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Enregistrement W1551831594

Developing an Understanding of the Mediating Role of Talk in the Elementary Mathematics Classroom

2007· article· en· W1551831594 sur OpenAlexaboutno aff
Raymond Albert Joseph Brown, Elizabeth Hirst

Notice bibliographique

RevueGriffith Research Online (Griffith University, Queensland, Australia) · 2007
Typearticle
Langueen
DomaineSocial Sciences
ThématiqueEducation and Technology Integration
Établissements canadiensnon disponible
Organismes subventionnairesnon disponible
Mots-clésMathematics educationSituatedSociocultural evolutionPedagogyTeaching methodSample (material)PsychologyComputer scienceSociology
DOInon disponible

Résumé

récupéré en direct d'OpenAlex

Classroom talk is regarded as essential in engaging and developing student understandings in the domain of mathematics. The processes of classroom talk may occur in quite different ways, ways that shape particular opportunities for learning mathematics. Little is known about how the talk produced in innovative approaches to education mediates the teaching/learning process and promotes student engagement in the practices of mathematics. Situated within a larger study that employed multiple forms of data collection to determine whether a sociocultural approach to teaching and learning could be employed by a sample of teachers to enrich the teaching and learning of mathematics, this paper examines how two teachers used talk to scaffold student learning and how this talk provided students with different opportunities for learning. In the analyses of talk produced in Year 7 classrooms we use Renshaw and Brown’s (in press) discourse characterizations to make visible how different forms of talk were being used in the classrooms as thinking devices and as means to explain and generate understanding. We also employ Bakhtin’s notion of ‘voice’ to consider whether the formats of talk used in each classroom facilitate learning in the domain of mathematics. We conclude that the intentional and reflective use of classroom talk affords students a range of opportunities to develop their mathematical thinking and to facilitate engagement with the practices of mathematics. IntroDuCtIon: the Contexts oF teaChIng anD learnIng MatheMatICs In studying a representative sample of Queensland primary schools, Ainley and Perry (1994a) sought Year 7 students’ views about the primary school curriculum by asking them to nominate their most and least preferred subject lesson in the school day. Thirty-five percent of respondents nominated mathematics as their least preferred lesson of the day. In an associated study, Ainley and Perry (1994b) sought Year 9 and Year 11 students’ views of their curricular experiences through the use of a Likerttype scale survey. Of the 42 Queensland secondary schools surveyed, only 54% of Year 9 students and 48% of Year 11 students agreed that learning mathematics is fun, with less than 50% of respondents from each year level agreeing that they like to do extra work in mathematics—an indicator of continuing motivation in the subject. The results of these surveys imply that many students in Queensland schools find their involvement in school mathematics to be unrewarding both in terms of their personal and civic aspirations—an implication given voice in national documents such as A National Statement on Mathematics for Australian Schools (Australian Education Council, 1991). Coming to know and do school mathematics in ways that challenge students to become involved in the sociocultural practices of mathematics has been the focus of a wide range of curriculum initiatives (see for example, National Council of Teachers of Mathematics, 1991; Ontario Ministry of Education, 2004; Queensland Studies Authority, 2004). However, the idea of viewing the teaching and learning of school mathematics as occurring in classrooms, which provide students with access to the practices and ways of interacting adopted by mature mathematical communities, has gained less currency. Sentiments, echoed in reports that call for mathematics reform such as the Professional Standards for Teaching Mathematics (National Council of Teachers of Mathematics, 1991), have prompted educators operating within distinct, but complementary theoretical frameworks to accept the challenge of investigating the interrelationship between students’ activity, the microculture of the classroom, and the established practices of mature communities of mathematicians. For example, researchers such as Cobb (see for example, Cobb, Wood, Yackel, Nicholls, Wheatley, Tirgatti, & Perlwitz, 1991) and Lampert (see for example, Lampert,1990) have conducted studies into classroom mathematics instruction. As a result of these studies, insights have been gained into the role that classroom talk plays in assisting students to learn grade school mathematics as members of a classroom Journal of Classroom Interaction, ISSN 0749-4025. © 2007, Vol 41.2, Vol 42.1, pages 18 28

Récupéré en direct depuis OpenAlex et désinversé. Les résumés ne sont pas conservés dans cette base de données : les index inversés représentent 8,6 Go des 9,3 Go de texte de la base, et le serveur dispose de 13 Go libres.

Comment cette classification a été obtenuedéplier

Prédiction machine sur la base complète

Imitation des enseignants

Ni prévalence calibrée, ni vérité terrain. Validation humaine à venir. Le volet Gemma est une étiquette directe du modèle pour chaque travail de la base, lue sur la notice réduite au titre. Le volet Codex est un classifieur appris des 10 348 étiquettes directes de Codex et calibré sur les taux pondérés de l'échantillon; les champs sans appui suffisant ne portent aucun appel Codex. Le mode candidate est l'union des deux volets; le consensus est leur intersection. Ces sorties portent le statut machine_predicted_unvalidated et ne sont pas des étiquettes humaines.

score de la tête « metaresearch » (Codex)0,010
score de la tête « metaresearch » (Gemma)0,011
Version: metacan-v3-hybrid-931329e0061cStatut de validation: machine_predicted_unvalidated
Catégories candidatesaucune
Catégories consensuellesaucune
DomaineSignal candidat: aucune · Signal consensuel: aucune
Devis d'étudeSignal candidat: Qualitatif · Signal consensuel: Qualitatif
GenreSignal candidat: Empirique · Signal consensuel: Empirique
Score de désaccord entre enseignants0,012
Score d'incertitude au seuil0,051

Scores du classifieur distillé par catégorie (deux têtes)

CatégorieCodexGemma
Métarecherche0,0100,011
Méta-épidémiologie (sens strict)0,0010,001
Méta-épidémiologie (sens large)0,0010,001
Bibliométrie0,0040,002
Études des sciences et des technologies0,0070,021
Communication savante0,0120,022
Science ouverte0,0020,011
Intégrité de la recherche0,0030,004
Charge utile insuffisante (le modèle a refusé de juger)0,0070,001

Scores machine (provisoires)

Les deux têtes enseignantes du modèle étudiant, lues sur ce travail. Un score ordonne la base pour la relecture; il n'affirme jamais une catégorie, et le statut de validation accompagne chaque rangée tel quel.

Scores de référence d'un modèle non mature (critères de maturité non atteints, 7 itérations). Un score ordonne; il n'affirme jamais une catégorie.

Tête enseignante Opus0,253
Tête enseignante GPT0,444
Écart entre enseignants0,190 · la distance entre les deux têtes enseignantes sur ce seul travail
Statut de validationscore_only:v0-immature-baseline · tel quel depuis la passe de notation : score_only signifie que le nombre peut ordonner les travaux, et qu'aucune étiquette de catégorie n'en découle

Classification

machine, non validée

Prédiction automatique; un appel candidat d’une seule source (Gemma direct ou Codex distillé), pas un consensus.

Les modèles n’ont appliqué aucune catégorie : rien dans la taxonomie ne correspondait à ce travail.
Devis d'étudeQualitatif
Domainenon disponible
GenreEmpirique

Le détail, modèle par modèle et score par score, se trouve en fin de page sous « Comment cette classification a été obtenue ».

En bref

Citations21
Publié2007
Routes d'admission1
Résumé présentoui

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