Instructor:
Paul Duvall (Office: Petty 131), Office Hours: 9:30-11:00 MW.
Email:
pfduvall@uncg.edu. This document may be updated from time to
time.
You can always find an
up-to-date version of this document as well as other information about
the course at http://www.uncg.edu/~duvallp.
Text: Introductory Combinatorics (Fourth Edition), by Richard A.Brualdi
Tests: There will be
Make-ups: There will be no make-up tests. The exam score will be substituted for any hour tests missed, provided that you have received approval before the test is given.
Cheating: Will not be tolerated. Any cases of academic dishonesty will result in the harshest penalty allowable under University policy.
Grades: Will be calculated as a percentage of the 450 pts according to the following:
| GRADE | A | A- | B+ | B | B- | C+ | C | C- | D+ | D | D- |
| POINTS NEEDED | 428 | 413 | 394 | 380 | 366 | 347 | 332 | 317 | 298 | 285 | 270 |
Attendance: Classroom activities are a fundamental part of this course, and consistent attendance is expected. Students with excessive absences may be dropped from the course. Students are responsible for all matters discussed in class, including the dates and nature of tests and assignments.
Prerequisites: Students enrolled in the course are expected to have passed one of MAT 253, 295, 311, or 395 with a grade of C or better. It is important that students be comfortable with proof techniques and routine algebraic manipulations.
Drops: I will approve retroactive and late withdrawals only in the most extreme and well-documented cases. Observe University deadlines.
The Course: This course is an introduction to standard combinatorial techniques, with primary focus on counting problems.
You will find a list of suggested problems for each chapter we cover under "Notes and Problems for 531" on my web page. Most people cannot learn mathematics without giving serious attention to problems and examples. I urge you to attempt these problems and to ask about things that you find difficult.
Graduate Students: Students receiving graduate credit for 531 will be expected to show mastery of computational techniques with permutation groups. There will be additional requirements for students enrolled in 631. Contact the instructor for details.