• Title/Summary/Keyword: 수학가치

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The Actual Condition of Affective Aspects in the North Korean Adolescents Defectors in Learning Mathematics at Alternative Schools (탈북청소년 대안학교 학생들의 수학 학습에서의 정의적 영역에 대한 실태 조사)

  • Gweon, Min Jin;Ee, Ji Hye;Huh, Nan
    • Communications of Mathematical Education
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    • v.33 no.4
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    • pp.455-470
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    • 2019
  • The purpose of this study is to investigate of the North Korean adolescents defectors' mathematics learning. We have investgated the characteristics of the North Korean adolescents defectors' mathematics learning states and their difficulties in mathematics learning. As a result, the affective domain of the North Korean adolescents defectors was less confident, worthy, and motivated to learn than the South Korean students. The abandonment rate of the North Korean adolescents defectors was higher than that of the South Korean students. According to the results of the survey, the North Korean adolescents defectors who attended elementary school in Korea compared to the births of the North Koreans and other countries had higher interest and desire for learning. Especially, the result showed that the difficulty of learning the mathematics of the North Korean defectors was the linguistic factor.

Analysis of High School Mathematics Curricula of Japan, Taiwan, Hongkong, Finland, and China (고등학교 수학과 교육과정 개선을 위한 외국 교육과정의 탐색 - 일본, 대만, 홍콩, 핀란드, 중국을 중심으로 -)

  • Kim, Sun Hee
    • Journal of Educational Research in Mathematics
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    • v.24 no.4
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    • pp.481-498
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    • 2014
  • This study analyzed Japan, Taiwan, Hongkong, Finland, and China National Mathematics Curriculums to find the implications to improve Korean High school Mathematics curriculum. First, at the aspect of mathematics education goals, we can consider to select the logical thinking, the use of mathematics, and the mathematical inquiry in the cognitive domain and self-confidence, brevity, a sense of accomplishment, and the value of mathematics in the affective domain. Second, when high students consider their course, he/she should be able to select mathematics subjects according to her/his desired career and/or major. Third, I found that sine rule, cosine rule and correlation were included as compulsory contents of Japan, Taiwan and China but not Korea. Finally I suggest that we need to show and explain kindly the range of the contents and to develop the Korean mathematics curriculum model.

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The Study on the $Poincar\acute{e}'s$ Psychology in Invention (푸앵카레($Poincar\acute{e}$)의 발명 심리학의 고찰)

  • Lee, Dae-Hyun
    • Journal for History of Mathematics
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    • v.22 no.3
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    • pp.171-186
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    • 2009
  • $Poincar\acute{e}$ is mathematician and the episodes in his mathematical invention process give suggestions to scholars who have interest in how mathematical invention happens. He emphasizes the value of unconscious activity. Furthermore, $Poincar\acute{e}$ points the complementary relation between unconscious activity and conscious activity. Also, $Poincar\acute{e}$ emphasizes the value of intuition and logic. In general, intuition is tool of invention and gives the clue of mathematical problem solving. But logic gives the certainty. $Poincar\acute{e}$ points the complementary relation between intuition and logic at the same reasons. In spite of the importance of relation between intuition and logic, school mathematics emphasized the logic. So students don't reveal and use the intuitive thinking in mathematical problem solving. So, we have to search the methods to use the complementary relation between intuition and logic in mathematics education.

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A Case Study on the Satisfaction of Mathematics Online Class and its Relationship with Mathematical Learning in Corona-19 (코로나-19 상황에서의 수학과 원격수업의 만족도 및 수학학습과의 연관성에 대한 사례연구)

  • Kim, Hong-Kyeom
    • Communications of Mathematical Education
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    • v.35 no.3
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    • pp.341-358
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    • 2021
  • Corona, which first broke out in 2020, has caused many changes in many parts of society. Education was not an exception to this change. Teachers had to prepare online classes and students were asked to participate in it without sufficient preparation. Regarding online learning, many studies, in the field of developing teaching module and material or observing the satisfaction of online class, were conducted but there was no study based on how online class is happening in school. Therefore, this study was to investigate the current situation and satisfaction of online class for high school students and explored the relationship between sub-elements of mathematics learning and the level of satisfaction of online learning. As a result, mathematics online class was generally conducted in the form of real-time interactive classes and students felt a little satisfied with it. However, some conflicting opinions were expressed on the continuation of mathematics online learning. In addition, the study found that the higher level of satisfaction students have with online class, the difference appears in the sub-elements of learning mathematics such as values of mathematics, and motivation to learn, willingness to learn mathematics, learning strategies according to the safisfactory level of online class.

