• Journal of Elementary Mathematics Education in Korea
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• v.17 no.3
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• pp.503-522
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• 2013

In the 2009 new curriculum reform, where creativity is the key point, assessment methods for mathematical creativity is recommended. However, lessons for creativity are not carried out well in mathematics classes. One of the reasons for this is the lack of assessment methods for student's creativity and specific instructions on how teachers should evaluate their students using a written test. Therefore, in this paper, we propose a simple way to evaluate student's creativity by differentiating the student's solutions of the posed problems. For validation of the proposed method, we identified the properties of excellent problem solutions cited by both the students group and teachers group. A chi-square test was then carried out to compare any differences in frequency that each of the groups chose as an excellent solution as a result of the student's problem solving

• Communications of Mathematical Education
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• v.19 no.1 s.21
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• pp.57-68
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• 2005

무한, 극한, 연속, 미분가능과 같은 중요한 수학적 개념을 이해하는 것은 대학수학 교양과정의 미분적분학 수강생들에게 필수적이다. 이들 개념의 이해 수준을 부록1, 2, 3을 통해 알아보고 평가를 분석한다. 평가결과는 이해도가 낮은 학생들을 위한 새로운 교수법이 필요성을 알게 하고 수학적 기본개념의 이해를 증진시키는데 정의의 정확한 이해를 돕고 구체적인 예제를 제시하는 교수법 개발에 수학교수의 노력을 필요로 한다.

• School Mathematics
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• v.9 no.2
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• pp.241-257
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• 2007

The study aims to figure out how to improve existing examination tools to distinguish mathematically gifted children and to clarify procedures and criteria for selecting candidates. Toward this end, it examined correlations between grades of gifted children selected through evaluation by pen-and-pencil tests and their creative problem-solving capability and performance assessment, and analyzed learning activities of the gifted children. According to the analysis, results of pen-and-pencil tests turned out to have low correlations with their creative problem-solving capability and performance assessment, but it was found that their creative problem-solving capability has high correlations with results of performance assessment. The analysis also found that there were some students who participated in a program for gifted children with high marks but had difficulties in adapting themselves to it. It found that there were children who joined the program with low marks but emerged as successive performers later on. In this regard, the existing examination tools to tell the gifted students apart need to be used to the fullest extent, and other diversified tools to evaluate mathematical capabilities that include mathematical creativity need to be further studied and developed. Qualitative studies on affective development of the gifted students and their creative problem-solving processes need to be conducted.

• The KIPS Transactions:PartD
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• v.13D no.1 s.104
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• pp.117-124
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• 2006

Hardware and software codesign framework called PeaCE(Ptolemy extension as a Codesign Environment) was developed. It allows to express both data flow and control flow which is described as fFSM which extends traditional finite state machine. While the fFSM model provides lots of syntactic constructs for describing control flow, it has a lack of their formality and then difficulties in verifying the specification. In order to define the formal semantics of the fFSM, in this paper, firstly the hierarchical structure in the model is flattened and then the step semantics is defined. As a result, some important bugs such as race condition, ambiguous transition, and circulartransition can be formally detected in the model.

• Journal of Gifted/Talented Education
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• v.20 no.1
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• pp.205-229
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• 2010

The R&E(Research and Education) programs in Mathematics, which have the objects to give students mathematically creative experiences and enlarge creativities of the study of mathematics, could not give the experiences as creative researchers because of the following reasons: The students did not participate in the process of choosing the subjects, the evaluation of individual students actually did not existed, and the publications of mathematics papers have been excluded. In this paper, we study on the issues and some suggestions related to these R&E programs to obtain new R&E Model that gives a mathematically creative experience and enlarges creativities of the study of mathematics.

• Communications of Mathematical Education
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• v.12
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• pp.93-102
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• 2001

수학은 합리적이고 논리적으로 사고하는 양식(style)의 학문으로서 과학기술이 발전함에 따라 점진적으로 변화하고 확장되는 개념의 집합체이다. 불확실한 미래사회에 대비하기 위하여 문제해결, 추론 및 의사결정의 기법은 학교수학에서 더욱 강조되어야 한다. 이러한 사회환경의 변화에 적극적으로 대처하기 위하여 7차 교육과정의 기본 방향을 ‘자율적 ${\cdot}$ 창의적인한국인 육성’으로 설정한 교육부는 국민 공통 기본 교육과정의 수학을 ‘단계형 수준별 교육과정’으로 규정하고, 1학년에서 10학년까지를 20개의 소단계(1-가에서 10-나)로 세분하고 있다. 그러나 단계형 수준별 교육과정을 지나치게 의식하게 되면, 학생들의 개인차나 협동학습, 학습평가 등의 교수 ${\cdot}$ 학습의 여러 측면에서 자칫 혼란이 우려된다. 이에 본 연구에서는 수준별 교육과정을 운영하고 있는 뉴질랜드의 교육과정을 살펴보고, 학생들의 자율성과 창의성을 신장할 수 있는 방안으로서 교과서의 재구성 방안과 이에 따른 교사의 역할을 살펴보고자 한다.

