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The dependence of the incremental risk rate of interest on absolute risk aversion - Applying the Laplace transform to risk preference evaluation

机译:对绝对风险厌恶的增量风险率的依赖性 - 将拉普拉斯变换应用于风险偏好评估

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摘要

In this paper we base our study on the application of the Laplace transform to risk preference theory. With a constant measure of absolute risk aversion (Pratt, 1964; Arrow, 1965), the Certainty Monetary Equivalent (CME) of a risky project previously has been developed into an expression involving the logarithm of the bilateral Laplace transform of the probability density of its stochastic economic outcome. The internal risk aversion (IRA) is the break-even level of the absolute risk aversion, between making the project favourable or unfavourable.Below, we apply this methodology to determining an expression for the incremental risk rate of interest in the case of standard investments with payments having probability distributions. A simple approximate formula is derived explaining how the incremental risk rate of interest depends on the absolute risk aversion and the discount rate, i.e. on measures of risk preference and of time preference.
机译:在本文中,我们将我们的研究基于Laplace变换对风险偏好理论的应用。具有持续的绝对风险厌恶(Pratt,1964; arrow,1965),之前已经开发出危险项目的确定性货币等效物(CME),该表达式涉及其概率密度的双边拉普拉斯变换对数的表达式随机经济结果。内部风险厌恶(IRA)是绝对风险厌恶的断裂甚至水平,在使项目有利或不可避免的内容之间,我们将这种方法应用于确定标准投资情况的增量风险率的表达付款具有概率分布。推导出一个简单的近似公式,解释了利益增量风险率如何取决于绝对的风险厌恶和折扣率,即风险偏好和时间偏好的措施。

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