by Alex Bellos ‧ RELEASE DATE: June 15, 2010
A smorgasbord for math fans of all abilities.
An expansive overview of numbers and figures, and those who find them irresistible.
Though he has an Oxford degree in math, former Guardian reporter Bellos (Futebol: Soccer: The Brazilian Way, 2002) approaches the subject as an enthusiastic amateur. He begins at the most basic level, with the concept of number itself, looking at the ways children, tribal cultures and animals deal with the idea of quantity. Perhaps not surprisingly, an ability to recognize which of two trees bears the most fruit seems to predate the ability to count. Cultural differences appear even in mathematically advanced societies, and the conventional system of base ten math is only one of several ways to break up the number system, with binary math probably the best known alternative. For arithmetic, Bellos looks at Japanese abacus experts, who can add columns of numbers faster than a calculator, and the Vedic math promoted by an Indian sect, which offers advanced algorithms for multiplication and other troublesome operations. Geometry also provides plenty of material, from the Pythagorean theorem to origami to the “golden ratio” beloved by architects and artists. A chapter on logarithms leads to a discussion of slide rules, the first choice for scientists and technicians requiring a quick answer until the pocket calculator drove it out of favor. Another chapter provides a lucid discussion of statistics and the famous bell curve. Recreational math gets its due, as well, with nods to Sudoku, Rubik’s Cube and the master puzzler Martin Gardner. The final chapter examines infinities and non-Euclidean geometry. Bellos maintains focus on the people who have created math and who have used it creatively, from the famous Greeks to Renaissance figures like Descartes and Fermat, and 19th-century giants like Gauss and Poincaré. Readers desiring more will find online appendices that treat the concepts more rigorously, with proofs where relevant. However, most readers who remember high-school math can follow the clear and entertaining accounts.
A smorgasbord for math fans of all abilities.Pub Date: June 15, 2010
ISBN: 978-1-4165-8825-2
Page Count: 336
Publisher: Free Press
Review Posted Online: Dec. 22, 2010
Kirkus Reviews Issue: March 15, 2010
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by William Strunk & E.B. White ‧ RELEASE DATE: May 15, 1972
Stricter than, say, Bergen Evans or W3 ("disinterested" means impartial — period), Strunk is in the last analysis...
Privately published by Strunk of Cornell in 1918 and revised by his student E. B. White in 1959, that "little book" is back again with more White updatings.
Stricter than, say, Bergen Evans or W3 ("disinterested" means impartial — period), Strunk is in the last analysis (whoops — "A bankrupt expression") a unique guide (which means "without like or equal").Pub Date: May 15, 1972
ISBN: 0205632645
Page Count: 105
Publisher: Macmillan
Review Posted Online: Oct. 28, 2011
Kirkus Reviews Issue: May 1, 1972
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by E.T.A. Hoffmann ‧ RELEASE DATE: Oct. 28, 1996
This is not the Nutcracker sweet, as passed on by Tchaikovsky and Marius Petipa. No, this is the original Hoffmann tale of 1816, in which the froth of Christmas revelry occasionally parts to let the dark underside of childhood fantasies and fears peek through. The boundaries between dream and reality fade, just as Godfather Drosselmeier, the Nutcracker's creator, is seen as alternately sinister and jolly. And Italian artist Roberto Innocenti gives an errily realistic air to Marie's dreams, in richly detailed illustrations touched by a mysterious light. A beautiful version of this classic tale, which will captivate adults and children alike. (Nutcracker; $35.00; Oct. 28, 1996; 136 pp.; 0-15-100227-4)
Pub Date: Oct. 28, 1996
ISBN: 0-15-100227-4
Page Count: 136
Publisher: Harcourt
Review Posted Online: May 19, 2010
Kirkus Reviews Issue: Aug. 15, 1996
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