A dilemma for Nicolausian discounting

Pietro Cibinel
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Abstract

Orthodox decision theory is fanatical in the way it treats small probabilities of enormous value, if unbounded utility functions are allowed. Some have suggested a fix, Nicolausian discounting, according to which outcomes with small enough probabilities should be ignored when making decisions. However, there are lotteries involving only small-probability outcomes, none of which should intuitively be ignored. So the Nicolausian discounter needs a procedure for distinguishing the problematic cases of small-probability outcomes from the unproblematic ones. In this paper, I present a dilemma for Nicolausian discounting: the view must be coupled either with a procedure that delivers fanatical verdicts of its own, as bad as those of orthodox decision theory, or with one that entails intransitive cyclic preferences.
尼古拉贴现的两难选择
正统的决策理论在处理巨大价值的小概率的方式上是狂热的,如果无界效用函数是允许的。一些人提出了一种解决办法,即尼古拉贴现法,根据该理论,在做决定时,应该忽略概率足够小的结果。然而,有些彩票只涉及小概率结果,这些结果都不应该被直观地忽略。因此,尼古拉贴现法需要一个程序来区分小概率结果的有问题情况和无问题情况。在本文中,我提出了尼古拉贴现的两难境地:该观点必须要么与一个程序相结合,该程序提供了自己的狂热裁决,就像正统决策理论一样糟糕,要么与一个包含不可传递循环偏好的程序相结合。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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