侥幸的猜测?Rasch测量理论在南非五年级数学成绩数据中的应用。

Journal of applied measurement Pub Date : 2019-01-01
Sarah Bansilal, Caroline Long, Andrea Juan
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引用次数: 0

摘要

为了提高效率,在评估中使用多项选择题带来了相关的挑战,特别是猜测现象。本研究的目的是使用Rasch测量理论来调查2015年国际数学与科学趋势研究(TIMSS)中回答样本中的猜测程度。一种检查测试数据中猜测程度的方法,一种量身定制的分析,应用于来自2188个学习者样本的数据。该分析证实了先前的研究,即随着题目难度的增加,猜测的概率也会增加。量身定制分析的结果是,在连续体的高熟练度端,难度增加。项目难度的估计值相对低于他们在没有猜测的情况下的估计值的结果是,高水平学习者的熟练程度被低估了,而低水平学习者的成就被高估了。因此,对系统数据进行更细致的分析,考虑到猜测是很重要的,这样才能获得更细致的信息,为后续的教育规划周期提供信息。
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Lucky Guess? Applying Rasch Measurement Theory to Grade 5 South African Mathematics Achievement Data.

The use of multiple-choice items in assessments in the interest of increased efficiency brings associated challenges, notably the phenomenon of guessing. The purpose of this study is to use Rasch measurement theory to investigate the extent of guessing in a sample of responses taken from the Trends in International Mathematics and Science Study (TIMSS) 2015. A method of checking the extent of the guessing in test data, a tailored analysis, is applied to the data from a sample of 2188 learners on a subset of items. The analysis confirms prior research that showed that as the difficulty of the item increases, the probability of guessing also increases. An outcome of the tailored analysis is that items at the high proficiency end of the continuum, increase in difficulty. A consequence of item difficulties being estimated as relatively lower than they would be without guessing, is that learner proficiency at the higher end is under estimated while the achievement of learners with lower proficiencies are over estimated. Hence, it is important that finer analysis of systemic data takes into account guessing, so that more nuanced information can be obtained to inform subsequent cycles of education planning.

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