Application of MDS Codes in Solving Problem of Distributing Exam Questions

Ricky Aditya
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Abstract

In online learning, giving an objective assessment is quite tricky task. Most of exams in online learning are done as take-home exams. Unlike in face-to-face onsite class, in which the students can be observed directly when doing the exam, in online class the students have chance to cheat and work together to gain unfair advantage. To tackle this, the teachers need to modify the exam format. One possible solution is to create some variations of exam questions and distribute them to the students such that they do not get the same set of questions. However, we cannot create too many variations since it would make the grading process more difficult for the teacher. Thus, we need to find an optimal way to do so. In this article, we will discuss how Maximum Separable Distance (MDS) Codes in coding theory can be applied to provide a solution for this problem. Moreover, distribution patterns for class of size 27, 64 and 125 students will also be presented.
MDS代码在解决试题分发问题中的应用
在在线学习中,给出客观的评价是一项相当棘手的任务。大多数在线学习的考试都是带回家的考试。与面对面的现场课程不同,在现场课程中,学生可以直接观察到他们在做考试,而在在线课程中,学生有机会作弊和共同努力,以获得不公平的优势。为了解决这个问题,老师们需要修改考试形式。一种可能的解决方案是创建一些考试问题的变体并分发给学生,这样他们就不会得到相同的问题集。然而,我们不能创造太多的变化,因为这会使老师的评分过程更加困难。因此,我们需要找到一个最佳的方式来做到这一点。在本文中,我们将讨论如何应用编码理论中的最大可分离距离码来解决这一问题。此外,还将介绍27,64和125名学生的班级分布模式。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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