• Korean Journal of Child Studies
• /
• v.22 no.2
• /
• pp.375-390
• /
• 2001

본 연구는 혼잣말이 유아들의 인지적 과정에 중요한 역할을 한다는 비고츠키의 이론을 검증하는데 그 목적이 있다. 비고츠키의 혼잣말에 관한 이론을 확인하고자 하는 선행연구들은 일관된 결과를 보이지 못해 왔다. 이에 본 연구에서는 두 가지 과제해결조건, 즉 혼잣말을 억제하는 경우와 혼잣말을 격려하는 조건하에서 두 종류의 과제를 수행할 경우, 유아들의 혼잣말의 발생 빈도와 과제수행력은 어떠한 양상으로 나타나는지를 알아봄으로써 혼잣말의 인지적 기능을 확인하고자 한다. 30명의 5세 유아들을 대상으로 하여 이루어진 본 연구의 결과는 다음과 같았다. 유아들이 자발적으로 사용하는 혼잣말은 혼잣말이 적극 격려되는 조건일 때 그리고 언어적 과제유형보다는 공간-지각적 과제유형에서 더 높은 빈도로 관찰되었으며 높게 나타난 혼잣말은 공간-지각적 과제의 수행력에 긍정적인 영향을 보였다. 이는 비고츠키의 주장대로, 유아들의 혼잣말에 인지적 자기조절 기능이 있음을 지지하는 결과로 해석된다.

• Journal of Digital Convergence
• /
• v.14 no.3
• /
• pp.453-464
• /
• 2016

This study started from the basis of necessity on the researches which asserts that parental rearing behavior in the modern society should change reflecting the social change of sociocultural environment. For this, parental rearing behavior of social constructivism and existing parental rearing behavior were contemplated while construct of parental rearing behavior was explored on the basis of main causes from Vygotsky's theory in order to prepare paradigm of new parental rearing behavior. As far as the method of study goes, various literature from relevant scholars were analyzed, centering various previously conducted studies pertaining to parental rearing behaviors as well as Vygotsky's theory. Also, the validity of the contents was confirmed through consult and revision from three experts. As the result, five factors were extracted. First, factor of cooperative interaction on social interaction. Secondly, emphasis on Internalization factor on social constructive behavior. Thirdly, potential development factor in zone of proximal development. Fourthly, instructional conversation factor as semiotic medium. Lastly, assistance factor as scaffolding. As a result, new paradigm of parental rearing behavior was presented and opened a prospect in developing the touchstone of parental rearing behavior pursuant to social constructivism.

• Journal for History of Mathematics
• /
• v.24 no.4
• /
• pp.181-200
• /
• 2011

The focus of gifted education program for math should not only be on how to select gifted students but also on how to magnify students' potential ability. This thesis supports Vygotsky's view, which provides an insight into gifted education field as an 'acquired giftedness' theory. The issues in this thesis suggest proper classroom models for current gifted education program together with moderate classroom atmosphere and optimum role of teachers.

• Proceedings of the KGS Conference
• /
• 2002.11a
• /
• pp.123-126
• /
• 2002

교수-학습 방법 발전이 필요하다는 논리와 관련해서 선진국들의 교육 추세를 눈여겨볼 필요가 있다. 첫째, 교육이라는 행위가 교사가 주도하는 교수(teaching, instruction)로부터 학생이 주도하는 학습 (learning)으로 바뀌어 가는 추세이고, 둘째, 학습에 있어서 자극-반응 모델에 기초한 반응에는 강조를 두지 않고 인지(cognition), 즉 지각과 사고를 강조하고 있는 추세이며, 셋째, 따라서 학생이 학습을 제대로 해 가는 데 필요한 여러 가지 방략(strategy), 가령 구성적 방략이나, 비고츠키 모델 등이 개발되거나 원용되고 때로는 기존 방략들(탐구적 방법, 문제해결 방법 등)이 재 강조되면서, 그 방략들이 학생들에게 유효하도록 가르쳐 지고 있는 실정이다.(중략)

• Education of Primary School Mathematics
• /
• v.21 no.3
• /
• pp.261-272
• /
• 2018

In the current era of mathematics education, constructivism is a core theory of learning. For teachers, understanding and applying constructivism to their teaching practices are crucial for student centered teaching. However, some mathematics educators understand Constructivism in a different way. For example, some future teachers view Constructivism as making mathematics 'fun' by creating game without considering conceptual understanding. In this paper, the original articles of Constructivism were revisited and investigated to understand and to search for their meanings. Also several types and sources of Constructivism were identified; Radical Constructivism, Vygotsky's social-cultural theory of development, Social Constructionism, and Social Constructivism. This paper investigated arguments of the several types of Constructivism and discussed their implications for mathematics teaching.

