• Title/Summary/Keyword: 수학 신념

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The Inquiry of Change of Mathematical Beliefs and Attitude in Elementary Cooperative Learning Class. (협동학습에서의 초등학생 수학적 신념 및 태도 변화 연구)

  • 서관석;안진수
    • School Mathematics
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    • v.5 no.4
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    • pp.541-553
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    • 2003
  • The purposes of this study are to look into the changing processes of mathematical beliefs and attitudes of the students and to propose the plans how to manage cooperative learning, what can contribute to cognitive affective domains of mathematics learning in applying STAD-based cooperative loaming to mathematics class. So we, the researchers performed cooperative learning in the fifth grade of elementary school and did the exams of mathematical beliefs and attitudes, interviews, supplementary Questions. And students showed meaningful changes in 'the need of cooperative learning', 'critical thinking', 'the acceptance of thoughts of others'. Meanwhile, there were possibilities what all the members of one group can't recognize their errors in STAD, so we proposed 'Tongsinsa'. And we presented concrete methods how to reconstruct groups and somethings to consider when students are not satisfied with the group activities.

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Development of the Attitudes toward Mathematics Inventory based on Perry Scheme and Langer's Mindfulness (수학에 대한 태도 검사도구 개발 연구 - Perry의 발달도식과 Langer의 마인드풀니스를 기반으로 -)

  • Yi, Gyuhee;Lee, Jihyun;Choi, Youngg
    • School Mathematics
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    • v.19 no.4
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    • pp.775-793
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    • 2017
  • In this study, instruments were developed to measure of mathematics attitudes by conceptualization of epistemological beliefs as a cognitive dimension, mindfulness as a conative dimension, affect as an affective dimension. Perry's epistemological development scheme and Langer's mindfulness theory was noticed as a theoretical approach. Exploratory factor and confirmatory factor analyses, and a reliability test were assessed. This article suggest a new framework for analysing attitudes toward mathematics and changes in attitudes toward mathematics.

인지적으로 안내된 교수(CGI)에 대한 고찰

  • Kim, Won-Gyeong;Baek, Seon-Su
    • Communications of Mathematical Education
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    • v.14
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    • pp.27-41
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    • 2001
  • 인지적으로 안내된 교수(CGI)는 학생들의 수학적 사고(특히, 비형식적 지식)의 발달; 그러한 발달에 영향을 미치는 교수; 교수 실제에 영향을 미치는 교사의 지식과 신념들; 교사의 지식, 신념들, 실제들이 학생들의 수학적 사고에 대한 이해에 의해 영향을 받는다는 점에 초점을 둔 통합된 연구 프로그램이다. 본 논문에서는 아동의 비형식적인 지식을 중시하는 최근의 연구들을 고찰하고, CGI를 위한 수업을 어떻게 조직하며, 그러한 교수법이 수업을 어떻게 진행할 것인지에 대한 구체적이고 명확한 지침을 제공하지 않으므로 CGI를 적용하는 교실들의 유사점을 살펴본다. 그리고, 마지막으로 최근의 연구들을 고찰함으로써 CGI의 효과를 알아본다.

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Development of an Instrument Measuring Elementary Pre-service Teachers' Beliefs on Teaching and Learning Mathematics (초등 예비교사의 수학 교수·학습에 대한 신념 측정을 위한 도구 개발)

  • Hwang, Jihyun;Kim, Jinho;Kwon, Na Young
    • Education of Primary School Mathematics
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    • v.25 no.1
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    • pp.43-55
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    • 2022
  • It is critical to examine changes in teachers' beliefs on how to teach and learn mathematics through teacher education programs. This study aims to develop an instrument measuring elementary pre-service teachers' beliefs on student- and teacher-centered instruction. After developing questionnaires with mathematics education experts, the structural validity of the instrument was evaluated by collecting and analyzing data from 166 pre-service teachers. Parallel analysis and exploratory factor analysis were applied sequentially to collect validity and reliability evidence. The results showed that this instrument can be used to examine changes in pre-service teachers' two different types of belief: student- and teacher-centered instruction. We also suggested how to interpret scores appropriately.

The Relationship between Epistemic Beliefs and Creativity of Mathematics & Science Gifted Students (수학·과학 영재의 인식론적 신념과 창의적 사고와의 관계)

  • Song, Young Myung;Jeong, Mi Seon
    • Journal of Gifted/Talented Education
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    • v.22 no.4
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    • pp.805-821
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    • 2012
  • The purpose of this study was to investigate the relationship between epistemic beliefs and creativity of gifted students. To resolve the above research questions, this study used epistemic beliefs inventory and Torrance's TTCT to 87 1st grade gifted middle school students enrolled in Daegu metropolitan city. The results of this study are as follows. Firstly, sophistical epistemic beliefs of the gifted students were higher than their naive epistemic beliefs. Secondly, Pearson's correlation analysis showed significant relations between fixed ability and verbal creativity, and between provisional knowledge and verbal creativity, and showed significant relations between variables of sophistical epistemic beliefs and figural creativity. Lastly, this study revealed that fixed ability, expert authority and provisional knowledge explain considerable amount verbal creativity of the gifted students. And authority of the acceptance and provisional knowledge affect considerably their figural creativity.

