• Title/Summary/Keyword: 수학영재교육과정

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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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Evaluation of a Gifted Education Program for Mathematically Gifted Children in Seoul Area (초등 수학 영재 프로그램 평가 - 서울시 A 교육청 평가 사례를 중심으로 -)

  • Jeong, Soo Ji;Kim, Min Kyeong
    • Journal of Elementary Mathematics Education in Korea
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    • v.18 no.1
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    • pp.149-168
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    • 2014
  • Growing in its size, the contents of the teaching-learning programs for mathematically gifted children from A program in Seoul Metropolitan Office of Education were examined in terms of the individual subjects provided through the courses of gifted education programs, and it was evaluated based on the revised version of the existing module. As a result, the educational objectives of teaching-learning program were clear, differentiated and obtainable. Among the program, the advanced parts were more than the selective parts, which mainly consisted of numbers and calculation, shapes, regularity and problem solving parts and had latest contents of research in balance. Additionally, every part of the program needs mathematical and creative thinking and approach and has proper evaluation index for problem solving. The presented materials in the programs are specific and appropriate, though some of them did not suggest the evaluation index for cultivating personality and value clearly and the reference books. The teaching-learning programs were focusing on problem-based learning and cooperative learning and using performance assessment for evaluation.

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Analysis on the Responses and Recognitions of the Gifted Students in Solving Reflection Cluster Problems (반성군 문항 해결과정에 나타난 초등 수학 영재 아동들의 반응과 인식 분석)

  • Cho, Young-Mi
    • Education of Primary School Mathematics
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    • v.15 no.2
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    • pp.147-158
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    • 2012
  • In this paper we introduced the reflection cluster problems. They are not well known in Korea education field. We used two reflection cluster problems and analysed the responses of the gifted students. Finally, we asked how they felt about reflection cluster problems. The results of this paper will help to make new assessment items and develop new programs for the gifted education.

A Study on the gifted classes model using deepening questions (심화 발문을 통한 영재 수업 모델 연구)

  • Bang Seung-Jin;Choi Jung-Oh
    • Communications of Mathematical Education
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    • v.20 no.1 s.25
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    • pp.87-101
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    • 2006
  • Gifted students in elementary, middle and high schools require a specialized curriculum to foster their mathematically gifted natures. Questions that stimulate the teacher's intellectual curiosity, student reactions and methods pertaining to content organization and problem formation are the main foci.

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A Modular Integrated Curriculum Model for the Gifted Information Children (초등정보영재아들을 위한 모듈형 교육과정 모델)

  • Kim, Kapsu
    • Journal of The Korean Association of Information Education
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    • v.16 no.3
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    • pp.299-307
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    • 2012
  • Even though there are many models for educational curriculum of giftedness for children, there is little model for educational methodology and curriculum of information science giftedness of children. A curriculum model for information science giftedness of children is proposed on this study. This model's characteristics is a modular integrated curriculum model combined the mathematics, natural science, and information science. Because there is no regular curriculums of information science at elementary school. this model is valided. Also, There is also need to train multiple areas in the field of information science to expose information science giftedness of the children, This model is to minimize the relationship between modules, and to maximize the cohesion in the each module. As for result of statistics analysis for 60 giftedness students during three years, we know the effectiveness of this model.

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수학적 창의성의 개념

  • Yu, Yun-Jae
    • Communications of Mathematical Education
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    • v.18 no.3 s.20
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    • pp.81-94
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    • 2004
  • 수학적 창의성의 개념을 과정적 정의로서 창의적 문제해결력으로 규정하여 수학적 영재의 판별을 문제 발견의 창의성과 문제해결의 창의성으로 나누고 각각에 대한 판별검사 도구에 대하여 논의하였다.

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A Study of the Teaching-learning Model of the Combination Training of Mathematics-information Gifted Students (수학.정보영재 통합운영 교수-학습모형에 관한 연구)

  • Lee, Seok-Ju;Kim, Eui-Jeong
    • Journal of the Korea Institute of Information and Communication Engineering
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    • v.12 no.3
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    • pp.596-601
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    • 2008
  • The study shows the typical 7 models of gifted students teaching-learning developed at home and abroad so far and suggests on integrated teaching-learning model that we can commonly apply to mathematics-information gifted students. This teaching-learning model is developed, based on Renzulli Enrichment Triad Model.

A Study on the Cases of Mathematically Gifted Elementary Students' Metacognitive Thinking (초등수학영재들의 메타인지적 사고 과정 사례 분석)

  • Shin, Eun-Ju;Shin, Sun-Hwa;Song, Sang-Hun
    • Journal of Educational Research in Mathematics
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    • v.17 no.3
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    • pp.201-220
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    • 2007
  • This research is designed to analyze the metacognitive thinking that mathematically gifted elementary students use to solve problems, study the effects of the metacognitive function on the problem-solving process, and finally, present how to activate their metacognitive thinking. Research conclusions can be summarized as follows: First, the students went through three main pathways such as ARE, RE, and AERE, in the metacognitive thinking process. Second, different metacognitive pathways were applied, depending on the degree of problem difficulty. Third, even though students who solved the problems through the same pathway applied the same metacognitive thinking, they produced different results, depending on their capability in metacognition. Fourth, students who were well aware of metacognitive knowledge and competent in metacognitive regulation and evaluation, more effectively controlled problem-solving processes. And we gave 3 suggestions to activate their metacognitive thinking.

