• Title/Summary/Keyword: 수학적 분석

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초등 수학 영재의 다중지능 분석

  • Ryu, Seong-Rim
    • Communications of Mathematical Education
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    • v.17
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    • pp.49-64
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    • 2003
  • 최근의 영재의 개념은 다중지능, 다양한 재능을 포함하는 복합적인 확장된 개념으로 이해하고 있으며, 이러한 다양한 능력을 키워줄 수 있도록 함으로써 21세기에 걸맞은 인재를 양성하는데 초점을 두고 있다. 이런 측면에서 Gardner의 다중지능 이론은 영재교육에 시사하는 바가 크다. 본 연구에서는 영재의 다중지능 특성을 분석하여 강점과 약점을 파악함으로써 다양한 직업을 선호하는 그들의 능력을 균형적으로 계발해 주고 저마다의 소질과 적성을 키워줄 수 있는 데 관심을 가지려고 한 것이다. 전반적으로 초등수학영재는 개인이해 지능, 논리-수학적 지능, 대인관계 지능이 강하고, 신체-운동적 지능이 약하게 나타났다. 또 직업 선호도에서는 의료인 선택이 가장 많은 바, 수학영재에 대해 논리-수학적 지능 영역에 관한 교육과 아울러 다른 다중지능 특성과 적성에 맞는 교육도 복합적으로 할 수 있는 방안이 마련되어야 할 것이다.

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Note on mathematical communication and the Analysis of communication-corner in 'high school Mathematics' textbook (수학적 의사소통에 대한 고찰과 '고등학교 수학' 의 의사소통 코너 분석)

  • Kim, Hyang-Sook;Lee, Sung-Ae
    • Journal for History of Mathematics
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    • v.23 no.3
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    • pp.141-168
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    • 2010
  • Mathematical communication is necessary to exchange mathematical idea among participants in teaching-learning process. The promotion of mathematical communication competence is clearly stated in many parts of the 2007 revised curriculum. As a result, mathematical communication tasks are contained in 'high school Mathematics' textbook. At this point of time when increasing importance of mathematical communication is realized, we will check over mathematical communication and analyze communicative tasks corner in 'high school Mathematics' textbook in this paper And thereby we hope this study help prepare for practical communicative tasks corner suggesting a way for invigoration of mathematical communication.

Multigroup Generalizability Analysis of Creative Attitude Scale-Korea for Mathematically Gifted and General Students in Middle Schools (수학적 창의성 태도 검사에서 수학영재와 일반학생의 다집단 일반화가능도 분석)

  • Kim, Sungyeun
    • Communications of Mathematical Education
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    • v.31 no.1
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    • pp.49-70
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    • 2017
  • The purpose of this study was to investigate the relative influence of multiple error sources and to find optimal measurement conditions that obtain a desired level of reliability of a creative attitude test in mathematical creativity. This study analyzed the scores of the Creative Attitude Scale-Korea allowed to access publicly of 125 general students and 109 mathematically gifted students by performing a multivariate generalizability analysis. The main results were as follows. First, based on reliability, the Creative Attitude Scale-Korea was measured less precisely for mathematically gifted students. On the contrary, based on the conditional standard error of measurement, it was measured less precisely for general students. However, the Creative Attitude Scale-Korea showed strong reliability in both groups. Second, the optimal weights should adjust to .3, .3, .4 in mathematically gifted students and .4, .4, .2 in general students with three scoring components of divergent attitude, problem solving attitude, and convergent attitude based on the maximum reliability. Third, to approach desirable reliability, it is possible to use one component of divergent attitude in general students but three components of divergent attitude, problem solving attitude, and convergent attitude in mathematically gifted students. Finally this study proposed application plans for the Creative Attitude Scale-Korea and future directions of research.

테크놀로지 활용을 통한 수학학습 부진아의 치유 가능성 탐색

  • Kim, Bu-Yun;Lee, Sun-Ju;Lee, Ji-Seong
    • Communications of Mathematical Education
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    • v.18 no.2 s.19
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    • pp.411-425
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    • 2004
  • 본 연구에서는 수학학습 부진아 지도에서 테크놀로지의 활용이 가지는 의미를 분석해 보고, 테크놀로지가 공평성의 원리에 입각하여 구체적 조작물로서 부진아의 수학 학습지도에 어떠한 영향을 미치는가, 부진아의 개별지도에 긍정적인 영향이 있는가, 부진아의 수학에 대한 관심과 흥미의 제고 및 학습 개념과 원리를 이해하는 데에 도움이 되는가에 대하여 살펴봄으로써 수학학습 부진아들에게 테크놀로지의 활용 가능성을 탐색하고자 한다. 또한 선행연구의 분석을 통하여 수학학습 부진아들의 발생요인을 종합하였으며, 선정된 대상의 사전조사에 의거해, 수학학습 부진의 원인을 학습자 요인의 인지적 요인인 학습방법 미숙과 교과 요인 가운데 수업 요인인 직접적 개별학습의 부재에 초점을 맞추었다. 연구반에 대한 총 40시간의 수업 실시 후의 연구결과에 의해 테크놀로지가 수학학습 부진아의 치유에 긍정적인 영향이 있다는 가능성을 탐색하였다.

