• Title/Summary/Keyword: 'Korean Philosophy History Research Society'

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Retrospect on Preventive Medicine Research and its Future (양생의학 연구의 회고와 전망)

  • Kim, Namil
    • The Journal of Korean Medical History
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    • v.29 no.2
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    • pp.71-81
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    • 2016
  • This paper discusses the research of preventive medicine in terms of philosophy and history, publication and people, branch research, applied research, Gi-gong, conduction exercise and so on. Currently, fields of philosophy, history, physical education and Korean Medicine are actively participating in the research on preventive medicine. From the philosophical view, theoretical aspects of preventive medicine are closely examined. From the historical view, the historical context is of focus. From the physical education viewpoint, Gi-gong, gymnastics and physical education philosophy are studied. In the field of Korean medicine where practicality is most important, plans to apply preventive medicine to life are creating new possibilities for research on preventive medicine. In this time where social interest on health is at peak, combined research of basic theory and application will have positive effects on the development of preventive medicine.

Classification of Articles in the "Korean Philosophy Journal" and Analysis of the Articles of Two Scholars - From 1st to 55th edit (『한국철학논집』의 논문 분류 및 두 학자의 논문 분석 - 제1집에서 제55집까지 -)

  • Hwang, Kwang-Oog
    • The Journal of Korean Philosophical History
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    • no.58
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    • pp.97-137
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    • 2018
  • This paper analyzes the thesis classification of the "Korean Philosophy Journal" and the subject and characteristics of two representative scholars of the Research Society in commemoration of the 30th anniversary of the establishment of the 'Korean Philosophy History Research Society'. The "Korean Philosophy Journal" was published from the 1st edition in 1991 to the 55th edition until November, 2017, and introduced a total of 582 papers. In the meantime, the 'Korean Philosophy History Research Society' became a registered place after being nominated by the Korea Research Foundation. Among the 582 chapters, 297 papers deal directly with Korean philosophy, and 174 papers on Chinese philosophy. Among the Korean philosophical theses, the most popular one was the 198th issue, and the Chinese philosophical thesis was the most popular with the subject of theology. Among the Korean philosophers, Chung Yak - Yong and Chinese philosophers Chu Shi were the most studied. Among the writers who participated in the "Korean Philosophy Journal", 203 were all of them. Among them, Lee Sang Ik published the most articles with 28, and Choi Young Sung was the second with 23. Based on Lee Sang Ik 's thesis 28, Lee Sang Ik is a well - known neo - Confucianism scholar. His research is based on the theory of neo - Confucianism and the theory of secularism. On the one hand, he establishes his own moral theories and criticizes other moral theories. On the other hand he establishes his own governing theory and criticizes other governing theories. And theoretical proposals on various problems in modern society Based on Choi Young Sung 's thesis, 23, Choi Young Sung is the best researcher in the field of studying in Korea. His research focuses on correcting mistaken perceptions and descriptions in the history of study abroad in Korea, and developing the undeveloped parts. In addition, I am looking for a new perspective on the history of studying in Korea. In addition, he has been studying the philosophical thought of Choi Chih Won in order to establish a philosophical foundation for approaching the history of thought rather than just the study of the history of thought. The "Korean Philosophy Journal" has been advanced in quantity and quality, and has developed quantitatively and qualitatively. Revitalization of the SungKyunKwan university Korean Philosophy Department is indispensable for the continuous development of "Korean Philosophy Journal" and 'Korean Philosophy History Study Society' and to create excellent scholars.

A Study on the Thoughts and Problems of Philosophy of Mathematics (수리철학의 사상과 과제에 관한 연구)

  • Lee Keon Chang
    • Journal for History of Mathematics
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    • v.18 no.1
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    • pp.67-74
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    • 2005
  • The purpose of this paper is to analysis with contents on thoughts and problems of philosophy of mathematics concerning around harmonical types of metaphysics and philosophy of mathematics. Moreover, we were gratefully acknowledged that the questions at issue of metaphysics and philosophy of mathematics are possible only in a philosophical position of mathematics in relation to nature of mathematical ion. These attitudes, important as they are in the study of an individual thinker, also have a pronounced effect on the future relation of mathematics to philosophy. And we can guess that many mathematician's research will have significant meaning in the future.

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Trend of Whitehead's philosophy in Mathematical philosophy (화이트헤드 철학의 수학 철학적 경향)

  • Yu, Chung-Hyun;Kim, Hye-Kyung
    • Journal for History of Mathematics
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    • v.22 no.4
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    • pp.97-114
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    • 2009
  • Whitehead is a greatest mathematical philosopher who expanded mathematical concepts and method in philosophy. In view of Whitehead that he emphasizeson metaphysical perspective, mathematical truth and empirical connection of reality, it explicates that it tends to empiricism and rationalism of mathematical philosophy. In this paper, we try to research his unique perspective of mathematical philosophy. His perspective on organic philosophy is combination of empiricism trend and rationalism trend of mathematical philosophy.

