• 제목/요약/키워드: Piaget's cognitive development process

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피아제 인지발달단계에 따른 어린이 박물관 선호전시체험과 어린이의 심리특성에 맞춘 관람동선에 관한 연구 (A Study on the Movements of Based on the Psychological Characteristics of Children and Analysis of Preferred Experience of Children's Museum according to Piaget's cognitive development process)

  • 양혜진;김남효
    • 한국실내디자인학회논문집
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    • 제19권1호
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    • pp.37-45
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    • 2010
  • Children likes to play and learn by playing at anywhere as a psychological trait. Children's museum is designed for limited age of 'children,' they learn more actively by playing at the museum with interactive display. In this paper, we analyze Movement of Based on the Psychological Characteristics of Children and Analysis of Preferred Experience of Children's Museum according to Piaget's cognitive development process. It is significant study to investigate user's needs space proposal by grasping user's mentality. After itinerary tracking, we found children's preferred and non-preferred experience displays and as a result, we divided children's Museums into three types, M museum is represented by preoperational period, called 'Go around play' type ; Y museum is represented by 'concrete operational period', called 'Smart road play' type ; and H museum is represented by 'formal operational period' called 'Open search play' type. The conclusions are children's cognitive development stages depending on the age discrimination that the development of play, and preferred plays are different by children cognitive development process. In order to take advantage of children playing in the children's museum by taking into account the developmental aspects will have to be designed. Efficient for viewing by age should be different on the basis. This study has shown that, when planning a children's museum, Planners should discriminate the movements of children and analysis of preferred experience of children's museum according to three museum types friendly to children's cognitive development process.

Bruner의 EIS 이론에 대한 비판적 고찰 (Critical Research on Bruner's EIS Theory)

  • 홍진곤
    • 대한수학교육학회지:수학교육학연구
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    • 제8권2호
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    • pp.553-563
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    • 1998
  • In this thesis, I examined Bruner's EIS theory from the viewpoint of epistemology based on Piaget's genetic epistemology. Although Bruner's ideal thought which insisted ‘to teach the structure’accepted Piaget's theory in the methodology of realization, it is different from Piaget in understanding knowledge. The difference is shown from understanding the meaning of ‘structure’. Piaget's concept of structure is something that has overcome the realistic viewpoint of the traditional epistemology and is reconstructed through endless self-regulative transformational process. However Bruner's is used as a realistic meaning as we can see in the Plato's recollection theory. Therefore Piaget's ‘stage of development’means the difference of structure which lies in the generative process and it includes the qualitive difference of level. On the other hand, Bruner, who is trying to translate and suggest the fixed structure to the children understood Piaget's stage of development as the difference in the ways of representation. Piaget's operational constructivism insists that the children should ‘construct’the knowledge through their activity, and especially in case of the lohico-mathematical recognition, the source should be internalized activity, that is, operation. In view of this assertion, Burner's idea which insists to accept the structure of knowledge as a fixed reality and to suggest the translated representation proper to the cognitive structure of the children to teach them, has a danger of emphasizing only the functional aspects to deliver the given knowledge ‘quickly’. And it also has the danger of damaging ‘the nature of the knowledge’in the translated knowledge.

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인지적 구성주의에 따른 수학과 교육 현장 적용 연구 (Classroom Practice for Mathematics eased on Cognitive Constructivism in Primary School)

  • 김판수;박성택
    • 한국초등수학교육학회지
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    • 제3권1호
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    • pp.21-39
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    • 1999
  • Piaget 이론을 근거로 수학과 구성주의 교수-학습 원리를 알아보고 초등학교 수학과 교수-학습에 적용하는 지도 원리를 분류 활동, 수의 대소 비교와 부등호, 합이 10인 경우의 덧셈, 뺄셈의 기초, 세 수의 덧셈, 덧셈과 뺄셈의 관계, 덧셈과 뺄셈의 혼합 계산, 길이의 단위 도입, 0이 있는 나눗셈, 삼각형의 넓이 단위의 문제 등의 실제 사례를 통하여 소개하였다.

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인지적 구성주의에 근거한 의학교육의 발전 방향 (Cognitive Constructivism in the Development of Medical Education)

  • 천경희
    • 의학교육논단
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    • 제22권2호
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    • pp.77-84
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    • 2020
  • This study introduces cognitive constructivism in reference to its emergence in the development of medical education. The main concepts of cognitive constructivism as they relate to knowledge construction and the learner's process were described, and cognitive constructivism as a learning theory was examined in its capacity to help interpret the phenomenon of medical education. Piaget's theory of cognitive constructivism and Ausubel's meaningful learning theory were applied in an attempt to explore the role of students and educators, curriculum, and teaching and learning in medical education from a cognitive constructivist perspective. When faced with new information, learners compare it with the existing schema to understand, and in order to resolve conflicts caused by inconsistencies in the information, learners incorporate assimilation and accommodation to help maintain equilibration. Therefore, instructors must meaningfully connect new content to the learner's existing schema and make endless efforts to satisfy learners' intellectual curiosity. The basic premises of medical education content is a suitable subject of meaningful learning. A learner who already possesses well-structured knowledge is likely to experience meaningful learning and a richer intellectual experience. Therefore, it is necessary to organize the curriculum strategically and elaborately so that learners can have an improved and effective learning experience.