Secondary mathematics teachers' recognition of the affective domain and analysis od condition in mathematics teaching (중등 수학 교사들의 정의적 특성에 대한 인식과 수업 실태 분석)

  • Han, Hye-Sook;Choi, Kye-Hyen
    • Journal of the Korean School Mathematics Society
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    • v.14 no.4
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    • pp.491-518
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    • 2011
  • According to a number of recent studies, Korean students' affective achievement was at much lower level than cognitive achievement, which indicated the needs for nationwide researches. Although a variety of effort was put into finding ways to improve students' affective achievement, few researches focused on teachers was being underway. Thus, this study was conducted with 327 secondary school mathematics teachers in Gyeonggi-do- by survey method to investigate on how teachers feel affective domain in their teaching practice, how much they it into account at class, and what their wills or plans are to put it into action. According to the results, there existed a distinctive gap between teachers and students in affective domain.

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A Case Study on the Mentorship Mathematics Education for the Gifted with Construction Based on the Aesthetic Experiences. - Focused on Waldorf Education - (미적 체험을 강조한 수학 영재교육 프로그램 개발 연구 - 발도르프교육의 작도교육의 활용 -)

  • Cho, Youngmi;Joung, Youn Joon
    • Journal of the Korean School Mathematics Society
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    • v.16 no.3
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    • pp.621-636
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    • 2013
  • In this paper we intended to present the case of mentorship program for the gifted in elementary mathematics education, which is related with Waldorf education. We installed the program to four six-grade students during six months. We focused on cultivating integrated perspective, aesthetic perspective and substantial skills. For the aim we dealt with the item, construction based on the aesthetic experiences. Finally we presented three main ideas, construction of regular polygons and flowers, construction of islamic design, and farmland cleanup with construction. We also contained the students' project in this paper.

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A Study on the Effect of Applying Jigsaw Cooperative Learning on Mathematical Affective Characteristics of Vocational High School Students (Jigsaw 모형을 적용한 수학수업이 특성화고 학생의 정의적 발달에 미치는 영향)

  • You, Sang Eun;Son, Hong Chan
    • Journal of the Korean School Mathematics Society
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    • v.19 no.3
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    • pp.309-328
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    • 2016
  • In this study we aimed to find out if a mathematics lesson with Jigsaw model can help to change such negative mathematical affective characteristic to a positive one. The results of the study were as in the following. First, the mathematics lessons applied Jigsaw model can help to inspire curiosity and motivation of students. During the lessons, communication among students was vitalized. Such communication inspired learner's curiosity and learning motivation. The expert group and home group activities in the Jigsaw model made the learner's question-answering activities more instantaneous and frequent. Second, the mathematics lessons applied Jigsaw model can help students to become aware of the value of mathematical concepts and formula.

The case analysis of Rummikub game redeveloped by gifted class using What-If-Not strategy (영재학급 학생들이 What-If-Not 전략을 사용하여 만든 변형 루미큐브 게임 사례 분석)

  • Lee, Dae Hee;Song, Sang Hun
    • Journal of Elementary Mathematics Education in Korea
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    • v.17 no.2
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    • pp.285-299
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    • 2013
  • Problem posing activity of which a learner reinterprets an original problem via a new problem suggested, is a learning method which encourages an active participation and approves self-directed learning ability of the learner. Especially gifted students need to get used to a creative attitude to modify or reinterpret various mathematical materials found in everyday usual lives creatively in steady manner via such empirical experience beyond the question making level of the textbook. This paper verifies the possibility of lesson on question making strategy utilization for creativity development of gifted class, and analyzes various cases of students' trials to modify the rules of a board game called Rummikub in application of their own mathematics after learning What-If-Not strategy.

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Differential$\cdot$Integral Calculus and Natural Arts (미분적분학과 자연주의 미술)

  • Kye Young Hee
    • Journal for History of Mathematics
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    • v.18 no.2
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    • pp.31-42
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    • 2005
  • Renaissance is revival of the ancient Greek and Roman cultures. So, in Renaissance period, the artists began to study Euclidean geometry and then their mind was a spirit of experience and observation. These spirits is namely modernism. In other words, Renaissance was a dawn of modern times. In this paper, we notice modern spirits and ones social backgrounds. Differential and integral calculus was created by these modern spirits. And in art field, 'painter of light', 'artist of moment' appeared. Because in the 17th and 18th centuries, the intelligentsia researched for motions, speeds and lights.

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Teaching Fractional Division : A Basic Research for practical Application Context of Determination of a unit rate (분수 나눗셈의 지도에서 단위비율 결정 맥락의 실제 적용을 위한 기초 연구)

  • Cho, Yong Jin;Hong, Gap Ju
    • Education of Primary School Mathematics
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    • v.16 no.2
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    • pp.93-106
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    • 2013
  • A large part of students' difficulties with fractional division algorithms in the current algorithm textbooks, seem to be due to self-induction methods. Through concrete analysis of surveys and interviews, we confirmed the educational value of fractional algorithms used to elicit alternative ways of context of determination of a unit rate. In addition, we suggested alternative methods based on the results of the teaching methods and curriculum configuration.