Download PDF Mathematical Proofs: A Transition to Advanced Mathematics (2nd Edition) 2nd (second) Edition
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Mathematical Proofs: A Transition to Advanced Mathematics (2nd Edition) 2nd (second) Edition
Download PDF Mathematical Proofs: A Transition to Advanced Mathematics (2nd Edition) 2nd (second) Edition
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Will be shipped from US. Brand new copy.
- Sales Rank: #461996 in Books
- Published on: 1994
- Binding: Hardcover
Most helpful customer reviews
12 of 13 people found the following review helpful.
A very solid introduction to mathematical thinking
By G. Dimitroulakos
Being a physist and a computer scientist i find this book very helpful for someone to aquire good skills in the mathematical language and thought.
I consider that these two principles enable the creativity in mathematics for someone less involved with formal mathematical thought
11 of 12 people found the following review helpful.
Simply Wonderful!
By A. B. Clemons
A little more than a year back, I was forced to purchase this text for a mathematics course. At the time I lacked the maturity to see what a gem it really was, but it proved its worth the very next semester. I began a self-study real analysis sequence, and I tackled a mathematically rigorous (theorem-proof style) special relativity course. I found myself returning to "Mathematical Proofs" to slog through the dense material of these more advanced subjects.
The exposition of "Mathematical Proofs" is not too terse. The examples are informative and useful. The problem sets are challenging and require a desire towards mathematical maturity, but they are solvable for anyone who has read and understands the preceding chapter.
I keep this on my home desk for quick reference to lucid definitions and explanations of fundamental concepts. I even work an occasional problem to stay sharp in useful skills. It will definitely accompany me to graduate school next year.
A must have for budding mathematicians!
11 of 12 people found the following review helpful.
Fantastic for learining how to write proofs
By Math Dude
As a math major who wants to continue on to an advanced math degree, I could not have made it this far without this book. The authors do a wonderful job of making the aspects of writing an effective proof easy to learn and, more importantly, understand. Specifically, the way they teach both Proof by Contradiction and Proof by Mathematical Induction, two techniques that are vital to any upper level analysis/algebra/geometry class, is phenomenal. Vellman's "How to Prove It" is also a great one, but it lacks the completeness of this book. Highly recommended!!!
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