Hoffman and Kunze's Suitable for Introduction to LA?

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SUMMARY

Hoffman and Kunze's "Linear Algebra" is recommended for mathematics majors but may be too advanced for beginners in linear algebra. Users suggest alternative resources such as Sharipov's and Beezer's free online textbooks for those new to the subject. The discussion highlights the importance of foundational knowledge, particularly in row reduction of matrices, before tackling more complex materials. Additionally, a summer course's advanced notes covering topics like Jordan forms and spectral theorems are available for further study.

PREREQUISITES
  • Basic understanding of linear algebra concepts, particularly row reduction of matrices.
  • Familiarity with introductory linear algebra textbooks or resources.
  • Knowledge of mathematical proofs and theoretical frameworks.
  • Experience with self-study techniques in mathematics.
NEXT STEPS
  • Explore Sharipov's online linear algebra resources for foundational knowledge.
  • Review Beezer's free linear algebra textbook for a simpler introduction.
  • Study the advanced linear algebra notes covering Jordan forms and spectral theorems.
  • Investigate Schaum's "Outline of Linear Algebra" for practical examples and exercises.
USEFUL FOR

Students and self-learners in mathematics, particularly those beginning their journey in linear algebra, as well as educators seeking supplementary resources for teaching linear algebra concepts.

cordyceps
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Hey guys,

I'm trying to self-study LA this year. For anyone who has used Hoffman and Kunze's LA text, would you recommend it as an introduction to LA? Thanks.
 
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Depends. If you're a mathematics major it's worth reading, if not, stick to the recommended book or course notes. I haven't read it completely, I've read bits of it, and it's at a slightly higher level than my 1st LA course was. Don't expect it to walk you through proofs though.
 
I'm just trying to learn by myself- first time dealing with linear algebra.
 
here is one more free one from me:
it assumes you know about row reduction of matrices, and covers all the higher level stuff.

the new notes for my summer course 4050 in advanced linear algebra are up on my webpage. they cover jordan and generalized jordan form, duality, spectral theorems, determinants, finite abelian groups, and constant coefficient linear ode's. they are an expansion to 68 pages of my 14 page linear algebra primer. they are much more explanatory. still they cover in 68 pages more than most books do in several hundred pages. i hope they are readable. there is a table of contents. the introduction got omitted from the notes but appears on the webpage. enjoy!
 
Thanks guys. I think your notes, mathwonk, are too advanced for me right now, but I'll be sure to check them out when I get there. Thanks again.
 
I learned linear algebra on my own from Schaum's series "Outline of Linear Algebra" by Seymour Lipschutz. That was about 20 years ago, so I don't know if the latest edition is just as good. It's very introductory, lots of worked examples, after reading even half of it you will deceive yourself that you can do any problem in linear algebra. It's enough linear algebra, say, for a typical undergraduate course in quantum mechanics.
 
My geocoities.com/r-sharipov site is now off. Use the following sites instead:
http://ruslan-sharipov.ucoz.com"
http://freetextbooks.narod.ru"
 
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