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50 Mathematical Ideas You Really Need to Know [Format Kindle]

Tony Crilly
3.0 étoiles sur 5  Voir tous les commentaires (1 commentaire client)

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Descriptions du produit

Présentation de l'éditeur

Just the mention of mathematics is enough to strike fear into the hearts of many, yet without it, the human race couldn't be where it is today. By exploring the subject through its 50 key insights - from the simple (the number one) and the subtle (the invention of zero) to the sophisticated (proving Fermat's last theorem) - this book shows how mathematics has changed the way we look at the world around us.

Détails sur le produit

  • Format : Format Kindle
  • Taille du fichier : 3877 KB
  • Nombre de pages de l'édition imprimée : 208 pages
  • Editeur : Quercus; Édition : 1st (3 mars 2008)
  • Vendu par : Amazon Media EU S.à r.l.
  • Langue : Anglais
  • ISBN-10: 1847240089
  • ISBN-13: 978-1847240088
  • ASIN: B0064BWF7A
  • Synthèse vocale : Activée
  • X-Ray :
  • Word Wise: Non activé
  • Moyenne des commentaires client : 3.0 étoiles sur 5  Voir tous les commentaires (1 commentaire client)
  • Classement des meilleures ventes d'Amazon: n°96.381 dans la Boutique Kindle (Voir le Top 100 dans la Boutique Kindle)
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Commentaires client les plus utiles
3.0 étoiles sur 5 It's OK but not great 28 octobre 2014
Format:Relié|Achat vérifié
This book doesn't really try to do what it says: it doesn't attempt to make you "know" the subject matter. Instead it touches on 50 ideas and introduces them to a very superficial level, without you getting any great appreciation. And it doesn't attempt to explain the ideas' relevance to real life. This is in contrast to "50 Physics Ideas" which really does develop a level of understanding.
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Commentaires client les plus utiles sur (beta) 4.3 étoiles sur 5  23 commentaires
37 internautes sur 38 ont trouvé ce commentaire utile 
3.0 étoiles sur 5 Not up to the standard of the other books in this series. 3 décembre 2008
Par Metallurgist - Publié sur
I have read and reviewed 50 Physics Ideas and 50 Philosophy ideas. I enjoyed both books and therefore looked forward to reading this one. Unfortunately, I was deeply disappointed with this book. This is probably mostly due to the fact that the subject does not lend itself to the format of this series (which allots only 4 pages per idea). Mathematical ideas require some development, which is completely missing here. A statement of each idea is given, but in my opinion not sufficiently explained before a few examples are given, and then on to another idea. I found many subjects to have been presented in a somewhat haphazard and incomplete manner. Instead of focusing on the underlying mathematics, too many of the chapters seem focused on "bar bet" problems, such as the "birthday" problem, with the underlying mathematics (in this case probability theory) given only incidental coverage. Very valuable space is taken up by mentioning, but not developing additional ideas in each section, while some ideas, such as the Logarithm are not even included at all. To site just one example, in the section on Chaos Theory there is mention of the Navier-Stokes equation, but it is not developed or even given. It is introduced because it is contains nonlinear terms (but there is no discussion as to what a nonlinear term is), but the fact that it is this nonlinear behavior is the root cause of chaotic solutions is not discussed. The idea of phase space is also mentioned in the same section, but is never defined or even described. If I had never heard of Chaos Theory I doubt that I would have come away from reading this book with a idea of what it is or why the mathematics behave as it does. This was not the case for the Physics and Philosophy Ideas. In the case of these books, the 4 pages allotted to each idea were enough to understand what the idea was and why it was important. If you want an overview of mathematical ideas I recommend Kline's Mathematics for the Non-mathematician. Reading it will be more work, but you will get much more out of it.

I am giving the book 3 stars because there are some reasonably presented sections in the book, but in my opinion not enough to warrant a higher rating.
19 internautes sur 20 ont trouvé ce commentaire utile 
5.0 étoiles sur 5 Best Short Survey of Mathematics I Know Of 16 février 2009
Par Irfan A. Alvi - Publié sur
This is the best short survey of mathematics I know of, and I think the format works very well (4 pages each for 50 key mathematical ideas). I personally read one idea per day for 50 days, and this book delivered a bright spot for every one of those days.

To address another reviewer's comments, I do agree that this book has lower and upper bounds to be aware of.

The lower bound is that readers should come to the book with at least a general familiarity with the subject of mathematics, including having at least heard of concepts like complex numbers, calculus, probability, chaos, abstract algebra, group theory, Fermat's last theorem, the Riemann hypothesis, etc. And certainly readers should come to the book with a genuine interest in mathematics. In other words, this isn't a book for readers with no background or interest in mathematics, nor readers with a fear of mathematics.

The upper bound is that the book doesn't (and can't) develop the mathematical ideas in step-by-step detail. Rather, the book goes into just enough detail to give a meaningful sense of what the ideas are about, and it does this quite well, with nice features like timelines, examples, historical asides, etc. This book isn't a mathematics textbook, nor does it purport to be, so it shouldn't be judged on that basis.