초등학교 저학년 학생들의 단계적 비유추론 학습과정을 통한 혼합물 학습 과정에서 제시된 생성적 비유의 특징 분석 (An Analysis of Features in Self Generated Analogies during Phaseal Teaching Learning Process about Mixture Using Analogy for Lower Elementary School Students)

  • 정진규;김영민
    • 한국초등과학교육학회지:초등과학교육
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    • 제34권4호
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    • pp.419-433
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    • 2015
  • Analogical reasoning is a central component of human cognition and contributes to scientific discovery and to develop science education. In this study, we investigated the process features of lower elementary school students' analogical reasoning to explain mixture concept. The subjects are 24 lower elementary students. And the research design includes three phases instruction to investigate the features of students' self generated analogy. Phase 1 is the introduction of analogy in which student learn to use analogy. Phase 2 is a POE class about mixture conception. Piaget and Inhelder studied the conception of mixing among children in relation to cognitive development. In phase 2, we taught the student with Piaget and Inhelder's the experiment and observed the features of learning process about mixture conception. Phase 3 is students' generation of analogy (self generated analogy) for the experienced phenomena in phase 2. We analyzed the students' responses through the three phases in the view of Gentner's Structure Mapping Theory. The results showed that many lower elementary school students even before formal operation stage understood the mixture conception and made well their self generated analogy to explain the mixture conception in spite of the difficulty of making self generated analogy.

수학학습 이론의 효과 고찰 (A Study on the Effectiveness of Mathematics-Learning Theory)

  • 박미향;박성택
    • 한국초등수학교육학회지
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    • 제10권2호
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    • pp.151-169
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    • 2006
  • 수학교육의 본질과 목표에 부합하는 교수-학습을 하기 위해서 Gagn'e의 학습 위계론, Piaget의 인지발달론, Bruner의 인지경로이론, Skemp의 범례제시 학습 이론 가운데 현장 수학과 교실 수업과 밀접한 관련이 있는 부분을 수학과 교수-학습에 적용해 보고 그 효과를 고찰해 본다. 이 연구의 결과는 첫째, 논리적인 계통성이 뚜렷한 수학과 학습을 학습위계에 따른 학습과제 분석표를 교사들이 작성하여 현장 수업에 활용하는 것이 미흡하였고, 둘째, 인지발달론에 따른 수학적 보존개념 형성시기에 적합한 개인차를 고려한 수학학습 지도는 효과적이었으며, 셋째 수학적인 개념을 조작${\rightarrow}$영상${\rightarrow}$상징의 인지경로에 따른 학습지도는 학업성취에 긍정적인 효과가 있었고, 넷째, 범례제시를 통한 개념형성 학습은 새로운 수학적인 개념을 쉽게 이해하고 학습의 흥미도와 자신감을 높여주고 있음을 알 수 있었다.

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문제 해결력 신장을 위한 베타 문제 유형 개발 (Development of Meta Problem Types to Improve Problem-solving Power)

  • 현종익
    • 한국수학교육학회지시리즈C:초등수학교육
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    • 제2권1호
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    • pp.3-13
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    • 1998
  • In mathematics education we have focused on how to improve the problem-solving ability, which makes its way to the new direction with the introduction of meta-cognition. As meta-cognition is based on cognitive activity of learners and concerned about internal properties, we may find a more effective way to generate learners problem-solving power. Its means that learners can regulate cognitive process according to their gorls of learning by themselves. Moreover, they are expected to make active participation through this process. If specific meta problems designed to develop meta-cognition are offered, learners are able to work alone by means of their own cognition and regulation while solving problems. They can transfer meta-cognition to the other subjects as well as mathematics. The studies on meta-cognition conducted so far may be divided into these three types. First in Flavell([3]) meta-cognition is defined as the matter of being conscious of one's own cognition, that is, recognizing cognition. He conducted an experiment with presschoolers and children who just entered primary school and concluded that their cognition may be described as general stage that can not link to specific situation in line with Piaget. Second, Brown([1], [2]) and others argued that meta-cognition means control and regulation of one's own cognition and tried to apply such concept to classrooms. He tried to fined out the strategies used by intelligent students and teach such types of activity to other students. Third, Merleary-Ponty (1962) claimed that meta-cognition is children's way of understanding phenomena or objects. They worked on what would come out in children's cognition responding to their surrounding world. In this paper following the model of meta-cognition produced by Lester ([7]) based on such ideas, we develop types of meta-cognition. In the process of meta-cognition, the meta-cognition working for it is to be intentionally developed and to help unskilled students conduct meta-cognition. When meta-cognition is disciplined through meta problems, their problem-solving power will provide more refined methods for the given problems through autonomous meta-cognitive activity without any further meta problems.

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그림책 "누가 내 머리에 똥 쌌어?" 의 심층의미 분석 - Greimas기호학을 중심으로 - (A Semiotic In-depth Analysis of the Children's Picture Book : "Who Pooped on My Head?")

  • 장성단;이주리
    • 한국보육지원학회지
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    • 제9권2호
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    • pp.263-283
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    • 2013
  • 본 연구는 Greimas 기호학적 방법을 사용하여 그림책 "누가 내 머리에 똥 쌌어?"에 내포된 심층의미를 분석한 후 텍스트에서 생성된 의미가 아동발달과 연관성이 있는가를 탐색하고자 하였다. 텍스트에 내재된 심층의미를 분석한 결과 사회적으로 바람직하다 인정된 배변규범이 전제되었으며, 배변규범을 준수하는 과정에 발생하는 갈등과 불안과 심리적 안정을 제공하는 내용을 담고 있었다. 또한 의미생성과정인 기호작용과 인지발달이 유사한 맥락이 있는가를 확인하기 위해 기호사각형 모델을 적용하여 그림책의 의미생성과정을 분석하였을 때 사고의 확장을 가능하게 하는 의미가 생성됨을 확인하였다. 이는 Piaget의 인지발달 주요개념인 도식, 동화, 조절이라는 의미와 같은 맥락이라 보았다. 따라서 연구 텍스트는 배변과 관련하여 심리적인 측면과 인지적인 측면에서 아동의 발달과 연관성이 있는 내용을 내포하고 있음을 확인하였다.