Registration for this course is open until Sunday, 01.09.2024 23:59.

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Computational Social Choice (COMSOC)

COMSOC represents a burgeoning research domain situated at the confluence of artificial intelligence, theoretical computer science, and theoretical economic theory. It focuses primarily on automating the process of optimal collective decision-making through algorithmic methodologies. This course will focus on the following questions: (1) How do different decision-making rules function? (2) What are the key considerations and criteria in designing these decision-making rules? (3) What are the significant combinatorial problems associated with these rules, and are there efficient algorithms to solve them?

  • Time and Date:
    • Lecture: every Tuesday (12:00-14:00, Room 003, Building E1 3)
    • Tutorial: every Friday (14:00-16:00, Room 003, Building E1 3)
    • The first week has no tutorial
    • except on official holidays
       
  • Topics:
    • Introduction
    • Voting systems
    • Structured preferences
    • Participatory
    • Judgement aggregation
    • Tournament solutions
    • Hedonic games
    • Multiagent resource allocation
       
  • Prerequisite:
    The course requires basic knowledge in computational complexity (P, NP, NP-hardness) and parameterized complexity. Accessible references for a quick overview of these concepts are [1,2]
     
  • Literatur: 
    The course will not adhere to a specific textbook. The following literature will serve as valuable reference material.
    1. Tovey, C. A. (2002): Tutorial on Computational Complexity. Interfaces 32: 30–61.
    2. Downey, R. (2012): A Parameterized Complexity Tutorial. in LATA.
    3. Cygan, M., et al. (2015): Parameterized Algorithms. Springer.
    4. Brandt, F., et al. (2016): Handbook of Computational Social Choice. Cambridge University Press.
    5. Elkind, E., et al. (2022): Preference Restrictions in Computational Social Choice: A Survey.
    6. Elkind, E., et al. (2017): Properties of Multiwinner Voting Rules. Soc. Choice Welf. 48(3): 599–632. 
    7. Yang, Y. (2019): On the Tree Representations of Dichotomous Preferences. in IJCAI: 644-650.
    8. Lackner, M., Skowron, P. (2023): Multi-Winner Voting with Approval. Springer-Verlag.
    9. Aziz, H., et al. (2019): Fractional Hedonic Games. ACM Trans. Economics and Comput. 7(2): 6:1-6:29.
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