| Thread Closed |
Good book to read |
Share Thread |
| Jun22-08, 06:20 PM | #1 |
|
|
Good book to read
I just graduated high school having taken AP calculus and am heading off to college this fall. I really enjoy math and have a great interest in it and am wondering if anyone can reccommend me any good books on math to read this summer. I will be taking math classes at college so obviously I am not trying to learn everything in math but more looking for an overview of the world of mathematics if that makes sense.
Thanks |
| Jun22-08, 07:34 PM | #2 |
|
|
I recommend Foundations and Fundamental Concepts of Mathematics by Howard Eves.
|
| Jun23-08, 01:01 AM | #3 |
|
|
There is also Concepts of Modern Mathematics by Ian Stewart and What is Mathematics? by Courant - Robbins - Stewart. My personal favorite is the first recommendation, though.
|
| Jun23-08, 03:46 PM | #4 |
|
|
Good book to read
Mathematics: Its Content, Methods and Meaning - AD Aleksandrov, AN Kolmogorov, MA Lavrent'ev
|
| Aug20-08, 03:31 AM | #5 |
|
|
"Mathematics: a very short introduction" by fields medallist Timothy Gowers FRS, Rouse Ball Professor of Mathematics at Cambridge University (i.e. the biggest of big cheeses in UK Maths -- Roger Penrose held the identical chair at Oxford). The book is especially appropriate for an 18 year old about to go off to University. Website:
http://www.dpmms.cam.ac.uk/~wtg10/ It's the best short overview I've encountered, though Ian Stewart is good as well. From a totally different angle (psychological) try The Number Sense: How the Mind Creates Mathematics by Stanislas Dehaene. It's full of fun examples, like how they got Dobbin to count, chimps doing arithmetic, and babies spotting disappearing puppets... |
| Aug21-08, 03:54 PM | #6 |
|
|
"A Pure Course in Mathematics" by Hardy.
"How to Prove It" Velleman (sp?) Not really overviews, but I would think very useful indeed. |
| Aug21-08, 04:41 PM | #7 |
|
|
Gower's "further reading" section is superb. He recommends books to readers with different kinds of interest -- history, applicability, formality, philosophy -- and for areas he doesn't cover, e.g., probability, women in mathematics. I like his subtle "maybe not for further reading" recommendations:
"Russell and Whitehead's famous Principia Mathematica (Cambridge University Press, 2nd edn., 1973) is not exactly light reading, but if you found some of my proofs of elementary facts long-winded, then for comparison you should look up their proof that 1 + 1 = 2." |
| Thread Closed |
Similar discussions for: Good book to read
|
||||
| Thread | Forum | Replies | ||
| A good read | General Discussion | 0 | ||
| [SOLVED] Please tell me how to read this e-book | General Discussion | 5 | ||
| Has anyone read this book? | General Discussion | 4 | ||
| Interesting book to read. | General Discussion | 0 | ||