过失责任下的均衡

IF 0.4 Q3 LAW Review of Law & Economics Pub Date : 2021-03-01 DOI:10.1515/rle-2020-0049
A. Feldman, R. Singh
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引用次数: 0

摘要

在许多事故情况下,预期的事故伤害取决于当事人所采取的预防措施的可观察和不可观察的方面。可观察的维度通常被称为“关心”水平,不可观察的方面被称为“活动”水平。在一个开创性的贡献,Shavell, S(1980)。严格责任与过失责任。j .腿。studd . 9:1 - 25通过提供一个允许护理和活动水平选择的模型,扩展了责任规则的经济分析的范围。随后的研究使用并扩展了Shavell的模型来预测各种责任规则下的结果,并比较了它们的效率特性。这些著作在没有提供任何形式证明的情况下,对不同责任规则下均衡的存在性和效率作了一些断言。在本文中,我们使用标准模型本身重新审视了文献中流行的主张。与这些普遍的主张相反,我们表明,标准过失责任规则并不能在该模型下可接受的所有事故背景下诱导均衡。在标准模型下,即使是“无过错”规则也不能产生纳什均衡。在缺乏均衡的情况下,对规则本身或相对于其他规则的效率提出主张是不合理的。我们表明,即使使用满足标准模型所有要求的常用效用函数,社会福利函数也可能没有最大值。在许多其他完全符合标准模型的情况下,一阶条件无法发现社会福利函数的最大值。在标准模型下,即使是个人最优选择也可能不存在。我们分析了标准模型的潜在问题,并为今后的研究提供了一些见解。
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Equilibria Under Negligence Liability
Abstract In many accident contexts, the expected accident harm depends on observable as well as unobservable dimensions of the precaution exercised by the parties involved. The observable dimensions are commonly referred to as the ‘care’ levels and the unobservable aspects as the ‘activity’ levels. In a seminal contribution, Shavell, S (1980). Strict liability versus negligence. J. Leg. Stud. 9: 1–25 extended the scope of the economic analysis of liability rules by providing a model that allows for the care as well as activity level choices. Subsequent works have used and extended Shavell’s model to predict outcomes under various liability rules, and also to compare their efficiency properties. These works make several claims about the existence and efficiency of equilibria under different liability rules, without providing any formal proof. In this paper, we re-examine the prevalent claims in the literature using the standard model itself. Contrary to these prevalent claims, we show that the standard negligence liability rules do not induce equilibrium for all of the accident contexts admissible under the model. Under the standard model, even the ‘no-fault’ rules can fail to induce a Nash equilibrium. In the absence of an equilibrium, it is not plausible to make a claim about the efficiency of a rule per-se or vis-a-vis other rules. We show that even with commonly used utility functions that meet all of the requirements of the standard model, the social welfare function may not have a maximum. In many other situations fully compatible with the standard model, a maximum of the social welfare function is not discoverable by the first order conditions. Under the standard model, even individually optimum choices might not exist. We analyze the underlying problems with the standard model and offer some insights for future research on this subject.
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0.80
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11
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