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Mathematics for Economic Analysis, by Knut Sydsaeter, Peter J. Hammond
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For sophomore-level and above courses in Mathematical Methods, Mathematics for Economists. An introduction to those parts of mathematical analysis and linear algebra which are most important for economists.
- Sales Rank: #316619 in Books
- Published on: 1995-09-01
- Original language: English
- Number of items: 1
- Dimensions: 9.10" h x 1.90" w x 7.00" l, 3.13 pounds
- Binding: Paperback
- 982 pages
From the Publisher
An introduction to those parts of mathematical analysis and linear algebra which are most important for economists.
Most helpful customer reviews
14 of 14 people found the following review helpful.
comprehensive and clear
By man
This book is highly-recommended for upper-level undergraduate/first-year graduate students in economics. It seems that the authors know well the mathematical requirements needed for students majoring in economics. The writing is clear and the proofs are rigorously explained. Even the answers to selected problems are explained thoroughly. The problems are quite easy though, but I think it is a very good way of building confidence for students who are not so mathematically-inclined. For students who find Chiang's textbook outdated and Simon/Blume's textbook somewhat incomplete, this is a much better alternative.
14 of 16 people found the following review helpful.
Easy and Complete. The best for upper/intermediate.
By Ruggiero
I bought this book to review some maths and get ready for a master in economics. It was very useful. The topics are explained in a very accessible way.
There are a lot of examples and solved exercises that tourned to be useful for an advanced course in Microeconomics and/or Macroeconomics.
I think this book is a "must" for who knows some basic in mathematics and want to learn more.
2 of 2 people found the following review helpful.
Somehow nice but confusing ordering of topics.
By expateconomiste
I am currently teaching using that textbook. I am economist trained in mathematics. The book has plenty of illustrations and exercises, but the authors didn't think carefully about the transitions between chapters : Who in his own mind would introduce differentiation before introducing limits? So we're working on derivatives, then limits, then continuity. The logic is upside down. Also equations for circles and ellipsoids pop up in the middle of the analysis of functions, without explanation. So plenty of exercises, nice text, but students will definitely be picking pieces across the book to try to make sense of this.
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