1 |
조한혁.최영기 (1999). 정적 동적 관점에서의 순환소수. 학교수학, 1(2), 605-615.
|
2 |
황선욱 외 8인 (2015). 중학교 수학2. 서울: 신사고
|
3 |
황선욱 외 10인 (2015). 미적분 I. 서울: 신사고
|
4 |
Apostol, T. M. (1981). Mathematical Analysis(2nd ed.). Addison-Wesley Publishing Company.
|
5 |
Borasi, R. (1994). Capitalizing on Errors as "Springboards for Inquiry": A Teaching Experiment. Journal for Research in Mathematics Education, 25(2), 166-208.
DOI
|
6 |
Boyer, C. B. (1959). The history of the calculus and its conceptual development: The concepts of the calculus. Mineola, NY: Dover Publications.
|
7 |
Cornu, B. (1991). Limits. In D. Tall(Ed.), Advanced Mathematical Thinking(pp. 153-166). Dordrecht, The Netherlands: Kluwer Academic Publishers.
|
8 |
Christianidis, J., & Demis, A. (2010). Archimedes' quadratures. In S. A. Paipetis, & M. Ceccarelli (Eds.), The Genius of Archimedes-23 Centuries of Influence on Mathematics, Science and Engineering (pp. 57-68). Dordrecht, The Netherlands: Springer.
|
9 |
DeSouza, C. E. (2012) The Greek method of exhaustion: Leading the way to modern integration. (Master degree paper, Ohio State University).
|
10 |
Edwards, C. J. (1979). The historical development of the calculus. NY: Springer-Verlag.
|
11 |
Judith V. Grabiner, J. V. (1983). Who Gave You the Epsilon? Cauchy and the Origins of Rigorous Calculus. The American Mathematical Monthly, 90(3), 185-194.
DOI
|
12 |
Heath, T. (2002). The Works of Archimedes. Mineola, NY: Dover Publications.
|
13 |
Heath, T. (2003). A Manual of Greek Mathematics. Mineola, NY: Dover Publications.
|
14 |
Katz, V. J. (1993). A history of mathematics: An introduction. NY: HarperCollins College Publishers.
|
15 |
White, M. J. (1992). The continuous and the discrete: Ancient physical theories from a contemporary perspective. Oxford: Oxford University Press.
|
16 |
Nelsen, R. B. (2000). Proofs Without Words II: More Exercises in Visual Thinking. Washington, DC: MAA
|
17 |
Sfard, A. (1991). On the dual nature of mathematical conceptions: Reflections on processes and objects as different sides of the same coin. Educational Studies in Mathematics, 22(1), 1-36.
DOI
|
18 |
Toeplitz, O. (1963). The calculus: a genetic approach. Chicago: University of Chicago Press.
|
19 |
Knopp, K. (1956). Infinite sequences and series. Mineola, NY: Dover Publications.
|
20 |
King, D. Albert. (1968). A Hisotyr of Infinite Series (Doctoral dissertation Paper, Peabody College for Teachers of Vanderbilt University).
|
21 |
Randolph, J. F. (1957). Limits. In NCTM (Ed.) Insights into Modern Mathematics (pp.200-240). Washington, DC: NCTM.
|
22 |
이승우 (2015b). 학교수학적 지식의 성장: 고등학교 영재 학생들의 위키(Wiki) 기반 협력 문제해결 활동을 중심으로. 수학교육학연구, 25(4), 717-754
|
23 |
이승우 (2015a). 학교수학이란 무엇인가? 수학교육학연구, 25(3), 381-405
|