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• W4307400809 abstract "A divisible public resource is to be divided among projects. We study rules that decide on a distribution of the budget when voters have ordinal preference rankings over projects. Examples of such portioning problems are participatory budgeting, time shares, and parliament elections. We introduce a family of rules for portioning, inspired by positional scoring rules. Rules in this family are given by a scoring vector (such as plurality or Borda) associating a positive value with each rank in a vote, and an aggregation function such as leximin or the Nash product. Our family contains well-studied rules, but most are new. We discuss computational and normative properties of our rules. We focus on fairness, and introduce the SD-core, a group fairness notion. Our Nash rules are in the SD-core, and the leximin rules satisfy individual fairness properties. Both are Pareto-efficient." @default.
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• W4307400809 date "2023-01-01" @default.
• W4307400809 modified "2023-10-18" @default.
• W4307400809 title "Portioning using ordinal preferences: Fairness and efficiency" @default.
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• W4307400809 doi "https://doi.org/10.1016/j.artint.2022.103809" @default.
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