• 한국초등수학교육학회지
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• 제16권1호
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• pp.39-61
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• 2012

학교 교육을 통하여 창의적인 인간을 양성해야 한다는 요구가 계속되고 있다. 특히 2011 수학과 교육과정 개정에서는 수학적 창의성과 인성을 길러주는데 초점을 두고 있다. 이를 위해 교육 현장에서 학생들의 창의성 개발을 위한 구체적인 방안의 모색이 필요하다. 이에 본 연구에서는 수학적 창의성의 요소를 추출하고, 창의성 개발을 위한 수업 모델을 탐색해 보았다. 먼저, 수학적 창의성에서의 논점과 수학적 창의성의 요소를 인지적, 정의적, 태도적 측면으로 알아보았다. 이러한 요소들은 수학적 창의성 개발 수업에서 창의성 개발에 영향을 주는 요소이며, 창의성을 평가하는 요소가 될 것이다. 이러한 기저를 바탕으로 수학 학습에서 학생들의 수학적 창의성을 기를 수 있는 8가지 수학과 창의성 개발 수업 모델을 제시하였다. 8가지 수학적 창의성 개발을 위한 수업 모델은 수학의 특성과 최근에 강조되는 수학교육 이론 및 창의성 이론을 바탕으로 하였다.

• 한국수학교육학회지시리즈A:수학교육
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• 제55권4호
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• pp.485-501
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• 2016

This study was to explore the factors that mathematics teachers actually need to improve their students' creativity and character to pursue education in the direction of the revised curriculum. We first temporarily extracted the elements to reinforce mathematics teachers' professionalism for creativity and character education through literature review, and then conducted the modified delphi technique and interview by targeting secondary school mathematics teachers. Based on the discussion of previous studies, we divided into five areas for mathematics teachers' professional development of creativity and character education: 1. understanding of creativity and character education, 2. creating an environment, 3. understanding curriculum for creativity and character education, 4. instructional design and apply for creativity and character education, 5. evaluating for creativity and character education. Actually content elements highly required by mathematics teachers were reset 17 items. The results of this study are expected to be used as the basis for teachers' professional development of creativity and character education in mathematics education.

• 한국수학교육학회지시리즈A:수학교육
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• 제48권4호
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• pp.443-454
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• 2009

This study reviewed the notion and strategies of mathematical creativity from two point of view, mathematics and creativity. By these reviews, the spectrum was presented as frame of mathematical creativity task. Creativity and mathematics were seen as polar opposites and mathematical creativity task fit clearly at various points in this spectrum. Some focused on the quantity of ideas and originality from creative point of view. On the other hand, some focused on reasoning, insight, and generalization from mathematical point of view. The tasks on the spectrum were served as the vehicle of mathematical creativity and mathematics classroom. Therefore, there were some specific suggestions that mathematics classroom could be made a place where students and teachers would be able to foster their mathematical creativity.

• 한국수학교육학회지시리즈A:수학교육
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• 제46권4호
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• pp.445-464
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• 2007

On considering the mathematical creativity of the gifted in mathematics, some points should be reflected such as the characteristics of leaners, the gifted and of domain-special facts in mathematics. And the clear view of mathematical creativity of the gifted in mathematics makes a way to define the meanings of creative-productive ability and of creative products. Therefore to explicate the concept of mathematical creativity of the gifted in mathematics, researcher reviewed literacies of the concept of creativity in general fields, classical mathematicians, and school mathematics. In conclusion, first, mathematical creativity of the gifted in mathematics should be considered on the aspects of subject-mathematics, object-the gifted, and performing-gifted education. Second, it contains advanced problem solving matters on the school mathematics curriculum but reflect the process of recovery and reinvent and it is suggested in [fig.1] and [fig.2].

• 한국수학교육학회지시리즈D:수학교육연구
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• 제16권2호
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• pp.125-135
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• 2012

Students not only learn mathematics knowledge, but also have the capability of mathematical creativity. The latter has been thought an important task in mathematics education by more and more mathematicians and mathematics educators. In this paper, mathematicians' methods of creating mathematics are presented. Then, the paper elaborates on how these methods can be utilized to enhance mathematical creativity in the schools.

• 한국초등수학교육학회지
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• 제19권1호
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• pp.81-105
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• 2015

