• Journal of architectural history
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• v.25 no.5
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• pp.7-14
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• 2016

The architectural influence from the Yuan had impact on the Goryeo Dynasty in earnest during Yuan intervention period in the 14th century. The representative examples which were influenced by the Yuan architecture are the Eungjinjeon in Seongbulsa(成佛寺) temple, the ten-story stone pagoda of Gyeoncheonsa(敬天寺) temple site, the Bogwangjeon in Simwonsa(心源寺) temple, the Hoeamsa(檜巖寺) temple and so on. Notwithstanding the changes of relationship between two countries, it can be comprehended that there was a selective acceptance of the Yuan architectural peculiarities in Goryeo Dynasty. It means that the adoption of foreign culture in Korea has not been inevitable from the unilateral demand, but been autonomous by perceiving as the advanced culture. This tendency was maintained even though the government had been changed.

• Journal for History of Mathematics
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• v.20 no.1
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• pp.1-16
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• 2007

In the 19th century, Chosun mathematicians studied the most distinguished mathematicians Qin Jiu Shao(泰九韶), Li Ye(李治) Zhu Shi Jie(朱世傑) in Song(宋), Yuan(元) Dynasty and they established a solid theoretical development on the theory of equations. These studies began with their study on Si yuan yu jian xi cao(四元玉鑑細艸) compiled by Luo Shi Lin(羅士琳). Among those Chosun mathematicians, Lee Sang Hyuk(李尙爀, $1810{\sim}?$) and Nam Byung Gil(南秉吉 $1820{\sim}1869$) contributed prominently to the research. Relating to Si yuan yu jian xi cao, Nam Byung Gil and Lee Sang Hyuk compiled OgGamSeChoSangHae(玉監細艸詳解) and SaWonOgGam(四元玉鑑), respectively and then later they wrote SanHakJeongEi(算學正義) and IkSan(翼算), respectively. The latter in particular contains most creative results in Chosun Dynasty mathematics. Using these books, we study the relation between the development of Chosun mathematics and Si yuan yu jian.

• The Journal of Korean Philosophical History
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• no.27
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• pp.293-326
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• 2009

Confucianism and Taoism is the most representative schools in the Chinese philosophy. Through getting down to earth, they not only solved the social problem, but also accomplished a complete ideological system of their own philosophy. While examining closely the history of Chinese philosophy, some philosophers paid attention to the relationship between Confucianism and Taoism, and they will unite the different ideological system. Xuanxue(玄學) in the Wei-jin dynasty, typically, carried their research on the relationship between naturalness(自然) and Confucian ethical code(名敎). Against these theory, the scholars of Dongjin(東晋) dynasty tended to maintain the forming philosophical ideology of the relationship between naturalness(自然) and Confucian ethical code(名敎). Furthermore, they directly discussed the relationship between Confucianism and Taoism. This thesis is about a philosophical study of Yuan-hong and Ge-hong who was the typical scholar of the relationship between Confucianism and Taoism in the Donjin dynasty. Yuan-hong emphasized the utility and value of the Confucian ethical code, and he tried to find a basis of Confucian ethical code. Thus, he succeeded to the theory of the relationship between naturalness and Confucian ethical code, he at last advanced a new theory about the relationship between Confucianism and Taoism, which is called 'Taoist foundation Confucian utility(道本儒用)'. Ge-hong, from the point of view of the Taoist, accomplished the perspective on the relationship between Confucianism and Taoism, which is called 'Taoist foundation Confucian branch(道本儒末)'. Yuan-hong and Ge-hong, from the view of the relationship between foundation and utility & branch, advanced the new theory about the relationship between Confucianism and Taoism. In addition, we can correctly estimate their contribution to the development of the Chinese philosophy.

• Journal of Electrical Engineering and Technology
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• v.11 no.5
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• pp.1475-1485
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• 2016

• Proceedings of the Korea Water Resources Association Conference
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• 2005.09b
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• pp.993-994
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• 2005

• Cross-Cultural Studies
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• v.25
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• pp.529-548
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• 2011

Zu Wen-Zao(朱文藻), Li Tiao-Yuan(李調元), Hong Liang-Ji(洪亮吉), Peng Yuan-Rui(彭元瑞), Qian Dong-Huan(錢東垣), Sun Xing-Yan(孫星衍), Ruan Yuan(阮元), Chen Zhan(陳?), Wu Shi-Fen(嗚式芬), Feng Gui-Fen(馮桂芬), He Shao-Ji(何紹基), Fan Zu-Yin(潘祖蔭) made the contributions to the theoretical construction to the science of Chinese characters in their books "Shuwenxizhuankao(說文繫傳考異)", "Liushufenhao(六書分毫)", "Liushuzhuanzhulu(六書轉注錄)", "Xiqinggujian(西淸古鑒)", "Xiaoeryajiaozheng(小爾雅校證)", "Jiujingzhengsuzikao(九經正俗字考)", "Jiguzhaizhongdingyiqikuanshi(積古齋鐘鼎?器款識)", "Shuwenshengxi(說文聲繫)", "Shuwenjiuzizhengyi(說文解字正義)", "Jungulu(?古錄)", "Shuwenjiuzizhukaozheng (說文解字段注考正)", "Shuowenduanzhubozheng(說文段注駁正)", "Haidongjinshilu(海東金石錄)". They analyzed the rules behind character construction, and tried to find out the nature of Chinese characters, the relationship between Chinese characters, the evolutionary laws of Chinese characters, the characteristic of ancient Chinese characters etc.

• Journal for History of Mathematics
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• v.25 no.4
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• pp.1-10
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• 2012

In Chinese mathematics, there have been two numeral systems, namely one in spoken language for recording and the other by counting rods for computations. They concerned with problems dealing with practical applications, numbers in them are concrete numbers except in the process of basic operations. Thus they could hardly develop a pure theory of numbers. In Song dynasty, 0 and TianYuanShu were introduced, where the coefficients were denoted by counting rods. We show that in this process, counting rods took over the role of the numeral system in spoken language and hence counting rod numeral system plays the role of that for abstract numbers together with the tool for calculations. Decimal fractions were also understood as denominate numbers but using the notions by counting rods, decimals were also admitted as abstract numbers. Noting that abacus replaced counting rods and TianYuanShu were lost in Ming dynasty, abstract numbers disappeared in Chinese mathematics. Investigating JianJie YiMing SuanFa(簡捷易明算法) written by Shen ShiGui(沈士桂) around 1704, we conclude that Shen noticed repeating decimals and their operations, and also used various rounding methods.

• Bulletin of the Korean Chemical Society
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• v.24 no.5
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• pp.541-542
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• 2003

• Kyungpook Mathematical Journal
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• v.34 no.2
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• pp.187-192
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• 1994

• Proceedings of the Korea Society of Environmental Toocicology Conference
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• 2004.11a
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• pp.45-45
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• 2004