The only thing I really found lacking was that the book doesn't include suggestions for further reading. But this omission isn't enough to lower my rating from 5 stars, and I highly recommend the book to anyone looking for a short survey of mathematics. Tony Crilly provides a wonderful and panoramic guided tour of the subject, spanning from elementary to fairly advanced ideas, and does it in a way that both entertains and reveals the rich beauty of mathematics. For readers who take the tour and feel sorry to see it end, I suggest moving next to the massive and outstanding The Princeton Companion to Mathematics.
11 internautes sur 12 ont trouvé ce commentaire utile 
5.0 étoiles sur 5 Great book for transition from High School Math to University Math 17 septembre 2008
Par Wu Bing - Publié sur
This is a concise book covering from ancient Greek Math to 21st century Modern Math. The author has smartly picked the most important 50 ideas, from Greek time, to modern Algebra, FLT, Riemann, Fractal, Genetic Math... it is surprisingly fun stuff to read, unlike other boring Math textbooks, yet it opens the reader's eyes to the beauty and wonderful Math world. For high-school math students going to the University, this is a good transition book, laying the foundation for them to grasp the abstract math ideas in the University, where unfortunately the Math professors would hardly tell the students the roots of these math ideas dated since 3,000 years ago.

Some interesting highlights:
1. Hardy-Weinberg Genetic Law: Cambridge Prof Hardy, as the greatest Pure mathematician in 20th century, prided Pure Math as being 'useless', yet he discovered independently the Genetic Law with Dr. Weinberg (Germany). He wrote the math proof at the back of an envelope after a cricket match in 1903. You can see Hardy's Pure math is not 'useless' at all - he proved the Genetic Law without being a Bio-Scientist, just by applying the beautiful Probability theory (the proof can be found in this tiny book).

2. Abstract Algebra: Since 825AD Arab Mathematician Al-khwarizimi introduced 'Al-jabr' dealing with numbers, Viète (France) in 1591 AD introduced symbols for known and unknown variables, Algebra was transformed into dealing with non-numbers 'Modern Algebra' by Emmy Noether (Germany) in 1920, with axiomatic structures and its 'isomorphism', etc. Bourbaki (France) in 1939 re-built the whole math using Set Axioms under rigourous structures.

Together with the other Twin book: "50 Physics Idea You Really Need to Know" (by Joanne Baker) form a great gift for your to-be-university children or friends. They will definitely be enthused by Science & Math and excel in these 2 subjects in the University.
4 internautes sur 4 ont trouvé ce commentaire utile 
3.0 étoiles sur 5 50 Ways to Mention Mathematics 3 janvier 2010
Par John M. Ford - Publié sur
This book contains short introductions to 50 topics in mathematics that will make readers more numerically literate. It can help you understand a newspaper or magazine article that becomes a little more technical than you expected. It is also a good starting place to learn more about mathematical concepts you just find interesting.

Each chapter is self-contained and delivers a two- to four-page capsule treatment of its topic. Most chapters contain definitions of key ideas, relevant historical quotes, and timelines across the bottom of the first two pages. The book makes particularly effective use of graphs and diagrams to illustrate important concepts. Boxes set off from the text effectively summarize supporting information. Example boxes include "666 - The Number of the Numerologist" (p. 39), "Building with Triangles" (p. 87), and "From Meteorology to Mathematics" about chaos theory (p. 107).

Several chapters are particularly informative for such brief introductions. "Logic" (p. 64) outlines the basic processes of deductive logic and points to more advanced types of formal reasoning. The "Calculus" chapter (p. 76) is a good overview for a high school or college student who considers taking a calculus class and wants to know what to expect. "The Four-Color Problem" (p. 120) introduces a practical topography issue relevant to the work done by cartographers and graphic artists. Finally, the Matrices chapter (p. 156) is an introduction to a type of algebra that many students find difficult. The basics of matrix manipulation are explained using the practical problem of airline flight scheduling.

Tony Crilly's book has a good topic index and an adequate two-page glossary, but lacks references to supporting literature. This is an unfortunate omission in an introductory book. Readers should be encouraged toward further reading when they are most eager for more knowledge. This is a recurring flaw in the "50 ideas" series.
3 internautes sur 3 ont trouvé ce commentaire utile 
5.0 étoiles sur 5 50 Ideas you will be interested in. 7 février 2009
Par Philip Leitch - Publié sur
I've studied a lot of maths but normally narrow areas of it. I still enjoy reading broadly. That's what this book is, broad. Don't think for a second that you will be able to "do" anything after reading the book. You won't be a statistician, engineer or even understand how to do calculus. BUT it gives you the background to these fields.

Like most people, when I've been taught maths it has been "how to do it" but not why, or where it came from. That's where this book fills in some gaps. It fills in how far back these ideas go, and the basics of the ideas themselves. For someone like me, that is what I am interested in BEFORE learning the core content.

So I agree that this is a good book to read before doing university (or even high school mathematics). I particularly like the style of the book, which flows very well.

The depth is the important thing to be aware of. The size (see the Amazon site for dimensions) isn't big, and text on a particular topic only goes for 4 pages, normally with a large heading and graphics/images. But within those pages are little gems of ideas, theories and understandings which I think are brilliantly presented.
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