Conceptualising the more knowledgeable other within a multi-directional ZPD

被引:11
作者
Abtahi, Yasmine [1 ]
Graven, Mellony [2 ]
Lerman, Stephen [3 ]
机构
[1] Univ Ottawa, Fac Educ, 145 J-J Lussier, Ottawa, ON K1N 6N5, Canada
[2] Rhodes Univ, Dept Educ, POB 94, ZA-6140 Grahamstown, South Africa
[3] London South Bank Univ, Dept Educ, 103 Borough Rd, London SE1 0AA, England
关键词
ZPD; More knowledgeable others; Tools; Learning; MATHEMATICS EDUCATION;
D O I
10.1007/s10649-017-9768-1
中图分类号
G40 [教育学];
学科分类号
040101 ; 120403 ;
摘要
From a Marxian/Vygotskian perspective, learning is social in origin and it happens in the presence of others that are more knowledgeable. Extending this view to the learning of mathematics, such learning also becomes inseparable from the presence of others (people and artefacts). Researchers over decades have studied different interactions to see how such learning with others occurs, what is the role of the (more knowledgeable) other, and if at all this role alternates between the participants. In this paper, we looked at a 5-year-old's (Lila) interaction with her mother (Mellony) and a television remote control as Lila attempted to count in threes using the three by three physical layout of the numbered buttons 1-9 on the remote control. We specifically looked at the emergence of the Zone of Proximal Development (ZPD) as Lila's attention was caught by the properties of the remote control and by her mother's questions. We also pay attention to how the role of the more knowledgeable other alternates among the participants. Our findings suggest that Lila, at times, used resources provided by the physical properties of the remote control and sometimes, used resources provided by Mellony to think about the task of counting in threes. In Lila's interaction, we interpreted a multi-directional ZPD as the role of the more knowledgeable other alternated between Mellony, Lila and the remote control.
引用
收藏
页码:275 / 287
页数:13
相关论文
共 26 条
[1]  
Abtahi, 2014, For the Learning of Mathematics, V34, P14
[2]  
Abtahi Y., 2016, THESIS
[3]  
Abtahi Y., 2015, P 39 C INT GROUP PSY, V1, P1
[4]   PROBLEMS OF DEVELOPMENTAL TEACHING - THE EXPERIENCE OF THEORETICAL AND EXPERIMENTAL PSYCHOLOGICAL-RESEARCH - EXCERPTS .1. [J].
DAVYDOV, VV .
SOVIET EDUCATION, 1988, 30 (08) :6-97
[5]   HAVING OF WONDERFUL IDEAS [J].
DUCKWORTH, E .
HARVARD EDUCATIONAL REVIEW, 1972, 42 (02) :217-231
[6]  
Goos M., 2002, Educational Studies in Mathematics, V49, P193, DOI [DOI 10.1023/A:1016209010120, 10.1023/A:1016209010120]
[8]  
Graven M., 2014, LEARN MATH, V34, P29
[9]  
Holzman L., 1997, Schools for growth: Radical alternatives to current educational models
[10]   Intersubjectivity in mathematics learning: A challenge to the radical constructivist paradigm? [J].
Lerman, S .
JOURNAL FOR RESEARCH IN MATHEMATICS EDUCATION, 1996, 27 (02) :133-150