• Title/Summary/Keyword: Elementary mathematics Gifted

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Analysis of Research Trends in STEAM Education for the Gifted (영재교육에서의 융합인재교육(STEAM) 연구 동향 분석)

  • An, Hae-Ran;Yoo, Mi-Hyun
    • Journal of Gifted/Talented Education
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    • v.25 no.3
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    • pp.401-420
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    • 2015
  • The purpose of this study was to perform a comparative analysis of the research trends in STEAM education in gifted education and suggest educational implications to improve the current STEAM education for the gifted. The results were as follows. First, STEAM education has been increasing in the past couple of years and gifted and talented education took up relatively high proportion of it. This demonstrates that gifted education closely related to creative and versatile individuals plays a leading role in STEAM education. Second, researches on STEAM education and STEAM education for the gifted targeted elementary school students the most. Third, researches on the development of STEAM program for the gifted have been mainly addressing science-oriented convergence programs. Among them, programs including all the five combined factors(Science, Technology, Engineering, Arts and Mathematics) were the most common. In terms of learning types, a criterion-referenced teaching-learning model has been developing and there were diverse learning types which applied teaching-learning models tailored to characteristics of a gifted child. The researches related to STEAM programs'application effects on creativity were most dominant.

Mathematical Elaboration Process of the Elementary Gifted Children's Board Game Re-creation in Group Project (모둠별 게임 변형을 통한 초등수학영재들의 수학적 정교화 과정 분석)

  • Sung, Ye Won;Song, Sang Hun
    • School Mathematics
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    • v.15 no.3
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    • pp.619-632
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    • 2013
  • One area where research is especially needed is their elaboration process and how they elaborate their idea as a group in a mathematical board game re-creation project. In this research, this process was named 'Mathematical Elaboration Process'. The purpose of this research is to understand how the gifted children elaborate their idea in a small group, and which idea can be chosen for a new board game when they are exposed to a project for making new mathematical board games using the what-if-not strategy. One of the gifted children's classes was chosen in which there were twenty students, and the class was composed of four groups in an elementary school in Korea. The researcher presented a series of re-creation game projects to them during the course of five weeks. To interpret their process of elaborating, the communication of the gifted students was recorded and transcribed. Students' elaboration processes were constructed through the interaction of both the mathematical route and the non-mathematical route. In the mathematical route, there were three routes; favorable thoughts, unfavorable thoughts and a neutral route. Favorable thoughts was concluded as 'Accepting', unfavorable thoughts resulted in 'Rejecting', and finally, the neutral route lead to a 'non-mathematical route'. Mainly, in a mathematical route, the reason of accepting the rule was mathematical thinking and logical reasons. The gifted children also show four categorized non-mathematical reactions when they re-created a mathematical board game; Inconsistency, Liking, Social Proof and Authority.

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Mathematical Thinking of Sixth-Grade Gifted.Normal Class Students in the Equal Division Process of Line Segments (선분의 등분할 작도에 나타나는 6학년 영재.일반 학급 학생들의 수학적 사고)

  • Yim, Young-Bin;Ryu, Heui-Su
    • Journal of Elementary Mathematics Education in Korea
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    • v.15 no.2
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    • pp.247-282
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    • 2011
  • In the elementary school mathematics textbooks of the 7th national curriculum, just simple construction education is provided by having students draw a circle and triangle with compasses and drawing vertical and parallel lines with a set square. The purpose of this study was to examine the mathematical thinking of sixth-grade elementary school students in the construction process in a bid to give some suggestions on elementary construction guidance. As a result of teaching the sixth graders in gifted and nongifted classes about the equal division of line segments and evaluating their mathematical thinking, the following conclusion was reached, and there are some suggestions about that education: First, the sixth graders in the gifted classes were excellent enough to do mathematical thinking such as analogical thinking, deductive thinking, developmental thinking, generalizing thinking and symbolizing thinking when they learned to divide line segments equally and were given proper advice from their teacher. Second, the students who solved the problems without any advice or hint from the teacher didn't necessarily do lots of mathematical thinking. Third, tough construction such as the equal division of line segments was elusive for the students in the nongifted class, but it's possible for them to learn how to draw a perpendicular at midpoint, quadrangle or rhombus and extend a line by using compasses, which are more enriched construction that what's required by the current curriculum. Fourth, the students in the gifted and nongifted classes schematized the problems and symbolized the components and problem-solving process of the problems when they received process of the proble. Since they the urally got to use signs to explain their construction process, construction education could provide a good opportunity for sixth-grade students to make use of signs.

