Vedic Mathematics Book Free Download
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In the book, Thakur presents a road-map of the sutras by explaining the following:
Objectives: The goal of the book is to bring out the beauty of Vedic mathematics and its relation to the Vedic culture.
Methods: The book presents the sutras in an organized manner. There are eight chapters with a total of fifty-seven sutras (three sutras of each chapter) and twenty-seven sub-sutras.
Contents: The book is organized in chapters and sutras. Chapter one is an overview of Vedic mathematics. Chapter two contains sutras on addition, subtraction, multiplication, division, multiplication of fractions and exponentiation.
Appendices: The last eight chapters deal with the development of the eight methods and their applications to various problems in arithmetic.
Acknowledgements: The book is dedicated to the late math teacher Dr. A. C. Das.
Bibliography: An extensive bibliography has been provided in the back of the book that lists all the sources that were consulted while writing the book.
Numerous researchers have come up with their own findings on the historical aspects of Vedic mathematics and have been widely discussed in publications.[5][3][4][7] The book has also been recommended by numerous scholars, including Chris Knight, Gian Fabio Mauri, Manindra Agrawal, Aravind Sambamurthy, Neeladri Sarma, Michael Anton and others.
It is evident from the book that the use of a standard edition of the Atharvaveda is crucial for understanding the complete content of the book. A person who has a copy of the standard edition can easily find the sutras in the book through the index. In this regard, we ask readers to be careful in buying a copy of this book, as it is very rare.
The book is also featured in several other books and forays, such as the title book of the book series, A Taste of Mathematics and a college textbook, A Taste of Mathematics: A Postgraduate Textbook for Colleges and Universities[5].
He states in the book that mathematics is about numeration and it is only about these that he will focus on. It is often the case in mathematics that the question and the answer both involve more than one statement. This book shows us how to express and prove theorems involving a single statement where one is the central premise and the other is a consequence of this. An example is the following:
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