A derivation of the money Rawlsian solution
A derivation of the money Rawlsian solution
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货币罗尔斯解的推导
DOI：
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发表时间：
1995
期刊：
影响因子：
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通讯作者：
Enriqueta Aragonès
中科院分区：
文献类型：
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作者：
Enriqueta Aragonès
我们研究了具有不可分割目标和准线性效用函数的经济体的无嫉妒分配集合。我们刻画了当不允许负的货币分配时，其非空性所需的最小货币量。我们还发现，当这正好是可用的货币量时，有一种独特的方式可以将物品和货币联合收割机组合起来，这样这些捆绑可以形成一种无嫉妒的分配。基于这个属性，我们描述了一个解决方案的嫉妒自由选择问题的伪平等主义的标准。这个解与Alkan等人（1991）提出的“货币罗尔斯解”相吻合。
We study the set of envy-free allocations for economies with indivisible objects and quasi-linear utility functions. We characterize the minimal amount of money necessary for its nonemptiness when negative distributions of money are not allowed. We also find that, when this is precisely the available amount of money, there is a unique way to combine objects and money such that these bundles may form an envy-free allocation. Based on this property, we describe a solution to the envy-free selection problem following a pseudo-egalitarian criterion. This solution coincides with the “Money Rawlsian Solution” proposed by Alkan et al. (1991).