不确定性

D. Farber
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引用次数: 3

摘要

我们今天面临的许多紧迫的政策问题需要面对未知,在有限的信息面前做出艰难的选择。经济学家区分“不确定性”和“不确定性”。(其中危险的可能性是无法量化的)和“风险”?(可能性是可量化的)。在可能出现灾难性结果的情况下,不确定性尤其有害,但传统的决策工具无法应对这些潜在的灾难性结果。本文描述了评估潜在灾难性结果的新分析工具,并将它们应用于一些关键政策问题:控制温室气体、适应不可避免的气候变化、调节纳米技术、处理长寿命核废料和控制金融不稳定。更具体地说,经济建模和政策分析往往基于极端危害极不可能发生的假设,从技术意义上说,“尾巴”?概率分布的“薄”?换句话说,它迅速接近于零。细尾使得极端风险相对较小。然而,越来越多的研究集中在肥尾的可能性上,这在不同组件之间有反馈的系统中很常见。事实证明,肥尾和不确定性往往相伴而生。“模糊性”的经济理论?在更一般的层面上处理决策者所面临的多种现实模型。歧义理论在考虑有粗尾的系统和其他难以量化概率的情况下是有用的。本文考虑了肥尾的政策含义和模糊理论(如α-maxmin)的使用。
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Uncertainty
Many of the pressing policy issues facing us today require confronting the unknown and making difficult choices in the face of limited information. Economists distinguish between “uncertainty�? (where the likelihood of the peril is non-quantifiable) and “risk�? (where the likelihood is quantifiable). Uncertainty is particularly pernicious in situations where catastrophic outcomes are possible, but conventional decision tools are not equipped to cope with these potentially disastrous results. This Article describes new analytic tools for assessing potential catastrophic outcomes and applies them to some key policy issues: controlling greenhouse gases, adapting to unavoidable climate change, regulating nanotechnology, dealing with long-lived nuclear wastes, and controlling financial instability. More specifically, economic modeling and policy analysis are often based on the assumption that extreme harms are highly unlikely, in the technical sense that the “tail�? of the probability distributions is “thin�? – in other words, that it approaches rapidly to zero. Thin tails allow extreme risks to be given relatively little weight. A growing body of research, however, focuses on the possibility of fat tails, which are common in systems with feedback between different components. As it turns out, fat tails and uncertainty often go together. Economic theories of “ambiguity�? deal at a more general level with situations where multiple plausible models of reality confront a decision maker. Ambiguity theories are useful in considering systems with fat tails and in other situations where the probabilities are simply difficult to quantify. The Article considers both the policy implications of fat tails and the use of ambiguity theories such as α-maxmin.
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