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Foundation of Philosophy for Early Childhood Education: The Ancient Greek and Roman Early Childhood Education (유아교육의 철학적 기초: 고대 그리스와 로마의 유아교육)

  • Kye, Young-Hee
    • Journal for History of Mathematics
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    • v.24 no.1
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    • pp.45-61
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    • 2011
  • The starting point of education is the ancient Greek philosophy. In this paper, we research the Hellenism culture: two famous poleis such as Sparta and Athens. Moreover, we investigate prominent philosopher Plato and Aristotle. In particular, we notice early childhood and female education through Hellenism culture. Finally, we study culture, politics and educations of the ancient Roman in order to compare those of our society.

수학적 개념의 명료성에 대한 일고 I

  • 한찬욱
    • Journal for History of Mathematics
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    • v.15 no.1
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    • pp.93-98
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    • 2002
  • In this paper, we critically survey the mathematical Platonism in respect to its abstract, ahistorical, asocial and acultural character. The uncertainty of man's concepts is investigated with special attention to evolutionary theory, philosophical and epistemological developments regarding the cognitive unconsciousness and the embodied mind. We research into the implication of the Darwin machine theory for human consciousness and Wittegenstein's philosophy of mathematics.

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디랙과 수학적 아름다움

  • 이상하
    • Journal for History of Mathematics
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    • v.14 no.2
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    • pp.77-92
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    • 2001
  • P. Dirac's contribution to the advent of the modern quantum mechanics is undeniable. His main research guideline is the principle of mathematical beauty. What is this principle on the earth\ulcorner Are there distinctive features between pure mathematician's mind and theoretical physicist' mind about the mathematical beauty\ulcorner These problems will be analyzed with respect to Dirac's case which can reflect a historical interrelationship between science and philosophy.

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The Intuition in History of Mathematical Philosophy and Mathematics (수리철학과 수학의 역사에서 직관)

  • Lee Dae Hyun
    • Journal for History of Mathematics
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    • v.18 no.2
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    • pp.23-30
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    • 2005
  • Intuition has played an important role in process of invention of mathematics and given understanding of mathematical truth and the direction of solution. So, I review about intuition in history of mathematical philosophy and mathematics because we need systematic research about intuition for search of the methods for enhancement of intuition in mathematics education. According to the research of scholars who emphasize intuitive education, intuition is common feature which everybody hold and is not special feature which particular person hold. In addition, intuition is universal ability that can enhance by proper instruction. So, we have to emphasize the importance of the development of intuition and education which emphasize creative thought via intuition.

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A Search for Balance in Philosophy of Technology: An Introduction to Langdon Winner's Idea on Technology (기술철학의 제자리 찾기: 랭던 위너의 기술철학)

  • Son, Hwa-Chul
    • Journal of Science and Technology Studies
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    • v.10 no.1
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    • pp.1-25
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    • 2010
  • The purpose of this research is to introduce Langdon Winner's views on technology and to evaluate his theory in terms of the future direction of philosophy of technology. First, an attempt to situate Winner's idea in the history of philosophy of technology will be made. Second, details of Winner's position concerning technology will be demonstrated. His understanding of technology, diagnosis of modern technological society, evaluation of contemporary philosophical discourse on technology, and his own suggestion for overcoming problems of the technological society will be presented respectively. Third, Winner's philosophy of technology will be evaluated. The reflective examination of philosophical theories and concepts, recognition of the practical task of philosophy of technology as an applied philosophy, and the attempt to communicate and involve the public will be suggested as the merits of Winner's philosophy, as well as the future direction that philosophy of technology should take.

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줄 앙리 푸앵카레

  • 김성숙;김주영
    • Journal for History of Mathematics
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    • v.14 no.2
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    • pp.45-54
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    • 2001
  • Jules Henri Poincare was great not only as a mathematician brit also as a philosopher of science. He received many honors for his outstanding research. He was elected to the Academie des Sciences in 1887 and was elected President of tile Academy in 1906. In 1908 he was elected to the Academie Francaise and was elected director in the year of his death. The Poincare Conjecture was selected Millennium Prize Problems fly The Clay Mathematics Institute of Cambridge, Massachusetts(CMI). The Board of Directors of CMI have designated a $1 million prize fund for the solution to his problem. In this paper, Poincare's major works, his life, his philosophy and the Poincare Conjecture are given.

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