Serge Lang's Linear Algebra - how is it?

AI Thread Summary
Serge Lang's "Linear Algebra" is noted for its clarity and well-written explanations, particularly regarding the representation of linear transformations by matrices. However, it lacks solutions, which may be a drawback for self-study. While some users appreciate Lang's approach, others suggest that there are better alternatives available, especially for those who have already completed a course in linear algebra. Hoffman-Kunze is mentioned as a preferred option for deeper understanding. Overall, the book is respected but may not be the best choice for everyone.
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Serge Lang's "Linear Algebra" - how is it?

I'm looking to buy a good linear algebra book. I've already had a course in it and would like to learn more. How is this book for self-study? If anyone has used this book for a course or otherwise, how did you like it?

Particularly: how good does Lang explain the representation of a linear transformation by a matrix? I seem to judge good linear algebra books by how well this is explained...
 
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His books in general are excellent i.e A first course in Calculus or Calculus of several veriable etc. The linear algebra one does not have solutions so not sure if that's what your looking for in terms of self study.
 


I remember reading that book long time ago. My impression was that it was well-written. But personally I think there are many other better options since you say you already had a course in it. (Hoffman-Kunze)

If you know your linear algebra well (really well) maybe Roman's "Advanced Linear Algebra" is a good choice. Although it is overkill for most of us.
 

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