• Title/Summary/Keyword: 초등수학영재 프로그램

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An Analysis on the Programs for the Mathematically Gifted Children in the Elementary Schools (초등 수학 영재 교수-학습 프로그램 분석)

  • Hong, Eun Ja;Bae, Jong Soo
    • Journal of Elementary Mathematics Education in Korea
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    • v.9 no.1
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    • pp.65-84
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    • 2005
  • The purpose of this study was to analyze the contents and designs of the developed 22 teaching and programs for the gifted students in elementary mathematics. The focus of the analysis were the participants and the characteristics of the contents, and were to reflect them on the areas of the 7th elementary mathematics curriculum and Renzulli's Enrichment Triad Model. The results of the study as follows: First, the programs for the low grade gifted students are very few compared to those of the high grade students. For earlier development of the young gifted students, we need to develop more programs for the young gifted students. Second, there are many programs in the area of geometry, whereas few programs are developed in the area of measurement. We need to develop programs in the various areas such as measurement, probability and statistics, and patterns and representations. Third, most programs do not follow the steps of the Renzulli's Enrichment Triad Model, and the frequency of appearance of the steps are the 1st, 2nd, and 3rd enrichments, sequentially. We need to develop hierarchical programs in which the sequency and relations are well orchestrated. Fourth, the frequency of appearance is as follows as sequentially: types of exploration of topics, creative problem solving, using materials, project types, and types of games and puzzles. In the development of structure of the program, the following factors should be considered: name of the chapter, overview of the chapter, objectives, contents by steps, evaluation, reading materials, and extra materials.

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심화학습 프로그램에 기초한 속진학습 프로그램 개발 방안

  • Nam, Seung-In
    • Communications of Mathematical Education
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    • v.18 no.3 s.20
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    • pp.29-44
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    • 2004
  • 교육과정과의 관련성에 따른 수학 영재학습 프로그램의 유형은 속진학습형과 심화학습형으로 나눌 때, 속진학습과 심화학습이 조화를 이루는 것이 바람직하다고 보겠다. 특히 초등학생을 대상으로 개발할 프로그램은 속진학습을 바탕으로 한 심화학습이 이루어질 수 있도록 구성하는 것이 위험성이 낮을 것이다. 본고에서는 두 유형의 특성을 살펴보고, 수학영재 프로그램 구성에서 고려할 사항과 심화와 속진학습을 연결시킬 수 있는 방안을 구체적 프로그램 사례를 통해 살펴보고자 한다.

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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.

초등 수학 영재의 판별 방법 및 절차에 관한 연구

  • Kim, Si-Eung;Nam, Seung-In
    • Communications of Mathematical Education
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    • v.18 no.3 s.20
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    • pp.103-116
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    • 2004
  • 영재교육진흥법과 그 시행령이 발표된 이래 2003년 현재 초등의 경우 91개의 영재교육원과 101개의 영재학급에서 전체 학생의 약 0.22%가 교육을 받고 있으며, 점차 그 대상이 확대 운영될 예정이다. 영재교육을 실시함에 있어서 우선적으로 해결할 문제는 '어떤 사람이 영재이며, 영재를 어떻게 판별할 것인가?' 그리고 '그들에게는 어떤 교수 ${\cdot}$ 학습 프로그램을 제공할 것인가?'이다. 그러나, 현재 영재에 대한완전한 정의가 내려지지 못했으므로 표준화 될 수 있는 판별 모델도 없다. 본 연구에서는 영재 판별에 관한 문헌 연구 및 현재 실시중인 영재교육원 중 몇 곳의 영재 선발 과정 비교 ${\cdot}$ 분석을 통하여 우리 실정에서 실현 가능한 영재 판별 방법 및 절차에 관한 모델, 판별 시 고려사항 등을 알아본다.