• Journal of Elementary Mathematics Education in Korea
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• v.14 no.3
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• pp.659-680
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• 2010

Under the banner "Toward Global Excellence in Teacher Education", Daegu National University of Education has strived for the single aim of excellence in pre-service and in-service for over fifty years. Specially the department of Mathematics education aims to develope students' mathematical power which is related to elementary school mathematical concepts & theories. However not a few of the students seem to have test-anxiety which is relate to teacher recruitment examination. In these view, we conclude that students must have been suffered from test anxiety. Consequently the results of the study are follow. $\cdot$ 2nd paper-pencil test of the elementary school teacher recruitment(2010) has been emphasized on statement of examinee logocal thought about all 10 subjects. $\cdot$ 3rd test of the elementary school teacher recruitment(2010) has been focused on only speaking english of examinee. Thus we conclude that these Recruitment Examination(2010) couldn't minimize the test anxiety of the students. Therefore next test of the elementary school Teacher Recruitment should contain on mathematical problem-solving in elementary school mathematics textbooks.

• Communications of Mathematical Education
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• v.24 no.3
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• pp.503-523
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• 2010

The current mathematics curriculum are consist of the following domains: 'Characteristics', 'Objectives', 'Contents', 'Teaching and learning method', and 'Assessment'. The mathematics standards which students have to learn in the school are presented in the domain of 'Contents'. 'Contents' are consist of the following sub-domains: 'Number and Operation', 'Geometric Figures', 'Measures', 'Probability and Statistics', and 'Pattern and Problem-Solving' (Elementary School); 'Number and Operation', 'Geometry', 'Letter and Formula', 'Function', and 'Probability and Statistics' (Junior and Senior High School). These sub-domains of 'Contents' are dealing with mathematical subjects, except 'Problem-Solving' at the elementary school level. In this study, the sub-domain of 'mathematical process' was suggested in an equal position to the typical sub-domains of 'Contents'.

• Communications of Mathematical Education
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• v.15
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• pp.201-206
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• 2003

학생의 '수학적 힘의 신장'에 기본방향을 둔 제7차 수학과교육과정에선 수행평가를 강조하고 있지만 현재의 수행평가 도구만으로는 학생들의 전인전인 면을 모두 평가하기에는 부족하다. 따라서 본 연구는 수행평가 도구 개발 및 수정 ${\cdot}$ 보안에 초점을 두었다. 첫째, 교사의 '체크리스트'로 학생들의 수업시간중의 행동을 관찰하여 평가하게 하였다. 둘째, '모르는 문제'로 이것은 학생들이 학습하고 나서 모르는 문제를 스스로 선택하여 풀어보고, 해결책을 찾은 다음 알게 된 점을 적게 함으로써 학생들의 자기 주도적 학습을 평가하는 방법이다. 셋째, '문제 만들기'를 통해 학생이 학습한 내용을 통해 스스로 문제를 만들어 보게 하였다. 위에서 제시한 내용을 토대로 교사들이 학교현실과 학생들의 능력 등을 고려하여 수정 ${\cdot}$ 보안한다면 학생들의 전인적인 면을 평가하는데 좋은 평가 방법이 될 것이다.

• Journal of the Korean School Mathematics Society
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• v.21 no.1
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• pp.39-62
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• 2018

In vocational high schools, mathematics classes aims to improve students' mathematics-applying ability as the employ ability. However, these classes are based on the national curriculum of mathematics likewise general high schools. In this study, we develop and present the materials of teaching and learning mathematics for teachers and students in vocational high schools. We analyze the Test for Enhanced Employ Ability and Upgraded Proficiency (TEENUP) and 2015 revised national curriculum of mathematics, and consider how teachers can use this curriculum to enhance employ ability. As a result, materials of teaching and learning mathematics should be developed in terms of use of curriculum based on teachers' didactical understanding. Moreover, we present the developed materials as examples reflecting on the framework of TEENUP and connecting the 2015 revised national curriculum of mathematics. Based on these results, we draw some recommendations for applying and developing material of teaching and learning mathematics.