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(1041) USING DIFFERENTIAL ENTROPY (SHANNON INFORMATION) AND IQ CURVE TO DEFINE HOW AN EXAM SUCCESS: APPLICATION TO VIETNAM NATIONAL EXAMS 2012-2016

机译:(1041)使用差分熵(Shannon信息)和IQ曲线来定义考试成功的方式:应用于越南全国考试2012-2016

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To enter the universities, the students in the many eastern Asia countries such as China, Japan, Korea, Vietnam ... have to passed the national selection exam. This exam usually is hard and very competitive so is a big even of the year for many families and courses a high tension for one of tenth national population. Opinion about the exams in the newspapers often have big disagreements on estimation the exams are performed good or not. For this purpose, in this work we develop a new method to define how the exam was success. In statistical physics and information theory there is a useful concept of differential entropy (Shannon information or Shannon entropy). Our method is based on the relative differential entropy (Shannon relative information) and IQ curve. From the published official governmental statistical data, the exam score distribution curves are defined and their corresponding Shannon relative entropy in information can be calculated. Considering the exam result is good if the shape of the score distribution functions is closed to the standard IQ curve (that mean the information constrain function is the IQ curve), we can develop a grading tool for success of exams. As an example, we apply our method for investigation and grading the Vietnam national exams in the period 2012-2016.
机译:要进入大学,在中国,日本,韩国,越南等众多东亚国家的学生......必须通过全国选拔考试。这项考试通常很难,非常竞争的是,许多家庭和课程对于十分之一的人口之一的高度紧张,这是一个大的一年。关于报纸的考试的意见通常对估计进行了大量分歧,考试是良好的或不进行的考试。为此,在这项工作中,我们开发了一种新方法来定义考试如何成功。在统计物理学和信息理论中,差动熵的有用概念(香农信息或香农熵)。我们的方法基于相对差分熵(Shannon相关信息)和IQ曲线。从发布的官方政府统计数据中,定义了考试分布曲线,并且可以计算其相应的Shannon相对熵。考虑到考试结果很好,如果分数分布函数的形状关闭到标准IQ曲线(这意味着信息约束函数是IQ曲线),我们可以开发考试成功的分级工具。作为一个例子,我们在2012 - 2016年期间采用了越南国家考试的调查和评级方法。

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