• Title/Summary/Keyword: general creativity

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Differences of Creativity in Engineering Students by Gender (공학 전공 대학생의 창의성에 나타나는 성차)

  • Kang, Seung-Hee;Yune, Sojung
    • Journal of the Korean Society of Manufacturing Process Engineers
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    • v.14 no.5
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    • pp.50-59
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    • 2015
  • Recently, it has been emphasized that more girls should be able to contribute to society in the engineering field. However, there is little research for understanding the psychological characteristics of female engineering students. We first must understand their capabilities in order to take advantage of the strengths of female engineering college students. Based on this understanding, it is necessary to provide future educational interventions for them. Therefore, the purpose of this study was to investigate the gender differences in creativity in engineering education. Additionally, we wanted to know whether the differences were domain-specific or domain-general differences. For this, we targeted 351 engineering students in Busan and Daegu. An integrated creativity test and engineering creativity test were carried out. It was found that female engineering students had lower scores on both the integrated creativity and engineering creativity tests than male students. These results suggest that we should develop and apply appropriate strategies to enhance the creativity of female students in engineering education.

Effects of Teachers' Creative personality and Self-efficacy on Their Role for Young Children's Creativity Improvement (교사의 창의적 인성과 자기효능감이 유아의 창의성 증진을 위한 교사 역할에 미치는 영향)

  • Kim, Young-Shil;Kim, Youn-Hwa;Han, Sae-Young
    • Korean Journal of Human Ecology
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    • v.18 no.3
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    • pp.557-570
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    • 2009
  • The purpose of this study is to examine the effects of teachers' creative personality and self-efficacy on their role for young children's creativity improvement. The subjects were 269 teachers who were working at the public or private kindergartens. Measurements consisted of teachers' creativity personality(Park & You, 2000), self-efficacy(Lim, 1999), and teachers' role for young children's creativity improvement(Guliford, 1956). The data were analyzed by t-test, ANOVA, Duncan's post-analysis, Pearson's correlation, hierarchical regression using SPSS 11.0 Program. The results of this research are as follows: first, teachers' creativity personality, teacher's self-efficacy on self-regulation, and the teacher's role for children's creativity improvement had significant differences according to teachers' general background. Second, it appeared that teacher's creativity personality and self-efficacy meaningfully influenced the teacher's role for children's creativity improvement. Teacher's curiosity, and self-efficacy on self-regulation affects teacher's role in improving children's immersion/ durability, flexibility and delicacy.

Mathematical Creativity in the View of General Creativity Theory (창의성 이론을 통해 본 수학 창의성)

  • Kim, Pan-Soo
    • Journal of Gifted/Talented Education
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    • v.18 no.3
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    • pp.465-496
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    • 2008
  • With leadership and speciality, creativity is cutting a fine figure among major values of human resource in 21C knowledge-based society. In the 7th school curriculum much emphasis is put on the importance of creativity by pursuing the image of human being based on creativity based on basic capabilities'. Also creativity is one of major factors of giftedness, and developing one's creativity is the core of the program for gifted education. Doing mathematics requires high order thinking and knowledgeable understandings. Thus mathematical creativity is used as a measure to test one's flexibility, and therefore it is the basic tool for creativity study. But theoretical study for mathematical creativity is not common. In this paper, we discuss mathematical creativity applied to 6 approaches suggested by Sternberg and Lubart in educational theory. That is, mystical approaches, pragmatical approaches, psycho-dynamic approaches, cognitive approaches, psychometric approaches and scio-personal approaches. This study expects to give useful tips for understanding mathematical creativity and understanding recent research results by reviewing various aspects of mathematical creativity.

A Comparative Study of the Effect of Dolittle and Robot Programming Education on Creativity (두리틀과 로봇 프로그래밍 교육이 창의성에 미치는 효과 비교 연구)

  • Park, Kyoung-Jae;Lee, Soo-Jung
    • Journal of The Korean Association of Information Education
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    • v.14 no.4
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    • pp.619-626
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    • 2010
  • In this study, we performed experimental studies on the educational programming languages of Dolittle and Robot to compare and analyze their effect on improving creativity. We formed three sixth grade classes, totaling 99 students, into a Robot class, a Dolittle class, and a general class that served as a neutral. The Dolittle class and the Robot class took ten programming lessons with specific hand-in operations, as well as feedback and discussion, during ten weeks. The experiment results showed that student creativity in the two programming classes improved more than that of students in the general class. Especially creativity of the students in the Robot class improved the most. Moreover, the mean creativity of the lower academic achievement group was slightly better than that of the higher group. This implies that there is no positive correlation between academic achievement and creativity.

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A study on the concept of mathematical creativity in the mathematically gifted aspect (창의적 생산력 신장의 교육목표 이해를 위한 수학영재의 수학적 창의성 개념 탐색)

  • Lee, Chong-Hee;Kim, Ki-Yoen
    • The Mathematical Education
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    • v.46 no.4
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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].

