Numbers and Symbols: From Counting to Abstract Algebras by Roy McWeeny

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About this book :-
Science Education is one of the great keys to human progress. The series "Basic Books in Science" brings basic knowledge of science within the reach of everyone. Every Book covers in some depth a well defined area, starting from the very beginning and leading up to university entrance level. This book is written in simple English because it is the language most widely used in science and technology, industry, commerce, and international business and travel. it introduces a new language, nothing like the one we use in everyday writing and speaking. The spoken word came first in the evolution of language; then the written word (starting about four thousand years ago). Mathematics began to develop somewhat later – in China, India, and the countries around the Mediterranean. But the symbols of mathematics, though still just marks on paper, are not connected in any way with speech, or sounds, or the written word: usually they stand for operations such as counting or moving things through space, operations which are often performed only in the mind. It is this abstract and symbolic nature of mathematics that makes it seem difficult to so many people and shuts them off from an increasingly large part of Science. Its subject 'Number and symbols' is basic to the whole of science. The aim the book is to open the door into Mathematics, ready for going on into Physics, Chemistry, and the other Sciences.

Book Detail :-
This book has following details information.
Title: Numbers and Symbols: From Counting to Abstract Algebras by Roy McWeeny by NA
Publisher: Learning Development Institute
Series: eBooksDirectory
Year: 2007
Pages: 563
Type: PDF
Language: English
ISBN-10 #: 1543249698
ISBN-13 #: 978-1543249699
Country: Pakistan
License: CC BY-NC-SA 3.0
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About Author :-
The author NA NA

Book Contents :-
conver the following topics.
1. About numbers 2. Combining numbers 3. Inventing new numbers – equations 4. The decimal system 5. Real and complex numbers 6. Beyond numbers – operators

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