• 제목/요약/키워드: Chosun mathematicians

검색결과 22건 처리시간 0.021초

중국 수학자와 산서 (Chinese Mathematicians and their works)

  • 김창일
    • 한국수학사학회지
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    • 제19권3호
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    • pp.21-42
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    • 2006
  • 중국 수학의 발전에 중요한 역할을 한 중국 수학자의 주요업적과 그들의 저서에 대하여 조사한다. 현재 사용하고 있는 중국어 발음표기와 이미 출판된 발음표기를 비교한다.

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조선(朝鮮) 산학(算學)과 사원옥감(四元玉鑑) (Mathematics in Chosun Dynasty and Si yuan yu jian)

  • 홍성사;홍영희
    • 한국수학사학회지
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    • 제20권1호
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    • pp.1-16
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    • 2007
  • 송(宋), 원대(元代)의 가장 중요한 산학자(算學者) 소구배(泰九韶), 이치(李治), 주세걸(朱世傑)이 19세기 조선(朝鮮)에서 연구되어 19세기 중엽 조선(朝鮮) 산학(算學), 특히 대수학 분야가 크게 발전하였다. 이 논문에서는 사원옥감(四元玉鑑)이 조선(朝鮮) 산학(算學)에 미친 영향을 조사한다. 나사림(羅士琳)의 사원옥감세초(四元玉鑑細艸)를 연구한 남병길(南秉吉)의 옥감세초상해(玉監細艸詳解), 이상혁(李尙爀)의 저서로 추정되는 사원옥감(四元玉鑑)과 이에 기초하여 저술된 남병길(南秉吉)의 산학정의(算學正義), 이상혁(李尙爀)의 익산(翼算)을 조사하여 사원옥감(四元玉鑑)과 조선(朝鮮) 산학(算學) 발전의 관계를 연구한다.

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중학교 이차방정식 단원에서 조선시대(朝鮮時代) 수학사(數學史)의 활용에 대한 연구 (A Study on Application of Mathematics History of Chosun Dynasty to a Quadratic Equation of Middle School)

  • 심상길
    • 한국수학사학회지
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    • 제22권2호
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    • pp.117-130
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    • 2009
  • 본 연구는 중학교 이차방정식 단원에서 조선시대(朝鮮時代) 수학사(數學史)를 효과적으로 활용하기 위해 먼저, 수학교육에서 수학사의 활용과 중학교 수학 교과서에서 다루고 있는 수 학사의 유형 및 그 내용을 살펴보고, 조선시대의 수학자인 경선징(慶善徵), 홍정하 (洪正夏), 이상혁(李尙赫) 등이 제시하는 이차방정식의 구성과 해법에 대해 조사하여 중학교 수학에서 활용할 수 있는 방법에 대해 알아보았다. 이와 같은 조선시대 수학사는 이차방정식에 대한 이해를 높이고 풀이에 대한 흥미와 동기를 유지시키기 위한 자료, 활용 단계에서 개념적 사고와 반성적 사고를 고취시키기 위한 자료로 활용할 수 있다.

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조선조대의 수학문제 취급의 허실 (2)

  • 유인영
    • 한국수학사학회지
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    • 제16권2호
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    • pp.1-10
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    • 2003
  • The mathematicians in the chosun dynasty ages had widely manipulated the beautiful mathematical problems by using the Pythagorean Theorem. This paper is intended to introduce some problems using the approximate values of ratios.

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고려.조선시대의 수학과 사회 (Mathematics and Society in Koryo and Chosun)

