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Mathematics and Humor Paperback – November 15, 1982

by John Allen Paulos (Author)

4.5 17 ratings

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John Allen Paulos cleverly scrutinizes the mathematical structures of jokes, puns, paradoxes, spoonerisms, riddles, and other forms of humor, drawing examples from such sources as Rabelais, Shakespeare, James Beattie, René Thom, Lewis Carroll, Arthur Koestler, W. C. Fields, and Woody Allen.

"Jokes, paradoxes, riddles, and the art of non-sequitur are revealed with great perception and insight in this illuminating account of the relationship between humor and mathematics."—Joseph Williams, New York Times

"'Leave your mind alone,' said a Thurber cartoon, and a really complete and convincing analysis of what humour is might spoil all jokes forever. This book avoids that danger. What it does. . .is describe broadly several kinds of mathematical theory and apply them to throw sidelights on how many kinds of jokes work."—New Scientist

"Many scholars nowadays write seriously about the ludicrous. Some merely manage to be dull. A few—like Paulos—are brilliant in an odd endeavor."—Los Angeles Times Book Review

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Print length

124 pages
Language

English
Publisher

University of Chicago Press
Publication date

November 15, 1982
Dimensions

8.21 x 7.93 x 0.27 inches
ISBN-10

0226650251
ISBN-13

978-0226650258
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About the Author

John Allen Paulos is professor of mathematics at Temple University. His most recent book is Innumeracy: Mathematical Illiteracy and Its Consequences.

Product details

Publisher ‏ : ‎ University of Chicago Press; Reissue edition (November 15, 1982)
Language ‏ : ‎ English
Paperback ‏ : ‎ 124 pages
ISBN-10 ‏ : ‎ 0226650251
ISBN-13 ‏ : ‎ 978-0226650258
Item Weight ‏ : ‎ 2.31 pounds
Dimensions ‏ : ‎ 8.21 x 7.93 x 0.27 inches

Best Sellers Rank: #791,931 in Books (See Top 100 in Books)
- #51 in Theories of Humor
- #2,908 in Literary Criticism & Theory
- #6,717 in Fiction Satire

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4.5 17 ratings

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John Allen Paulos

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(My web page is johnallenpaulos.com and my twitter feed is @johnallenpaulos.)

John Allen Paulos is an extensively kudized author, popular public speaker, and former monthly columnist for ABCNews.com, the Scientific American, and the Guardian. Professor of math at Temple University in Philadelphia, he earned his Ph.D. in the subject from the University of Wisconsin.

His new book (November, 2015) is A Numerate Life - A Mathematician Explores the Vagaries of Life, His Own and Probably Yours. Other writings of his include Innumeracy (NY Times bestseller for 18 weeks), A Mathematician Reads the Newspaper (on the Random House Modern Library's compilation of the 100 best nonfiction books of the century), Once Upon a Number (chosen as one of the best books of 1998), and A Mathematician Plays the Stock Market (a brief tenant on the BusinessWeek bestsellers list). He's also written scholarly papers on probability, logic, and the philosophy of science as well as scores of OpEds, book reviews, and articles in publications such as the NY Times, the Wall Street Journal, Forbes, the Nation, Discover, the American Scholar, and the London Review of Books and has an extensive web and media presence.

In 2003 he received the American Association for the Advancement of Science award for promoting public understanding of science, and in 2013 the Mathematics Communication Award from the Joint Policy Board for Mathematics.

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guibor

Well-written, deep, interesting

Reviewed in the United States on September 12, 2013

I thought it was an excellent, the style is concise and the book a pleasure to read. The following are true, despite the fact that they are generally contradictory: the ideas expressed are non-trivial, the mathematics the author refers to are advanced, the exposition is clear enough (I never studied catastrophe theory), and the comparisons (humor and math) are really not far-fetched. A really enjoyable and memorable read.

