A Readable Introduction to Real Mathematics
Language: English
Published by Springer, 2021
Series: Book 158 of 170 - Undergraduate Texts in Mathematics
- Softcover
- New
Seller: AHA-BUCH GmbH, Einbeck, GermanyAHA-BUCH GmbH
AbeBooks seller since August 14, 2006
Condition: New
£ 52.44
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Add to basketItem description from seller
Druck auf Anfrage Neuware - Printed after ordering - Designed for an undergraduate course or for independent study, this text presents sophisticated mathematical ideas in an elementary and friendly fashion. The fundamental purpose of this book is to teach mathematical thinking while conveying the beauty and elegance of mathematics. The book contains a large number of exercises of varying difficulty, some of which are designed to help reinforce basic concepts and others of which will challenge virtually all readers. The sole prerequisite for reading this text is high school algebra. Topics covered include: \* mathematical induction \* modular arithmetic \* the Fundamental Theorem of Arithmetic \* Fermat's Little Theorem \* RSA encryption \* the Euclidean algorithm \* rational and irrational numbers \* complex numbers \* cardinality \* Euclidean plane geometry \* constructibility (including a proof that an angle of 60 degrees cannot be trisected with a straightedge and compass)\* infinite series \* higher dimensional spaces.This textbook is suitable for a wide variety of courses and for a broad range of students of mathematics and other subjects. Mathematically inclined senior high school students will also be able to read this book.From the reviews of the first edition:'It is carefully written in a precise but readable and engaging style. I thoroughly enjoyed reading this recent addition to the Springer Undergraduate Texts in Mathematics series and commend this clear, well-organised, unfussy text to its target audiences.' (Nick Lord,The Mathematical Gazette, Vol. 100 (547), 2016)'The book is an introduction to real mathematics and is very readable. . The book is indeed a joy to read, and would be an excellent text for an 'appreciation of mathematics' course, among other possibilities.' (G.A. Heuer,Mathematical Reviews, February, 2015)'Many a benighted book misguidedly addresses the need [to teach mathematical thinking] by framing reasoning, or narrowly, proof, not as pervasive modality but somehow as itself an autonomous mathematical subject. Fortunately, the present book gets it right. [presenting]well-chosen, basic, conceptual mathematics, suitably accessible after a K-12 education, in a detailed, self-conscious way that emphasizes methodology alongside content and crucially leads to an ultimate clear payoff. Summing Up: Recommended. Lower-division undergraduates and two-year technical program students; general readers.' (D.V. Feldman,Choice, Vol. 52 (6), February, 2015). …
Seller Inventory # 9783030807313
- Title
- A Readable Introduction to Real Mathematics
- Author
- Peter Rosenthal
- Publisher
- Springer
- Publication year
- 2021
- Condition
- Neu
- Binding
- Taschenbuch
- Language
- English
- ISBN 10
- 3030807312
- ISBN 13
- 9783030807313
- Edition
- 2nd Edition
- Item weight
- 365 grams
- Dimensions
- 235x155x13 mm
- Series
- Book 158 of 170: Undergraduate Texts in Mathematics
Designed for an undergraduate course or for independent study, this text presents sophisticated mathematical ideas in an elementary and friendly fashion. The fundamental purpose of this book is to teach mathematical thinking while conveying the beauty and elegance of mathematics. The book contains a large number of exercises of varying difficulty, some of which are designed to help reinforce basic concepts and others of which will challenge virtually all readers. The sole prerequisite for reading this text is high school algebra. Topics covered include: * mathematical induction * modular arithmetic * the Fundamental Theorem of Arithmetic * Fermat's Little Theorem * RSA encryption * the Euclidean algorithm * rational and irrational numbers * complex numbers * cardinality * Euclidean plane geometry * constructibility (including a proof that an angle of 60 degrees cannot be trisected with a straightedge and compass)* infinite series * higher dimensional spaces.
This textbook is suitable for a wide variety of courses and for a broad range of students of mathematics and other subjects. Mathematically inclined senior high school students will also be able to read this book.
From the reviews of the first edition:
“It is carefully written in a precise but readable and engaging style… I thoroughly enjoyed reading this recent addition to the Springer Undergraduate Texts in Mathematics series and commend this clear, well-organised, unfussy text to its target audiences.” (Nick Lord, The Mathematical Gazette, Vol. 100 (547), 2016)
“The book is an introduction to real mathematics and is very readable. … The book is indeed a joy to read, and would be an excellent text for an ‘appreciation of mathematics’ course, among other possibilities.” (G.A. Heuer, Mathematical Reviews, February, 2015)
“Many a benighted book misguidedly addresses the need [to teach mathematical thinking] by framing reasoning, or narrowly, proof, not as pervasive modality but somehow as itself an autonomous mathematical subject. Fortunately, the present book gets it right.... [presenting] well-chosen, basic, conceptual mathematics, suitably accessible after a K-12 education, in a detailed, self-conscious way that emphasizes methodology alongside content and crucially leads to an ultimate clear payoff. … Summing Up: Recommended. Lower-division undergraduates and two-year technical program students; general readers.” (D.V. Feldman, Choice, Vol. 52 (6), February, 2015)
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