Introduction to Numerical Analysis by F. B. Hildebrand, Associate Professor of Mathematics at Massachusetts Institute of Technology. Published by McGraw-Hill Book Company, Inc., New York, Toronto, London, 1956. This book serves as an introduction to the field of numerical analysis, which is concerned with the development and study of algorithms for solving mathematical problems using numerical approximation methods. The book is intended for students and professionals in mathematics, engineering, and related fields. It provides a comprehensive overview of the principles and techniques used in numerical analysis, including error analysis, interpolation, approximation, numerical differentiation and integration, and the solution of equations. The text is written in a clear and concise manner, making it accessible to readers with a basic understanding of calculus and linear algebra. The book is structured to provide a logical progression from fundamental concepts to more advanced topics, allowing readers to build a solid foundation in numerical analysis. It includes numerous examples and exercises to reinforce the theoretical concepts presented. The author emphasizes the importance of understanding the theoretical underpinnings of numerical methods, as well as their practical applications. The book is a valuable resource for anyone seeking to understand the principles and applications of numerical analysis.Introduction to Numerical Analysis by F. B. Hildebrand, Associate Professor of Mathematics at Massachusetts Institute of Technology. Published by McGraw-Hill Book Company, Inc., New York, Toronto, London, 1956. This book serves as an introduction to the field of numerical analysis, which is concerned with the development and study of algorithms for solving mathematical problems using numerical approximation methods. The book is intended for students and professionals in mathematics, engineering, and related fields. It provides a comprehensive overview of the principles and techniques used in numerical analysis, including error analysis, interpolation, approximation, numerical differentiation and integration, and the solution of equations. The text is written in a clear and concise manner, making it accessible to readers with a basic understanding of calculus and linear algebra. The book is structured to provide a logical progression from fundamental concepts to more advanced topics, allowing readers to build a solid foundation in numerical analysis. It includes numerous examples and exercises to reinforce the theoretical concepts presented. The author emphasizes the importance of understanding the theoretical underpinnings of numerical methods, as well as their practical applications. The book is a valuable resource for anyone seeking to understand the principles and applications of numerical analysis.