Linear algebra book and other questions

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Discussion Overview

The discussion revolves around recommendations for advanced linear algebra books following an introductory course. Participants also inquire about suitable subsequent courses to take after completing an introductory linear algebra course.

Discussion Character

  • Exploratory, Technical explanation, Homework-related

Main Points Raised

  • One participant seeks recommendations for advanced linear algebra books and guidance on what course to take next.
  • Another participant suggests Lang's linear algebra book (specifically the junior level version) and Axler's "Linear Algebra Done Right" as successful resources.
  • A different participant proposes Hoffman and Kunze as possibly the best linear algebra book and recommends considering graduate algebra texts by Lang or Sah, or Michael Artin's undergraduate algebra book.
  • One participant notes the existence of a related thread further down in the forum.

Areas of Agreement / Disagreement

Participants provide various recommendations for advanced linear algebra books, indicating multiple competing views on what constitutes the best resource. There is no consensus on a single book or course to pursue next.

Contextual Notes

Participants' suggestions may depend on personal experiences and preferences, and the discussion does not resolve which book is definitively superior.

galois427
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i just finish a intro lin algebra/de course. I'm looking for a more advanced lin algebra book that would be a step up from the intro book. also, what course should i take after this?
 
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i had success with lang's linear algebra book (he has two--get the junior level version) as well as axler's "linear algebra done right."
 
there is a thread on this a little bit further down in this forum.
 
the best linear algebra book is probably hoffman and kunze.

after you get off the ground you might try a real graduate algebra book like lang, or sah, or even a great undergraduate algebra book, by Michael Artin called Algebra.
 

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