The Penguin Dictionary of Curious and Interesting Numbers

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Penguin UK, Sep 4, 1997 - Mathematics - 256 pages
3 Reviews
Why was the number of Hardy's taxi significant? Why does Graham's number need its own notation? How many grains of sand would fill the universe? What is the connection between the Golden Ratio and sunflowers? Why is 999 more than a distress call? All these questions and a host more are answered in this fascinating book, which has now been newly revised, with nearly 200 extra entries and some 250 additions to the original entries. From minus one and its square root, via cyclic, weird, amicable, perfect, untouchable and lucky numbers, aliquot sequences, the Cattle problem, Pascal's triangle and the Syracuse algorithm, music, magic and maps, pancakes, polyhedra and palindromes, to numbers so large that they boggle the imagination, all you ever wanted to know about numbers is here. There is even a comprehensive index for those annoying occasions when you remember the name but can't recall the number.
 

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LibraryThing Review

User Review  - vpfluke - LibraryThing

A nice book for those who like to play with numbers. I have an older version someplace in my library, but I checked this one out from the library. Starting with Number 1, and going up to Graham's ... Read full review

LibraryThing Review

User Review  - tungsten_peerts - LibraryThing

A wonderful book. I will add to this review, make it a real review instead of a recommendation, once I finish it. For now, let me only say: if you encounter the Kindle edition of this, run away ... Read full review

Contents

Amicable numbers
94
Fermat numbers
100
Sociable chains and aliquot sequences
103
Kaprekar numbers
105
The calendar
108
Numerology
113
The cattle problem
177
Tables
255

Palindromes by reversal
90
Platos number
92

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About the author (1997)

DAVID WELLS has written extensively on problems and popular mathematics, and many of his titles are available in Penguin. He is involved in education through writing and research, and lives in this country.

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