  • 정지호
    • 한국수학교육학회지시리즈A:수학교육
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    • 제24권2호
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    • pp.48-73
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    • 1986
  • Though the tradition of Korean mathematics since the ancient time up to the 'Enlightenment Period' in the late 19th century had been under the influence of the Chinese mathematics, it strove to develop its own independent of Chinese. However, the fact that it couldn't succeed to form the independent Korean mathematics in spite of many chances under the reign of Kings Sejong, Youngjo, and Joungjo was mainly due to the use of Chinese characters by Koreans. Han-gul (Korean characters) invented by King Sejong had not been used widely as it was called and despised Un-mun and Koreans still used Chinese characters as the only 'true letters' (Jin-suh). The correlation between characters and culture was such that, if Koreans used Han-gul as their official letters, we may have different picture of Korean mathematics. It is quite interesting to note that the mathematics in the 'Enlightenment Period' changed rather smoothly into the Western mathematics at the time when Han-gul was used officially with Chinese characters. In Koryo, the mathematics existed only as a part of the Confucian refinement, not as the object of sincere study. The mathematics in Koryo inherited that of the Unified Shilla without any remarkable development of its own, and the mathematicians were the Inner Officials isolated from the outside world who maintained their positions as specialists amid the turbulence of political changes. They formed a kind of Guild, their posts becoming patrimony. The mathematics in Koryo significant in that they paved the way for that of Chosun through a few books of mathematics such as 'Sanhak-Kyemong', 'Yanghwi-Sanpup' and 'Sangmyung-Sanpup'. King Sejong was quite phenomenal in his policy of promotion of mathematics. King himself was deeply interested in the study, createing an atmosphere in which all the high ranking officials and scholars highly valued mathematics. The sudden development of mathematic culture was mainly due to the personality and capacity of king who took anyone with the mathematic talent into government service regardless of his birth and against the strong opposition of the conservative officials. However, King's view of mathematics never resulted in the true development of mathematics perse and he used it only as an official technique in the tradition way. Korean mathematics in King Sejong's reign was based upon both the natural philosophy in China and the unique geo-political reality of Korean peninsula. The reason why the mathematic culture failed to develop continually against those social background was that the mathematicians were not allowed to play the vital role in that culture, they being only the instrument for the personality or politics of the king. While the learned scholar class sometimes played the important role for the development of the mathematic culture, they often as not became an adamant barrier to it. As the society in Chosun needed the function of mathematics acutely, the mathematicians formed the settled class called Jung-in (Middle-Man). Jung-in was a unique class in Chosun and we can't find its equivalent in China or Japan. These Jung-in mathematician officials lacked tendency to publish their study, since their society was strictly exclusive and their knowledge was very limited. Though they were relatively low class, these mathematicians played very important role in Chosun society. In 'Sil-Hak (the Practical Learning) period' which began in the late 16th century, especially in the reigns of Kings Youngjo and Jungjo, which was called the Renaissance of Chosun, the ambitious policy for the development of science and technology called for. the rapid increase of he number of such technocrats as mathematics, astronomy and medicine. Amid these social changes, the Jung-in mathematicians inevitably became quite ambitious and proud. They tried to explore deeply into mathematics perse beyond the narrow limit of knowledge required for their office. Thus, in this period the mathematics developed rapidly, undergoing very important changes. The characteristic features of the mathematics in this period were: Jung-in mathematicians' active study an publication, the mathematic studies by the renowned scholars of Sil-Hak, joint works by these two classes, their approach to the Western mathematics and their effort to develop Korean mathematics. Toward the 'Enlightenment Period' in the late 19th century, the Western mathematics experienced great difficulty to take its roots in the Peninsula which had been under the strong influence of Confucian ideology and traditional Korean mathematic system. However, with King Kojong's ordinance in 1895, the traditional Korean mathematics influenced by Chinese disappeared from the history of Korean mathematics, as the school system was hanged into the Western style and the Western mathematics was adopted as the only mathematics to be taught at the Schools of various levels. Thus the 'Enlightenment Period' is the period in which Korean mathematics shifted from Chinese into European.

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고려.조선시대의 수학과 사회 (MATHEMATICS AND SOCIETY IN KORYO AND CHOSUN)

  • 정지호
    • 한국수학사학회지
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    • 제2권1호
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    • pp.91-105
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    • 1985
  • Though the tradition of Korean mathematics since the ancient time up to the "Enlightenment Period" in the late 19th century had been under the influence of the Chinese mathematics, it strove to develop its own independent of Chinese. However, the fact that it couldn't succeed to form the independent Korean mathematics in spite of many chances under the reign of Kings Sejong, Youngjo, and Joungjo was mainly due to the use of Chinese characters by Koreans. Han-gul (Korean characters) invented by King Sejong had not been used widely as it was called and despised Un-mun and Koreans still used Chinese characters as the only "true letters" (Jin-suh). The correlation between characters and culture was such that , if Koreans used Han-gul as their official letters, we may have different picture of Korean mathematics. It is quite interesting to note that the mathematics in the "Enlightenment Period" changed rather smoothly into the Western mathematics at the time when Han-gul was used officially with Chinese characters. In Koryo, the mathematics existed only as a part of the Confucian refinement, not as the object of sincere study. The mathematics in Koryo inherited that of the Unified Shilla without any remarkable development of its own, and the mathematicians were the Inner Officials isolated from the outside world who maintained their positions as specialists amid the turbulence of political changes. They formed a kind of Guild, their posts becoming patrimony. The mathematics in Koryo is significant in that they paved the way for that of Chosun through a few books of mathematics such as "Sanhak-Kyemong, "Yanghwi - Sanpup" and "Sangmyung-Sanpup." King Sejong was quite phenomenal in his policy of promotion of mathematics. King himself was deeply interested in the study, createing an atmosphere in which all the high ranking officials and scholars highly valued mathematics. The sudden development of mathematic culture was mainly due to the personality and capacity of King who took any one with the mathematic talent onto government service regardless of his birth and against the strong opposition of the conservative officials. However, King's view of mathematics never resulted in the true development of mathematics per se and he used it only as an official technique in the tradition way. Korean mathematics in King Sejong's reign was based upon both the natural philosophy in China and the unique geo-political reality of Korean peninsula. The reason why the mathematic culture failed to develop continually against those social background was that the mathematicians were not allowed to play the vital role in that culture, they being only the instrument for the personality or politics of the King. While the learned scholar class sometimes played the important role for the development of the mathematic culture, they often as not became an adamant barrier to it. As the society in Chosun needed the function of mathematics acutely, the mathematicians formed the settled class called Jung-in (Middle-Man). Jung-in was a unique class in Chosun and we can't find its equivalent in China of Japan. These Jung-in mathematician officials lacked tendency to publish their study, since their society was strictly exclusive and their knowledge was very limited. Though they were relatively low class, these mathematicians played very important role in Chosun society. In "Sil-Hak (the Practical Learning) period" which began in the late 16th century, especially in the reigns of King Youngjo and Jungjo, which was called the Renaissance of Chosun, the ambitious policy for the development of science and technology called for the rapid increase of the number of such technocrats as mathematicians inevitably became quite ambitious and proud. They tried to explore deeply into mathematics per se beyond the narrow limit of knowledge required for their office. Thus, in this period the mathematics developed rapidly, undergoing very important changes. The characteristic features of the mathematics in this period were: Jung-in mathematicians' active study an publication, the mathematic studies by the renowned scholars of Sil-Hak, joint works by these two classes, their approach to the Western mathematics and their effort to develop Korean mathematics. Toward the "Enlightenment Period" in the late 19th century, the Western mathematics experienced great difficulty to take its roots in the Peninsula which had been under the strong influence of Confucian ideology and traditional Korean mathematic system. However, with King Kojong's ordinance in 1895, the traditonal Korean mathematics influenced by Chinese disappeared from the history of Korean mathematics, as the school system was changed into the Western style and the Western matehmatics was adopted as the only mathematics to be taught at the schools of various levels. Thus the "Enlightenment Period" is the period in which Korean mathematics sifted from Chinese into European.od" is the period in which Korean mathematics sifted from Chinese into European.pean.

