MATH 342Real Analysis 1
- Faculty
- Mathematics
- Last listed
- 1975–76
No longer offered. It’s in Waterloo’s scanned calendars from 1971–72 to 1975–76 (before that, 1968–69 to 1970–71 used the number for Real Variable Theory); the 1995–96 to 2023–24 calendars are on ucalendar.
Theory of functions of real variables. The notions of compactness, connectedness, and uniformity are used in a study of continuity, differentiation, and integration. 2 hours lectures Prerequisite: M237 .
As printed in the 1971–72 to 1975–76 calendars, read by OCR; the scanned page is the original.
Discussed on r/uwaterloo
One post or comment in 1 thread mentions MATH 342, May 2016 to December 2024. Quoted word for word, newest first; each reply sits under the post and the comment that started its branch. Search r/uwaterloo for newer posts.
Spring 2016
Computational Mathematics 2 points, 2 comments
u/uwbrown: “So I decided to choose AMATH 342 to be one of the four core courses. Just wanted to confirm that prereq for math 342 is amath 242 and amath 250? PS I want to talk to an advisor but my schedule doesn't match.”
Check it elsewhere
In the scanned calendars
How it read in each calendar from 1968–69 to 1975–76, newest first. The text is OCR of the scanned pages; years whose wording matches are shown once, from the clearest scan. Each year links to its page on uwloo and to that page of the scanned PDF.
1971–72 to 1975–76 5 calendars
Theory of functions of real variables. The notions of compactness, connectedness, and uniformity are used in a study of continuity, differentiation, and integration. 2 hours lectures Prerequisite: M237 .
1968–69 to 1970–71 3 calendars
Another title: Real Variable Theory, probably a different course under the same number (or a misread scan).
Real number system; metric space setting for ideas of continuity, uniform continuity, compactness, convergence, open sets, closed sets, connected sets. Cantor ternary set. Stone-Weierstrass theorem, uniform convergence, equicontinuity. Ascoli’s theorem, fixed point theorems and applications, tangent spaces, differential forms, exterior differentiation, Stokes’ Theorem. Introduction to Lebesgue integration. 2 hours lectures.