• East Asian mathematical journal
• /
• v.34 no.4
• /
• pp.339-358
• /
• 2018

There has been researches for effective education. Among them, many researchers are striving to apply Zone of Proximal Development of Vygotsky which is emphasizing the social interaction in the field of teaching and learning. Researchers usually research based on individual or small group of students. However the math class in school relies on system that one teacher teach many students in reality. So this research will look for the effect that the teaching and learning program based on Zone of Proximal Development of Vygotsky by designing the teaching and learning program which is based on scaffolding structuring to overcome the zone of proximal development in many-students class. The results of this research are as follows: First, the studying program considered the theory of Vygotsky has a positive effect on improving the mathematical achievement of elementary student. Second, the studying program considered the theory of Vygotsky has a positive effect on improving the student's studying attitude upon mathematics.

• School Mathematics
• /
• v.7 no.3
• /
• pp.253-268
• /
• 2005

It is important that students have the ability to prepare, practice, and reflect their mathematics learning. This study defines the self-directed learning ability based on Vygotsky. We consider the components of self-directed learning in aspects of motivation, learning strategy, and metacognition, and analyse 10 factors of self-directed learning ability Thus we develop the self-directed mathematics learning test, which is tested by factor analysis.

• Journal of Educational Research in Mathematics
• /
• v.10 no.1
• /
• pp.1-10
• /
• 2000

본 논문의 목적은 두 가지이다: 첫째, 구성주의와 사회문화주의의 통합적인 이해를 통해 수학 교사 교육에서 사용할 수 있는 이론적인 잠재성을 토의한다. 둘째, 비고츠키의 사회문화주의에 대한 토의가 그리 많지 않은 상황에서 사회문화주의자들의 주장을 교사교육적 관점에서 설명한다. 학습을 개인적 타원에서 설명하는 구성주의와 학습을 사회적 차원에서 설명하는 사회문화주의는 그 발생 원리상 큰 차이점을 갖는다. 본 논문에서는 이러한 차이점에 대한 논란보다는 어떻게 이 두 가지 이론이 학생들의 수학 학습에서 교사의 역할에 대한 재조명과 이론적 지지 기반을 제공할 수 있는 가능성을 갖는지 다루고 있다.

• Journal of the Korean School Mathematics Society
• /
• v.6 no.1
• /
• pp.163-175
• /
• 2003

The research was aimed to find a special quality to the mathematical concept development using a graphing calculator in the collaborative learning. I could observe the process in which the students had formed the generalized and abstract mathematical concepts after they were given different concepts. I \ulcorner-Iso observed the characteristics of how they started with a vague syncretic conglomeration and approached to the complicated thoughts and genuine concepts. The advance of the collection type was achieved in the process of teacher's confirming of what the students had observed with a calculator. The language and the instrument were used in order for students to control the partial process. Also, they were given similar types of problems to make them clear when the students confronted 'the crisis of thoughts' at the level of pseudo-concept.

• Journal of Educational Research in Mathematics
• /
• v.15 no.1
• /
• pp.57-74
• /
• 2005

The aim of this study is to reflect Vygotsky's theory of Zone of Proximal Development and other scholars' scaffolding theories emboding the theory and to examine the effects of mathematics instruction by scaffolding. The subjects of this study consist of 8 fifth graders attending S elementary school which is located in San-Chung county. The teaching-learning processes were videotaped and analysed according to scaffolding components. The results between pretest and posttest regarding to fraction were compared and the responses of students to a questionnaire on the mathematical attitude before and after the teaching experiment. It concludes that mathematics instruction by scaffolding was effective to improve students' mathematical learning ability and positive mathematical attitude.