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Structure-Based Knowledge Tracing: An Influence Propagation View

机译:基于结构的知识跟踪:影响传播视图

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Knowledge Tracing (KT) is a fundamental but challenging task in online education that traces learners' evolving knowledge states. Much attention has been drawn to this area and several works such as Bayesian Knowledge Tracing and Deep Knowledge Tracing are proposed. Recent works have explored the value of relations among concepts and proposed to introduce knowledge structure into KT task. However, the propagated influence among concepts, which has been shown to be a key factor in human learning by the educational theories, is still under-explored. In this paper, we propose a new framework called Structure-based Knowledge Tracing (SKT), which exploits the multiple relations in knowledge structure to model the influence propagation among concepts. In the SKT framework, we not only consider the temporal effect on the exercising sequence but also take the spatial effect on the knowledge structure into account. We take advantages of two novel formulations in modeling the influence propagation on the knowledge structure with multiple relations. For undirected relations such as similarity relations, the synchronization propagation method is adopted, where the influence propagates bidirectionally between neighbor concepts. For directed relations such as prerequisite relations, the partial propagation method is applied, where the influence can only unidirectionally propagate from a predecessor to a successor. Meanwhile, we employ the gated functions to update the states of concepts temporally and spatially. Extensive experiments demonstrate the effectiveness and interpretability of SKT.
机译:知识追踪(KT)是在线教育中追踪学习者不断发展的知识状态的基本但具有挑战性的任务。提出了对这一领域的巨大关注,并提出了几项工作,例如贝叶斯知识跟踪和深度知识追踪。最近的作品探讨了概念之间关系的价值,并建议将知识结构引入KT任务。然而,概念被证明是教育理论的概念之间的繁殖影响,仍然探讨了教育理论的关键因素。在本文中,我们提出了一种称为基于结构的知识追踪(SKT)的新框架,该框架利用知识结构中的多种关系来模拟概念之间的影响传播。在SKT框架中,我们不仅考虑对锻炼序列的时间效应,还考虑了对知识结构的空间影响。我们采取两种新配方在利用多种关系中对知识结构上的影响传播建模。对于诸如相似关系的无向关系,采用同步传播方法,其中影响在邻居概念之间双向传播。对于诸如先决条件关系的定向关系,应用部分传播方法,其中影响只能从前任移动到继承者。同时,我们采用Gateral函数在时间和空间上更新概念状态。广泛的实验证明了SKT的有效性和可解释性。

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