MATH 343
- Faculty
- Mathematics
- Offered
- Fall, Winter
- Credit
- 0.5
- Last listed
- 1990–91
No longer offered. It’s in Waterloo’s scanned calendars from 1968–69 to 1990–91; the 1995–96 to 2023–24 calendars are on ucalendar.
-bstract Algebra 1 ultroduction to group theory, permutations, homomorphisms, subgroups, and "ormal subgroups, factor groups, agrange’s theorem, finite Abelian roups. Rings, ideals, modules, domains, Principal Ideal Domains, Euclidean aigorithms, Unique Factoriation Domains, finitely generated yodules over Principal Ideal Domains, applications to finite Abelian groups and Jordan cancnical form. Prereq: MATH 235 Antireg: MATH 324, PMATH 336 PMATH 343 may be substituted for PMATH 336 whenever the Iatter is a requirement in an Honours program.
As printed in the 1990–91 calendar, read by OCR; the scanned page is the original.
Check it elsewhere
In the scanned calendars
How it read in each calendar from 1968–69 to 1990–91, 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.
1990–91 1 calendar
-bstract Algebra 1 ultroduction to group theory, permutations, homomorphisms, subgroups, and "ormal subgroups, factor groups, agrange’s theorem, finite Abelian roups. Rings, ideals, modules, domains, Principal Ideal Domains, Euclidean aigorithms, Unique Factoriation Domains, finitely generated yodules over Principal Ideal Domains, applications to finite Abelian groups and Jordan cancnical form. Prereq: MATH 235 Antireg: MATH 324, PMATH 336 PMATH 343 may be substituted for PMATH 336 whenever the Iatter is a requirement in an Honours program.
Offered Fall, Winter · 3 class hours a week · 0.5 credit
Not in the 1976–77 to 1989–90 calendars.
1971–72 to 1975–76 4 calendars
Titled Complex Analysis 1.
Analysis of complex numbers; fundamental theorems of holomorphic functions; meromorphic functions. 2 hours lectures Prerequisite: M237
1968–69 to 1970–71 3 calendars
Titled Complex Variable Theory.
Complex numbers; continuity and differentiability, Cauchy-Riemann equations; solution of Laplace equation; bilinear transformations and conformal mapping; power series; integral theorems; Taylor and Laurent expansions; calculus of residues; series solution of differential equations; theory of Laplace transforms; solution of differential equations by integrals. 2 hours lectures.