• 영재교육연구
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• 제25권1호
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• pp.77-93
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• 2015

본 연구의 목적은 초등영재학생의 장의존적-장독립적 인지양식에 따른 골드버그 장치 과제에 대한 문제 해결 전략을 알아보는 것이다. 연구 대상은 화성시 P초등학교의 영재학급 학생 16명이며, 사전에 인지양식 검사를 실시하여 학생들을 장의존적 그룹, 약한 장의존적 그룹, 중간적 그룹, 약한 장독립적 그룹, 장독립적 그룹의 5개 그룹으로 편성하였다. 골드버그 장치의 과제는 구슬을 시작 지점에서 가장 늦게 목표지점에 도달하도록 $1m^3$의 앵글구조틀 내부에 장치를 제작하는 것이었다. 연구의 결과는 다음과 같다. 첫째, 장치 제작을 위한 계획에 있어서 장독립적인 성향이 강한 그룹일수록 구체적인 전략이 반영된 계획을 수립하였고 장의존적인 성향이 강한 그룹일수록 비구체적인 전략으로 계획을 수립하였다. 둘째, 모든 인지양식 그룹은 제한된 시간을 고려해서 많은 장치의 제작보다는 장치의 미세한 조절을 통해 구슬이 목표 지점에 가장 늦게 도착하도록 장치를 제작하였다. 셋째, 장독립적인 그룹은 논리적인 추론을 많이 사용하였고 장의존적인 그룹은 직관적인 사고를 많이 사용하였다. 넷째, 장독립적인 그룹은 협동 및 역할분담 등의 전략을 적절히 활용하였고 장의존적인 그룹은 협동보다는 개인적으로 과제를 해결하려고 노력했으며 역할분담이 원활하지 않았다. 다섯째, 과제해결의 결과는 장의존적인 성향 또는 장독립적인 성향의 한쪽으로 치우친 성향보다 중간적 그룹에서 과제해결의 결과가 우수하였다.

• 아동학회지
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• 제9권1호
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• pp.63-80
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• 1988

The main purpose of this study was to investigate the relationships of children's creativity to field independence-dependence cognitive style and demographic variables at age 5. The subjects for the present study were 86 five-year-old boys and girls selected from two kindergartens in Seoul and their parents, who replied to the questionnaire about demographic variables. Children were tested in groups, with the Torrance tests of Creative Thinking-Figural, and individually with the Preschool Embedded Figures Test. The data were analyzed by one way ANOVA, t-test, and Pearson's product-moment correlations. Children's fluency and originality in creativity showed significant positive correlations with field dependent-independent cognitive style. There were no significant differences in creativity according to sex. There were significant differences in field dependent-independent cognitive style according to sex. The score of field independent cognitive style of boys were significantly higher than those of girls. Children's creativity showed low correlations with demographic variables.

• 한국수학교육학회지시리즈D:수학교육연구
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• 제6권2호
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• pp.171-182
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• 2002

Students approach mathematical problem solving in fundamentally different ways, particularly problems requiring conceptual understanding and complicated strategies such as mathematical word problems. The main objective of this study is to compare students' performance with different cognitive styles (Field-dependent vs. Field-independent) on mathematics problem solving, particularly, in word problems. A sample of 180 school girls (13-years-old) were tested on the Witkin's cognitive style (Group Embedded Figures Test) and two mathematics exams. Results obtained support the hypothesis that students with field-independent cognitive style achieved much better results than Field-dependent ones in word problems. The implications of these results on teaching and setting problems emphasizes that word problems and cognitive predictor variables (Field-dependent/Field- independent) could be challenging and rather distinctive factors on the part of school learners.

• 한국과학교육학회지
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• 제15권4호
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• pp.404-416
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• 1995

The purpose of this study was to investigate the relationship of the cognitive levels and the science process skills based on the cognitive styles. The subjects of the study were 5-6th grade 790 students sampled by random cluster sampling method in three schools from large cities, small cities, and rural areas respectively. The results are as follows. 1) The field independent students showed significantly higher(p< 0.001) cognitive level than the field dependent ones. 2) The field independent group showed higher formation rate of subskills of the logical thinking skills than the field dependent groups. 3) It was found out that the field independent group attained significantly higher scores of science process skills than the field dependent group in 5th and 6th grade students. 4) The more cognitive levels became higher, the more science process skills were significantly higher(p< 0.001). 5) There were significant(p<0.001) differences among the science process skills for grade levels and three regions. And that there were not significant differences in the science process skills between males and females, 6) The science process skills of the field independent and the formal operational group could be acquired better scores in the science process skills than those who belong to another combinations.

