• 제목/요약/키워드: Discussion Learning

검색결과 694건 처리시간 0.023초

유클리드 기하의 고유한 성질로서의 삼각형 넓이 공식에 대한 재음미 (A Re-Examination of the Area formula of triangles as an invariant of Euclidean geometry)

  • 최영기;홍갑주
    • 한국수학교육학회지시리즈A:수학교육
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    • 제45권3호
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    • pp.367-373
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    • 2006
  • This study suggests that it is necessary to prove that the values of three areas of a triangle, which are obtained by the multiplication of the respective base and its corresponding height, are the same. It also seeks to deeply understand the meaning of Area formula of triangles by exploring some questions raised in the analysis of the proof. Area formula of triangles expresses the invariance of congruence and additivity on one hand, and the uniqueness of parallel line, one of the characteristics of Euclidean geometry, on the other. This discussion can be applied to introducing and developing exploratory learning on area in that it revisits the ordinary thinking on area.

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Suitability of a Group Behavioural Therapy Module for Workplace Smoking Cessation Programs in Malaysia: a Pilot Study

  • Maarof, Muhammad Faizal;Ali, Adliah Mhd;Amit, Noh;Bakry, Mohd Makmor;Taha, Nur Akmar
    • Asian Pacific Journal of Cancer Prevention
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    • 제17권1호
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    • pp.207-214
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    • 2016
  • In Malaysia, data on components suitability the established smoking cessation module is limited. This exploratory study aimed to evaluate the suitability of the components developed in the module for group behavioural therapy in workplace smoking cessation programs. Twenty staff were identified but only eight individuals were selected according to the study criteria during the recruitment period in May 2014. Focus group discussion was conducted to identify themes relevant to the behavioural issues among smokers. Thematic analysis yielded seven major themes which were reasons for regular smoking, reasons for quitting, comprehending smoking characteristics, quit attempt experiences, support and encouragement, learning new skills and behaviour, and preparing for lapse/relapse or difficult situations. As a result, the developed module was found to be relevant and suitable for use based on these themes.

의사결정나무에서 다중 목표변수를 고려한 (Splitting Decision Tree Nodes with Multiple Target Variables)

  • 김성준
    • 한국지능시스템학회:학술대회논문집
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    • 한국퍼지및지능시스템학회 2003년도 춘계 학술대회 학술발표 논문집
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    • pp.243-246
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    • 2003
  • Data mining is a process of discovering useful patterns for decision making from an amount of data. It has recently received much attention in a wide range of business and engineering fields Classifying a group into subgroups is one of the most important subjects in data mining Tree-based methods, known as decision trees, provide an efficient way to finding classification models. The primary concern in tree learning is to minimize a node impurity, which is evaluated using a target variable in the data set. However, there are situations where multiple target variables should be taken into account, for example, such as manufacturing process monitoring, marketing science, and clinical and health analysis. The purpose of this article is to present several methods for measuring the node impurity, which are applicable to data sets with multiple target variables. For illustrations, numerical examples are given with discussion.

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비형식적 수학적 지식과 형식적 수학적 지식의 결합에 관한 소고 (A Short Discussion about Connection of Informal and Formal Mathematical Knowledge)

  • 김진호
    • 대한수학교육학회지:학교수학
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    • 제4권4호
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    • pp.555-563
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    • 2002
  • The purpose of this paper is to try formulating a working definition of connection of informal and formal mathematical knowledge. Many researchers have suggested that informal mathematical knowledge should be connected with school mathematics in the process of learning and teaching it. It is because informal mathematical knowledge might play a important role as a cognitive anchor for understanding school mathematics. To implement the connection of them we need to know what the connection means. In this paper, the connection between informal and formal mathematical knowledge refers to the making of relationship between common attributions involved with the two knowledge. To make it clear, it is discussed that informal knowledge consists of two properties of procedures and conceptions as well as formal mathematical knowledge does. Then, it is possible to make a connection of them. Now it is time to make contribution of our efforts to develop appropriate models to connect informal and formal mathematical knowledge.

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산업체 위탁교육의 문제점과 개선을 위한 실증연구 (Analytical approach of many Site for a fixation of the Industrial Consignment Education in Junior College)

  • 최승욱
    • 경영과정보연구
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    • 제3권
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    • pp.317-352
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    • 1999
  • The results of a discussion among parties involved in the Industrial Educational Cooperation Program are as follows: 1. Ensure that students in the Continuing Education System have certain work experience as a prerequisite for admission. 2. Studies and evaluation methods should be diversified in order to give students better selection of lectures and credits. 3. Re-education system should be established, and a degree conferred through development of human resources and study terms. 4. Educate students by cooperating between the union of industries and that of the colleges. 5. Students are satisfied about the intensive study by $\ulcorner$2+2$\lrcorner$ joint education which connects junior college and university. 6. Put into practice creative technical education for technological development by learning their classroom studying just as actual practice in the industrial field. I offer strategies for settlement of the Industrial Trust Education mentioned above, and urge the Ministry of Education to comply.

