mat347 analysis, fall 2025

instructor: john myers
office: marano 175
office hours: 12-12:30 MWF
syllabus: link
week date topics info + due dates
13 11.21 fri week 13 hw due
11.19 wed
11.17 mon 4.3 continuous functions
4.4 continuous functions on compact sets, part 1
12 11.14 fri 4.2 functional limits, part 2
4.3 continuous functions
week 12 hw due
11.12 wed no class
11.10 mon 4.2 functional limits, part 1
4.2 functional limits, part 2
4.3 continuous functions
11 11.07 fri 4.2 functional limits, part 1 week 11 hw due
11.05 wed 3.3 compact sets, part 2
4.2 functional limits, part 1
11.03 mon 3.3 compact sets, part 1
3.3 compact sets, part 2
10 10.31 fri 3.3 compact sets, part 1 week 10 hw due
10.29 wed 3.2 open and closed sets
10.27 mon no class
9 10.24 fri 3.2 open and closed sets week 9 hw due
10.22 wed 3.2 open and closed sets
10.20 mon 2.6 the Cauchy criterion
8 10.17 fri exam 1 on sections 1.2-2.5
10.15 wed 2.4-2.5 Monotone Conv. and B-W theorems, part 2
2.6 the Cauchy criterion
10.13 mon 2.4-2.5 Monotone Conv. and B-W theorems, part 1
2.4-2.5 Monotone Conv. and B-W theorems, part 2
7 10.10 fri no class - fall break
10.08 wed 2.4-2.5 Monotone Conv. and B-W theorems, part 1
10.06 mon 2.3 the algebraic and order limit theorems, part 2
6 10.03 fri no class week 6 hw due
10.01 wed 2.3 the algebraic and order limit theorems, part 1
2.3 the algebraic and order limit theorems, part 2
09.29 mon 2.3 the algebraic and order limit theorems, part 1
5 09.26 fri 2.2 the limit of a sequence, part 2 week 5 hw due
09.24 wed 2.2 the limit of a sequence, part 1
09.22 mon 1.5 cardinality, part 2
2.2 the limit of a sequence, part 1
4 09.19 fri 1.5 cardinality, part 2 week 4 hw due
09.17 wed 1.5 cardinality, part 1
09.15 mon 1.5 cardinality, part 1
3 09.12 fri 1.4 consequences of completeness week 2 & 3 homework due
09.10 wed 1.4 consequences of completeness
09.08 mon 1.3 axiom of completeness
2 09.05 fri 1.2 some preliminaries
1.3 axiom of completeness
09.03 wed 1.2 some preliminaries
1 08.29 fri no class
08.27 wed 1.1 introduction
1.2 some preliminaries
08.25 mon 1.1 introduction