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A Study of mathematically gifted elementary students' creativity on dimension based geometry exploring program (차원을 주제로 한 기하탐구프로그램을 통한 초등수학영재학생들의 창의성)

  • Choi, Sung Taek;Lee, Kwang-Ho
    • Education of Primary School Mathematics
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    • v.18 no.1
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    • pp.17-30
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    • 2015
  • The purpose of this study is to identify how developed program influence students' creativity by analyzing creative thinking and creative attitude which is appeared when mathematically gifted students get the program expected to improve their creativity. For the study, the 'dimension based geometry exploring program' was developed that consist of twelve lessons. The main idea of it, is implication of the novel . Through a pre and post-test, students's creativity were measured and compared. The results show significant changes on the scores of creative thinking skills and creative attitudes. As the result, mathematically gifted students' creative thinking skills and creative attitudes were improved by applying the of dimension based geometry exploring program.

주제탐구 중심의 수학영재 캠프 - 초등학교 중심 -

  • Lee, Sang-Won;Bang, Seung-Jin
    • Communications of Mathematical Education
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    • v.17
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    • pp.31-48
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    • 2003
  • 영재교육이 우리나라의 미래를 좌우한다는 생각은 이제 매우 설득력을 얻고 있지만 구체적인 학습자료와 이론이 여전히 부족한 상태이다(1999,김주봉). 수학 캠프의 활동에 관한 교육 프로그램은 더욱더 찾아보기 힘들다. 대구광역시 동부교육청 시범영재학급에서는 03년 1월 9일부터 11일까지 2박3일간 동부 계명대학교 자연과학부 백은관에서 영재캠프를 개최하였다. 이번 캠프는 주제탐구중심의 캠프로서 협동심과 창의력중심으로 전국 최초로 이루어졌고, 4학년 22명, 5학년 21명, 6학년 24명 총 67명과 담당장학사1명, 진행도우미 8명, 운영교수진 8명, 체험학습 강사10명 총94명이 참가하였다. 프로그램은 영재교육의 전문가인 교수와 초 중등 현직교사들에 의하여 운영되었고, 프로그램 계획 수립 및 진행총괄은 담당장학사와 본 연구자가 진행하였다. 학생들의 수준의 차이가 적지 않는 데다가 본 연구자는 4개월 동안 캠프를 준비하여 학생들로부터 캠프에 대한 소감을 통하여 결과가 긍정적인 내용이 많아서 매우 성공적인 캠프가 이루어 졌다고 생각한다. 본 고에서는 캠프일정과 운영. 교육프로그램, 주제탐구물 결과에 대하여 살펴볼 것이다.

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Meta-analysis of the Effects of Gifted-mathematics programs on Creativity Improvement (수학영재프로그램이 창의성 향상에 미치는 효과 메타분석)

  • Cho, Yun-Hee;Ko, Ho kyoung
    • Journal of Science Education
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    • v.41 no.3
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    • pp.499-518
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    • 2017
  • In this study, the meta-analysis technique was applied to investigate the effectiveness of gifted-mathematics programs on development of creativity. Studies conducted the outcomes form the 20 studies were used for meta-analysis. Research questions are as follows; first, what is the overall effect size of the gifted mathematics programs on development of mathematical creativity. Second, what are effect sizes of sub-group(fluency, flexibility, originality) analysis. Third, compare the effect sizes of those in compliance with the grade and the class type. Results from data analysis are as follows. First, the overall effect size for studies related the gifted-mathematical programs was .66, which is high. Second, it was found that each sub-group differed from its effect on learning outcomes. Fluency(.76) was the highest of all, which was followed by flexibility(.60) and originality(.50) in a row. Lastly, the overall effect size for gifted elementary school students related the gifted-mathematical programs was .69, which is high than gifted middle school students was .46.

A Case Study of the Result Analysis of Selection Test Items of Gifted Children in mathematics (초등수학영재 선발시험 문항의 결과 분석에 관한 사례 연구)

  • Ryu, Sung-Rim
    • Communications of Mathematical Education
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    • v.23 no.2
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    • pp.349-381
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    • 2009
  • The purpose of this study is to propose issues in selecting gifted children in mathematics by in-depth analysis of the selection process and items. In order to accomplish the purpose, the rate of right and wrong answers were examined based on the reaction of the students by 1st, 2nd and 3rd selection test. Also, the types of the errors were identified for the 2nd and 3rd selection test. According to the study results, the rate of right answers was low in short response questions and essay questions rather than in multiple-choice questions. In addition, the academic achievements were lower in the fields other than number & operations and logic. The conclusion of this study is that following studies regarding selection of gifted children are required linked with the project tasks and programs.

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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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