• Title/Summary/Keyword: mathematics history in Korea

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Sciences in the Song and Yuan Dynasties II (송·원대의 과학에 대하여 II -금에서 원으로-)

  • Jin, Yuzi;Kim, Young Wook
    • Journal for History of Mathematics
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    • v.28 no.3
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    • pp.119-132
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    • 2015
  • This survey is the second part of the history of science of Song and Yuan dynasties and will covers the period from Jin to Yuan. Following the first part, we look at the calendrical astronomy, mathematics and medicine. In this survey we again follow Yabuuchi's work on the history of science of Song and Yuan period and Du Shiran's work on the history of science of China. We start from the sciences and mathematics of Jin which inherited those of Northern Song and see how they influenced the whole China including Yuan and Southern Song. As a conclusion the tendency to practical usages in the Southern Song as well as the suppression of Han people in Yuan prevented developments of theoretical sciences in Yuan and Ming later.

Difference in the Perception of High School Students on Mathematics Classes by School Class and Region (학교급, 지역에 따른 고등학생의 수학 수업에 대한 인식 차이)

  • Yoo, Ki Jong;Kim, Chang Il
    • Journal for History of Mathematics
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    • v.32 no.4
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    • pp.195-213
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    • 2019
  • This study sampled 6,535 grade 11 or 12 students in South Korea using a stratified random sampling method in order to identify the differences in the perception of students on what a good mathematics class is by school class and region. The results showed that four elements of a good mathematics class were significantly different among school classes and regions.

Development of Elementary Mathematics Teaching-Learning Programs for pre-Service Elementary Teacher (초등교사 양성 대학의 초등수학교육에 대한 교수-학습 프로그램 개발)

  • 신준식
    • The Mathematical Education
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    • v.42 no.4
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    • pp.453-463
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    • 2003
  • The main purpose of this paper is to develope elementary mathematics teaching-learning programs for pre-service elementary teachers. The elementary mathematics education program developed in this work is divided into two parts: One is the theory, the other is the practice. The theory deals with the foundations of mathematics, the objectives of mathematics education, the history of mathematics education in Korea, the psychology of mathematics learning, the theories of mathematics teaching and learning, and the methods of assessment. With respect to the practice, this study examines the background knowledge and activities of numbers and their operation, geometry, measurement, statistics and probability, pattern and function.

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Mathematics Education for Alternative Schools using History of Mathematics (수학사를 활용한 대안학교의 수학교육)

  • Han Gil-Jun;Lee Ki-Hwan
    • Journal for History of Mathematics
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    • v.19 no.2
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    • pp.89-100
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    • 2006
  • There are currently various types of alternative schools which has diverse goals and traits in Korea. Education suited to educational principles can't be carried out, as long as mathematics education in alternative schools is same as one in the regular schools. In this thesis the problems of mathematics education which is conducted in alternative schools for maladjusted students will be examined in three aspects of teaching contents, teaching methods, and teaching environments. And we will study about mathematics education that use mathematical history as one way of mathematics education for the alternative school students.

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우리 나라 명수법에 대한 소고(II)

  • 김병덕
    • Journal for History of Mathematics
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    • v.12 no.1
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    • pp.53-64
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    • 1999
  • We have studied the idealistic numeration which has been used in Chinese classics of Korea. The form is $\circled4$ of the

    and we name it 'HA-SU numeration' in this thesis.

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  • Measurement Based on Socio-Cultural Background

    • Choi-Koh, Sang-Sook
      • Research in Mathematical Education
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      • v.5 no.2
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      • pp.99-106
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      • 2001
    • We have known that ethno-mathematics is a field of a study that emphasizes the socio-cultural environment in which a person "does" mathematics as stated by D'Ambrosio(Ethno mathematics and its Place in the History and Pedagogy of Mathematics, 1985). Measurement is an important mathematical topic, which leads students to relate math to the eal-world applications, particularly with socio-cultural aspects. The purpose of this article is to review the history of the measurement system in Korea briefly and to adapt the measurement system into real-world problems so that children acquire measurement knowledge in the most natural way.

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    History of Mathematics in Korea and the Birth of 'Kyungpook School': The formation of mathematics research tradition in Kyungpook National University (한국 수학사와 '경북학파'의 탄생: 경북대학교 수학 연구 전통의 형성과 발전)

    • Moon, Manyong;Sun, You-jeong;Kang, Hyeong-gu
      • Journal for History of Mathematics
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      • v.33 no.3
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      • pp.135-154
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      • 2020
    • This paper tries to show the formation of 'Kyungpook School' that is a nickname given to mathematicians of Kyungpook National University (KNU). In the early period, the role of professor Park Jung-gi was the most important drive to set the research tradition. He made Korea's first english journal in mathematics, Kyungpook Mathematical Journal KMJ which became a cornerstone for students to join the international academic community. Professor Ki U-hang published the most amount of papers in Korea in 1970s and became a role model for young scholars. In this background, KNU's Topology and Geometry Research Center at KNU was chosen as the only Science Research Center in mathematics in 1989, and KNU's mathematicians could get a long-period support for capable mathematics researchers' community.

    The Histories of the Mathematical Concepts of Infinity and Limit in a Three-fold Role (세 가지 역할과 관련된 무한과 극한의 수학사)

    • Kim, Dong-Joong
      • Journal of Educational Research in Mathematics
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      • v.20 no.3
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      • pp.293-303
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      • 2010
    • The purpose of this study is to classify a three-fold role of the history of mathematics through epistemological analysis. Based on the history of infinity and limit, the "potential infinity" and "actual infinity" discourses are described using four different historical epistemologies. The interdependence between the mathematical concepts is also addressed. By using these analyses, three different uses of the history of mathematical concepts, infinity and limit, are discussed: past, present, and future use.

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    On the Mathematical Terminology before the First Editing Material (편수 자료 이전의 수학 용어에 대해)

    • Her, Min
      • Journal for History of Mathematics
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      • v.31 no.3
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      • pp.111-126
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      • 2018
    • At present, most of school mathematical terms in elementary and secondary curriculums of Korea are Sino-Korean words. 1964 Mathematical Editing Material, which aimed to unify mathematical terms into mainly Sino-Korean words, was considered a key factor for this situation. 1964 Editing Material depended heavily on 1956 Mathematical Terminology, which contains a lot of Korean native words and displays the school mathematical terms after 1945. There are many Korean native words in the Second Mathematical Curriculum. This shows that Korean native words of mathematics had been consolidated to some extent at that time. In North Korea, a lot of Korean native words are still used in mathematics. Some Sino-Korean words were recently changed to Korean native words in South Korea. 1956 Mathematical Terminology tells the method to make Korean native words of mathematics and will be an excellent guide for making Korean native words.

    A Comparative Study on Gifted Education for Mathematics in Korea and Foreign Countries (한국과 외국의 수학 영재교육에 대한 비교 연구)

    • Han, Gil-Jun
      • Journal for History of Mathematics
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      • v.23 no.4
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      • pp.31-46
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      • 2010
    • Theory of minimal surfaces has always been in the center of differential geometry. The most difficult part in minimal surfaces is how to find meaningful examples. In this paper we survey the history of search for minimal surfaces. We also introduce examples of recently emerging maximal surfaces in the Lorentz-Minkowski space and compare the processes in the search for the minimal and the maximal surfaces.