number theory

Type: 
Topical Term
Subfield: 
a
Alias: 
number theory

Pierre de Fermat

2009
Examines the life ofseventeenth-century French mathematician Pierre de Fermat, discussing his early years, his love of numbers, his contributions to the field of math, and the controversy that nearly ruined his reputation.

The world's most famous math problem

the proof of Fermat's last theorem and other mathematical mysteries
1993
Discusses the history of Fermat's last theorem and provides stories of the great thinkers and amateurs who attempted to solve it.

Fractions and decimals

2012
"Learn how to add, subtract, multiply, and divide both fractions and decimals, how to convert between the two, and how to make them into percents"--Provided by publisher.

Multiplication and division

2011
"Learn the basics of multiplication and division, and how to multiply and divide by multiples of ten, larger numbers, and decimals and fractions"--Provided by publisher.

Fascinating fibonaccis

mystery and magic in numbers
1987
Explores the concept of Fibonacci numbers and ratios, explaining what they are and how they were discovered, and discussing their occurrence in natural phenomena, and their mathematical properties.

Figuring

the joy of numbers
1977
Provides information and advice on addition, multiplication, division, fractions, decimals, and other aspects of mathematics.

The book of numbers

the secret of numbers and how they changed the world
2008
Examines attempts by mathematicians from throughout history to understand numbers, covering early ideas about numbers and counting, patterns, logic, numerology, the computer, the Enigma Code, and other topics.

The book of numbers

1996
Presents insights and discoveries about numbers, exploring the patterns that emerge in arithmetic, algebra, and geometry; explaining their relevance inside and outside of mathematics; and introducing the worlds of complex, transcendental, and surreal numbers.

Anno's mysterious multiplying jar

1999
Simple text and pictures introduce the mathematical concept of factorials.

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