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From replication to extension: Unveiling student profiles in fraction comparison tasks

 
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cris.virtualsource.departmente8469ea6-c3c9-406b-a8f6-ec92c7273c48
cris.virtualsource.department045925d8-3617-490f-84fc-79b26d78e218
cris.virtualsource.department790461d5-81cf-4ad2-8191-41ca838b11f9
cris.virtualsource.orcide8469ea6-c3c9-406b-a8f6-ec92c7273c48
cris.virtualsource.orcid045925d8-3617-490f-84fc-79b26d78e218
cris.virtualsource.orcid790461d5-81cf-4ad2-8191-41ca838b11f9
dc.contributor.authorMaricau, Flore
dc.contributor.authorReinhold, Frank
dc.contributor.authorLeuders, Timo
dc.contributor.authorLoibl, Katharina
dc.contributor.authorVan Dooren, Wim
dc.contributor.authorMetwaly, Sameh
dc.contributor.authorReynvoet, Bert
dc.contributor.authorDepaepe, Fien
dc.date.accessioned2026-09-09T07:57:17Z
dc.date.available2026-09-09T07:57:17Z
dc.date.createdwos2026-03-16
dc.date.issued2026
dc.description.abstractStudents often encounter difficulties when learning and processing fractions. In fraction comparison tasks, they tend to rely on a mixture of successful strategies, e.g., fraction magnitude processing or benchmarking, and erroneous strategies, e.g., natural number-based reasoning or gap thinking. Reinhold et al. (2023) used a theory-driven approach to classify students into distinct profiles depending on their strategy choice based on their performance on a comparison task with 24 single-digit fractions. The authors identified single strategy profiles (e.g., typical natural number bias) and composite profiles (e.g., benchmarking or typical bias). The current study aimed to replicate this study (RO1) and extend its design by incorporating multi-digit fractions (i.e., the denominator has at least two digits; RO2) and additional biased comparison strategies, specifically gap thinking (RO3). A set of 101 fraction comparison tasks was administered to 285 fifth- and sixth-grade students in Flanders, Belgium, controlling for benchmarking to 1/2, numerical distance, natural number-based reasoning and gap thinking. A Bayesian classification approach based on students’ performance (accuracy, reaction time, and individual distance effect) replicated the distinct profiles identified by Reinhold et al. (2023), not only for single- (RO1) but also for multi-digit fractions (RO2). Furthermore, we identified additional single strategy and composite profiles (e.g., applying benchmarking where possible, otherwise gap thinking), both based on accuracy and reaction time data (RO3). This study enhances our understanding of individual differences in fraction processing and emphasizes the importance of controlling for gap thinking.
dc.description.wosFundingTextThis research project was funded by a KU Leuven (Belgium) C1-grant (C14/23/057) . We would like to thank all elementary schools, and especially all teachers, students and parents, for their participation in this study.
dc.identifier.doi10.1016/j.cedpsych.2026.102454
dc.identifier.issn0361-476X
dc.identifier.urihttps://imec-publications.be/handle/20.500.12860/60284
dc.language.isoeng
dc.provenance.editstepusergreet.vanhoof@imec.be
dc.publisherACADEMIC PRESS INC ELSEVIER SCIENCE
dc.source.beginpage102454
dc.source.journalCONTEMPORARY EDUCATIONAL PSYCHOLOGY
dc.source.numberofpages14
dc.source.volume85
dc.subject.keywordsNATURAL NUMBER BIAS
dc.subject.keywordsCOMPARISON STRATEGIES
dc.subject.keywordsRATIONAL NUMBERS
dc.subject.keywordsWHOLE NUMBER
dc.subject.keywordsREPRESENTATION
dc.subject.keywordsKNOWLEDGE
dc.subject.keywordsMAGNITUDES
dc.subject.keywordsELEMENTARY
dc.title

From replication to extension: Unveiling student profiles in fraction comparison tasks

dc.typeJournal article
dspace.entity.typePublication
imec.internal.crawledAt2026-04-07
imec.internal.sourcecrawler
imec.internal.wosCreatedAt2026-04-07
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