본 연구의 목적은 초등예비교사들의 수학 수업에서의 수학 창의성에 대한 인식을 분석하고 예비교사 및 현직 교사들을 위한 교육에 시사점을 제시하는데 있다. 수학 교육에서 창의성의 신장은 가장 핵심적으로 강조하고 있는 요소 중의 하나이다. 전미수학교사협의회나 우리나라 2009 개정 수학과 교육과정에서도 수학교육에서 길러 주어야 할 것으로 창의성을 강조한다. 본 연구를 위해 초등학교 예비교사 55명이 2주 동안 실습을 하면서 지도교사나 예비교사들이 공개적으로 실시한 수학 수업을 관찰하면서 수학 수업 중 수학 창의성과 관련된 활동이라고 생각되는 것을 기술하도록 하였다. 예비교사들이 관찰하고 기술한 것을 분석하여 수학 창의성에 대한 인식, 수학 수업에서 창의적인 활동, 대안적인 활동 등을 포함하여 이들이 수학 수업에서 창의성을 어떻게 인식하고 있는지 알아보았다. 연구 결과 예비교사들은 수학 수업에서의 수학 창의성의 요소로 주로 융통성과 독창성으로 보았고, 수학 수업에서 수학 창의성을 고려한 수업을 하는데 어려움을 있음을 보였다. 초등학교 수학 수업에서 창의성을 고려한 수업을 위해서는 수학 창의성을 고려한 교사 양성 프로그램의 개발, 수학교과서의 개발, 그리고 수업에 활용이 가능한 다양한 자료를 개발과 함께 현직 교사 연수 프로그램이 필요함을 제안하였다.

• 한국수학교육학회지시리즈C:초등수학교육
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• 제5권2호
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• pp.71-94
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• 2001

The purposes of this study were to design small group collaborative learning models for developing the creativity and to analyze the effects on applying the models in mathematics teaching and loaming. The meaning of open education in mathematics learning, the relation of creativity and inquiry learning, the relation of small group collaborative learning and creativity, and the relation of assessment and creativity were reviewed. And to investigate the relation small group collaborative learning and creativity, we developed three types of small group collaborative learning model- inquiry model, situation model, tradition model, and then conducted in elementary school and middle school. As a conclusion, this study suggested; (1) Small group collaborative learning can be conducted when the teacher understands the small group collaborative learning practice in the mathematics classroom and have desirable belief about mathematics instruction. (2) Students' mathematical anxiety can be reduced and students' involvement in mathematics learning can be facilitated, when mathematical tasks are provided through inquiry model and situation model. (3) Students' mathematical creativity can be enhanced when the teacher make classroom culture that students' thinking is valued and teacher's authority is reduced. (4) To develop students' mathematical creativity, the interaction between students in small group should be encouraged, and assessment of creativity development should be conduced systematically and continuously.

• 한국수학교육학회지시리즈D:수학교육연구
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• 제5권1호
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• pp.45-58
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• 2001

This study sheds light on the importance of developing creativity in mathematics class by examining the theoretical base of creativity and its relationship to mathematics. The study also reviewed the realities of developing creativity in mathematics courses, and it observed and analyzed the processes in which students and teachers solve the mathematics problems. By doing so, the study examined creative abilities of both students and teachers and suggests what teachers can do to tap the potential of the student. The subjects of the study are two groups of students and one group of mathematics teachers. These groups were required to solve a particular problems. The grading was made based on the mathematical creativity factors. There were marked differences in the ways of the solutions between of the student groups and the teacher group. It was clear that the teachers\\` thinking was limited to routine approaches in solving the given problems. In particular, there was a serious gap in the area of originality. As can be seen from the problem analysis by groups, there was a meaningful difference between the creativity factors of students and those of teachers. This study presented research findings obtained from students who were guided to freely express their creativity under encouragement and concern of their teachers. Thus, teachers should make an effort to break from their routine thinking processes and fixed ideas. In addition, teaching methods and contents should emphasize on development of creativity. Such efforts will surely lead to an outcome that is beneficial to students.

• 한국수학교육학회지시리즈A:수학교육
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• 제46권3호
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• pp.293-302
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• 2007

In this paper, we review definition and concept of mathematical creativity. A couple of criteria have established for perspectives in mathematical creativity, The first is specific domain(mathematics) vs general domain(creativity) and the second is process(thinking process) vs outcome(divergent production). By these criteria, four perspectives have constructed : mathematics-thinking process approach(McTd), mathematics-divergent production approach(MctD), creativity-thinking process approach(mCTd), creativity-divergent production approach(mCtD). When mathematical creativity is researched by the specific reason and particular focus, an appropriate approach can be chosen in four perspectives.

• 한국수학교육학회지시리즈D:수학교육연구
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• 제13권1호
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• pp.5-12
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• 2009

Mathematical creativity is the most important factor for the advancement of mathematics. Only creative mind can produce creative results. But not much research work has been done in this direction. The present author has taken a scheme of developing a mathematical creativity test to identify creative children in mathematics and to find the relationships of psychoticism, neuroticism, intelligence, ability to achieve in mathematics and general creativity with mathematical creativity and their composite effect on it over a population of Bengali medium school students. In this approach, Bengali adaptation of English version of the "Verbal Test of Creative Thinking" by Mehdi [Mehdi, B. (1985). Manual of verbal test of creative thinking (revised edition). Agra, India: National Psychological Corporation.] has been completed. Works of adapting intelligence test, developing mathematical creativity test, adapting personality test in Bengali are in process. Relationships are to be found later.