TY - JOUR
T1 - Conditional and Marginal Strengths of Affect Transitions During Computer-Based Learning
AU - Zhang, Yingbin
AU - Paquette, Luc
AU - Bosch, Nigel
N1 - Publisher Copyright:
© International Artificial Intelligence in Education Society 2024.
PY - 2024
Y1 - 2024
N2 - Understanding the transitions among affective states during computer-based learning may guide the design of affect-responsive learning environments. Current studies have focused on the marginal strength of an affect transition, which is the average transition tendency over possible affective states preceding the transition. However, marginal strength ignores the potential influence of the preceding state on the transition. In contrast, a conditional strength, which is the transition tendency given a particular state preceding the transition, accounts for this influence and may contribute to a more comprehensive understanding of students’ learning processes. This paper presents a methodological framework that utilizes the logistic mixed model to compute the conditional strengths of affect transitions and examines whether conditional and marginal strengths are equal. In three real-world datasets, we found that the conditional and marginal strengths of a transition were not identical in most cases. Prediction analysis indicated that accounting for the state preceding the transitions resulted in better affect prediction performance. In addition, empirical data analyses showed that the framework had higher power in detecting the impact of students’ factors on affect and affect transitions. The framework also allows researchers to specify the reference transition when computing a transition strength and handle self-transitions, a critical issue in affect transitions. Empirical data analyses showed that the strength of a transition varied substantially when the reference transition changed, highlighting the careful selection of reference transitions in transition analyses.
AB - Understanding the transitions among affective states during computer-based learning may guide the design of affect-responsive learning environments. Current studies have focused on the marginal strength of an affect transition, which is the average transition tendency over possible affective states preceding the transition. However, marginal strength ignores the potential influence of the preceding state on the transition. In contrast, a conditional strength, which is the transition tendency given a particular state preceding the transition, accounts for this influence and may contribute to a more comprehensive understanding of students’ learning processes. This paper presents a methodological framework that utilizes the logistic mixed model to compute the conditional strengths of affect transitions and examines whether conditional and marginal strengths are equal. In three real-world datasets, we found that the conditional and marginal strengths of a transition were not identical in most cases. Prediction analysis indicated that accounting for the state preceding the transitions resulted in better affect prediction performance. In addition, empirical data analyses showed that the framework had higher power in detecting the impact of students’ factors on affect and affect transitions. The framework also allows researchers to specify the reference transition when computing a transition strength and handle self-transitions, a critical issue in affect transitions. Empirical data analyses showed that the strength of a transition varied substantially when the reference transition changed, highlighting the careful selection of reference transitions in transition analyses.
KW - Affect transition
KW - Emotion in computer-based learning
KW - Logistic mixed model
KW - Modeling human emotion
UR - http://www.scopus.com/inward/record.url?scp=85207365280&partnerID=8YFLogxK
UR - http://www.scopus.com/inward/citedby.url?scp=85207365280&partnerID=8YFLogxK
U2 - 10.1007/s40593-024-00430-0
DO - 10.1007/s40593-024-00430-0
M3 - Article
AN - SCOPUS:85207365280
SN - 1560-4292
JO - International Journal of Artificial Intelligence in Education
JF - International Journal of Artificial Intelligence in Education
ER -