer immediately when a reader finds a mistake in one of his books or programs. In some cases, the delay has been several years. For example, on 1 July 1996, Knuth sent out more than 250 letters, 125 of which contained checks, for errors reported in The Art of Computer Programming since the summer of 1981. A few of these remain unclaimed as of May 2006. When Knuth is not able to reply immediately, he adds 5% interest, compounded continuously, to the reward.
Each check's memo field identifies the book and page number. 1.23 indicates an error on page 23 of Volume 1. (1.23) indicates a valuable suggestion on that page. The symbol Θ denotes the book Things a Computer Scientist Rarely Talks About, KLR denotes the book Mathematical Writing (by Knuth, Larrabee, and Roberts), GKP and CM denote the book Concrete Mathematics (by Graham, Knuth, and Patashnik), f1 denotes fascicle 1, CMT denotes the book Computer Modern Typefaces, DT denotes the book Digital Typography, SN denotes Surreal Numbers, CWEB denotes the book The CWEB System of Structured Documentation, DA denotes the book Selected Papers on Design of Algorithms, FG denotes the book Selected Papers on Fun and Games, and MM denotes the book MMIXware - A RISC Computer for the Third Millennium.
- Steve Ditlea, "Rewriting the Bible in 0's and 1's", MIT Technology Review, 11 January 2002.
- See Books in Print by Donald E. Knuth
- Frequently Asked Questions on Don Knuth's webpage.
- Donald Knuth (2002), "All questions answered", Notices of the AMS 49(3): 318-324.
- Kara Platoni, "Love at First Byte", Stanford Magazine, May–June 2006
- The History of TeX
- Quotes About Programming
- Weisstein, Eric W. "Wheat and Chessboard Problem". MathWorld.
- Installation of Knuth's 1995 release
- TUG'95: Questions and Answers with Prof. Donald E. Knuth and Ch 34 of Digital Typography
- What is your current mailing address? on Don Knuth's website.
- See King Solomon and Rabbi Ben Ezra’s Evaluations of Pi.