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수학적 사고의 고착 유형 및 극복 방안 모색

Fixation Type of Mathematical Thinking and Investigation for Methods to Overcome It

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참고문헌

키워드

주제분류교육학

초록

Haylock(1997)은 사고의 고착 유형을 내용적인 사고의 고착과 풀이방법적인 사고의 고착으로 분류하였다. 본 논문에서는 Haylock의 사고의 고착에 대한 분류 방법을 토대로 교실에서 나타나는 수학적 사고의 고착 유형을 분석하고, 이를 극복하는 방안을 탐색한다.

Abstract

Fixation Type of Mathematical Thinking and Investigation for Methods to Overcome It Haylock(1997) classified fixation type of mathematical thinking into two kinds of content-universe fixation and algorithmic fixation. In this paper, we analyze fixation type of mathematical thinking in Science High School Students and suggest a teaching program, which is emphasized connectedness, as a method for overcoming fixation of mathematical thinking.

참고문헌 (12)

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  2. "Recognising mathematical creativity in schoolchildren", 27(3), pp.68~74 (1997)
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  5. "Curriculum and evaluation standards for school mathematics" (1989)
  6. "Developments in the understanding of problem solving International Reviews on mathematical Education 23", pp.46~50 (1991)
  7. "Introduction: The state-of-art in mathematical creativity", 27(3), pp.63~67 (1997)
  8. "- In I Proceedings of the 17th PME conference Vol University of Tsukuba", (hda; k), pp.66~85 (1993)
  9. "An analysis of arithmetric problem posing by middle school students", 27(2), pp.67~72 (1996)
  10. "Problem posing by middle school mathematics teachers Proceedings of PME-NA Ⅱ", meⅰ, pp.263~269 (1989), In C Rutgers University
  11. "Linking application and acquisition of mathematical ideas through problem solving", (1), pp.8~14 (1991)
  12. Stacey,K, "Linking application and acquisition of mathematical ideas through problem solving", (1), pp.8~14 (1991)

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