• 제목/요약/키워드: general creativity

검색결과 271건 처리시간 0.026초

창의적 문제해결과 문제변형을 위한 사고 (Thinking for creative problem solving and problem posing)

  • 김용대
    • 한국수학교육학회지시리즈A:수학교육
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    • 제43권4호
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    • pp.399-404
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    • 2004
  • Mathematical creativity is a main topic which is studied within mathematics education. Also it is important in learning school mathematics. It can be important for mathematics teachers to view mathematical creativity as an disposition toward mathematical activity that can be fostered broadly in the general classroom environment. In this article, it is discussed that creativity-enriched mathematics instruction which includes creative problem-solving and problem-posing tasks and activities can be guided more creative approaches to school mathematics via routine problems.

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An Approach to Study on Mathematical Creativity and Some of its Correlates

  • Roy, Avijit
    • 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.

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수학적 창의성의 평가방안에 대한 모색 (A Note on the Assesment of Mathematical Creativity)

  • 김부윤;이지성
    • 한국학교수학회논문집
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    • 제8권3호
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    • pp.327-341
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    • 2005
  • 수학적 창의성은 일반적 창의성에 기반을 두고 수학적 특성을 고려하여 연구되어야 하며, 그 평가방안에 대해서도 이러한 연구 방향과 일관되어야 할 것이다. 본고에서는 수학적 창의성을 인지적 측면에서의 수학적 창의력과 정의적 측면에서의 수학적 창의적 태도로 나누어 생각한다. 다음으로 두 측면에서의 평가에 관한 선행연구를 고찰하고, 지향해야 할 수학적 창의성의 평가방안을 모색한다.

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Multilevel analysis approach to analyzing the effects of team diversity on team members' individual creativity and creative activities such as exploitation and exploration

  • Chae, Seong Wook;Lee, Kun Chang
    • 한국컴퓨터정보학회논문지
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    • 제20권11호
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    • pp.77-88
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    • 2015
  • This study attempts to investigate the effect of team diversity on individual creativity and team members' creative activities such as exploration and exploitation. We have garnered 40 team data from 249 respondents who have been participating in the team learning activities during semester in a private university. They were asked by instructor to show their creativity, and exploration and exploitation activities. The 40 teams were made up of team diversity factors such as study hour and leisure activity. We used a multilevel analysis to analyze the effects of team diversity factors on team member's creativity, and exploration and exploitation. Results showed that in general, team diversity factors like study hour and leisure activities have significant effects on the individual creativity, and exploration and exploitation. Practical implications represent that teams need to be organized considering the team diversity factors in order to improve team member's creativity, and their exploration and exploitation activities.

수학교육과 수학적 창의성 (Mathematical Creativity in Mathematics Education)

  • 황우형;최계현;김경미;이명희
    • 한국수학교육학회지시리즈E:수학교육논문집
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    • 제20권4호
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    • pp.561-574
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    • 2006
  • Mathematical creativity has been confused with general creativity or mathematical problem solving ability in many studies. Also, it is considered as a special talent that only a few mathematicians and gifted students could possess. However, this paper revisited the mathematical creativity from a mathematics educator's point of view and attempted to redefine its definition. This paper proposes a model of creativity in school mathematics. It also proposes that the basis for mathematical creativity is in the understanding of basic mathematical concept and structure.

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예술적 창의성, 과학적 창의성, 일반적 창의성이 지각된 즐거움과 재이용의도에 미치는 영향 : 롤플레잉 게임 이용자들을 대상으로 (The Impacts of Artistic Creativity, Scientific Creativity, General Creativity on Perceived Enjoyment and Intention to Reuse : Focused on Role-Playing Game Players)

  • 변현수
    • 한국게임학회 논문지
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    • 제11권1호
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    • pp.59-67
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    • 2011
  • 비디오 게임을 즐기는 인구가 급속히 증가하고 있으며, 이에 따라 비디오 게임 사용자들의 즐거움과 재이용의도에 영향을 미치는 요인들에 대한 관심이 집중되고 있다. 본 연구에서는 게임의 재이용의도에 영향을 미치는 창의성과 지각된 즐거움이라는 요소에 초점을 맞추어 진행되었다. 연구결과는 실증분석을 통해 수행되어 변수들간의 인과관계를 규명하도록 하였다. 연구결과 예술적 창의성, 과학적 창의성, 일반적 창의성이 지각된 즐거움에 긍정적인 영향을 미치는 것을 확인하였다. 또한 지각된 즐거움은 게임의 재이용의도에 유의한 영향을 미치는 역할을 하였다. 특별히 창의성의 종류 중에서 예술적 창의성이 지각된 즐거움에 가장 많은 영향을 미치는 점을 발견하였다.

