THE UNIVERSITY of EDINBURGH

DEGREE REGULATIONS & PROGRAMMES OF STUDY 2007/2008
- ARCHIVE for reference only
THIS PAGE IS OUT OF DATE

University Homepage
DRPS Homepage
DRPS Search
DRPS Contact
Home : College of Science and Engineering : School of Informatics (Schedule O) : Theoretical Computer Science

Algorithmic Game Theory and its Applications (P00890)

? Credit Points : 10  ? SCQF Level : 11  ? Acronym : INF-P-AGTA

Game theory is the formal study of interaction between "self-interested" (or "goal-oriented") "systems" (or "agents" or "decision makers" or "players"), and the strategic scenarios that arise in such settings. It began life in Economics in the 1940's with the work of von Neumann and Morgenstern, but has since been applied to an extraordinary range of subjects, including political science, evolutionary biology, and even to inspection regimes for arms control.

Game theory has for years also played an important, if less recognized, role in several branches of computer science. Applications within computer science include the use of games in automated verification and model checking to model computing systems in an unknown and possibly adverse environment. In AI games are applied to the analysis of multi-agent systems. Recently, with the advent of the internet and e-commerce, many game theoretic questions in the interplay between economics and computing have received extensive attention. These include electronic auctions, and more generally mechanism design questions (inverse game theory) related to finding incentive structures for cooperation between independent entities on the internet.

Wherever game theory plays a quantitative role, algorithmic and computational questions related to "solving" games are also of central importance. This course aims to bring together as a coherent body of knowledge the game theoretic algorithms and models that underpin several flourishing subjects at the intersection of computer science, economics and e-commerce, and AI.

Entry Requirements

? Pre-requisites : Algorithms & Data Structures For Informatics PG students only, or by special permission of the School. A reasonably solid grounding in theoretical computer science and/or mathematics is assumed.

Subject Areas

Delivery Information

? Normal year taken : Postgraduate

? Delivery Period : Semester 2 (Blocks 3-4)

? Contact Teaching Time : 2 hour(s) per week for 10 weeks

First Class Information

Date Start End Room Area Additional Information
07/01/2008 15:00 15:50 To Be Confirmed

All of the following classes

Type Day Start End Area
Lecture Monday 15:00 15:50 Central
Lecture Thursday 15:00 15:50 Central

Summary of Intended Learning Outcomes

The following learning outcomes are all to be demonstrated via a combination of coursework and the exam.
-Understanding of various models of games.
-How they are related, and how they arise in various applications in computer science and elsewhere.
-An understanding of linear programming and some of its broad applicability.
-An understanding of algorithms used to "solve" such games and their efficiency.
-Ability to model various scenarios as strategic games, and devise algorithms to solve them.
-An understanding of some of the aims of the current research frontier.
-Refinement of analytical skills.

Assessment Information

Written Examination 70%
Assessed Assignments 30%

Exam times

Diet Diet Month Paper Code Paper Name Length
1ST May 1 - 2 hour(s)

Contact and Further Information

The Course Secretary should be the first point of contact for all enquiries.

Course Secretary

Miss Gillian Watt
Tel : (0131 6)50 5194
Email : gwatt@inf.ed.ac.uk

Course Organiser

Dr Douglas Armstrong
Tel : (0131 6)50 4492
Email : Douglas.Armstrong@ed.ac.uk

Course Website : http://www.inf.ed.ac.uk/teaching/courses/

School Website : http://www.informatics.ed.ac.uk/

College Website : http://www.scieng.ed.ac.uk/

Navigation
Help & Information
Home
Introduction
Glossary
Search
Regulations
Regulations
Degree Programmes
Introduction
Browse DPTs
Courses
Introduction
Humanities and Social Science
Science and Engineering
Medicine and Veterinary Medicine
Other Information
Prospectuses
Important Information
Timetab
 
copyright 2007 The University of Edinburgh