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The Effect of Contextual Knowledge on EFL Learners' Participation in Cross-Cultural Communication

  • Min, Su-Jung
    • 영어어문교육
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    • 제15권2호
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    • pp.209-224
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    • 2009
  • This study examined the role of contextual knowledge in cross-cultural communication between non-native speakers on an interactive web with a bulletin board system through which college students of English at Japanese and Korean universities interacted with each other discussing the topics of local and global issues. The study investigated the influence of students' relative contextual knowledge on active participation in interactions and discussed the results focusing on the use of discourse strategies for meaning negotiation. The study argues that in interactions even between non-native speakers with limited proficiency, contextual knowledge in the topic under discussion affects the degree to which they accommodate to each other during communication and suggests that the focus of teaching English as a foreign language also should be given to what kind of contextual knowledge students need to obtain and how to express it rather than what level of proficiency in English they need to acquire.

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수학수업에서의 담론을 통한 수학적 개념 형성에 관한 연구 (Developing Mathematics Concepts through Discourses in a Math Classroom)

  • 고상숙;강현희
    • 한국수학교육학회지시리즈A:수학교육
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    • 제46권4호
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    • pp.423-443
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    • 2007
  • Based on the framework of Huffered-Ackles, Fuson and Sherin(2004), data were analyzed in terms of 3 components: explaining(E), questioning(Q) and justifying(J) of students' mathematical concepts and problem solving in a math classroom. The students used varied presentations to explain and justify their mathematical concepts and ideas. They corrected their mathematical errors or misconceptions through discourses. In addition, they constructed and clarified their concepts and thinking while they were interacted. We were able to recognize there was a special feature in discourses that encouraged the students to construct and develop their mathematical concepts. As they participated in math class and received feedback on their learning, the whole class worked cooperatively in a positive way. Their discourse was improved from the level of the actual development to the level of the potential development and the pattern of interaction moved from ERE(Elicitaion-Response-Elaboration to PD(Proposition Discussion).

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Maintaining Cognitively Challenging Discourse Through Student Silence

  • Jensen, Jessica;Halter, Marina;Kye, Anna
    • 한국수학교육학회지시리즈D:수학교육연구
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    • 제23권2호
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    • pp.63-92
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    • 2020
  • Student engagement in high-level, cognitively demanding instruction is pivotal for student learning. However, many teachers are unable to maintain such instruction, especially in instances of non-responsive students. This case study of three middle school teachers explores prompts that aim to move classroom discussions past student silence. Prompt sequences were categorized into Progressing, Focusing, and Redirecting Actions, and then analyzed for maintenance of high levels of cognitive demand. Results indicate that specific prompt types are prone to either raise or diminish the cognitive demand of a discussion. While Focusing Actions afforded students opportunities to process information on a more meaningful level, Progressing Actions typically lowered cognitive demand in an effort to get through mathematics content or a specific method or procedure. Prompts that raise cognitive demand typically start out as procedural or concrete and progress to include students' thoughts or ideas about mathematical concepts. This study aims to discuss five specific implications on how teachers can use prompting techniques to effectively maintain cognitively challenging discourse through moments of student silence.

제1차 교육과정기 중학교 수학교과서에 나타난 직선 관련 내용의 구성 및 전개 방식 분석 (Analysis on Korean Middle School Mathematics Textbooks Published in the 1st National Curriculum Period Centerea on the Concept 'Straight Line')

  • 도종훈
    • 한국수학사학회지
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    • 제30권2호
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    • pp.101-119
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    • 2017
  • This paper is a follow up study of [2]. In this paper we analyse the contents of middle school mathematics textbooks published in the 1st National Curriculum Period centered on the concept 'straight line' and discuss how they are different from contemporary mathematics textbooks in view of connectedness of contents, mathematical terms, textbook as a learning material vs. teaching material, relationship between contents of national curriculum and textbooks, and some topics related to direct proportion, function, method of equivalence as a method for solving simultaneous linear equations and so on. The results of our analysis and discussion suggest implications for reforming mathematics curriculum and developing mathematics textbooks.

중국신문학의 리얼리즘의 수용과 전개 -프랑스 러시아의 리얼리즘을 중심으로 (Acceptance and development of Chinese realism - Focusing on the realism of France Russia)

  • 김경석
    • 비교문화연구
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    • 제34권
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    • pp.237-257
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    • 2014
  • Paragraph of the early 20th century, China has begun to blow hot air creative realism. Chinese intellectuals at the time of national crisis, China is facing a national transformed into a modern nation must be performed in order to challenge literary realism to recognize the most suitable literary thoughts. But realism is screwed literary thoughts introduced from the West. Shen Yan Bing in 1922 revolves around a discussion of realism and naturalism in France started to spread all over Europe for historical realism and creative learning originates from the well came from the intended operating suggesting. In addition, writers of Wenxueyanjiuhui is influenced by the Russian realism directly. In this paper, the realism of the French and Russian for the study and development of Chinese accept.