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随机性与连胜现象的归纳:“赌徒谬误”与“热手效应”

Randomness and inductions from streaks: "gambler's fallacy" versus "hot hand".

作者信息

Burns Bruce D, Corpus Bryan

机构信息

Department of Psychology, Michigan State University, East Lansing, Michigan 48824-1117, USA.

出版信息

Psychon Bull Rev. 2004 Feb;11(1):179-84. doi: 10.3758/bf03206480.

Abstract

Sometimes people believe that a run of similar independent events will be broken (belief in the gambler's fallacy) but, other times, that such a run will continue (belief in the hot hand). Both of these opposite inductions have been explained as being due to belief in a law of small numbers. We argue that one factor that distinguishes these phenomena is people's beliefs about the randomness of the underlying process generating the events. We gave participants information about a streak of events but varied the scenarios in such a way that the mechanism generating the events should vary in how random the participants would judge it to be. A manipulation check confirmed our assumptions about the scenarios. We found that with less random scenarios, the participants were more likely to continue a streak.

摘要

有时人们认为一连串类似的独立事件会被打破(即相信赌徒谬误),但有时又认为这样的一连串事件会持续下去(即相信热手效应)。这两种相反的归纳都被解释为是由于相信小数定律。我们认为,区分这些现象的一个因素是人们对产生事件的潜在过程的随机性的信念。我们向参与者提供了一连串事件的信息,但改变了情景,使得产生事件的机制在参与者判断其随机性的程度上有所不同。一项操纵性检查证实了我们对情景的假设。我们发现,在随机性较小的情景中,参与者更有可能延续一连串事件。

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