OPF:INMNKHER Game Theory and Economic Decis - Course Information
INMNKHER Game Theory and Economic Decisions
School of Business Administration in KarvinaWinter 2021
- Extent and Intensity
- 16/0/0. 6 credit(s). Type of Completion: zk (examination).
- Teacher(s)
- doc. RNDr. David Bartl, Ph.D. (lecturer)
Ing. Lucie Heczková (assistant) - Guaranteed by
- doc. RNDr. David Bartl, Ph.D.
Department of Informatics and Mathematics – School of Business Administration in Karvina
Contact Person: Mgr. Radmila Krkošková, Ph.D. - Timetable
- Fri 24. 9. 13:05–14:40 A412, Fri 22. 10. 13:05–14:40 A412, Fri 26. 11. 13:05–14:40 A412
- Prerequisites (in Czech)
- FAKULTA(OPF) && TYP_STUDIA(N) && FORMA(K)
K absolvování předmětu nejsou vyžadovány žádné podmínky a předmět může být zapsán nezávisle na jiných předmětech. - Course Enrolment Limitations
- The course is only offered to the students of the study fields the course is directly associated with.
The capacity limit for the course is 20 student(s).
Current registration and enrolment status: enrolled: 0/20, only registered: 0/20 - fields of study / plans the course is directly associated with
- Managerial Informatics (programme OPF, N_MI)
- Syllabus
- 1. Game theory - introduction
History and topic of the game theory, basic definitions of mathematical models, classification of decision-making situations. Normal form games, explicit form games, characteristic form games. Strategies, situations, dominance of strategies and situations, Nash equilibrium point.
2. Antagonistic conflicts
Antagonistic games, Nash equilibrium strategies in antagonistic games. Solution of antagonistic conflicts as linear programming problem using PC software.
3. Non-antagonistic conflicts non-cooperative games of two players
Theory of matrix games, methods for seeking equilibrium strategies. Equilibrium strategies for non-antagonistic conflicts non-cooperative games of two players. Elimination of dominated strategies, response functions, transformation into the quadratic programming problem.
4. Cooperative games of two players
Transferable utility function, non-transferable utility function, Nash bargaining axioms.
5. Cooperative games of N players with transferable utility function
Non-cooperative games of N players.
6. Application of cooperative games of N players in public choice
Voting systems, creation of coalitions, manipulation. Effective voting systems and coalition power measure - Shapley value, Shapley-Shubik, Banzhaf-Coleman and Holler-Packel power indices.
7. Sequence games
Explicit form games, relations with normal form games. Economic applications of sequence games. Models of oligopoly, leaders and followers, Stackelberg model of oligopoly.
- 1. Game theory - introduction
- Literature
- required literature
- MIELCOVÁ, E. Teorie her a ekonomické rozhodování. Karviná: SU OPF, 2014. ISBN 978-80-7510-029-0. info
- Teaching methods
- Skills demonstration
Seminar classes - Assessment methods
- Credit
- Language of instruction
- Czech
- Further comments (probably available only in Czech)
- Study Materials
The course can also be completed outside the examination period.
Information on the extent and intensity of the course: Přednáška 16 HOD/SEM. - Teacher's information
Activity Difficulty [h] Ostatní studijní zátěž 41 Přednáška 26 Seminář 13 Zápočet 30 Summary 110
- Enrolment Statistics (Winter 2021, recent)
- Permalink: https://is.slu.cz/course/opf/winter2021/INMNKHER