An additive PTAS exists for linear contracts with graph-based supermodular rewards and arbitrary agent costs.
Ambiguous Contracts
1 Pith paper cite this work. Polarity classification is still indexing.
abstract
We explore the deliberate infusion of ambiguity into the design of contracts. We show that when the agent is ambiguity-averse and hence chooses an action that maximizes their minimum utility, the principal can strictly gain from using an ambiguous contract, and this gain can be arbitrarily high. We characterize the structure of optimal ambiguous contracts, showing that ambiguity drives optimal contracts towards simplicity. We also provide a characterization of ambiguity-proof classes of contracts, where the principal cannot gain by infusing ambiguity. Finally, we show that when the agent can engage in mixed actions, the advantages of ambiguous contracts disappear.
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cs.GT 1years
2024 1verdicts
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Linear Contracts for Supermodular Functions Based on Graphs
An additive PTAS exists for linear contracts with graph-based supermodular rewards and arbitrary agent costs.