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A Survey of the Elementary Teachers' Perception and the Status about Mathematical Modeling (초등교사들의 수학적 모델링에 대한 인식 조사 연구)

  • Kim, Min-Kyeong;Min, Sun-Hee;Kang, Seon-Mi
    • Journal of the Korean School Mathematics Society
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    • v.12 no.4
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    • pp.411-431
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    • 2009
  • The efforts on order to enable students to connect meaningfully their real life to mathematical application and mathematical problem solving would be one of the significant functions in school mathematics. In this research, we surveyed 582 elementary school teachers in Seoul to determine their perception and the status about mathematical modeling. The goal of the research was to analyze the survey and interview and investigate the possibility of application of mathematical modeling to elementary mathematics. As a result, they replied that mathematical modeling would be applicable for students' understanding of concepts and motivations.

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An Analysis of Ethical Judgement Ability of the Mathematically Gifted Students in Middle School (중등 수학영재들의 도덕 판단 능력 분석)

  • Moon, Byoung-Tae;Song, Sang-Hun
    • Journal of Educational Research in Mathematics
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    • v.21 no.3
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    • pp.279-294
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    • 2011
  • The purposes of this study are to confirm the standard of ethical judgement ability of the mathematically gifted students and examine which factor makes on the ethical judgement ability among the mathematically behavior characteristics. For it, correlation analysis and regression analysis between the two things were conducted with SPSS 12.0 based on the results of mathematically behavior characteristic inspection and ethical judgement ability inspection. Also, the interview was conducted for students whose KDIT score is the highest and the results were intended to apply the results as the material supporting the results of qualitative test results. The interview with students examined which mathematically behavior characteristic factor made an effect on his own ethical judgement ability through the structural questionnaires.

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A Historical Analysis of Barrow's Theorem and Its Educational Implication (Barrow 정리의 수학사적 분석과 그에 따른 교육적 시사점에 대한 연구)

  • Park, SunYong
    • Journal for History of Mathematics
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    • v.26 no.1
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    • pp.85-101
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    • 2013
  • This study is to analyse the characteristics of Barrow's theorem on the historical standpoint of hermeneutics and to discuss the teaching-learning sequence for guiding students to reinvent the calculus according to historico-genetic principle. By the historical analysis on the Barrow's theorem, we show the geometric feature of the theorem, conjecture the Barrow's intention in dealing with it, and consider the epistemological obstacles undergone by Barrow. On a basis of this result, we suggest a purposeful and meaning-oriented teaching-learning way for students to realize the sameness of the 'integration' and 'anti-differentiation', and point out the shortcomings and supplement point in current School Mathematic Calculus.

On the Analysis (분석에 대하여)

  • Yoo, Yoon-Jae
    • Journal for History of Mathematics
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    • v.22 no.1
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    • pp.75-88
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    • 2009
  • In this article it is investigated what role analysis play in the reasoning. The author suggests that the mathematical statements should be reformulated so that analysis can be activated in the reasoning.

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Promoting Teacher Learning: Implications for Designing Professional Development Programs (수학교사의 수업전문성 신장을 위한 교사 연수 프로그램 개발의 기본 관점)

  • Kim, Goo-Yeon
    • Journal of the Korean School Mathematics Society
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    • v.13 no.4
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    • pp.619-633
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    • 2010
  • To offer insights in organizing professional development programs to promote teachers' substantial ongoing learning, this paper provides an overview of situative perspectives in terms of cognition as situated, cognition as social, and cognition as distributed. Then, it describes research findings on how mathematics teachers can enhance their knowledge and thus improve their instructional practices through participation in a professional development program that mainly provides opportunities to learn and analyze students' mathematical thinking and to perform mathematical tasks through which they interpret the understanding of students' mathematical thinking. Further, it shows that a knowledge of students' mathematical thinking is a powerful tool for teacher learning. In addition, it suggests that teacher-researcher and teacher-teacher collaborative activities influence considerably teachers' understanding and practice as such collaborations help teachers understand new ideas of teaching and develop innovative instructional practices.

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중학교 1학년 직관기하영역에서의 증명요소분석

  • Jo, Wan-Yeong;Jeong, Bo-Na
    • Communications of Mathematical Education
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    • v.15
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    • pp.141-146
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    • 2003
  • 중학교 기하교육의 목적은 학생들의 수학적인 상황을 보는 기하학적인 직관과 논리적 추론능력의 향상이다. 그러나 이 두 가지 모두 만족스럽지 못한 실정이다. 본 고에서는 중학교 기하교육의 문제를 직관기하와 형식기하의 단절이라는 보고, 직관기하에서 증명의 학습요소를 미리 학습하여 직관기하와 형식기하를 연결하자는 대안을 제시한다. 이를 위해 7-나 교과서의 증명요소를 분석하고자 하였다. 관련문헌을 검토하여 7가지 증명의 학습요소를 선정한 후, 교과서를 분석하였다. 분석 결과, 기호화를 제외한 다른 증명의 학습요소는 매우 빈약한 것으로 나타났다. 직관기하 영역에 대한 교과서 구성이 개선될 필요가 있음을 알 수 있다.

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