autumn 2018
SMN6192 Game and Graph Theory / Discrete Mathematics  5 stp
Objective of the course
Knowledge (K):
After completing the linear algebra course the candidate:
 Has advanced knowledge of concepts within discrete mathematics
 Has thorough knowledge of central arguments, combinatorial counting methods and methodologies within the listed concepts in discrete mathematics and know how to apply these in mathematical problems
 Can analyse formulated discrete problems and identify methods to solve these
Skills (S):
After completing the linear algebra course the candidate:
 Can recognize and identify discrete problems, make use of a variety of counting methods, elementary number theory, finite state machines, recurrence relations and graphs and trees in order to solve problems.
 Can analyse and deal critically with theories and arguments within the field and use these to structure and formulate scholarly arguments
 Can identify arguments that can be utilized to solve practical problems like unarranged recurrence relations and game related tasks.
General competence (GC):
After completing the linear algebra course the candidate:
 Can analyse relevant discrete mathematics problems
 Can apply the knowledge and skills within discrete mathematics to complete assignments
 Can communicate about different aspects in discrete mathematics, particularly explaining in mathematical terms how to deal with counting problems
 Can use the knowledge for concepts, theories and methods in discrete mathematics in relevant engineering areas.
Teaching methods
The course is taught intensively during two nonconsecutive weeks, in which a combination of lectures followed by task solving sessions and project work.
All lectures are streamed and recorded. Videos provided in addition to this are made available to all students attending the course.
Date for examination
Written examination 17.12.2018The date for the exam can be changed. The final date will be announced in the StudentWeb early in May and early in November.
Recommended reading/syllabus
Grimaldi: Discrete and Combinatorial Mathematics. AddisonWesley Theory and examples provided on Canvas Project work Lecture notes, recorded lectures, provided videos and task solutions
Additional literature
K.H. Rosen: Discrete and its applications.
E. Kreyszig: Advanced engineering mathematics.
Lectures Autumn 2018 

Forelesning 
prof. Ragnhild Johanne Rensaa 