|
Abstract Algebra, Fall 2013
|
|
[
Prerequisite ]
[ Text ]
[Goal]
[Grading]
[Homework]
[Exam]
Prerequisite:
Math461
Text:
Title |
Contemporary Abstract Algebra (sixth edition) |
Author |
Joseph A. Gallian |
Publisher |
Houghton Mifflin |
Year Published |
2006 |
ISBN |
0-618-51471-6 |
|
|
Goal:
This course is a continuation of Math461. A set together with one or
more binary operations, such as addition or multiplication, is called
an algebraic structure. In Math461, we mainly studied algebraic
structures called groups. The main objects in this course are called
rings and fields, which have become one of the most fundamental
concepts in modern mathematics.
The purpose of this course is to present a detailed discussion of the basic ideas underlying ring theory and field theory, the fundamental theorems, and methods to help the students tackle further algebra they will encounter in their research and teaching. If time permits, several specific branches of ring theory and field theory will be duscussed.
Grading:
Grades will be based on homework, exams and projects
weighted as follows:
|
Points |
Traget due date |
Homework |
100 |
See Homework |
Exam 1 |
100 |
09/20/13 |
Exam 2 |
100 |
10/18/13 |
Exam 3 |
100 |
11/15/13 |
Final Exam |
200 |
12/20/13 (course completion deadline) |
The grading scheme is the following:
A | 100-88 |
B | 87-75 |
C | 74-61 |
D | 60-50 |
F | 49-0 |
Homework:
Exams:
There will be two one hour exams.
These exams will be based on chapter material and homework problems.
|
Corresponding sessions |
Sample exams |
Exam 1
| 1-11 |
#1 |
Exam 2 |
12-21 |
#2 |
Exam 3 |
22-32 |
#3 |
Final Exam |
33- |
Final |
Last Updated: August 21, 2013, by Hirotachi Abo
|