- Hardcover: 160 pages
- Publisher: The Johns Hopkins University Press (30 April 2002)
- Language English
- ISBN-10: 0801869412
- ISBN-13: 978-0801869419
- Product Dimensions: 22.3 x 14.7 x 1.8 cm
- Amazon Bestsellers Rank: 847,278 in Books (See Top 100 in Books)
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All 140 pages of What Are the Chances? are enjoyable and convey much wisdom in an area where gut feelings and rash actions frequently prevail.
(Colin Keay The Physicist )An extremely fun read... Insightful and full of interesting applications.
(Chance )Holland captures the reader's imagination with surprising examples of probability in action, everyday events that can profoundly affect our lives. It will amuse and astonish the reader.
(Journal of Irreproducible Results )Holland Captures the reader's imagination with surprising examples of probability in action, everyday events that can profoundly affect our lives but are controlled by just one number.
(Mathematical Reviews )What Are the Chances? is an enjoyable read. And painlessly instructive as well... [a] charming book.
(James Gerrand The Skeptic )What Are the Chances? will give you a whole new outlook... readable, comprehendable, and often funny.
(Marilis Hornidge The Courier-Gazette )If you have ever wondered about the chances of a Prussian cavalryman being kicked to death by his horse or if you prefer to work out your own life expectancy by staring at life tables, then Bart Holland's excellent primer on probability is a great place to start. In a time when anecdote and panic seem to influence public policy more than objective analysis, Holland has provided a welcome reminder of the power of the analytical approach.
(Simon Singh New Scientist )Will entertain and inform people who like statistical puzzles and may nudge those who don't toward statistical literacy... Offers explanations of such probability-based phenomena as why buses come in clumps, how life insurance table work, and how diseases spread. While maintaining a sense of fun, Holland still manages to work in some equations and a little of the history behind different kinds of statistical reasoning.
(Library Journal )Written to make minimal (almost zero) use of formulas or algebraic skills. Covers a remarkable number of topics [which are] introduced to stimulate the interest of the average reader.
(American Mathematical Monthly )This is a book I can happily recommend... I learnt something from every chapter.
(Quentin L. Burrell Significance )The author writes fluently and with authority and he covers a host of different situations... The strength of this book is the wealth of examples of applied probability theory which will provide useful support for any statistics course in the classroom.
(Gerry Leversha Mathematical Gazette )An excellent source of interesting examples of probability and statistics in action.
(James V. Rauff Mathematics and Computer Education )Though there are many books on the market that deal with applications of the theory of probabilities and statistics, none contain the variety of examples taken from everyday life found in this book. Holland first arouses the curiosity of the reader, then satisfies it in a remarkable way.
(Florin Diacu, University of Victoria, BC, Pacific Institute for the Mathematical Sciences )
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For instance, mathematicians evaluated the "Hot Hand" effect in basketball. Players and spectators knew that there were times when a shooter was having a good string of hits, an obvious run that demonstrated a flow of particular skill. But there weren't such runs; we are pattern-seeking creatures, and we can see patterns even in randomness, that is, when no pattern is there. What's more, we are very likely to think the pattern can be used as some sort of prediction. This is the basis of the classic "gambler's fallacy," that in a random indicator, what has gone before affects what will happen next. It "feels" right that if you toss a fair coin repeatedly and get ten heads in a row, that it is more likely that the next toss will be tails, but of course the coin has no memory of what has gone before. Probability plays a role in actuarial tables, and there is a brief, fascinating history of life insurance; it used to be sacrilegious to offer life insurance (but not, say, shipping delivery insurance) because only God was supposed to roll those dice. Holland also explains queuing theory basics, and answers the ultimate question: Why is my line for the supermarket check-out going so much slower than the others?
The Voodoo deaths in the subtitle come from epidemiologic studies (Holland is a professor of biostatistics and epidemiology) which show that that patients who believe themselves marked by death for a voodoo curse are actually at greater risk for dying (or at least getting sick). It can be shown, however, that nothing supernatural is happening. The hex only works if the victim and his family know about it and believe the voodoo priest has the power to do such a thing; in other words, it has a reverse placebo effect. The office gossip in the subtitle is a model of exponential spread, analogous to the spread of the plague, or to a nuclear chain reaction. Holland has picked amusing examples, both esoteric and from everyday life, to illustrate the way probability profoundly affects all of us. Chances are that any reader will be entertained and educated.
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