• 한국수학교육학회지시리즈D:수학교육연구
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• 제15권4호
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• pp.373-386
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• 2011

Students approach mathematical problem solving in fundamentally different ways, particularly problems requiring conceptual understanding and complicated strategies. The main objective of this study is to compare students' performance with different thinking styles (Field-dependent vs. Field independent) in mathematical problem solving. A sample of 242 high school males and females (17-18 years old) were tested based on the Witkin's cognitive style (Group Embedded Figure Test) and by a math exam designed in accordance with Bloom's Taxonomy of cognitive level. The results obtained indicated that the effect of field dependency on student's mathematical performance was significant. Moreover, field-independent (FI) students showed more effective performance than field-dependent (FD) ones in math tasks. Male students with FI styles achieved higher results compared to female students with FD cognitive style. Moreover, FI students experienced few difficulties than FD students in Bloom's Cognitive Levels. The implications of these results emphasize that cognitive predictor variables (FI vs. FD) could be challenging and rather distinctive factor for students' achievement.

• 디지털산업정보학회논문지
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• 제4권1호
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• pp.105-117
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• 2008

T Abstract This study investigates the influence of differential factors on learner satisfaction by field-independent learning style in e-learning. Most of data were collected from students. Participants were classified based on a learning style typology (field-independent/dependent) and, then, analyzed was the influence of key factors on learner satisfaction using multiple regression analysis. This study suggests that e-Learning service providers need to differentiate learners based on learning style in order to improve learner satisfaction. Specially, Field independent learners are more likely to be satisfied by the teacher's provide degree of joyful, degree of contents, degree of learning control pacing, ability of problem solving and consistency.

• 아동학회지
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• 제29권1호
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• pp.339-353
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• 2008

This study examined how cognitive style in young children affects mathematical problem-solving performance. Findings showed that the types of patterns presented were linked to the degree of difficulty of the tasks and that disparity between field-independent and field-dependent in cognitive style was broader when subjects worked with more complicated pattern problems. Subjects' marks varied by cognitive style when dynamic assessment was conducted, but cognitive style made no difference in their mathematical learning capability. Cognitive style had an impact not only on the task performance of the learners but on the extent to which they were in need of help during the problem-solving process. Yet, it exercised no influence on how much progress the subjects made when fully assisted.

• 한국산학기술학회논문지
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• 제9권2호
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• pp.470-474
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• 2008

본 연구에서는 실제 현장에서 수행한 피에조콘관입 및 소산시험결과와 변형률 속도를 고려한 구성모델의 이론적 해석을 비교하였다. 이를 위하여 변형률 속도 의존적 구성모델의 수학적 유도과정을 전개하였다. 해석 결과 변형률속도를 무시한 구성모델보다 변형률속도-의존 구성모델을 활용한 지반의 거동 해석이 비의존적 구성모델인 경우의 해석 보다 현장의 시험결과와 잘 일치하므로 변형률속도-의존 구성모델의 적용이 바람직하다.

• 컴퓨터교육학회논문지
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• 제7권3호
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• pp.57-66
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• 2004

이 연구는 하이퍼미디어 학습 환경에서 프로그램의 구조와 학습자의 인지양식이 초등학생의 학업성취도에 미치는 효과를 알아보기 위한 것이다. 이를 위해 초등학교 4학년 128명(장독립적, 장의존적 학습자)을 대상으로 망상형과 위계형 구조의 하이퍼미디어 학습 프로그램을 학습하게 한 후 학업성취도를 검사하였다. 이 연구의 결과는 다음과 같다. 첫째, 하이퍼미디어 학습 프로그램의 구조와 학습자 인지양식은 초등학생의 학업성취도에 대해 상호작용의 효과가 나타나지 않았다. 둘째, 하이퍼미디어 학습 프로그램의 구조 간에 초등학생의 학업성취도가 통계적으로 유의미한 차이를 나타냈다. 특히, 위계적 구조의 학습자 집단이 망상형 구조의 학습자 집단보다 사실과 원리 영역에 있어서 더 높은 학업성취도를 나타냈다. 셋째, 하이퍼미디어 학습 프로그램에서 초등학생의 인지양식 간에 학업성취도가 통계적으로 유의미한 차이를 보였다. 장독립적 인지양식의 학습자 집단이 장의존적 인지양식의 학습자 집단 보다 사실, 개념, 절차, 원리 영역 등 모든 지식영역에 있어서 더 높은 학업성취도를 보여주었다. 이상의 연구 결과를 통해 다음과 같은 결론을 내릴 수 있다. 교수설계자는 하이퍼미디어 학습 프로그램을 설계할 때 프로그램 구조, 학습자의 인지양식과 학습내용의 지식영역을 충분히 고려해야 한다.

• 대한수학회논문집
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• 제19권4호
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• pp.765-773
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• 2004

In this paper we define the notion of asymptotically quadrant independent random field and derive the strong laws of large numbers for this random field.