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Incentive Engineering for Concurrent Games

Abstract:
We consider the problem of incentivising desirable behaviours in multi-agent\nsystems by way of taxation schemes. Our study employs the concurrent games\nmodel: in this model, each agent is primarily motivated to seek the\nsatisfaction of a goal, expressed as a Linear Temporal Logic (LTL) formula;\nsecondarily, agents seek to minimise costs, where costs are imposed based on\nthe actions taken by agents in different states of the game. In this setting,\nwe consider an external principal who can influence agents' preferences by\nimposing taxes (additional costs) on the actions chosen by agents in different\nstates. The principal imposes taxation schemes to motivate agents to choose a\ncourse of action that will lead to the satisfaction of their goal, also\nexpressed as an LTL formula. However, taxation schemes are limited in their\nability to influence agents' preferences: an agent will always prefer to\nsatisfy its goal rather than otherwise, no matter what the costs. The\nfundamental question that we study is whether the principal can impose a\ntaxation scheme such that, in the resulting game, the principal's goal is\nsatisfied in at least one or all runs of the game that could arise by agents\nchoosing to follow game-theoretic equilibrium strategies. We consider two\ndifferent types of taxation schemes: in a static scheme, the same tax is\nimposed on a state-action profile pair in all circumstances, while in a dynamic\nscheme, the principal can choose to vary taxes depending on the circumstances.\nWe investigate the main game-theoretic properties of this model as well as the\ncomputational complexity of the relevant decision problems.\n.
Publication status:
Published
Peer review status:
Peer reviewed

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Publisher copy:
10.4204/eptcs.379.28

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Institution:
University of Oxford
Role:
Author
ORCID:
0000-0001-9726-3509
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Role:
Author
ORCID:
0000-0002-1091-8232
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Institution:
University of Oxford
Role:
Author
ORCID:
0000-0002-9329-8410


Publisher:
Open Publishing Association
Journal:
Electronic Proceedings in Theoretical Computer Science More from this journal
Volume:
379
Pages:
344-358
Publication date:
2023-07-08
DOI:
ISSN:
2075-2180


Language:
English
Keywords:
Pubs id:
1518782
UUID:
uuid_6a24c7d6-c902-480a-9104-bf35942e604b
Local pid:
pubs:1518782
Source identifiers:
W4383618587
Deposit date:
2026-02-02
ARK identifier:
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