The Consideration of Elementary Teachers' Beliefs on Mathematics (초등 교사의 수학 및 수학 교수-학습에 대한 신념의 변화)

  • Rim, Hae-Kyung;Choo, Sin-Hae;Kim, Jeong-Eun
    • Journal of Elementary Mathematics Education in Korea
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    • v.14 no.1
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    • pp.103-121
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    • 2010
  • The University of Education trains the teachers who are experts in the education and expects them to achieve the purpose of the education in the field. The goal of this study is to apprehend the characteristics of the belief and the faith of the elementary teacher and of the university student who are preliminary elementary teachers, about the mathematics and the mathematical teaching and learning and also to figure out what differences those belief and faith shows as the year goes by. In order to find the characteristics of the belief and faith, we have set up three research-problems and have found the answers of that by analyzing the replies of several multiple choice questions and essay questions we have invested for. We also have collected several information through the interviews and inspection. As a result, we have analyzed and charted the outcome of the statistical analysis of the answers about each questions and have discussed the remarkable features of those results which showed significant changes in the belief of elementary teachers about the mathematics and mathematical teaching & learning after taking the courses of "Life & Mathematics".

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Analysis on the Belief about Mathematics Teaching of Elementary Preservice Teachers and Mathematics Teachers (초등교사와 예비교사의 수학 수업에 대한 신념 분석)

  • Lee, Dae Hyun
    • School Mathematics
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    • v.15 no.1
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    • pp.201-219
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    • 2013
  • The purpose of this study was to analyse the belief about mathematics teaching of elementary preservice teachers and mathematics teachers. This study involved 100 respondents from the preservice teachers and 114 respondents from the mathematics teachers. The instruments used in this study consist 15 items of mathematical knowledges and 19 items of mathematical activities. The finding showed that preservice teachers emphasized the conceptual knowledge, whereas mathematics teachers emphasized the procedural knowledge in the mathematical knowledges. And preservice teachers emphasized the knowledge representation, knowledge generation, knowledge deliberation, knowledge communication, whereas mathematics teachers emphasized the use of knowledge(syntax) in the mathematical activities. Finally, even though two groups showed the significant difference in some items, preservice teachers and mathematics teachers emphasized the various mathematical knowledges and mathematical activities.

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Understanding and predicting elementary teachers' intention to change in mathematics instruction (초등교사의 수학과 수업 개선 의지의 예측과 이해)

  • 오영열
    • Journal of Educational Research in Mathematics
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    • v.13 no.3
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    • pp.267-286
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    • 2003
  • The purpose of this study was to understand the structures underlying Korean elementary teachers' attitudinal beliefs toward reform-oriented mathematics instruction and predict their intentions to change traditionally-oriented teaching practice. The theory of planned behavior (TPB) developed by Fishbein and Ajzen provided a conceptual framework for the examination of factors that influence Korean teachers' beliefs, attitudes, subjective norms and perceptions of control factors. Data were gathered through a survey instrument from 281 teachers who teach mathematics in a metropolitan city of Korea. Descriptive statistics and multiple regression analyses were conducted to analyze the data. Findings indicate that Korean elementary teachers' change in Instructional practice is based primarily on their judgements regarding the likelihood of occurrences of certain consequences if they engage in teaching mathematics in a reform-oriented way. Teachers' perceptions of important others regarding the reform-oriented mathematics instruction seem to play a minor role in teachers' instructional change. Teachers' perceptions about control factors that prohibit or help teach mathematics in a reform-oriented way do not seem to make significant improvement in predicting their intentions to change traditionally-oriented teaching practice.

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Mathematics as Engaged Practice: Professional Mathematicians' Conceptions of Mathematics (전문수학자의 수학에 대한 신념)

  • Ju, Mi-Kyung
    • Journal of Educational Research in Mathematics
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    • v.20 no.4
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    • pp.477-491
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    • 2010
  • This research took an interpretive approach to investigate professional mathematicians' conception of mathematics, particularly focusing on their beliefs about the nature of mathematics as a discipline, and the relation between the discipline and themselves as knowers. The analysis shows that the professional mathematicians consider mathematics as human practice. For mathematicians, mathematics as a product is considered as a crystalization of practice that emerges in the dialogical relation between the discipline and its practitioners. This dialogical nature of mathematics suggests that professional mathematicians consider mathematics not as isolated fixed knowledge but as something they are playfully engaged with. The results of this research extend our understanding of what mathematics is and provide an alternative perspective on mathematics to make the learning of mathematics more accessible by dismantling the myth of the rationalist pure objectivity in mathematics.

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