Best Linear Algebra Textbooks for Self-Study: Recommendations and Reviews

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Discussion Overview

The discussion revolves around recommendations for linear algebra textbooks suitable for self-study, particularly for students struggling with their current course materials. Participants share their experiences with various texts and express their needs for clearer explanations and practical applications.

Discussion Character

  • Exploratory
  • Debate/contested
  • Homework-related
  • Conceptual clarification

Main Points Raised

  • One participant seeks recommendations for textbooks to aid in self-study due to dissatisfaction with their current textbook and teaching style.
  • Some participants recommend Axler's 'Linear Algebra Done Right' as a good introductory text, while others note it may be more suitable for a second course.
  • Concerns are raised about Axler's book lacking solutions or hints, which may hinder self-study efforts.
  • Another participant suggests Poole's 'Linear Algebra: A Modern Introduction' as a beneficial resource, citing it as one of the best math texts they have used.
  • There is a discussion about the differences between the first and second editions of Poole's book, with one participant expressing caution about first editions due to potential errors.
  • Strang's book is mentioned as being friendly and conversational, but not rigorous enough for those seeking a more formal approach.
  • Another participant suggests looking for linear algebra texts with applications, mentioning Nicholson's 5th edition as a good option despite its proofs.

Areas of Agreement / Disagreement

Participants express a variety of opinions on the suitability of different textbooks for self-study, with no consensus on a single recommended text. Some participants agree on the challenges of the current course materials and teaching methods, while others have differing views on the effectiveness of specific textbooks.

Contextual Notes

Participants mention varying levels of abstraction and difficulty in their current courses, indicating that their experiences with textbooks may depend on their individual learning styles and backgrounds. There are also references to the teaching methods of specific professors, which may influence the perceived effectiveness of the recommended texts.

Who May Find This Useful

Students seeking self-study resources for linear algebra, particularly those struggling with current textbooks or teaching methods. Readers interested in personal experiences with various linear algebra texts may also find this discussion relevant.

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I'm taking a first course in linear algebra, and my textbook very bad and the professor cannot teach. I need another textbook to help me self-study for this course that I am taking right now. I looked around Amazon and found that Linear Algebra: A Modern Introduction, by David Poole has good reviews, but they all seem biased. Has anyone used this textbook? Would you recommend it? Please recommend me some textbooks and study guide that are easy to self-study from.
 
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Axler's 'Linear Algebra Done Right' is good for an introduction.
 
Isn't that for a "second course on linear algebra"? I am having trouble with the concepts and I find the subject to be too abstract and difficult to understand. This is my first exposure to math that is more abstract. My professor only writes formal mathematical definitions on the board in lecture and does not really explain them. The textbook I am using right now does not explain things clearly at all; all the ideas seem to be disconnected and not related to each other.
 
If you're looking for a book for self-study, keep in mind that Linear Algebra Done Right by Axler doesn't have any solutions or hints to any problems in the back, so you're pretty much on your own and have no way of checking whether you understand the concepts or are on the right track for any of the problems. Axler really leaves you hanging.
 
I used Poole's book for my intro to Linear Algebra. I think it is probably one of the best required math texts I've had. In fact, it is one of the few I have actually held on to. However, if you already have a book I'd definitely consider something cheaper or maybe even sit in another teacher's section of the class.
 
The|M|onster said:
I used Poole's book for my intro to Linear Algebra. I think it is probably one of the best required math texts I've had. In fact, it is one of the few I have actually held on to. However, if you already have a book I'd definitely consider something cheaper or maybe even sit in another teacher's section of the class.

I don't mind buying another textbook if it is worth it. I am planning to sell my linear algebra textbook as soon as the course is over because the required text (Bretscher) is so bad. The problems are all right but the explanations are too concise and formal, and the examples are not didactic. How much different is the first edition of Poole's linear algebra compared to the second edition? I have had bad experiences with first editions of math texts (errors), but am thinking of buying the first edition to save $40.
 
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I'm not too familiar with the 1st edition, but I saw a copy of it being sold at a used bookstore for $10. Before you buy from Amazon you should check out local bookstores first. I've found a lot of gems at used bookstores, including a copy of Spivak's Calculus. You may even find a better text than Poole's.
 
  • #10
i like Lays book.
 
  • #11
I used Strang's book for Linear Algebra and found it to be pretty decent. Very friendly, written in a conversational style, perfect for someone looking to understand basic principles of Linear Algebra. I don't recommend it, however, for someone looking for a rigorous text.
 
  • #12
Thanks for all the responses. I have already bought Poole's book for linear algebra. I am not looking for a rigorous text, but just need a text that actually explains the topic. I realized that my professor is actually teaching a course based off of a text called Matrix Analysis for Scientists and Engineers, a more advanced text that I am now using as a supplement. That explains why few people in the class understand much from his lectures. I hope that I am not missing out on anything important since the professor decided to teach this course in a non-traditional way.
 
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  • #13
Just look for linear algebra with applications texts. One I found good is the one by nicholson, 5th edition. There are tons of proofs, but you can ignore them.

And yeah, I think axler would be overkill.
 

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