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Emmet Murphy

Interesting take on two subjects

Reviewed in the United States on November 13, 2001

One thing that most people will appreciate in this book is a better understanding of their mathematics professor's strange sense of humor. I agree with the author that most mathematicians do show a certain, recognizable style of humor. He goes on to explain the ways that mathematical reasoning resembles, and therefore illuminates humor. This book provides an entertaining introduction to mathematical concepts and theory. I'm not sure that I would recommend it as highly on the other side--to comedians. This is more of a philosopher's approach to humor.

30 people found this helpful

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Dave_42

Why Did The Equation Cross The Road?

Reviewed in the United States on July 1, 2012

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John Allen Paulos has written a number of books on Mathematics, and "Mathematics and Humor" was his first, published originally in 1980. It is a short book, at just a little over 100 pages, and that is with plenty of drawings and graphs. I had high hopes going into it of an interesting read, but it just didn't deliver. Paulos has some interesting thoughts and ideas, but the writing was a detriment to the communication of his points to the reader.

In the introduction, Paulos looks at various definitions of humor from history, which usually involves a formula (non-mathematical formulas or ingredients for what is considered humorous). He then moves to look at some examples of mathematical proofs which are clever, and involve ingenuity, before looking at what he considers to be "a bridge between humor and mathematics" which is "brain teasers", trick problems, riddles, etc.

The next few chapters deal with looking at mathematical concepts and then looking at what types of humor fit into those categories. This includes applications of axioms and iteration, self-reference and paradox, grammar and philosophy. While some of those don't specifically sound like mathematical concepts, Paulos does demonstrate how they do relate to mathematical areas.

Paulos then introduces talks about a "Catastrophe Theory Model of Jokes and Humor", and this is the longest chapter in the book. Paulos discusses how humor, similar to the behavior of an animal, depends on how the situation is presented to the subject. Just as a animal might respond with fear or rage, depending on the circumstances surrounding an event, a person might find something humorous depending on the same.

Paulos finishes with a short wrap-up of the subject, and I think that this book is going to face its own Catastrophe Theory, in that how it is perceived by the reader is going to be based on the circumstances surrounding the event of reading it. I think it will depend largely on the background of the reader on whether they enjoy the book, or find it not very interesting. Paulos has failed to find a way to level-set the subject for the reader so that it delivers a consistent response to the book. I believe he has solved this problem, given the success of his later works.

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P. CONTI

awesome!

Reviewed in the United States on October 4, 2008

I am by no means an expert on metaphysics but I thought it was great.

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Tobin Sparfeld

Mathematics and Humor is no joke

Reviewed in the United States on January 31, 2005

I wanted this book for two reasons--first, I read the Paulos' best selling book, Innumeracy, and second, I like both of the subjects.

Paulos begins with a brief chapter on definitions of humor by historical philosophers and writers. It's pretty interesting--what is it that makes something funny? His second chapter uses some mathematical and logical examples to help approximate what is going on in most examples of humor.

Paulos' main thesis seems to be that the most common example of humor deals with setting up the unexpected incongruity. One of his examples is great. A perverted old man leers at a young virgin girl and says, "What goes in dry and hard, yet comes out soft and wet?" The girl blushes. The old man replies, "Chewing gum." In this example, the joke implied axioms (answers to his question) which were quite different than his chewing gum answer. The greater this incongruity is, the better the punchline (which is why sexual connotations are often found funny).

Other chapters discuss variations on this theme, culminating in a theory of catastrophe involving dogs and the model for whether they will fight or run away when confronted. It's quite interesting.

I really enjoyed the book, and found it to be quite thought-provoking. Paulos does a great job of explaining many tough mathematical concepts, including Gödel's Theorem. I didn't fully understand Thom's Theorem at the end, but that's okay. One thing to be aware of is that the book is short and leaves you wanting more.

I think anybody interested in math will find this book entertaining, even if they're not particularly excited by humor. I do think interest in mathematics is requisite to enjoy this book, however.

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