Linking Decision and Time Utilities

K. Kontek
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引用次数: 1

Abstract

This paper presents the functional relationship between two areas of interest in contemporary behavioral economics: one concerning choices under conditions of risk, the other concerning choices in time. The paper first presents the general formula of the relationship between decision utility, the survival function, and the discounting function, where decision utility is an alternative to Cumulative Prospect Theory in describing choices under risk (Kontek, 2010). The stretched exponential function appears to be a simple functional form of the resulting discounting function. Solutions obtained using more complex forms of decision utility and survival functions are also considered. These likewise lead to the stretched exponential discounting function. The paper shows that the relationship may also have other forms, including the hyperbolic functions typically used to describe the intertemporal experimental results. This solution has however several descriptive disadvantages, which restricts its common use in the description of lottery and intertemporal choices, and in financial asset valuations.
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连接决策和时间工具
本文介绍了当代行为经济学中两个感兴趣的领域之间的函数关系:一个涉及风险条件下的选择,另一个涉及时间选择。本文首先提出了决策效用、生存函数和贴现函数之间关系的一般公式,其中决策效用是描述风险下选择的累积前景理论的替代方案(Kontek, 2010)。拉伸后的指数函数似乎是所得折现函数的简单函数形式。还考虑了使用更复杂的决策效用和生存函数形式获得的解。这些同样导致拉伸指数折现函数。本文表明,这种关系也可能有其他形式,包括通常用于描述跨期实验结果的双曲函数。然而,这种解决方案有几个描述性的缺点,这限制了它在描述彩票和跨期选择以及金融资产估值中的普遍使用。
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