Stable and envy-free lottery allocations for affordable housing

Zhan Wang, Jinpeng Ma, Hongwei Zhang
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Abstract

Affordable housing lotteries often enforce a rule preventing duplicate lottery entries that makes the model in Hylland & Zeckhauser (1979) (HZ) inapplicable. We revisit HZ and propose a new individually stable (IS) allocation that can be achieved by a Tickets algorithm and accommodate the rule. A strictly envy-free (SEF) allocation is shown to be the unique IS and Pareto-optimal allocation, the outcome of the unique strong Nash equilibrium of a congestion game, and the unique Pseudo market equilibrium allocation in HZ. The algorithm always obtains the unique SEF allocation (if any) and fixes a designed flaw of existing lotteries.
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为经济适用房提供稳定且不受嫉妒影响的彩票拨款
经济适用房抽签通常会执行一项防止重复抽签的规则,这使得 Hylland & Zeckhauser(1979)(HZ)中的模型不适用。我们重新审视了 HZ 模型,并提出了一种新的个体稳定(IS)分配,这种分配可以通过 Tickets 算法实现,并能适应规则。严格无嫉妒(SEF)分配被证明是唯一的 IS 和帕累托最优分配,是拥挤博弈中唯一强纳什均衡的结果,也是 HZ 中唯一的伪市场均衡分配。该算法总是能获得唯一的 SEF 分配(如果有的话),并修正了现有彩票的一个设计缺陷。
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期刊最新文献
Optimal mechanism design with approximate incentive compatibility and many players Reducing incentive constraints in bidimensional screening Golden rule in cooperative commons Stable and envy-free lottery allocations for affordable housing Centralized clearing mechanisms: A programming approach
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