ACSC191: Discrete Mathematics
Lecturer: Dr Savvas Pericleous
This is the home page for the course ACSC191 (Nicosia campus).
Here you will find a course outline and the timetable of the course, class anouncements, course notes and other related material. You are requested to check this site regularly.
NICOSIA  Timetable ACSC191 Spring 2018 
Day 
Hour (Period) 
Room 
Tuesday 
08:3009:20 (1) 
R45 
Tuesday 
09:3010:20 (2) 
R45 
Thursday 
10:5011:40 (3) 
R6 
Class Anouncements 

Test 2 is scheduled for Thursday, 15th of May 2018.
 Examinable material: Lectures 7 10 (see Practice Problems 2 below).
 Extra class for revision has been arranged for Wednesday 9th of May 2018, Periods 810 (16:0018:00), Rm 25.
 Test 1 is scheduled for Tuesday, 20th of March 2018.
 Examinable material: Lectures 1 5 (see Practice Problems 1 below).

Description 
Material to be downloaded (pdf files) 
Here you will find the syllabus of the course, the assessment method and recommended textbooks


Notes are provided in pdf format and can be downloaded by rightclicking on the link.
Notes and supporting material will become available as the course progresses.
The notes provided must not be considered as a replacement of either attendance of lectures or study of the suggested textbooks.
Their purpose is to assist you in your studying and provide you with guidelines on what you should be focusing on.

Lecture 01: Introduction to Discrete Mathematics
(pdf file)
Lecture 02: Intro to Mathematical Logic
(2slides/p or 6slides/p)
Lecture 03: Boolean Algebra
(2slides/p or 6slides/p)
Lecture 04: Predicate Logic
(2slides/p or 6slides/p)
Lecture 05: Proof methods
(2slides/p or 6slides/p)
Lecture 06: Inductive Proofs
(2slides/p or 6slides/p)
Lecture 07: Set Theory
(2slides/p or 6slides/p)
Lecture 08: Relations
(2slides/p or 6slides/p)
Lecture 09: Functions
(2slides/p or 6slides/p)
Lecture 10: Graphs and Trees
(2slides/p or 6slides/p)

Revision Exercises:
To prepare students for test and final exam

Practice Problems 1  Mathematical Logic
(pdf file)
Practice Problems 2  Sets, Relations, Functions, Graphs
(pdf file)

Additional Notes

Notes by M A. Lerma, Discrete Mathematics, 2005
(pdf file)

If you have any comments or queries concerning this page, contact:
Savvas Pericleous
Department of Computer Science and Engineering
Frederick University Cyprus
7 Yianni Frederickou Str., Pallouriotissa,
Nicosia 1036, Cyprus
email : s [DOT] pericleous [AT] frederick [DOT] ac [DOT] cy
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