BLOCK III

CARDINALITY

Lesson #

Date(s)

Section

Topic

Homework Assignment

36
April 20
7.2
Infinite Sets Read Section 7.3, working exercises along the way.

37

April 23

7.3

Countable Sets

Group 1: Prove that every subset of the natural numbers is countable
Group 2: Present Theorem 7.3.4 - the case where A is finite
Group 3: Present Theorem 7.3.4 - the case where A is countably infinite
Presentations on Wednesday, April 25

Check out the NEW student groups!

Prepare Lemma 7.3.4 for next lesson. We will present this in class.

38

April 25

7.3

Countable Sets

Group 1: Present Theorem 7.3.7
Group 2: Present Theorem 7.3.8
Group 3: Present Theorem 7.3.9
Presentations on Friday, April 27

Group 1: Present Theorem 7.3.10, #1
Group 2: Present Theorem 7.3.10, #2
Group 3: Present Theorem 7.3.10, #3
Presentations on Monday, April 30

What is your group?

39

April 27

7.3

Countable Sets Read Section 7.4

40

April 30

7.4

Beyond Countability Write up the proof to Problem 7.4.9 This proof should be LaTeXed. Due Friday, May 4

41

May 2

7.4

Beyond Countability  

42

May 4

7.4

Beyond Countability

Course Wrap-Up
Final exam distributed -- Due on Tuesday, May 8 at 4:30 p.m.
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