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Probabilistic reasoning in the two-envelope problem

机译:两包问题中的概率推理

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In the two-envelope problem, a reasoner is offered two envelopes, one containing exactly twice the money in the other. After observing the amount in one envelope, it can be traded for the unseen contents of the other. It appears that it should not matter whether the envelope is traded, but recent mathematical analyses have shown that gains could be made if trading was a probabilistic function of amount observed. As a problem with a purely probabilistic solution, it provides a potentially interesting way to test people's consistency with probabilistic models. Three experiments did this by varying the size of both the observed and maximum amounts, and their possible distribution. The results showed that trading decisions were affected by where the observed amount in the opened envelope fell in the distribution, though its size did not always do so. This suggests that participants' trade decisions could be affected by the perceived probabilities of different observed amounts, which is consistent with the probabilistic solution to the problem.
机译:在两个信封的问题中,为推理机提供了两个信封,一个信封正好是另一个信封的两倍。观察一个信封中的金额后,可以将其换成另一个信封中看不见的内容。看起来信封的交易是否无关紧要,但是最近的数学分析表明,如果交易是观察到的金额的概率函数,则可以取得收益。作为纯概率解决方案的问题,它提供了一种潜在的有趣方式来测试人们与概率模型的一致性。三个实验通过改变观察到的和最大量的大小以及它们可能的分布来做到这一点。结果表明,交易决策受打开信封中观察到的金额在分布中下降的位置的影响,尽管其大小并非总是如此。这表明参与者的贸易决策可能会受到不同观察量的感知概率的影响,这与问题的概率解决方案是一致的。

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