Welcome to CMSC 203 Discrete Structures Fall 2003 - PowerPoint PPT Presentation

1 / 8
About This Presentation
Title:

Welcome to CMSC 203 Discrete Structures Fall 2003

Description:

homework assignment was unfair. Speak with Poorva ... Why Care about Discrete Math? Digital computers are based on discrete 'atoms' (bits) ... – PowerPoint PPT presentation

Number of Views:146
Avg rating:3.0/5.0
Slides: 9
Provided by: MarcPo
Category:

less

Transcript and Presenter's Notes

Title: Welcome to CMSC 203 Discrete Structures Fall 2003


1
Welcome toCMSC 203 Discrete StructuresFall
2003
Instructor Dennis Frey
2
Instructor Dennis Frey
  • Office ITE 209
  • Office Hours Mon/Wed 1100 1200
    Tues/Thur 1115 1200
  • and 215 300
  • Phone 410-455-3540
  • E-Mail frey_at_cs.umbc.edu

3
Now back to CMSC 203
  • Course Kit
  • Kenneth H. Rosen,
  • Discrete Mathematics and its Applications
  • (Available at the UMBC Bookstore)
  • On the Web
  • www.csee.umbc.edu/frey/Courses/203/fall03
  • (contains all kinds of course information and
    also these slides.)

4
Your Evaluation
  • 3 exams (20 each)
  • Cumulative final exam (25 )
  • Homework (best 10 of 11) (15 )

5
Homework Grader
  • Homework is graded by
  • Poorva Arankalle
  • Office
  • Office Hours Thurs 230 330
  • Emailapoorva1_at_cs.umbc.edu

6
Complaints about Grading
  • If you think that the grading of your homework
    assignment was unfair
  • Speak with Poorva
  • If you think Poorva is still unfair, speak to me
  • If you think the grading of your exam is unfair
  • Speak to me

7
Why Care about Discrete Math?
  • Digital computers are based on discrete atoms
    (bits).
  • Therefore, both a computers
  • structure (circuits) and
  • operations (execution of algorithms)
  • can be described by discrete math.

8
Topics Covered
  • Logic and Set Theory
  • Functions and Sequences
  • Algorithms the Big-O!
  • Applications of Number Theory
  • Mathematical Reasoning Induction
  • Recursion Counting
  • Discrete Probability
  • Binary Relations Equivalence Relations
  • Boolean Algebra
Write a Comment
User Comments (0)
About PowerShow.com