• Title/Summary/Keyword: Gifted Children in Mathematics

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The Differences of Attribution Tendency and Self-regulated Learning Strategy between Gifted Students and General Students in Elementary School (초등 영재와 일반학생간의 학업성패에 대한 귀인성향과 자기조절학습전략 사용의 차이)

  • Lee, Shin-Dong;You, Mi-Sun;Choi, Byung-Yeon
    • Journal of Gifted/Talented Education
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    • v.18 no.3
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    • pp.425-442
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    • 2008
  • This study aims to investigate the differences between gifted students and general students in elementary school by comparing their attribution tendency and self-regulated learning strategy and verify the attribution tendency and self-regulated learning strategy of gifted students in elementary school. The subjects of this study were 105 gifted students in the fifth and sixth grades from the gifted education center and 105 general students in the fifth and sixth grades. The study findings were as follows: First, The gifted students showed a higher score on the success attribution while the general students showed a higher score on the failure attribution Second, the gifted students showed a higher score on all over the self-regulated learning strategy with its subordinate factors. Third, the gifted students in humanity showed a higher score on the control factor of cognitive strategy, the gifted students in mathematics on the action control factor of motive strategy and the gifted students in science on the other subordinate factors and all over the self-regulated learning strategy. Fourth, the boys showed a higher score on the factor of action control while the girls on all the other subordinate factors and all over the self-regulated learning strategy.

A Case Study on the 4-high Skeleton Tower Problem Solutions by the 3rd and 4th Graders in a Gifted Children in Math Selection Test (초등수학영재 선발시험에 응시한 3, 4학년생들의 4층 Skeleton Tower 문제해결에 대한 사례 연구)

  • Kim, Hae-Gyu
    • Communications of Mathematical Education
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    • v.24 no.1
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    • pp.123-143
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    • 2010
  • The Skeleton Tower problem is an example of a curriculum that integrates algebra and geometry. Finding the number of the cubes in the tower can be approached in more than one way, such as counting arithmetically, drawing geometric diagrams, enumerating various possibilities or rules, or using algebraic equations, which makes the tasks accessible to students with varied prior knowledge and experience. So, it will be a good topic which can be used in the elementary grades if we exclude the method of using algebraic equations. The purpose of this paper is to propose some points which can be considered with attention by gifted children education teachers by analyzing the 4th Skeleton Tower problem solutions made by 3rd and 4th graders in their selection test who applied for the education of gifted children in math at J University for the year of 2010.

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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An Analysis on Behavior Characteristics between Gifted Students and Talented Students in Open-end Mathematical Problem Solving (개방형 문제 해결과정에서 수학 영재아와 수학 우수아의 행동특성 분석)

  • Shin In-Sun;Kim See-Myung
    • Communications of Mathematical Education
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    • v.20 no.1 s.25
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    • pp.33-59
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    • 2006
  • This study is intended to reconsider the meaning of the education for gifted/talented children, the foundation object of science high school by examining the behavior characteristics between gifted students and talented students in open-end mathematical problem solving and to provide the basis for realization of 'meaningful teaming' tailored to the learner's level, the essential of school education. For the study, 8 students (4 gifted students and 4 talented students) were selected out of the 1 st grade students in science high school through the distinction procedure of 3 steps and the behavior characteristics between these two groups were analyzed according to the basis established through the literature survey. As the results of this study, the following were founded. (1) It must be recognized that the constituent members of science high school were not the same excellent group and divided into the two groups, gifted students who showed excellence in overall field of mathematical behavior characteristics and talented students who had excellence in learning ability of mathematics. (2) The behavior characteristics between gifted students and talented students, members of science high school is understood and a curriculum of science high school must include a lesson for improving the creativity as the educational institutions for gifted/talented students, unlike general high school. Based on these results, it is necessary to try to find a support plan that it reduces the case which gifted students are generalized with common talented students by the same curriculum and induces the meaningful loaming to learners, the essential of school education.

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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.

An Analysis on the Math Camp Programs for Elementary Gifted Students -In Case of the Education Centers for the Gifted in Seoul Metropolitan Office of Education- (초등 영재교육원 수학 영재캠프 프로그램 분석 -서울특별시교육청 산하 영재교육원 사례를 중심으로-)

  • Lim, Kyeong-Jin;Park, Man-Goo
    • Journal of Elementary Mathematics Education in Korea
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    • v.14 no.1
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    • pp.81-102
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    • 2010
  • The purpose of this study was to analyze the content and design of the seven math camp programs for students of the education centers for the elementary gifted students. The analysis focused on the goals, content, and evaluations utilized in the math camp programs. The results of the study were as follows. First, there was no big difference between the goals set for each camp, and they mainly focused on the goals in affective domain. Second, the content of math camp programs was focused on enrichment rather than acceleration. Most of the programs were focused on geometry, whereas fewer programs were focused on measurement, probability and statistics. Based on the Analysis, we found that only nine out of 27 programs applied level-wised or individual exercise programs. Third, all centers for the mathematically gifted carried out evaluations of their math camp programs. However, a specific evaluation plan was not established for the math camp program plans. We suggested the direction of math camp programs as follows. First, the goals should reflect on the intended outcomes of the math camp programs. Also, the goals of math camp programs need to be distinctive from general education goals. Second, the programs should contain harmonious contents with enrichment and acceleration and must include various reactions and task commitment. The math camp programs need to include references and an appropriate information for the gifted students to encourage self-directed learning. Third, a more specific evaluation plan for math camp programs needs to be developed for effective education for the gifted students.