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An Information Gifted Characteristic Based on Alan Turing's Biography (앨런 튜링의 전기로 본 정보 영재성)

  • Park, Jieun;Kim, Kapsu
    • Journal of The Korean Association of Information Education
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    • v.20 no.4
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    • pp.375-386
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    • 2016
  • Research of information gifted analysis through the adult gifted electrical of information field is not nearly done. Therefore, there is a need for a study to analyze the information gifted property through the life of adult talent. In the present study, the 'Alan Turing' who left the achievements in the field of information was chosen to study. And analyzed the biographies of Alan Turing in the content analysis method was used to derive the factor of information gifted property. As a result, it was found that it contain twelve factors to information gifted of the two regions of Alan Turing. The information special education for extending the gifted of information that is exposed in various forms, there is a need to provide a curriculum that can extend the capabilities of mathematics and science education methods, long-term and multilateral it is necessary to determine the tools and good sense of the information talent teacher that can be to determine the information gifted. Based on this understanding, in future studies, to determine the elementary school information gifted, various information gifted either present were present as may be a substantial aid targeting a map information gifted of the factor analysis, there is a need to be sustained process of information gifted expression of adult information gifted in the direction of a more systematic analysis.

Analysis on the Types of Mathematically Gifted Students' Justification on the Tasks of Figure Division (도형의 최대 분할 과제에서 초등학교 수학 영재들이 보여주는 정당화의 유형 분석)

  • Song Sang-Hun;Heo Ji-Yeon;Yim Jae-Hoon
    • Journal of Educational Research in Mathematics
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    • v.16 no.1
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    • pp.79-94
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    • 2006
  • The purpose of this study is to find out the characteristics of the types(levels) of justification which are appeared by elementary mathematically gifted students in solving the tasks of plane division and spatial division. Selecting 10 fifth or sixth graders from 3 different groups in terms of mathematical capability and letting them generalize and justify some patterns. This study analyzed their responses and identified their differences in justification strategy. This study shows that mathematically gifted students apply different types of justification, such as inductive, generic or formal justification. Upper and lower groups lie in the different justification types(levels). And mathematically gifted children, especially in the upper group, have the strong desire to justify the rules which they discover, requiring a deductive thinking by themselves. They try to think both deductively and logically, and consider this kind of thought very significant.

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A Study on the Cases of the Problem Posing which the Mathematically Gifted Students Made in the NIM Game (수학영재들이 NIM 게임 과제에서 만든 문제 만들기 사례 분석)

  • Song, Sang-Hun;Chong, Yeong-Ok;Yim, Jae-Hoon;Shin, Eun-Ju;Lee, Hyang-Hoon
    • Journal of Educational Research in Mathematics
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    • v.17 no.1
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    • pp.51-66
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    • 2007
  • The purpose of this study is to analyse the cases of the posed problems while the mathematically gifted students are playing the NIM game. The findings of a qualitative case study have led to the conclusions as follows. Most of all mathematically gifted students in the elementary school are not intend to suggest the solutions of the posed problem unless the teacher or the 'problem is requested. But a higher level of promising children were changing each data components of a problem in a consistent way and restructuring the problems while controlling their cognitive process. This is compared to that a relatively lower level of promising children tends to modify one or two data components instantly without trying to look at the whole structure. And we gave 2 suggestions to teach the mathematically gifted students in the problem posing.

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Case Analysis on the Signification Model of Three Signs in a Mathematically Gifted Student's Abstraction Process (수학 영재의 추상화 학습에서 기호의 의미 작용 과정 사례 분석)

  • Song, Sang-Hun;Shin, Eun-Ju
    • School Mathematics
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    • v.9 no.1
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    • pp.161-180
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    • 2007
  • The purpose of this study is to analyse how a mathematically gifted student constructs a nested signification model of three signs, while he abstracts the solution of a given NIM game. The findings of a qualitative case study have led to conclusions as follows. In general, we know that most of mathematically gifted students(within top 0.01%) in the elementary school might be excellent in constructing representamen and interpretant But it depends on the cases. While a student, one of best, is making the meaning of object in general level of abstraction, he also has a difficulty in rising from general level to formal level. When he made the interpretant in general level with researcher's advice, he was able to rise formal level and constructed a nested signification model of three signs. We suggested 3 considerations to teach the mathematically gifted students in elementary school level.

