• 한국수학사학회지
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• 제33권6호
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• pp.315-325
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• 2020

In this study, how Choi Seok-Jeong made Hadoguodo is presumed. Choi SeokJeong's Hadoguodo does not actually reflect the Hado. But it is verified that Hadoguodo reflecting Hado can be made. In addition, it is verified that Hadoguodo can be made so that not only the sum of the nine numbers of each square are all 207 but also the sum of the nine numbers in the horizontal and vertical directions are all 207.

• 한국수학사학회지
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• 제28권2호
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• pp.73-83
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• 2015

In this paper, we give answers to some interesting questions about a Confucian scholar and mathematician in the late Joseon Dynasty, CHOI Seok-Jeong(崔錫鼎, 1646-1715), who was inducted into the Science and Technology Hall of Fame (http://kast.or.kr/HALL) for his mathematical achievements in October, 2013. In particular, we discover that CHOI Seok-Jeong was able to devote his natural abilities and time to do research on mathematics, and that he frequently communicated with his friend and fellow scholar, LEE Se-Gu(李世龜, 1646-1700), who was an expert on the astronomical calendar and mathematics, based on at least 24 letters between the two.

• 한국수학사학회지
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• 제23권3호
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• pp.21-31
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• 2010

2006년 이전까지도 유럽의 오일러가 직교라틴방진의 첫 연구자로서 인정을 받아왔다. 그러나 오일러 이전에 조선의 최석정이 오일러 이전에 이미 9차의 직교라틴 방진을 만들었다는 사실이 2006년 출판된 '조합론 디자인 편람' 에 소개됨으로써 우리만 알고 있던 사실이 세계적으로 공인되었다. 본 논문에서는 최석정과 양휘산법의 마방진을 비교하고 세계최초로 만들어진 최석정의 직교라틴방진과 오일러 가설의 역사를 설명한다.

• 대한핵의학회:학술대회논문집
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• 대한핵의학회 1990년도 제29차 춘계학술대회
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• pp.207-208
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• 1990

• 한국도로학회:학술대회논문집
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• 한국도로학회 2009년도 추계학술대회 논문집
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• pp.69-72
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• 2009

• 한국수학사학회지
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• 제27권2호
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• pp.111-125
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• 2014

Jisuguimundo is an inimitable magic hexagon devised by Choi Seok-Jeong, who was the author of GuSuRyak as well as a prime minister in Joseon dynasty. Jisuguimundo, recorded in GuSuRyak, is also known as Hexagonal Tortoise Problem (HTP) because its nine hexagons resemble a tortoise shell. We call the sum of numbers in a hexagon in Jisuguimundo a magic sum, and show that the magic sum of hexagonal tortoise problem of order 2 varies 40 through 62 exactly and that of hexagonal tortoise problem of order 3 varies 77 through 109 exactly. We also find all of the possible solutions for hexagonal tortoise problem of oder 2.

• 대한핵의학회:학술대회논문집
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• 대한핵의학회 1992년도 제31차 춘계학술대회
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• pp.201.1-201.1
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• 1992

• 세라미스트
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• 제9권2호
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• pp.24-32
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• 2006

• 정보처리학회지
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• 제17권4호
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• pp.77-83
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• 2010

• 대한두경부종양학회:학술대회논문집
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• 대한두경부종양학회 2001년도 제17차 학술대회 및 제6차 심포지움
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• pp.78-78
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• 2001