• Title/Summary/Keyword: the mathematically gifted

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A Study on Math Motivation, Mathematically Affective Characteristics and Mathematical Achievements between Gifted and Non-gifted Students Based on Keller's ARCS Theory (영재학생과 일반학생의 ARCS 이론에 근거한 수학학습동기 비교와 수학 정의적 특성 및 학업성취도 간의 관계)

  • Lee, Jihyun;Kim, Min Kyeong
    • Journal of Gifted/Talented Education
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    • v.26 no.1
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    • pp.141-159
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    • 2016
  • The purposes of the study are to recognize importance of motivation in math education and to increase interest in students' motivation problem by comparing math motivation between mathematically gifted and non-gifted 5th graders based on Keller's ARCS theory and analyzing correlations between math motivation, mathematically affective characteristics and mathematical achievements. For this purpose, 436 students who were mathematically gifted and non-gifted 5th grade students were asked to take questionnaires and test to measure math motivation, mathematically affective characteristics and mathematical achievements. After analyzing the data, there are statistically differences in three educational factors between two groups. In addition, there are correlations between three educational factors. This study revealed that highly motivated students showed positive mathematically affective characteristics and high mathematical achievements. As results indicate that motivation could be a crucial factor in learning, teachers should consider motivation strategy to plan students' lessons regarding to learners' giftedness.

A Study on Analyzing and Assessing the Divergent Products of the Mathematically Gifted 5th Grade Students in Elementary Schools (초등학교 5학년 수학 영재 학생의 확산적 산출물의 분석 및 평가에 관한 연구)

  • Lim, Mun-Kyu
    • Journal of Elementary Mathematics Education in Korea
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    • v.10 no.2
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    • pp.171-194
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    • 2006
  • As it is not long since the gifted education was implemented in elementary school, it is necessary to accumulate the practical studies on the mathematically gifted education. This paper focused on enhancing creativity by providing the various and divergent thinking activities for mathematically gifted students. For this purpose, I prepared two mathematics problems, and , and let the mathematically gifted 5th grade students solve them. After that, I investigated to analyse their reactions in detail and tried to find the methods for assessing their divergent products. Finally, I found that they could pose various and meaningful calculating equations and also identify the various relations between two numbers. I expect that accumulating these kinds of practical studies will contribute to the developments of gifted education, in particular, instructions, assessments, and curriculum developments for the mathematically gifted students in elementary schools.

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A Comparison of Mathematically Talented Students and Non-Talented Students' Level of Statistical Thinking: Statistical Modeling and Sampling Distribution Understanding (수학영재학급 학생들과 일반학급 학생들의 통계적 사고 수준 비교 연구: 변이성 모델링과 표집분포 이해 능력 중심으로)

  • Ko, Eun-Sung
    • Journal of Gifted/Talented Education
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    • v.22 no.3
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    • pp.503-525
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    • 2012
  • This study compared levels of mathematically talented students' statistical thinking with those of non-talented students in statistical modeling and sampling distribution understanding. t tests were conducted to test for statistically significant differences between mathematically gifted students and non-gifted students. In case of statistical modeling, for both of elementary and middle school graders, the t tests show that there is a statistically significant difference between mathematically gifted students and non-gifted students. Table of frequencies of each level, however, shows that levels of mathematically gifted students' thinking were not distributed at the high levels but were overlapped with those of non-gifted students. A similar tendency is also present in sampling distribution understanding. These results are thought-provoking results in statistics instruction for mathematically talented students.

Who are the Mathematically Gifted? Student, Parent and Teacher Perspectives

  • Bicknell, Brenda
    • Research in Mathematical Education
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    • v.13 no.1
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    • pp.63-73
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    • 2009
  • This paper reports on student, parent, and teacher perspectives of the characteristics of the mathematically gifted. The data are extracted from a two-year qualitative study that examined multiple perspectives, school policy documents and program provision for 15 mathematically gifted and talented students aged from 10 to 13 years. The findings have implications for identification and program provision.

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Analysis of characteristics from meta-affect viewpoint on problem-solving activities of mathematically gifted children (수학 영재아의 문제해결 활동에 대한 메타정의적 관점에서의 특성 분석)

  • Do, Joowon;Paik, Suckyoon
    • The Mathematical Education
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    • v.58 no.4
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    • pp.519-530
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    • 2019
  • According to previous studies, meta-affect based on the interaction between cognitive and affective elements in mathematics learning activities maintains a close mechanical relationship with the learner's mathematical ability in a similar way to meta-cognition. In this study, in order to grasp these characteristics phenomenologically, small group problem-solving cases of 5th grade elementary mathematically gifted children were analyzed from a meta-affective perspective. As a result, the two types of problem-solving cases of mathematically gifted children were relatively frequent in the types of meta-affect in which cognitive element related to the cognitive characteristics of mathematically gifted children appeared first. Meta-affects were actively acted as the meta-function of evaluation and attitude types. In the case of successful problem-solving, it was largely biased by the meta-function of evaluation type. In the case of unsuccessful problem-solving, it was largely biased by the meta-function of the monitoring type. It could be seen that the cognitive and affective characteristics of mathematically gifted children appear in problem solving activities through meta-affective activities. In particular, it was found that the affective competence of the problem solver acted on problem-solving activities by meta-affect in the form of emotion or attitude. The meta-affecive characteristics of mathematically gifted children and their working principles will provide implications in terms of emotions and attitudes related to mathematics learning.

