• Title/Summary/Keyword: Hui Hui

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중국회도문(中國會道門) 소고(小考)

  • Han, Yong-Su
    • Journal of the Daesoon Academy of Sciences
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    • v.16
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    • pp.167-182
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    • 2003
  • The societies of HuiDaoMen, appeared upon the scene of history in the later feudal age of china, were religious secret organizations whose adherents resisted their government or powerful families. Generally, HuiDaoMens are grouped into political ones and religious ones. This distinction, however, comes from on which characteristics they laid emphasis, because both of regional and political goal appear in most of HuiDaoMens. Although those contemporary governments ordinarily called them Dow-Bees, which were groups of burglars without any political goal or regional ideal, HuiDaoMens are quite distinguishable from them. So, it is possible to say that the requisites of HuiDaoMen were to be a secret society, to be popular, to be religious, to be political. That is, HuiDaoMens should not be understood as mere superstitious secret group, but religious societies giving comforts to people as popular societies in feudal age. It is very important to have correct understandings on these HuiDaoMens, because they firstly appeard in the middle years of Ming(明) dynasty, and considerably affected the progress of Chinese history. Now I expect upcoming researches on them to bring into focus various aspects related to contemporary and social circumstances.

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농산물 소비 행태 조사 연구

  • Kim, Suk-Hui;Lee, Jeong-Suk;Kim, Ju-Hyeon;Lee, Da-Hui;Min, Hui-Eun;Yu, Chun-Hui;Jeong, Jin-Eun;Kim, Hye-Yeong
    • Proceedings of the Korean Nutrition Society Conference
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    • 2004.05a
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    • pp.230-230
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    • 2004
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THE SOCIO-ECONOMIC ACTIVITIES OF MUSLIMS AND THE HUI HUI COMMUNITY OF KOREA IN MEDIEVAL TIMES

  • LEE, HEE SOO
    • Acta Via Serica
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    • v.2 no.1
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    • pp.85-108
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    • 2017
  • This paper details the advance of the "Hui" (回) people to Korea and their socioeconomic activities in forming their own community during the late Goryeo and early Joseon period. Hui (回) or Hui Hui (回回) is generally recognized as representative of Muslim culture in Chinese and Korean sources. From the $8^{th}$ century, Korean-Muslim cultural relations accelerated as an outcome of ancient Chinese-West Asian commercial transactions along the Silk Road. These contacts between Muslims and Koreans on the Korean peninsula are borne out by references to Korea found in 23 Islamic sources written between the $9^{th}$ and $16^{th}$ centuries by 18 Muslim scholars, including Ibn Khurdadbih, Sulaiman al-Tajir, and Mas'ud1 i. Ibn Khurdadbih was the first Arab who wrote of Muslims' residence in the Unified Silla Kingdom (661-935CE). However, in the period of Silla, we could not find any reliable written documents in Korea to show encounters between Korea and the Muslim world. In the Goryeosa (GS) chronicle, Muslim merchants who came to Korea were described as "Daesik" (大食: Tashi). Daesik (Tashi) is most probably derived from "Tajir", which means "trader" in Muslim language. Muslims' mass influx and their wide ranging influence on Korean society manifested from the late $13^{th}$ century when the Goryeo Dynasty first came under Mongol control and afterward in the early $15^{th}$ century with the new dynasty of Joseon in Korea.

A generalization of Yeonhwando in Yang Hui Suanfa (양휘산법 (楊輝算法) 에 제시된 연환도 (連環圖) 의 일반화)

  • Park, Kyo Sik
    • Journal for History of Mathematics
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    • v.29 no.4
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    • pp.219-232
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    • 2016
  • In this paper, the problem posed in Yeonhwando is presumed like the following: "Make the sum of eight numbers in each 13 octagons to be 292, and the sum of four numbers in each 12 squares to be 146 using every numbers once from 1 to 72." Regarding this problem, in this paper, firstly, it is commented that there can be a lot of derived solutions from the Yang Hui's solution. Secondly, the Yang Hui's solution is generalized by using sequence 1 in which the sum of neighbouring two numbers are 73, 73-x by turns, and sequence 2 in which the sum of neighbouring two numbers are 73, 73+x by turns. Thirdly, the Yang Hui's solution is generalized by using the alternating method.