- #1
mlarson9000
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I plan on studying math through real analysis. I am taking calc 3, and linear algebra at the moment. Calc 3 is not a problem for me, but linear algebra is by far the most difficult class I've had in my entire life. I'm still hoping I can get a B, but I may have blown that with the test I took today. No matter what happens, I will keep on going, even if I need to retake it, but I worry about the road ahead. At the very minimum, I will be taking Advanced Calculus and Intro to Analysis. I expect these to be very difficult as well. I am wondering how beneficial it would be to take this proof writing class described below, as it is not required for the two previously mentioned.
5000 Fundamental Concepts of Mathematics and Proof Writing. Cr. 3
Prereq: MAT 2250 or 2860 or consent of instructor. Not considered a 5000+ level course for undergrad. degree requirements in mathematics; no credit towards graduate degree in mathematics. Fundamental concepts: basic logic, basic set theory, functions, equivalence relations. Proof: methods of proof, structures of proofs, proof-writing in a variety of mathematical subjects. (F,W)
Or I could just go straight into this:
5070 Advanced Calculus. Cr. 4
Prereq: MAT 2030, and 2250 or 2350. The real numbers; limits; continuity; sequences and series of functions; uniform convergence; power series; differentiation; integration. (T)
(I hear this starts over at calc 1, and is strictly proofs.)
5000 Fundamental Concepts of Mathematics and Proof Writing. Cr. 3
Prereq: MAT 2250 or 2860 or consent of instructor. Not considered a 5000+ level course for undergrad. degree requirements in mathematics; no credit towards graduate degree in mathematics. Fundamental concepts: basic logic, basic set theory, functions, equivalence relations. Proof: methods of proof, structures of proofs, proof-writing in a variety of mathematical subjects. (F,W)
Or I could just go straight into this:
5070 Advanced Calculus. Cr. 4
Prereq: MAT 2030, and 2250 or 2350. The real numbers; limits; continuity; sequences and series of functions; uniform convergence; power series; differentiation; integration. (T)
(I hear this starts over at calc 1, and is strictly proofs.)