Honors 213, Spring 2002

January 2002
Sun Mon Tue Wed Thu Fri Sat
    1 2 3 4 5
6 7 8 9 10 11 12
13 14 15 16 17 18 19
20 21 22
First day of Class

Intro
23 24
Axiomatic Method		 25
Axiomatic Method		 26
27 28
Chapter 1

Logic 		29
Logic

Axiomatic Method		 30 31

Chapter 2

Incidence		    

February 2002
Sun Mon Tue Wed Thu Fri Sat
          1
Chapter 2
Models		 2
3 4

Chapter 2
Projective and Affine Planes		 5

Chapter 3
Betweenness		 6 7
Chapter 3
Betweenness		 8
Chapter 3
Congruence		 9
10 11
Chapter 3
Congruence		 12
Chapter 3
Congruence		 13 14
Chapter 3
Congruence
Brief Review		 15

Exam 1		 16
17 18
Chapter 3
Congruence		 19
Chapter 3
Continuity		 20 21
Chapter 3
Continuity		 22
Chapter 4
 23
24 25
Chapter 4
Alt Int Angle Theorem		 26
Chapter 4
Ext Angle Theorem		 27 28
Chapter 4
Measure		    

March 2002
Sun Mon Tue Wed Thu Fri Sat
          1
Chapter 4
Measure		 2
3 4
Chapter 4
Equivalence of Parallels		 5
Chapter 4
Equivalence of Parallels		 6 7
Chapter 4
Equivalence of Parallels		 8
Chapter 4
Angle sum of triangles		 9
10 11
Chapter 5
Discussion

Review for Exam		 12

Exam 2
 13 14
Chapter 5
Basic Tools

 15
Midterm
Chapter 5
Basic Tools

Paper topics due
 16
17 18
Spring Break		 19
Spring Break		 20
Spring Break		 21
Spring Break		 22
Spring Break		 23
24 25
Chapter 6
Discussion		 26
Chapter 6
Universal Hyp Theorem		 27 28
Chapter 6
Universal Hyp Theorem		 29
Chapter 6
Universal Hyp Theorem		 30
31            
             

April 2002
Sun Mon Tue Wed Thu Fri Sat
  1
Chapter 6
Universal Hyp Theorem		 2
Chapter 6
Parallels: Common Perp		 3 4
Chapter 6
Parallels: Common Perp		 5
Chapter 6
Parallels: Common Perp
Paper Draft due		 6
7 8Registration

Chapter 6
Parallels: Common Perp		 9Registration

Chapter 6
Parallels: Limiting		 10 11Registration
Chapter 6
Parallels: Limiting

Review for Exam		 12Registration


Exam 3		 13
14 15


Chapter 7
Meta Theorem		 16
Chapter 7
Beltrami-Klein		 17


Paper: Referee reports due		 18
Chapter 7
Beltrami-Klein		 19

Chapter 7
Poincare Models		 20
21 22
Chapter 7
Poincare Models
 23
Chapter 7
Poincare Models
 24


Final paper due		 25
Chapter 7
Inversion		 26
Chapter 7
Inversion
 27
28 29
Chapter 7
Inversion		 30
Chapter 7
Inversion		        

May 2002
Sun Mon Tue Wed Thu Fri Sat
      1 2
Chapter 8 or

Topology		 3
Chapter 8 or

Topology		 4
5 6
Chapter 8 or

Topology		 7
Chapter 8 or

Topology		 8 9
Reading Period		 10
Reading Period		 11
12 13
213 Final 4:00		 14 15
434 Final at noon		 16
300 Final 4:00		 17 18
19 20 21 22 23 24 25
26 27 28 29 30 31