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Estimating the Probability of Traditional Copying, Conditional on Answer-Copying Statistics

机译:估计传统复制的可能性,以答案复制统计为条件

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摘要

Statistics for detecting copying on multiple-choice tests produce p values measuring the probability of a value at least as large as that observed, under the null hypothesis of no copying. The posterior probability of copying is arguably more relevant than the p value, but cannot be derived from Bayes' theorem unless the population probability of copying and probability distribution of the answer-copying statistic under copying are known. In this article, the authors develop an estimator for the posterior probability of copying that is based on estimable quantities and can be used with any answer-copying statistic. The performance of the estimator is evaluated via simulation, and the authors demonstrate how to apply the formula using actual data. Potential uses, generalizability to other types of cheating, and limitations of the approach are discussed.
机译:在无选择的无效假设下,用于在多项选择测试中检测复制的统计信息产生p个值,该p个值测量的值的概率至少与观察到的值一样大。复制的后验概率可以说比p值更重要,但是除非知道复制的总体概率和复制下的答案复制统计量的概率分布,否则不能从贝叶斯定理中得出。在本文中,作者开发了一种基于可估计数量的后复制概率估计器,该估计器可与任何答案复制统计信息一起使用。估计器的性能通过仿真进行评估,作者演示了如何使用实际数据应用公式。讨论了潜在的用途,对其他类型作弊的通用性以及该方法的局限性。

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