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A Study of Mathematically Gifted Student's Perception of Mathematical Creativity (수학 창의성에 대한 초등수학영재들의 인식 연구)

  • Kim, Pan Soo;Kim, Na Ri
    • Journal of Gifted/Talented Education
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    • v.26 no.4
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    • pp.747-761
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    • 2016
  • The purpose of this research is to study the perception of mathematical creativity through gifted elementary mathematics students. The analysis on perception for mathematical creativity was done by testing 200 elementary school students in grades 4, 5, and 6 who are receiving gifted education in elementary mathematics gifted class operated by ${\bigcirc}{\bigcirc}$ City Dept of Education through the questionnaire that was developed based on Rhodes' 4P theory. This survey asked them to name what they think is the most creative from educational programs they have as far received. Then we analyzed the reason for the students' choice of the creativity program and interviewed the teachers who had conducted chosen program. As a result of analyzing the data, these students chose as mathematical creativity primarily creative problem solving, task commitment, and interest in mathematics in such order. This result is explained through analyzing the questionnaire that was based on Rhodes' 4P theory on areas of process, product and press. The perception of mathematical creativity by the gifted mathematical students not only helps to clarify the concept of mathematical creativity but also has implication for future development for gifted education program.

A Study of a Teaching Plan for Gifted Students in Elementary School Mathematics Classes (일반학급에서의 초등 수학 영재아 지도 방안 연구)

  • Kim, Myeong-Ja;Shin, Hang-Kyun
    • Journal of Elementary Mathematics Education in Korea
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    • v.13 no.2
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    • pp.163-192
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    • 2009
  • Currently, our country operates gifted education only as a special curriculum, which results in many problems, e.g., there are few beneficiaries of gifted education, considerable time and effort are required to gifted students, and gifted students' educational needs are ignored during the operation of regular curriculum. In order to solve these problems, the present study formulates the following research questions, finding it advisable to conduct gifted education in elementary regular classrooms within the scope of the regular curriculum. A. To devise a teaching plan for the gifted students on mathematics in the elementary school regular classroom. B. To develop a learning program for the gifted students in the elementary school regular classroom. C. To apply an in-depth learning program to gifted students in mathematics and analyze the effectiveness of the program. In order to answer these questions, a teaching plan was provided for the gifted students in mathematics using a differentiating instruction type. This type was developed by researching literature reviews. Primarily, those on characteristics of gifted students in mathematics and teaching-learning models for gifted education. In order to instruct the gifted students on mathematics in the regular classrooms, an in-depth learning program was developed. The gifted students were selected through teachers' recommendation and an advanced placement test. Furthermore, the effectiveness of the gifted education in mathematics and the possibility of the differentiating teaching type in the regular classrooms were determined. The analysis was applied through an in-depth learning program of selected gifted students in mathematics. To this end, an in-depth learning program developed in the present study was applied to 6 gifted students in mathematics in one first grade class of D Elementary School located in Nowon-gu, Seoul through a 10-period instruction. Thereafter, learning outputs, math diaries, teacher's checklist, interviews, video tape recordings the instruction were collected and analyzed. Based on instruction research and data analysis stated above, the following results were obtained. First, it was possible to implement the gifted education in mathematics using a differentiating instruction type in the regular classrooms, without incurring any significant difficulty to the teachers, the gifted students, and the non-gifted students. Specifically, this instruction was effective for the gifted students in mathematics. Since the gifted students have self-directed learning capability, the teacher can teach lessons to the gifted students individually or in a group, while teaching lessons to the non-gifted students. The teacher can take time to check the learning state of the gifted students and advise them, while the non-gifted students are solving their problems. Second, an in-depth learning program connected with the regular curriculum, was developed for the gifted students, and greatly effective to their development of mathematical thinking skills and creativity. The in-depth learning program held the interest of the gifted students and stimulated their mathematical thinking. It led to the creative learning results, and positively changed their attitude toward mathematics. Third, the gifted students with the most favorable results who took both teacher's recommendation and advanced placement test were more self-directed capable and task committed. They also showed favorable results of the in-depth learning program. Based on the foregoing study results, the conclusions are as follows: First, gifted education using a differentiating instruction type can be conducted for gifted students on mathematics in the elementary regular classrooms. This type of instruction conforms to the characteristics of the gifted students in mathematics and is greatly effective. Since the gifted students in mathematics have self-directed learning capabilities and task-commitment, their mathematical thinking skills and creativity were enhanced during individual exploration and learning through an in-depth learning program in a differentiating instruction. Second, when a differentiating instruction type is implemented, beneficiaries of gifted education will be enhanced. Gifted students and their parents' satisfaction with what their children are learning at school will increase. Teachers will have a better understanding of gifted education. Third, an in-depth learning program for gifted students on mathematics in the regular classrooms, should conform with an instructing and learning model for gifted education. This program should include various and creative contents by deepening the regular curriculum. Fourth, if an in-depth learning program is applied to the gifted students on mathematics in the regular classrooms, it can enhance their gifted abilities, change their attitude toward mathematics positively, and increase their creativity.

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