- 수학적 지식의 발달에서 연속성 원리의 역할
- ㆍ 저자명
- 이동환,Lee. Dong Hwan
- ㆍ 간행물명
- Journal for history of mathematics
- ㆍ 권/호정보
- 2014년|27권 1호|pp.67-79 (13 pages)
- ㆍ 발행정보
- 한국수학사학회
- ㆍ 파일정보
- 정기간행물| PDF텍스트
- ㆍ 주제분야
- 기타
When imaginary numbers were first encountered in the 16th century, mathematicians were able to calculate the imaginary numbers the same as they are today. However, it required 200 years to mathematically acknowledge the existence of imaginary numbers. The new mathematical situation that arose with a development in mathematics required a harmony of real numbers and imaginary numbers. As a result, the concept of complex number became clear. A history behind the development of complex numbers involved a process of determining a comprehensive perspective that ties real numbers and imaginary numbers in a single category, complex numbers. This came after a resolution of conflict between real numbers and imaginary numbers. This study identified the new perspective and way of mathematical thinking emerging from resolving the conflicts. Also educational implications of the analysis were discussed.