To those of you who have taken elementary linear algebra.

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Did you enjoy the part of the class that dealt with vector spaces?

We covered them in my class a few weeks ago and I think that it may end up being the part that I enjoyed the most ^_^
I "may" *ahem* have actually gone a little overboard and typed up the entire homework assignment for that section using an emacs-like LaTeX editor n_n;; (don't worry, I got 100% on that assignment)

It is not a matter of like or dislike. One cannot do the mathematics required by physics and the other "hard" sciences without vector spaces.

ruveyn

I enjoyed reading Sheldon Axler's book Linear Algebra Done Right, a couple of years ago. I read it on my own, and did all the exercises (except for one which needed symbolic computation software, which I don't have), so it must have been fun!

Many, many years before that, I read most of Roger Godement's Algebra (which is mostly linear algebra), and Hartley and Hawkes' Rings, Modules and Linear Algebra, but I didn't bother doing many of the exercises (correction: I do seem to have done nearly all of the exercises in H & H, but I can't remember a thing about it!), and I can't say I actually enjoyed reading either book, nor am I much good at retaining anything I've read (for more than a week or so at most).

I have only recently, very late in life, slowly started to enjoy doing mathematics more, but for the last couple of years I've been hitting a brick wall in my mind again, and haven't been able to study much at all.

I used to treat my own mind like an unconscious machine which I could exploit to get good results in examinations, but I never, until recently, seem to have treated my own mind as a human being - if that makes sense to anybody!

(I fear it may not! Not all my problems are Aspie problems, and I feel I must be a bit mad, even by the Aspie standard of sanity, which probably makes far more sense to me than the NT standard of sanity. So, just ignore me if I seem to be spouting nonsense.)

You mean the entire class?

As there seems to be some confusion about this: I am specifically asking about the portion of the course that dealt specifically with vector spaces as the main topic of discussion as opposed to any of the prerequisites or the material that follows from it (like subspaces and orthogonal compliments).

@ruveyn: it is certainly a matter of like and dislike for me; the fact that a thing or topic that has practical uses does not automatically imply that it cannot be liked or disliked (look at trigonometric substitution, for instance, which is generally though of as particularly loathsome but was quite useful until calculators capable of handling complicated integrations were created).

I am a pure mathematics major and, no offense intended, honestly couldn't care less about doing physics or other hard sciences; they bore me.