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Model Evaluation and Multiple Strategies in Cognitive Diagnosis: An Analysis of Fraction Subtraction Data

机译:认知诊断中的模型评估和多种策略:分数减法数据分析

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This paper studies three models for cognitive diagnosis, each illustrated with an application to fraction subtraction data. The objective of each of these models is to classify examinees according to their mastery of skills assumed to be required for fraction subtraction. We consider the DINA model, the NIDA model, and a new model that extends the DINA model to allow for multiple strategies of problem solving. For each of these models the joint distribution of the indicators of skill mastery is modeled using a single continuous higher-order latent trait, to explain the dependence in the mastery of distinct skills. This approach stems from viewing the skills as the specific states of knowledge required for exam performance, and viewing these skills as arising from a broadly defined latent trait resembling the θ of item response models. We discuss several techniques for comparing models and assessing goodness of fit. We then implement these methods using the fraction subtraction data with the aim of selecting the best of the three models for this application. We employ Markov chain Monte Carlo algorithms to fit the models, and we present simulation results to examine the performance of these algorithms.
机译:本文研究了三种认知诊断模型,每个模型都适用于分数减法数据。这些模型中的每一个模型的目的都是根据被测者对分数减法所需技能的掌握程度对他们进行分类。我们考虑了DINA模型,NIDA模型和扩展了DINA模型的新模型,以支持多种解决问题的策略。对于这些模型中的每一个,均使用单个连续的高阶潜在特征对技能熟练度指标的联合分布进行建模,以解释对不同技能的熟练程度的依赖性。这种方法源于将技能视为考试表现所需的特定知识状态,并将这些技能视为源自类似于项目响应模型θ的广泛定义的潜在特征。我们讨论了几种用于比较模型和评估拟合优度的技术。然后,我们使用分数减法数据来实现这些方法,目的是为此应用选择三种模型中的最佳模型。我们采用马尔可夫链蒙特卡罗算法来拟合模型,并给出仿真结果以检验这些算法的性能。

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