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Early Mathematical Giftedness and its Social Context: The Cases of Imperial China and Soviet Russia

  • Freiman, Viktor;Volkov, Alexei
    • Research in Mathematical Education
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    • v.8 no.3
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    • pp.157-173
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    • 2004
  • The paper discusses the phenomenon of mathematical giftedness, especially manifested at early stages of life of future outstanding mathematicians, taken in its socio-cultural context. The authors suggest that the images of mathematical giftedness are formed differently in various cultural contexts and thus can imply different settings of the educational institutions that can accordingly ignore, encourage, or restrain the students considered gifted. The paper focuses on the cases of traditional mathematics in several Asian countries (China, Vietnam, and Japan) and of modem mathematics in Soviet Union/Russia in order to provide examples of different patterns of forming the image of mathematical giftedness and of the corresponding educational approaches.

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Development of Convergence Education Program for Elementary School Gifted Education Based on Mathematics and Science (초등학교 영재교육을 위한 수학·과학 중심의 융합교육 프로그램 개발)

  • Ryu, Sung-Rim;Lee, Jong-Hak;Yoon, Ma-Byong;Kim, Hak-Sung
    • Journal of the Korea Convergence Society
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    • v.9 no.10
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    • pp.217-228
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    • 2018
  • The purpose of this study is to develop STEAM program for gifted education by combining educational contents of humanities, arts, engineering, technology, and design into various subjects, focusing on mathematics-science curriculum of elementary school. The achievement standards and curriculum contents of elementary mathematics-science curriculum were analyzed while considering 2015 revised national curriculum. And then, a 16 class-hour convergence education program consisting of 3-hour block time was developed by applying the STEAM model with 4 steps. The validity of the program developed through this process was verified, and four educational experts evaluate whether the program can be applied to the elementary school. Based on the evaluation results, the convergence education program was finalized. As a result of implementing the gifted education program for mathematics-science, students achieved the objectives and values of convergence education such as creative design, self-directed participation, cooperative learning, and interest in class activities (game, making). If this convergence education program is applied to regular class, creative experiential class, or class for gifted children, students can promote their scientific creativity, artistic sensitivity, design sence, and so on.

A Study on the Development of Polycube Teaching-Learning Materials for Mathematically Gifted Elementary School Students (초등 수학 영재를 위한 폴리큐브 교수.학습 자료 개발 연구)

  • Park, Ji-Young;Song, Sang-Hun
    • School Mathematics
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    • v.12 no.3
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    • pp.353-370
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    • 2010
  • The purpose of this study was threefold: (1) to select the components of spatial ability that could be associated with the implementation of a polycube task, embody the selected components of spatial ability as learning elements and develop the prototype of polycube teaching-learning materials applicable to gifted education, (2) to make a close analysis of the development process of the teaching-learning materials to ensure the applicability of the prototype, (3) to give some suggestions on the development of teaching-learning materials geared toward mathematically gifted classes. The findings of the study were as follows: As for the first purpose of the study, relevant literature was reviewed to make an accurate definition of spatial ability, on which there wasn't yet any clear-cut explanation, and to find out what made up spatial ability. After 13 components of spatial ability that were linked to a polycube task were selected, the prototype of teaching-learning materials for gifted education in mathematics was developed by including nine components in consideration of children's grade and level. Concerning the second purpose of the study, materials for teachers and students were separately developed based on the prototype, and the materials were modified and finalized in light of when selected students exerted their spatial ability well or didn't in case of utilizing the developed materials in class. And then the materials were finalized after being finetuned two times by regulating the learning type, sequence and degree of learning difficulty. Regarding the third purpose of the study, the polycube task performed in this study might not be generalizable, but there are seven suggestions on the development process of teaching-learning materials.

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A Study on Analysing of Various Number Formulas Posed by the Mathematically Talent 4th Grade Children in Elementary School (초등학교 4학년 수학 영재학생들이 만든 다양한 계산식에 관한 분석 연구)

  • Lim, Mun-Kyu
    • Journal of Elementary Mathematics Education in Korea
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    • v.14 no.2
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    • pp.263-285
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    • 2010
  • It is necessary to accumulate the studies on the practical learning and teaching for the Mathematical talent education in elementary school. In this study, I set the 4th grade children mathematically gifted in elementary school to pose the various number calculating formulars, 4 4 4 4 = 0, 1, 2,$\cdots$10, by using to +, -, ${\times}$, $\div$, ( ). And I analysed their products. In 2007, I gave the same task to 5th graders and got a significant result. To expand the target of my study, I used the same investigating method for children of different graders. As a result, I conclude that math brains in 4th grade also can create various many number calculating formulas. I find that children pose to various many calaulating formulars becoming 0, 1, 8, 4 in order whereas they pose to a little calaulating formulars becoming 10, 6, 5, 9 orderly. Most errors are due to the order of calculation or confusion about parenthesis. This study contributes to test methods and text development for math brains in elementary school.

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