Numbers A Very Short Introduction
Download and Read Numbers A Very Short Introduction full books in PDF, ePUB, and Kindle. Read online free Numbers A Very Short Introduction ebook anywhere anytime directly on your device. We cannot guarantee that every ebooks is available!
Numbers: A Very Short Introduction
| Author | : Peter M. Higgins |
| Publisher | : OUP Oxford |
| Total Pages | : 152 |
| Release | : 2011-02-24 |
| Genre | : Mathematics |
| ISBN | : 0199584052 |
Download Numbers: A Very Short Introduction Book in PDF, Epub and Kindle
In this Very Short Introduction Peter M. Higgins presents an overview of the number types featured in modern science and mathematics. Providing a non-technical account, he explores the evolution of the modern number system, examines the fascinating role of primes, and explains their role in contemporary cryptography.
Numbers: A Very Short Introduction Related Books
Language: en
Pages: 152
Pages: 152
Type: BOOK - Published: 2011-02-24 - Publisher: OUP Oxford
In this Very Short Introduction Peter M. Higgins presents an overview of the number types featured in modern science and mathematics. Providing a non-technical
Language: en
Pages: 177
Pages: 177
Type: BOOK - Published: 2020 - Publisher: Oxford University Press, USA
Number theory is the branch of mathematics primarily concerned with the counting numbers, especially primes. It dates back to the ancient Greeks, but today it h
Language: en
Pages: 177
Pages: 177
Type: BOOK - Published: 2020-05-28 - Publisher: Oxford University Press
Number theory is the branch of mathematics that is primarily concerned with the counting numbers. Of particular importance are the prime numbers, the 'building
Language: en
Pages: 172
Pages: 172
Type: BOOK - Published: 2002-08-22 - Publisher: Oxford Paperbacks
The aim of this volume is to explain the differences between research-level mathematics and the maths taught at school. Most differences are philosophical and t
Language: en
Pages: 161
Pages: 161
Type: BOOK - Published: 2013-05-30 - Publisher: OUP Oxford
In the 1800s mathematicians introduced a formal theory of symmetry: group theory. Now a branch of abstract algebra, this subject first arose in the theory of eq
