Title
An Introduction To The Theory Of Numbers
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This Is The Fifth Edition Of A Work (First Published In 1938) Which Has Become The Standard Introduction To The Subject. The Book Has Grown Out Of Lectures Delivered By The Authors At Oxford, Cambridge, Aberdeen, And Other Universities. It Is Neither A Systematic Treatise On The Theory Of Numbers Nor A 'Popular' Book For Nonmathematical Readers. It Contains Short Accounts Of The Elements Of Many Different Sides Of The Theory, Not Usually Combined In A Single Volume; And, Although It Is Written For Mathematicians, The Range Of Mathematical Knowledge Presupposed Is Not Greater Than That Of An Intelligent Firstyear Student. In This Edition The Main Changes Are In The Notes At The End Of Each Chapter; Sir Edward Wright Seeks To Provide Uptodate References For The Reader Who Wishes To Pursue A Particular Topic Further And To Present, Both In The Notes And In The Text, A Reasonably Accurate Account Of The Present State Of Knowledge.
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- Q: How many pages does this book have? A: This book has four hundred fifty-six pages. It provides a comprehensive introduction to the theory of numbers.
- Q: What is the binding type of this book? A: This book is available in paperback binding. This makes it lightweight and easy to carry around.
- Q: What are the dimensions of this book? A: This book measures nine point nineteen inches in length, one point zero three inches in width, and six point fourteen inches in height. Its compact size makes it suitable for various reading environments.
- Q: What is the recommended reading level for this book? A: This book is suitable for intelligent first-year students. It is designed for those with a basic understanding of mathematics.
- Q: Is this book appropriate for beginners in mathematics? A: Yes, this book is appropriate for beginners. It offers a well-rounded introduction without requiring advanced mathematical knowledge.
- Q: How does one approach studying this book? A: Readers should start with the chapters of interest and utilize the notes at the end for further exploration. Each chapter contains concise accounts that facilitate understanding.
- Q: How should I store this book? A: Store this book in a dry place away from direct sunlight. This will help preserve its condition and longevity.
- Q: Can this book be easily damaged? A: Yes, like most paperback books, it can be easily damaged if not handled carefully. It's important to avoid bending the pages or spine.
- Q: What is the best way to clean this book? A: To clean this book, gently wipe the covers with a dry cloth. Avoid using water or cleaning solutions that could damage the pages.
- Q: What if the book arrives damaged? A: If the book arrives damaged, you should contact the seller for a return or exchange. Most sellers have policies in place for such situations.
- Q: Is this book suitable for advanced mathematicians? A: No, this book is not specifically aimed at advanced mathematicians. It serves as an introduction rather than a comprehensive treatise.
- Q: How can I find specific topics in this book? A: You can find specific topics by referring to the table of contents or using the notes provided at the end of each chapter. These resources guide further reading.
- Q: Is there a glossary of terms included in the book? A: No, this book does not include a glossary of terms. However, the content is designed to be accessible for beginners.
- Q: What makes this edition different from previous ones? A: This edition includes updated references and notes at the end of each chapter. These changes enhance the learning experience for readers.
- Q: Who are the authors of this book? A: The authors of this book are G. H. Hardy and Sir Edward Wright. They are well-known figures in the field of mathematics.