Linear Algebra What are good second course books in linear algebra for self-study?

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For self-study in linear algebra at the undergraduate level, several recommended texts include "Linear Algebra Done Right" by Sheldon Axler, which is favored for its clear approach that postpones the introduction of determinants. Another option is "Algebra" by Michael Artin, which integrates determinants early in the text but is primarily focused on modern algebra concepts. "Linear Algebra" by Serge Lang is also mentioned as a solid choice. Additionally, "Linear Algebra" by Friedberg, Insel, and Spence is noted for its standard approach and popularity among students. Each of these books offers a unique perspective and methodology, catering to different learning preferences.
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What are best second course(undergraduate) books in linear algebra for self-study?I have already read Introduction to Linear Algebra by Lang.
 
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Linear Algebra Done Right. You can use it in conjunction with Artin: Algebra (I mentioned this to you before...).

Axler avoids determinants till the end, but Artin uses Determinants in chapter 1. However, Artin is a Modern Algebra book...

You could always read Lang's Linear Algebra. However, I really enjoy Axler.

Another book that is popular is Friedberg/Insel/Spence. It takes a more standard approach.
 
Im currently reading mathematics for physicists by Philippe Dennery and André Krzywicki, and I’m understanding most concepts however I think it would be better for me to get a book on complex analysis or calculus to better understand it so I’m not left looking at an equation for an hour trying to figure out what it means. So here comes the split, do I get a complex analysis book? Or a calculus book? I might be able to Borrow a calculus textbook from my math teacher study that for a bit and...

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