代表性偏差与幸运商店效应

J. Lien, Jia Yuan, Jie Zheng
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引用次数: 5

摘要

最近的理论(拉宾,2002;Rabin和Vayanos(2010)提出,赌徒谬误和热手谬误都是由代表性偏见驱动的,也被称为小数定律(Tversky和Kahneman, 1971)。幸运商店效应(Guryan和Kearney, 2008),即彩票零售商在卖出中奖彩票后受欢迎程度激增,在“以前的赢家会再次获胜”的信念方面与热手谬误有直观的相似之处,但之前被认为与代表性偏见不可调和。本文对这一问题进行了理论和实证研究。我们将Rabin(2002)的小数定律模型扩展到决策者在观察先前结果的历史之后在不同的彩票商店中进行选择的背景下。我们展示了决策者倾向于相信之前获胜的商店再次获胜的可能性更高的条件,即使这个事件之前只发生过一次。然后,我们从中国国家彩票的大型点对点在线彩票市场提供了关于幸运商店效应和赌徒谬误的新经验证据。我们发现,彩票玩家在选择彩票号码时表现出赌徒谬误信念,而在选择从哪个在线彩票商店购买彩票时则相信幸运商店,这与我们的模型结果一致,即当对真实概率的感知不确定性较大时,决策者倾向于相信幸运商店效应。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Representativeness Biases and Lucky Store Effects
Recent theories (Rabin, 2002; Rabin and Vayanos, 2010) propose that both the Gambler’s Fallacy and the Hot Hand Fallacy are driven by Representativeness Bias, also known as the Law of Small Numbers (Tversky and Kahneman, 1971). The Lucky Store Effect (Guryan and Kearney, 2008), in which the popularity of a lottery retailer surges after selling a winning ticket, bears an intuitive similarity to the Hot Hand Fallacy in terms of the belief that ‘previous winners will win again’, yet has been previously thought of as irreconcilable with Representativeness Bias. This paper develops theory and empirical evidence on this issue. We extend the Law of Small Numbers model of Rabin (2002), to the context where a decision-maker chooses among different lottery ticket stores after observing a history of prior outcomes. We show the conditions under which the decision-maker tends to believe that the store which has won previously has a higher chance of winning again, even if this event has only occurred once before. We then provide new empirical evidence on the Lucky Store Effect and Gambler’s Fallacy, from a large peer-to-peer online lottery marketplace for the Chinese national lottery. We find that lottery players exhibit Gambler’s Fallacy beliefs when picking lottery numbers, while believing in Lucky Stores when choosing which online lottery store to purchase their tickets from, which is consistent with the result in our model that decision-makers will tend to believe in the Lucky Store Effect when the perceived uncertainty about true probabilities is greater.
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