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The Process of Independent Study and Role of Teachers for Mathematics Gifted Students (수학영재학생들의 독립연구 절차와 교사의 역할)

  • Yim, Geun-Gwang;Kang, Soon-Ja
    • The Mathematical Education
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    • v.47 no.3
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    • pp.311-335
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    • 2008
  • This study aims to find out the teacher's role in each procedure necessary for math gifted students' independent study so as to help them grow to become more creative experts. The case study targeted 14 gifted students. The result shows that the necessary steps for math gifted students' independent study are as fellowing; introducing the independent study, selecting a topic, asking a question, literature review, choosing a study method, gathering information, analysing information, developing a product, sharing information, evaluating the study, Teachers should teach students necessary skills with plans and take the roles of advisors and facilitators. Especially, for effective independent study, this should be planned and done in a regular program for gifted students; teachers' and parents' interest and encouragement facilitate the students' study process.

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Perception of the Gifted Science Students' Mothers on Giftedness (과학영재를 둔 어머니들의 영재성에 대한 인식)

  • Chung, Duk-Ho;Park, Seon-Ok;Yoo, Hyo-Hyun;Park, Jeong-Ju
    • Journal of Gifted/Talented Education
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    • v.24 no.4
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    • pp.561-576
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    • 2014
  • The purpose of this study is to investigate the perception of the mothers of science gifted in respect to giftedness compared to the "Scale for Rating the Behavioral Characteristics of Superior Students-R(SRBCSS-R)". For that, a survey of 18 mothers of elementary school science gifted and 32 mothers of middle school science gifted was conducted in relation to giftedness. The words and frame of this survey were analyzed using the Semantic Network Analysis. The results are as follows : The mothers of Elementary school science gifted perception were found to have a connected giftedness with reading, science, making something, etc.. On the other hand, the mothers of middle school science gifted perception were found to have a connected giftedness with problem, solving problem, mathematics, etc. in words analysis. The mothers of Elementary school science gifted have a strong connection with category on creativity, motivation, etc.. On the other hand, the mothers of middle school science gifted were more inclined towards the category on learning, motivation, etc. in frame analysis. That is to say, the mothers of science gifted are perceptive about giftedness respect to some elements as the "Scale for Rating the Behavioral Characteristics of Superior Students-R" on the giftedness. Therefore, a correct understanding about giftedness in respect to the mothers of science gifted is required and parent education is needed for appropriate science gifted education.

Comparative Study between Mathematically Gifted Elementary Students and Common Students in Self-Efficacy and Career Attitude Maturity (초등수학영재와 일반학생의 자기효능감과 진로태도성숙과의 관계 비교)

  • Lee, Jung Hwa;Ryu, Sung Rim
    • Communications of Mathematical Education
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    • v.27 no.1
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    • pp.63-80
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    • 2013
  • Reflecting the recent trends and needs of gifted education, this study set out to compare and analyze mathematically gifted elementary students and common students in self-efficacy and career attitude maturity, understand the characteristics of the former, and provide assistance for career education for both the groups. The subjects include 237 mathematically gifted elementary students and 221 common students in D Metropolitan City. The research findings were as follows: First, mathematically gifted elementary students turned out to have higher self-efficacy than common students at the significance level of .01 in the three self-efficacy subfactors, namely confidence, self-regulated efficacy, and task difficulty preference. The findings indicate that mathematically gifted elementary students have much confidence in themselves and strong faith in themselves, thus forming a habit of preferring a relatively high-level task by taking self-management and task difficulty into proper consideration. Second, mathematically gifted elementary students showed higher overall career attitude maturity than common students. There was significant difference at the significance level of .01 in decisiveness and preparedness between the two groups and significant difference at the significance level of .05 in assertiveness. However, there was no statistically significant difference in purposefulness and independence between the two groups. Finally, there were positive correlations at the significance level of .01 between all the subfactors of self-efficacy and those of career attitude maturity in all the subjects except for self-regulated efficacy and purposefulness, between which there were positive correlations at the significance level of .05. The mathematically gifted elementary students showed positive correlations between more subfactors of self-efficacy and career attitude maturity than common students. Given those findings, it is necessary to take differences in self-efficacy and career attitude maturity between mathematically gifted elementary students and common students into account when organizing and running a curriculum. The findings confirm the importance of providing students with various experiences fit for them and point to a need for helping mathematically gifted elementary students maintain a high level of self-efficacy and guiding them through career education with more appropriate career attitude maturity improvement programs.