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[pastwatcher]

Thanks to all who took enough time out of their own exploding lives to give me encouragement.
I'm actually /happy/ about doing a Topology final and nothing else for the next three days, how weird is that? :)

Comments

[wolfheart17.livejournal.com]

Galois theory is just about the only part of 123 that I liked. I did not apreciate the stuff about rings and modules until I learned some representation theory.

As for Com Plex Analysis, it is F***ing beautiful. Unfortunately, the course does not tell you that. But I suggest to read the relavant chapters in the new Penrose first, to get a sense of the beauty, and hold that in mind when taking the course. Once you get past all the "does this series converge" crap, and when you are not saying, "which messed up contour do I need to integrate on", the theorems are really quite clean. There are many fewer messy functions on the Reimann Sphere than on the real line.

[pastwatcher]

Do we get to deal with non-commutative rings in 123? I like group theory and ring theory, sort of, but not so much the way we're doing it.

Yay! I should remember to do that over Intersession, though I may not actually have the book at that point (though I could my friend Con for it)...remind me at Vericon?
Thank you!

[wolfheart17.livejournal.com]

My version of 123 did not deal with non-commutative rings. But Galois theory is awesome enough to make it a good course. I am, at heart, still an algebraist, and group theory is very near and dear to me. Some of these modules and polynomials and stuff however get way too close to number theory for me to feel comfortable with them. It just isn't pretty.

If I remember, I will bring my Penrose up to Vericon.

Note: Penrose is not a Com Plex Analysis book, not any other textbook. It is a physics book for laypersons. The first half of this 1200 page book tries to teach someone with a Folk&Myth degree all the math that they need in order to understand physics. And by physics, I means string theory and beyond. He does a nice job of explaining a lot of the major theorems and how they relates to each other, without getting bogged down in the detail of proof.