Mathematical Conversations: Multicolor Problems, Problems in the Theory of Numbers, and Random Walks (Dover Books on Mathematics)
Language: English
Published by Dover Publications, 2006
- Softcover
- New

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- Title
- Mathematical Conversations: Multicolor Problems, Problems in the Theory of Numbers, and Random Walks (Dover Books on Mathematics)
- Author
- Dynkin, E. B.; Uspenskii, V. A.; Mathematics
- Publisher
- Dover Publications
- Publication year
- 2006
- Condition
- New
- Binding
- Soft cover
- Language
- English
- ISBN 10
- 0486453510
- ISBN 13
- 9780486453514
- Series
- Book 233 of 303: Dover Books on Mathematics
Combining three books into a single volume, this text comprises Multicolor Problems, dealing with several of the classical map-coloring problems; Problems in the Theory of Numbers, an elementary introduction to algebraic number theory; and Random Walks, addressing basic problems in probability theory.
The book's primary aim is not so much to impart new information as to teach an active, creative attitude toward mathematics. The sole prerequisites are high-school algebra and (for Multicolor Problems) a familiarity with the methods of mathematical induction. The book is designed for the reader's active participation. The problems are carefully integrated into the text and should be solved in order. Although they are basic, they are by no means elementary. Some sequences of problems are geared toward the mastery of a new method, rather than a definitive result, and others are practice exercises, designed to introduce new concepts. Complete solutions appear at the end.
The book's primary aim is not so much to impart new information as to teach an active, creative attitude toward mathematics. The sole prerequisites are high-school algebra and (for Multicolor Problems) a familiarity with the methods of mathematical induction. The book is designed for the reader's active participation. The problems are carefully integrated into the text and should be solved in order. Although they are basic, they are by no means elementary. Some sequences of problems are geared toward the mastery of a new method, rather than a definitive result, and others are practice exercises, designed to introduce new concepts. Complete solutions appear at the end.
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