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Contemporary Issues on the Creativity Studies of Organizational Behavior (창의성중심 조직행동연구의 현황과 과제 -개인수준의 창의성을 중심으로-)

  • Sohn, Tae-Won
    • Knowledge Management Research
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    • v.6 no.2
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    • pp.123-148
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    • 2005
  • This study aims to extend the research areas of the organization behavior(OB) fields. The paper assumes that the main thrust of "Productivity through people" in the traditional OB has to be replaced by the "Creativity through people" paradigm. OB research issues and topics have not been expended or explored during the past 40 years, but been criticized such as a saturated field and even more "moribund or fallow" areas. Recently, new theoretical and research trends are identified in the area of creativity studies and in OB in general. Conceptual debates and different thoughts on the creativity studies (including creative behaviors) are reviewed selectively. Also, some theoretical issues and research implications are discussed and suggested.

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The reinvention method for the gifted students in mathematics education according to Freudenthal's theory (Freudenthal의 재발명 방법에 근거한 초등 수학영재 지도 방안)

  • Kang, Heung-Kyu
    • Education of Primary School Mathematics
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    • v.9 no.1 s.17
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    • pp.31-41
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    • 2005
  • In modern theory, creativity is an aim of mathematics education not only for the gifted but also fur the general students. The assertion that we must cultivate the creativity for the gifted students and drill the mechanical activity for the general students are unreasonable. Freudenthal has advocated the reinvention method, a pedagogical principle in mathematics education, which would promote the creativity. In this method, the pupils start with a meaningful context, not ready-made concepts, and invent informative method through which he could arrive at the formative concepts progressively. In many face the reinvention method is contrary to the traditional method. In traditional method, which was named as 'concretization method' by Freudenthal, the pupils start with ready-made concepts, and applicate this concepts to various instances through which he could arrive at the understanding progressively. Freudenthal believed that the mathematical creativity could not be cultivated through the concretization method in which the teacher transmit a ready-made concept to the pupils. In the article, we close examined the reinvention method, and presented a context of delivery route which is a illustration of reinvention method. Through that context, the principle of pascal's triangle is reinvented progressively.

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Development and Application about Program for Enlightened and Productive Creativity by Using Moire Pattern (무아래 패턴을 이용한 깨달음과 생산적 창의성 신장 프로그램 개발과 적용)

  • Yuk, Keun-Cheol;Kim, Yong-Guk;Cramond, Bonnie
    • Journal of Gifted/Talented Education
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    • v.17 no.1
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    • pp.193-213
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    • 2007
  • We present a creative program model for encouraging the creative ability of gifted students by using overlapped patterns found in every day life. This model is based on the basic concept that the purpose of physics education is enlightenment from around the world. Combining both the Western perspective of creativity as productivity and the Eastern perspective of creativity as enlightenment, a Program for Enlightened and Productive Creativity(PEPC) for teaching inquiry was devised. This Program for Enlightened and Productive Creativity describes stages through which a student is guided to solve a problem using increasingly complex observation, inquiry, and experimentation. The use of this model in teaching is illustrated through a physics lesson of moire patterns using overlapping patterns found in our every day life. A case is made that PEPC can be applied to teaching general students as well as gifted students and in different content areas. PEPC model is applied to general students in middle school, scientifically gifted students and physics teachers.

Development of Programs to Enhance the Scientific Creativity - Based on Theory and Examples - (과학 창의성 계발을 위한 프로그램 개발 - 이론과 예시를 중심으로 -)

  • Han, Ki-Soon;Kim, Byung-No;Choe, Seung-Urn;Jung, Hyun-Chul
    • Journal of the Korean earth science society
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    • v.23 no.4
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    • pp.334-348
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    • 2002
  • In this study we have developed programs to enhance the scientific creativity by reviewing literature on the creativity and analyzing the theoretical models related to gifted education. The scientific creativity is regarded as the process of problem solving and problem finding, in particular, solving and finding the ill-defined but significant problems. In general, the important components of the scientific creativity are considered as the scientific knowledge, process skill, divergent/critical thinking, ill-defined problem, and problem finding. The program developed for the purpose of the study is composed of three stages based on Renzulli's model : general exploratory activities, group training activities and individual and small group investigations of real problems. The developed program in this study consists of 4 themes, 15 school hours in the earth science area. The process and products of the program development as well as the background of the present research are described and discussed in detail.

Analysis of Research Trends in Mathematical Creativity Education (수학적 창의성 교육에 관한 연구 동향 분석)

  • Choi, Byoung-Hoon;Pang, Jeong-Suk
    • Journal of Gifted/Talented Education
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    • v.22 no.1
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    • pp.197-215
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    • 2012
  • The purpose of this study was to analyze the research trends of 114 papers about mathematical creativity published in domestic journals from 1997 to 2011 with regard to the years, objects, subjects, and methods of such research. The research of mathematical creativity education has been studied since 2000. The frequent objects in the research were non-human, middle and high school students, elementary students, gifted students, teachers (in-service and pre-service), and kindergarteners in order. The research on the teaching methods of mathematical creativity, the general study of mathematical creativity, or the measurement and the evaluation of mathematical creativity was active, whereas that of dealing with curricula and textbooks was rare. The qualitative research method was more frequently used than the quantitative research one. The mixed research method was hardly used. On the basis of these results, this paper shows how mathematical creativity was studied until now and gives some implications for the future research direction in mathematical creativity.