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칸토어 '무한'(無限)과의 비교를 통해 본 원효 '부정'(不定)의 교육학적 의미

Cantor and Wonhyo: A Comparative Study on Infinite and Indetermination

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The purpose of this article is to draw educational implications by comparing and examining the infiniteness of Cantor, especially the practical concept and the denial of Wonhyo, that is, the indeterminate concept. Cantor presented the transfinite number that can be treated as a closed system like a number, away from the potential infinite concept that has been going on since Aristotle, and based on this, it presented the concept of practical limit based on the size comparison in infinity. Here, an unresolved paradox of continuum hypothesis occurs, which is called Cantor's paradox, which cantor failed to solve and eventually continued his unhappy life. In contrast, Wonhyo also faced an infinite problem, a paradox, but he concluded it as a ‘negative’ of ‘indetermination’ and lived a life of positivity. This fundamental difference should be seen as the fact that his logic based on his ‘One mind’, which thoroughly carried out the area of ​​intuition in the face of the limitations of inferential thought, worked, and this is differentiated from Cantor. Through this comparative study, this study tried to suggest the meaning of inferential thinking in educational sense and intuitive thinking to supplement it.

Abstract

The purpose of this article is to draw educational implications by comparing and examining the infiniteness of Cantor, especially the practical concept and the denial of Wonhyo, that is, the indeterminate concept. Cantor presented the transfinite number that can be treated as a closed system like a number, away from the potential infinite concept that has been going on since Aristotle, and based on this, it presented the concept of practical limit based on the size comparison in infinity. Here, an unresolved paradox of continuum hypothesis occurs, which is called Cantor's paradox, which cantor failed to solve and eventually continued his unhappy life. In contrast, Wonhyo also faced an infinite problem, a paradox, but he concluded it as a ‘negative’ of ‘indetermination’ and lived a life of positivity. This fundamental difference should be seen as the fact that his logic based on his ‘One mind’, which thoroughly carried out the area of ​​intuition in the face of the limitations of inferential thought, worked, and this is differentiated from Cantor. Through this comparative study, this study tried to suggest the meaning of inferential thinking in educational sense and intuitive thinking to supplement it.

참고문헌 (22)

  1. "元曉全書", ~
  2. "韓國佛敎全書Ⅰ", ~
  3. 고영섭, "분황 원효의 생애와 사상" (2016), 운주사
  4. 김상일, "괴델의 불완전성 정리로 풀어본 원효의 판비량론" (2003), 지식산업사
  5. 김상일, "원효의 판비량론 비교 연구" (2004), 지식산업사
  6. 김상일, "대각선 논법과 역" (2012), 지식산업사
  7. 김성린, "Kant에 있어서 이념의 실재성에 관한 연구", 고신대학교논문집, 13, pp.95~164 (1985)
  8. 김성철, "원효의 판비량론 기초 연구 - 단독" (2003), 지식산업사
  9. 김승호, "종교적 수업모형의 탐색", 교육과정연구, 35(3), pp.223~246 (2017), 한국교육과정학회
  10. 노혜원, "수학교과과정에 나타난 무한개념 분석", 석사, 수학교육, pp.1999
  11. 박정일, "튜링&괴델 : 추상적 사유의 위대한 힘" (2010), 김영사
  12. 배경아, "원효의 진리론 논증", 동아시아불교문화, (25), pp.315~342 (2016), 동아시아불교문화학회
  13. 송영진, "직관과 사유" (2006), 서광사
  14. 신현숙, "원효의 인식과 논리" (1988), 민족사
  15. 오신아, "수학교육에 있어서 역설의 활용에 관한 연구", 석사, 수학교육, pp.2011
  16. 이치형, "원효 불교수행론의 교육학적 해석 : 메타프락시스적 관점", 박사, pp.2017
  17. 이치형, "괴델 불완전성 정리의 교육학적 함의", 통합교육과정연구, 13(4), pp.77~97 (2019), 한국통합교육과정학회[DOI]
  18. 팰레 유어그라우, "괴델과 아인슈타인" (2005), 지호
  19. 한단석, "칸트에 있어서의 물자체와 자유", 대한철학회 철학논집, (1), pp.55~71 (1989)
  20. 한도연, "법칭 아포하론의 연원과 그 영향에 관한 연구", 박사, 철학, pp.2002
  21. 현우식, "과학자들은 종교를 어떻게 생각할까 : 아인슈타인에서 괴델까지" (2015), 동연
  22. 현우식, "칸토어와 로마 가톨릭 교회", 한국수학사학회지, 30(5), pp.289~304 (2017), 한국수학사학회[DOI]

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