The language of mathematics - Info and Reading Options
utilizing math in practice
By Robert Laurence Baber

"The language of mathematics" was published by Wiley in 2011 - Hoboken, N.J, it has 416 pages and the language of the book is English.
“The language of mathematics” Metadata:
- Title: The language of mathematics
- Author: Robert Laurence Baber
- Language: English
- Number of Pages: 416
- Publisher: Wiley
- Publish Date: 2011
- Publish Location: Hoboken, N.J
“The language of mathematics” Subjects and Themes:
- Subjects: ➤ Machine translating - MATHEMATICS / Recreations & Games - English language - Mathematical notation - English language, translating
Edition Specifications:
- Pagination: p. cm.
Edition Identifiers:
- The Open Library ID: OL25147756M - OL16412901W
- Online Computer Library Center (OCLC) ID: 699373986
- Library of Congress Control Number (LCCN): 2010054063
- ISBN-13: 9780470878897
- All ISBNs: 9780470878897
AI-generated Review of “The language of mathematics”:
"The language of mathematics" Table Of Contents:
- 1- Machine generated contents note: Preface.
- 2- Acknowledgements.
- 3- Part A. Introductory overview.
- 4- 1. Introduction.
- 5- 2. Preview: Some Statements in English and the Language of Mathematics.
- 6- Part B. Mathematics and its language.
- 7- 3. Elements of the Language of Mathematics.
- 8- 4. Important Structures and Concepts in the Language of Mathematics.
- 9- 5. Solving Problems Mathematically.
- 10- Part C. English, the Language of Mathematics and translating between them.
- 11- 6. Linguistic Characteristics of English and the Language of Mathematics.
- 12- 7. Translating English to Mathematics.
- 13- 8. Examples of Translating English to Mathematics.
- 14- Part D. Conclusion.
- 15- 9. Summary.
- 16- Appendices.
- 17- Appendix A. Representing numbers.
- 18- Appendix B. Symbols on the Language of Mathematics.
- 19- Appendix C. Sets of numbers.
- 20- Appendix D. Special structures in mathematics.
- 21- Appendix E. Mathematical logic.
- 22- Appendix F. Waves and the wave equation.
- 23- Appendix G. Glossary: English to the Language of Mathematics.
- 24- Appendix H. Programming languages and the Language of Mathematics.
- 25- Appendix I. Other literature.
- 26- Index.
"The language of mathematics" Description:
The Open Library:
"The subject of this book is how to formulate a mathematical model from an English description of a problem. This book views mathematical notation as a language and develops the implications of this view for translating English text into mathematical expressions and mathematical models, i.e. for applying mathematics to problems described in English. In order to apply mathematics to a practical problem, one must first transform an English statement of the problem and the requirements for its solution into mathematical expressions. This book examines this process in detail, presents new insight into it, and develops explicit guidelines for this important step. This book identifies the basic elements (values, variables, and functions) of the language of mathematics and presents the grammatical rules for combining them into expressions and other structures. Different notational forms for expressions are described and defined. Correspondences between parts of speech and other grammatical elements in English and components of expressions in the language of mathematics are identified. These lead to useful guidelines for translating English into the language of mathematics. In addition, the book contains many examples of translating English into mathematics. The approach presented in this book makes mathematics accessible to many people who have been turned off from mathematics by their early exposure to it"-- "This book views mathematical notation as a language and develops the implications of this view for translating English text into mathematical expressions and mathematical models, i.e. for applying mathematics to problems described in English. In order to apply mathematics to a practical problem, one must first transform an English statement of the problem and the requirements for its solution into mathematical expressions. This book examines this process in detail, presents new insight into it, and develops explicit guidelines for this important step"--
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