Where to go after Advanced Calculus 2? I will be finishing up Advanced Calculus 2 soon and I would like to continue self studying Analysis. I want to learn Real and Complex Analysis, Measure Theory and all that other good stuff. but I am not exactly sure what book to use. 
My class used the text An Introduction to Analysis by William R. Wade, although I would consider this book rather easy because it's exercises are quite simple. The homework problems my professor gave were much more difficult and often took problems from Rudin's Principles of Mathematical Analysis book.  Another thing worth mention is that the whole reason I got into math was from reading about the first half of Micheal Spivak's Calculus completely on my own. So (I think) I can say that I feel more comfortable with the theorem-proof format than most students who went through a class similar to mine.
Anyway, I think Rudin's Real and Complex Analysis would probably be too hard for me.
Basically I have been looking at the Table of Contents from books on amazon.
I saw the book Analysis by Leib and Loss, but it seems geared towards students of Physics. 
The table of contents of  DiBenedetto's Real Analysis seem to be what I am looking for but I think the book may be too advanced for me as it looks like it just dives right into the deep end.
Knapp's Basic Real Analysis is the book I am leaning towards, but since I have very little money, I would really like some advice before shelling out $70 on the book.
Any help picking out a book appropriate for my level would be greatly appreciated.
 A: Despite doing rudins regular analysis problems, it might  be worth considering going all the way through. Its fairly rigorous and coveres a pretty wide range of topics if you want to supplement your current analysis knowledge.
If you want to move forward a little deeper into analysis maybe Munkres : analysis on manifolds could  be interesting. It relys on toplogy and metric spaces which it reviews in the beginning. im going through the book right now and i find it pleasant, yet challanging.
A: You might keep the well known graduate analysis textbooks by Folland and Royden in mind, but it looks like they are out of your price range. You might be more interested in Stein and Shakharchi, though I don't own it. 
I own Lieb and Loss's book and I don't think it is appropriate for a student just finished with undergrad analysis--more like a second semester graduate textbook since it really deals with functional analysis. I  also own Knapp. It will contain a review of advanced calc in the beginning and then you'll learn pretty much everything covered in a first semester graduate analysis course.
But as MSRoris said, doing little Rudin thoroughly is definitely worthwhile. If you want to be serious about this stuff, take the grad student approach and do every problem!