가정과 교육에서의 창의성 교수를 위한 이론적 고찰 (The Theoretical Inquiry for Teaching Creativity in Home Economics Education)

  • 류상희
    • 한국생활과학회지
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    • 제10권2호
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    • pp.215-224
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    • 2001
  • Creativity is a trait necessarily demanded in highly industrial and information oriented society. Accordingly, we should develop creativity through school education. The purpose of this study is to inquire a conceptual model and teaching method for developing creative problem solving skills in home economics education which can work at a platform for the curriculum developer. Although many definitions of creativity consider cognitive aspect more, personal or affective aspect is heavily involved with creativity. Therefore, creativity is a dynamic system which cooperates many contrasting and dialectic components in personal and cognitive aspects. The function of creativity is dependent on diverse environmental system. Environments influence on the extent of the development of creativity. Thus, the person-situation interaction model devised by Woodman and Schoenfeldt, integration of cognitive, affective, and situational aspects, is suggested as a conceptual model for teaching creativity in home economics education. The practical reasoning teaching model is suggested as a teaching method for developing creative problem solving skills in home economics education. The components of creative problem solving which involved with practical reasoning process are general knowledge and skills, specific knowledge and skills, divergent thinking skills, motivation and motives, and critical thinking skills.

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AIDA Model을 적용한 광고디자인의 표현전략분석 (An Analysis on strategies of creativity in advertising design applicable to AIDA model)

  • 나윤화
    • 디자인학연구
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    • 제14권
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    • pp.9-18
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    • 1996
  • This is a study for importance of creativity in design. In the modern industrial developments in Korea has brought increase of consumptional products, by this reason. we are interested in the advertising industry for purpose of booming currents. But Comparing with the development of general advertising industry, it is not so long that understanding of advertising design has become important problm and spacially importance of creativity. Therefore According as the usefulness of advertisement is growing, we are concerned of the study of advertising effects. Now creatived expression is required without a moment delay because of the point of discrimination about too many advertisements. So, Advertising design has a role of positive communication which is passed into the life of modern man deeply. So for the dffective and impactive communication in the short time and on the limit space against implicative message, the study for importance of creativity in advertising expression has common purpose contact floody advertising everyday. Therefore this thesis try to seek Strategies of creativity in order to effective advertising expression.

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수학적 창의성 신장을 위한 탐구학습에 관한 소고 (Inquiry-Oriented Instruction to Foster Mathematical Creativity)

  • 박성선
    • 한국수학교육학회지시리즈C:초등수학교육
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    • 제6권2호
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    • pp.65-74
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    • 2002
  • In this paper, inquiry-oriented mathematics instruction was suggested as a teaching method to foster mathematical creativity. And it is argued that inquiry learning assist students to explore the mathematical problem actively and thus participate in mathematical activities like mathematicians. Through inquiry activities, the students learn mathematical ideas and develop new and creative mathematical ideas. Although creativity is often viewed as being associated with exceptional ability, for mathematics teacher who want to develop students' mathematical creativity, it is productive to view mathematical creativity as a mathematical ability that can be fostered in general school education. And also, both teacher and student have to think that they can develop mathematical ideas by themselves. That is very important to foster mathematical creativity in the mathematics class.

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영역 특수적인 입장에서의 과학적 창의성에 대한 정의, 구성요인에 대한 탐색 (Exploration About the Component and Definition of the 'Scientific Creativity' in a Domain-specific View of the Creativity)

  • 임성만;양일호;임재근
    • 과학교육연구지
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    • 제33권1호
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    • pp.31-43
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    • 2009
  • 본 연구는 창의성의 영역 특수적인 입장에서 과학적 창의성을 다룬 논문들을 내러티브 리뷰의 방법을 사용하여 탐색한 것이다. 창의성을 바라보는 2가지 입장 중에서 한 가지인 영역 특수적인 입장은 창의성에 대해 "그 아동이 얼마나 창의적인가?"라는 창의성의 일반적인 입장에서 "그 아동은 어느 영역에서 창의적인가"라는 영역 특수적인 접근방법으로 창의성을 바라보는 것이다. 이러한 관점에서 본 연구는 과학을 바라보았을 때, 과학적 창의성은 어떻게 정의될 수 있으며, 또 어떤 구성 요인들로 이루어졌는가를 탐색해 본 연구이다. 과학적 창의성 관련 논문들에 대한 리뷰를 통해 본 연구는 과학적 창의성은 과학적인 지식을 바탕으로 논리적이고 분석적인 사고를 통해 새롭고 적절한 것을 찾아내는 능력으로 정의할 수 있었으며, 과학적 창의성의 구성 요인은 정의적, 인지적, 환경적 요인으로 나눠 살펴본 결과, 영역 특수적인 관점에서 가장 두드러지게 차이를 보이는 과학적 창의성의 인지적 요인은 과학 관련 지식, 과학 탐구과정, 문제 발견력, 문제 해결력 등으로 구성되어짐을 알 수 있었다. 이러한 과학적 창의성에 대한 논의는 보다 과학적 창의성에 대한 실증적인 연구에 대한 좋은 길잡이가 될 것으로 사료된다.

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