计算机科学
对偶(语法数字)
背景(考古学)
差异进化
集合(抽象数据类型)
图形
比例(比率)
代表(政治)
人工智能
机器学习
理论计算机科学
艺术
古生物学
文学类
生物
物理
量子力学
政治
政治学
法学
程序设计语言
作者
Xi Cao,Ying Lin,Dong Liu,Henry Been‐Lirn Duh,Ying Lin
出处
期刊:IEEE transactions on artificial intelligence
[Institute of Electrical and Electronics Engineers]
日期:2024-06-01
卷期号:5 (6): 3120-3133
标识
DOI:10.1109/tai.2023.3341916
摘要
Parallel testing, which uses different test forms to assess examinees, is a necessary and important technique in both educational and psychometric assessments. A key but challenging problem for successful parallel testing lies in generating a high-quality parallel test set. Most existing parallel test assembly methods were developed for classic test theory and item response theory. In the context of cognitive diagnosis models, which is a new instrument featuring the ability to assess the examinee's status on fine-grained attributes, the investigation of parallel test assembly is limited, particularly for large parallel scale. This study aims to provide an efficient dual-stage solution for the large-scale parallel cognitive diagnostic test (CDT) assembly problem. In the first stage, the assembly of individual CDTs is treated as a multimodal optimization problem and a niching differential evolution algorithm is developed to find an elite set of CDTs with near-optimal diagnostic performance. By redesigning evolutionary operators, the efficient search mechanism in differential evolution is transferred to the binary context and suits the purpose of optimizing item assignment to a CDT. In the second stage, a graph representation is defined to capture the set of elite CDTs and their overlapping relationships. A deterministic algorithm is applied to the graph to find specific nodal maximum cliques and provide two types of parallel test sets that satisfy different examiner preferences. Simulation studies under a variety of conditions and real-data demonstration show that the proposed method outperforms the existing approaches on large-scale instances while remaining competitive on small-scale cases.
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