Application of '圓容三方互求' as a Mathematically Challenging Problem for Mathematically Gifted Elementary Students (초등 수학영재의 도전적 문제 상황을 위한 원용삼방호구(圓容三方互求)의 활용)

  • Chang, Hyewon
    • Journal for History of Mathematics
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    • v.29 no.1
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    • pp.17-30
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    • 2016
  • This study focused on the selection and application of mathematical problems to provide mathematically challenging tasks for the gifted elementary students. For the selection, a mathematical problem from <算術管見> of Joseon dynasty, '圓容三方互求', was selected, considering the participants' experiences of problem solving and the variety of approaches to the problem. For the application, teaching strategies such as individual problem solving and sharing of the solving methods were used. The problem was provided for 13 mathematically gifted elementary students. They not only solved it individually but also shared their approaches by presentations. Their solving and sharing processes were observed and their results were analyzed. Based on this, some didactical considerations were suggested.

Development and Application of the Criteria of Evaluating Creative Product in Mathematical Gifted Education (수학영재의 창의적 산출물 평가 준거 개발 및 적용)

  • Lee, Chong-Hee;Kim, Ki-Yoen
    • School Mathematics
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    • v.12 no.3
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    • pp.301-322
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    • 2010
  • In this study, researchers developed the criteria evaluating mathematically gifted students' creative products, which contain such evaluation headings as cognitive abilities(; creativity, analytic thinking, expert skill and knowledge), performing ability of the Mathematically Gifted-Creative Problem Solving process. And then a case study is carried out to apply the criteria to an actual condition of mathematically gifted education. This case study shows that how teachers can apply those of model and criteria in actual condition of the mathematically gifted education. Through the criteria above mentioned, the characteristics of creative productivity can be grasped clearly and evaluated in detail.

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The Effect of Team Project Activity for Game Making on the Community Care and Organizational Managerial Capacity of Elementary Mathematically Gifted Students (게임개발을 위한 팀 프로젝트 활동이 초등수학영재의 공동체배려와 조직관리능력 기술에 미치는 효과)

  • Hwang, Yong Won;Son, Hong Chan
    • Education of Primary School Mathematics
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    • v.18 no.3
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    • pp.175-190
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    • 2015
  • This study investigated the effect of team project activity for game making on the elementary mathematically gifted students' community care and organizational management capacity. 7 mathematically gifted students of 4th grade are selected and participated. After 15 hours activities during 2 months of team project on game making, their community care and organizational management capacity were improved. This results suggested that leadership education is possible in mathematics curriculum for mathematics gifted students.

Development and Application of the Mathematically Gifted Student Learning Program Utilizing App Inventor for Self-directed Learning Ability (자기주도적 학습능력의 향상을 위한 앱인벤터 활용 수학영재프로그램의 개발과 적용)

  • Lee, Jae-Jun;Yoo, In-Hwan
    • The Journal of the Korea Contents Association
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    • v.16 no.6
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    • pp.1-8
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    • 2016
  • Strengthening self-directed learning ability is established as one of the goals of gifted education in Korea. In addition, it should be noted that self-directed learning can be realized in variety of ways as favorable conditions and environments are fostered to provide gifted education utilizing program. in the recent days. But, gifted learning programs for programming are programmed for information gifted student. Therefore, we have analyzed in this study the effects of improvement on self-directed learning ability of mathematically gifted student through class utilizing app inventor program for self-directed learning ability. Built up from the 4th and 5th grade to elementary math one class for gifted children complete by making math quiz, we use the app inventor to activity. The result of experiment showed very significant difference in the post-survey to less than .002 in the pre-survey in terms of three domains, which are intrinsic motivation, the openness of learning opportunities and autonomy which corresponds to sub-elements of self-directed learning ability. We could verify from the result of the study that mathematically gifted student learning program utilizing app development activity have positive effects on self-directed learning ability of mathematically gifted students.

The Relationship between Family System and Career Attitude Maturity of Mathematically Gifted and Non-Gifted Elementary Students (초등수학영재와 일반학생의 가족체계와 진로태도성숙에 대한 관계 분석)

  • Jang, Kyung Ja;Choi, Jae Ho
    • Journal of Elementary Mathematics Education in Korea
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    • v.17 no.3
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    • pp.523-539
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    • 2013
  • The object of this study is to compare and analyze mathematically gifted and non-gifted elementary students in the family system and career attitude maturity, understand the characteristics of the former, and provide assistance for career education for both groups. The subjects include 145 mathematically gifted elementary students (73 fifth graders, 72 sixth graders) and 167 non-gifted students (78 fifth graders, 89 sixth graders) in G educational agencies. Materials for the experiment include amended family system test and career attitude maturity test. While t-test was conducted to solve the first research question, Pearson's correlation analysis was performed to solve the other one. The research findings were as follows: First, mathematically gifted elementary students, compared to non-gifted students, turned out to have higher rates of the family system and career attitude maturity rate and showed statistically meaningful positive relationship. Second, the lower components of the family system and career attitude maturity, there seems to be no relationship between family-flexibility and finality. However, among other components, there was a level of significance at 5% which shows statistically meaningful positive relationship. In summary, this found that the family system is able to have an effect on the career attitude maturity for both mathematically gifted elementary students and non-gifted students. Hence, it need to be considered the components of family system when the teacher guides mathematically gifted elementary students and non-gifted students associated with their career.

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