Mathematics Anxiety and Metacognitive Processes: Proposal for a New Line of Inquiry

This paper presents a proposal for a new area of investigation that connects the metacognition literature, and especially the recently developed meta-reasoning framework, with research into mathematical reasoning, mathematics learning, and mathematics anxiety. Whereas the literature on mathematics a...

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Main Authors: Kinga Morsanyi, Niamh Ní Cheallaigh, Rakefet Ackerman
Format: Article
Language:English
Published: University of Rijeka 2019-05-01
Series:Psychological Topics
Subjects:
Online Access:http://www.pt.ffri.hr/index.php/pt/article/view/523
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spelling doaj-fcd923fb721d47b094e9a72355cde5bf2020-11-24T23:59:37ZengUniversity of RijekaPsychological Topics1332-07422019-05-01281147169211Mathematics Anxiety and Metacognitive Processes: Proposal for a New Line of InquiryKinga Morsanyi0Niamh Ní Cheallaigh1Rakefet Ackerman2Queen's University Belfast, BelfastQueen's University Belfast, Belfast, UK; Maastricht University, MaastrichtTechnion – Israel Institute of Technology, HaifaThis paper presents a proposal for a new area of investigation that connects the metacognition literature, and especially the recently developed meta-reasoning framework, with research into mathematical reasoning, mathematics learning, and mathematics anxiety. Whereas the literature on mathematics anxiety focusses on the end result of learning and problem-solving, the metacognitive approach can offer further insight by a fine-grained analysis of the stages of these processes. In particular, it provides tools for exposing students' initial assessment of tasks and test situations, the targets they set for themselves, the process of monitoring progress, and decisions to stick with or abandon a particular solution. The paper outlines various ways in which the metacognitive approach could be used to investigate the effects of mathematics anxiety on mathematics learning and problem solving. This approach could help in answering questions like: Do anxious and non-anxious learners differ in how they prepare for an exam? Are anxious students more or less prone to overconfidence than non-anxious students? What metacognitive decisions mediate maths anxious participants' tendency to give up on problems too early? Additionally, this line of work has the potential to significantly expand the scope of metacognitive investigations and provide novel insights into individual differences in the metacognitive regulation of learning and problem solving. It could also offer some practical benefits by focusing the attention of educational designers on particular components within the learning process of anxious students.<br />http://www.pt.ffri.hr/index.php/pt/article/view/523confidenceDiminishing Criterion Modellearningmeta-reasoningmathematics anxietyproblem solving
collection DOAJ
language English
format Article
sources DOAJ
author Kinga Morsanyi
Niamh Ní Cheallaigh
Rakefet Ackerman
spellingShingle Kinga Morsanyi
Niamh Ní Cheallaigh
Rakefet Ackerman
Mathematics Anxiety and Metacognitive Processes: Proposal for a New Line of Inquiry
Psychological Topics
confidence
Diminishing Criterion Model
learning
meta-reasoning
mathematics anxiety
problem solving
author_facet Kinga Morsanyi
Niamh Ní Cheallaigh
Rakefet Ackerman
author_sort Kinga Morsanyi
title Mathematics Anxiety and Metacognitive Processes: Proposal for a New Line of Inquiry
title_short Mathematics Anxiety and Metacognitive Processes: Proposal for a New Line of Inquiry
title_full Mathematics Anxiety and Metacognitive Processes: Proposal for a New Line of Inquiry
title_fullStr Mathematics Anxiety and Metacognitive Processes: Proposal for a New Line of Inquiry
title_full_unstemmed Mathematics Anxiety and Metacognitive Processes: Proposal for a New Line of Inquiry
title_sort mathematics anxiety and metacognitive processes: proposal for a new line of inquiry
publisher University of Rijeka
series Psychological Topics
issn 1332-0742
publishDate 2019-05-01
description This paper presents a proposal for a new area of investigation that connects the metacognition literature, and especially the recently developed meta-reasoning framework, with research into mathematical reasoning, mathematics learning, and mathematics anxiety. Whereas the literature on mathematics anxiety focusses on the end result of learning and problem-solving, the metacognitive approach can offer further insight by a fine-grained analysis of the stages of these processes. In particular, it provides tools for exposing students' initial assessment of tasks and test situations, the targets they set for themselves, the process of monitoring progress, and decisions to stick with or abandon a particular solution. The paper outlines various ways in which the metacognitive approach could be used to investigate the effects of mathematics anxiety on mathematics learning and problem solving. This approach could help in answering questions like: Do anxious and non-anxious learners differ in how they prepare for an exam? Are anxious students more or less prone to overconfidence than non-anxious students? What metacognitive decisions mediate maths anxious participants' tendency to give up on problems too early? Additionally, this line of work has the potential to significantly expand the scope of metacognitive investigations and provide novel insights into individual differences in the metacognitive regulation of learning and problem solving. It could also offer some practical benefits by focusing the attention of educational designers on particular components within the learning process of anxious students.<br />
topic confidence
Diminishing Criterion Model
learning
meta-reasoning
mathematics anxiety
problem solving
url http://www.pt.ffri.hr/index.php/pt/article/view/523
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AT niamhnicheallaigh mathematicsanxietyandmetacognitiveprocessesproposalforanewlineofinquiry
AT rakefetackerman mathematicsanxietyandmetacognitiveprocessesproposalforanewlineofinquiry
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