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조선조대 구고의 양화술

  • 유인영
    • 한국수학사학회지
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    • 제16권3호
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    • pp.1-26
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    • 2003
  • Gougu Rule for the right triangles is the Chinese Pythagorean theorem. In the late age of the Chosun Dynasty, mathematicians of Chosun pioneered the study of the Chinese Nine Chapters and other advanced mathematical problems as well as the Easternism in spite of the various difficulties after the Imchinoeran(임진왜란), Chungyuchairan(정유재란) and Byungchahoran(병자호란) The technologies of the addition and addition twice are the methods of the solution of the problems in the right triangles. This paper is intended to introduce some problems using these methods of solution.

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18세기(世紀) 초(初) 조선(朝鮮) 산학(算學) (Chosun Mathematics in the early 18th century)

  • 홍성사;홍영희
    • 한국수학사학회지
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    • 제25권2호
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    • pp.1-9
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    • 2012
  • 1592년과 1636년 양대 전란으로 전통적인 조선 산학의 결과는 거의 소멸되어, 17세기 중엽 조선 산학은 새로 시작할 수밖에 없었다. 조선은 같은 시기에 청으로 부터 도입된 시헌력(時憲曆, 1645)을 이해하기 위하여 서양수학에 관련된 자료를 수입하기 시작하였다. 한편 전통 산학을 위하여 김시진(金始振, 1618-1667)은 산학계몽(算學啓蒙, 1299)을 중간(重刊)하였다. 이들의 영향으로 이루어진 조태구(趙泰耉, 1660-1723)의 주서관견(籌書管見)과 홍정하(洪正夏, 1684-?)의 구일집(九一集)을 함께 조사하여 이들이 조선 산학의 발전에 새로운 전기를 마련한 것을 보인다.

박율의 산학원본 (Park Yul and His San Hak Won Bon(算學原本))

  • 김영욱;홍성사;홍영희
    • 한국수학사학회지
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    • 제18권4호
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    • pp.1-16
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    • 2005
  • 17세기 이전에 조선 산학자가 저술한 산서로 그 출판 연대가 확인된 것은 숙종26년(1700)에 출판된 박율(1621-?)의 산학원본이 유일하다. 이보다 먼저 출판된 것으로 추정되는 산서는 경선징(1615-?)의 묵사집산법이 있다. 조선의 산서로 산학원본은 천원술을 최초로 사용하고 있는 산서이고, 이는 그 후 여러 산서에서 인용되었다. 산학원본을 고려대학교 도서관에서 찾아내었다. 이 논문은 산학원본의 역사적 가치와 함께 조선 산학의 발전에 끼친 영향을 조사하고, 이를 통하여 박율이 지대를 앞서간 뛰어난 수학자임을 확인한다

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조선산학(朝鮮算學)의 방정식 해법(解法) (Solutions of Equations in Chosun Mathematics)

  • 김창일;윤혜순
    • 한국수학사학회지
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    • 제22권4호
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    • pp.29-40
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    • 2009
  • 중국 산학에서 방정식 풀이 방법은 고법(古法)과 구장산술(九章算術)의 개방술(開方術), 개입방술(開立方術)을 시작으로 가헌(賈憲)의 개방석쇄법(開方釋鎖法)을 걸쳐 증승개방법(增乘開方法)으로 완성된다. 본 논문에서는 이 방법들을 알아보고 조선의 산학자들이 그들의 산서에서 사용한 해법을 연구한다.

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