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Modeling misconceptions in knowledge space theory

机译:在知识空间理论中建模误解

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Building intelligent tutoring systems (ITSs) that are aware of the students' misconceptions has been one of the ambitions for many of the approaches to computerized assessment of knowledge and learning. In the present article we extend knowledge space theory (KST) to mistakes and misconceptions. The proposed approach completes and extends the work initiated by J. Lukas (1997, Modellierung von Fehlkonzepten in einer algebraischen Wissensstruktur [Modeling misconceptions in an algebraic knowledge structure], Kognitionswissenschaft, 6(4), 196-204) on the application of information systems in KST for modeling misconceptions. The approach is divided into a deterministic and a probabilistic part. The notion of a "polytomous skill map"(PSM) represents the cornerstone of the deterministic part. Properties of the PSM are established that assure a consistent link between item responses on the one hand and the (correct or buggy) cognitive rules applied by an individual on the other hand. A weaker notion of information system (named a "cognitive rule system") is proposed for representing two types of dependencies among cognitive rules: precedence and compatibility. The probabilistic part consists of an extension of the basic local independence model to more than two response alternatives. This model can be used for knowledge diagnoses, as well as for empirically testing the deterministic assumptions from a PSM. An empirical application of this probabilistic model to the responses of 331 university students is illustrated and discussed using two different PSMs. (C) 2020 Elsevier Inc. All rights reserved.
机译:建立智能教学系统(ITSs)以了解学生的错误观念,一直是许多计算机化知识和学习评估方法的目标之一。在本文中,我们将知识空间理论(KST)扩展到错误和误解。所提出的方法完成并扩展了J.Lukas(1997年,einer Algebra中的建模师Lung von Fehlkonzepten,Wissensstructur[代数知识结构中的错误概念建模]、Kognitions Swissenschaft,6(4),196-204)在KST中应用信息系统对错误概念进行建模的工作。该方法分为确定性和概率性两部分。“多元技能地图”(PSM)的概念代表了确定性部分的基石。PSM的属性建立在确保项目响应与个体应用的(正确或错误的)认知规则之间的一致联系上。提出了一个较弱的信息系统概念(称为“认知规则系统”),用于表示认知规则之间的两种依赖关系:优先级和兼容性。概率部分包括将基本局部独立模型扩展到两个以上的响应方案。该模型可用于知识诊断,以及对PSM中的确定性假设进行经验测试。用两种不同的PSM对331名大学生的回答进行了实证应用。(C) 2020爱思唯尔公司版权所有。

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