Posted by **libr** at April 2, 2017

English | 2013 | ISBN: 1939512034 | ISBN-13: 9781939512031 | 171 pages | PDF | 2,1 MB

Posted by **Nice_smile)** at Feb. 25, 2017

English | 2015 | ISBN: 1482237725 | 513 Pages | PDF | 9.99 MB

Posted by **interes** at Feb. 9, 2017

English | 2015 | ISBN: 1942341075 | 380 pages | PDF | 1,7 MB

Posted by **arundhati** at Oct. 26, 2016

2013 | ISBN: 0521592690, 0521597188 | 364 pages | EPUB, PDF (conv) | 16 MB

Posted by **leonardo78** at Jan. 12, 2016

Publisher: Wiley | 1990 | ISBN: 0471510041 | 250 pages | PDF (scan) | 7,2 MB

This straightforward guide describes the main methods used to prove mathematical theorems. Shows how and when to use each technique such as the contrapositive, induction and proof by contradiction. Each method is illustrated by step-by-step examples.

Posted by **ChrisRedfield** at July 20, 2015

Published: 2012-06-06 | ISBN: 1461442648 | PDF | 401 pages | 3.1 MB

Posted by **groovebeat** at July 10, 2014

WEB-Rip | MP4 | AVC1 @ 500 Kbit/s | 960x540 | AAC Stereo @ 128 Kbit/s 48 KHz | 2.47 GB

Mathematical thinking is not the same as doing mathematics – at least not as mathematics is typically presented in our school system. School math typically focuses on learning procedures to solve highly stereotyped problems. Professional mathematicians think a certain way to solve real problems, problems that can arise from the everyday world, or from science, or from within mathematics itself. The key to success in school math is to learn to think inside-the-box. In contrast, a key feature of mathematical thinking is thinking outside-the-box – a valuable ability in today’s world. This course helps to develop that crucial way of thinking.

Posted by **arundhati** at April 9, 2014

2013 | ISBN-10: 1118164024 | 320 pages | PDF | 4,4 MB

Posted by **tukotikko** at April 4, 2014

2008 | 364 Pages | ISBN: 3540780440 | PDF | 7 MB

Posted by **interes** at Jan. 19, 2014

English | 2013 | ISBN: 1939512034 | ISBN-13: 9781939512031 | 171 pages | PDF | 2,1 MB

Mathematics is not a spectator sport: successful students of mathematics grapple with ideas for themselves. Distilling Ideas presents a carefully designed sequence of exercises and theorem statements that challenge students to create proofs and concepts.