This study identified what cognitive attributes are required of eighth graders to solve geometrical problems such as ‘Recall,’ ‘Analyze,' ‘Justify,' ‘Synthesize/Integrate,' and 'Solve Non-routine Problems' by using the cognitive diagnostic t...

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다국어 초록 (Multilingual Abstract)
This study identified what cognitive attributes are required of eighth graders to solve geometrical problems such as ‘Recall,’ ‘Analyze,' ‘Justify,' ‘Synthesize/Integrate,' and 'Solve Non-routine Problems' by using the cognitive diagnostic t...
This study identified what cognitive attributes are required of eighth graders to solve geometrical problems such as ‘Recall,’ ‘Analyze,' ‘Justify,' ‘Synthesize/Integrate,' and 'Solve Non-routine Problems' by using the cognitive diagnostic theory. The five attributes are proved as the skills for solving the geometric problems. Many students have not fully mastered the attributes of ‘Justify' and ‘Synthesize/Integrate'. There was high correlation between these attributes. ‘Analyze' best predicted the changes in the geometric achievement. And while students with high levels of geometrical achievement have mastered all the five attributes, those in the mid- and low-level range of performance have mastered fewer attributes.
참고문헌 (Reference)
1 김선희, "수학 평가 결과의 분석을 위한 인지 진단 이론의 활용" 대한수학교육학회 10 (10): 259-277, 2008
2 Tatsuoka,K.K, "Toward integration of item response theory and cognitive error diagnoses. In Diagnostic monitoring of skills and knowledge acquisition" Lawrence Erlbaum Associates 1990
3 Mullis, "TIMSS 2007 Assessment Frame work. TIMSS & PIRLS International Study Center, Lynch School of Education"
4 Tall, D, "Symbols and the Bifurcation between Procedural and Conceptual Thinking" 1 : 81-104, 2001
5 van Hiele, "Structure and insight: a theory of mathematics education" Academic Press 1986
6 Hartz, S, "Skills Diagnosis: Theory and Practice. User Manual for Arpeggio software"
7 Tatsuoka,K.K, "Rule space: An approach for dealing with misconceptions based on item response theory" 20 (20): 345-354, 1983
8 Hershkowitz, R, "Psychological aspects of learning geometry. In Mathematics and cognition" Cambridge University Press 70-95, 1990
9 NCTM, "Principles and standards for school mathematics"
10 김수진, "Fusion Model에 의한수학 능력 진단을 위한 Q-행렬의 정교화" 한국교육평가학회 21 (21): 115-139, 2008
1 김선희, "수학 평가 결과의 분석을 위한 인지 진단 이론의 활용" 대한수학교육학회 10 (10): 259-277, 2008
2 Tatsuoka,K.K, "Toward integration of item response theory and cognitive error diagnoses. In Diagnostic monitoring of skills and knowledge acquisition" Lawrence Erlbaum Associates 1990
3 Mullis, "TIMSS 2007 Assessment Frame work. TIMSS & PIRLS International Study Center, Lynch School of Education"
4 Tall, D, "Symbols and the Bifurcation between Procedural and Conceptual Thinking" 1 : 81-104, 2001
5 van Hiele, "Structure and insight: a theory of mathematics education" Academic Press 1986
6 Hartz, S, "Skills Diagnosis: Theory and Practice. User Manual for Arpeggio software"
7 Tatsuoka,K.K, "Rule space: An approach for dealing with misconceptions based on item response theory" 20 (20): 345-354, 1983
8 Hershkowitz, R, "Psychological aspects of learning geometry. In Mathematics and cognition" Cambridge University Press 70-95, 1990
9 NCTM, "Principles and standards for school mathematics"
10 김수진, "Fusion Model에 의한수학 능력 진단을 위한 Q-행렬의 정교화" 한국교육평가학회 21 (21): 115-139, 2008
11 Hamilton, L, "Assessment as a policy tool.Rev Res" 27 : 25-68, 2003
12 Thissen, D, "Are Tests Comprising Both Multiple-Choice and Free-Response Items Necessarily Less Unidimensional than Multiple-Choice Tests? An Analysis of Two Tests" 31 (31): 113-123, 1994
13 Tatsuoka,K.K, "Architecture of knowledge structure and cognitive diagnosis:A statistical pattern recognition and classification approach. In Cognitively Diagnostic Assessment" Lawrence Erlbaum Associates 1995
14 Hartz, S, "A Bayesian framework for the Unified Model for assessing cognitive abilities: blending theory with practice" The University of Illinois at Urbana-Champaign 2002
수학과 수학교육학의 학문학적 비교연구 - 연구 방법을 중심으로 -
영재교육에서 유추를 통한 데카르트 정리의 도입가능성 고찰
우리나라 초등학교 1-2학년 수학에서의 수 감각 지도 내용 분석
학술지 이력
| 연월일 | 이력구분 | 이력상세 | 등재구분 |
|---|---|---|---|
| 2026 | 평가 | 재인증평가 신청대상 (재인증) | |
| 2020-01-01 | 등재 | 등재학술지 유지 (재인증) | ![]() |
| 2017-01-01 | 등재 | 등재학술지 유지 (계속평가) | ![]() |
| 2013-01-01 | 등재 | 등재학술지 유지 (등재유지) | ![]() |
| 2010-01-01 | 등재 | 등재학술지 유지 (등재유지) | ![]() |
| 2008-01-01 | 등재 | 등재학술지 유지 (등재유지) | ![]() |
| 2005-01-01 | 등재 | 등재학술지 선정 (등재후보2차) | ![]() |
| 2004-01-01 | 등재 | 등재후보 1차 PASS (등재후보1차) | ![]() |
| 2002-01-01 | 등재 | 등재후보학술지 선정 (신규평가) | ![]() |
학술지 인용정보
| 기준연도 | WOS-KCI 통합IF(2년) | KCIF(2년) | KCIF(3년) |
|---|---|---|---|
| 2016 | 1.11 | 1.11 | 1 |
| KCIF(4년) | KCIF(5년) | 중심성지수(3년) | 즉시성지수 |
| 1.01 | 0.99 | 1.315 | 0.34 |