• Title/Summary/Keyword: 문제형

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Extending An EBL Based Conrol-Knowledge Planner for Anycase Subgoals (Anycase Subgoal을 위한 EBL 기반의 제어지식형 계획기의 확장)

  • 이동복;이수원
    • Proceedings of the Korean Information Science Society Conference
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    • 1998.10c
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    • pp.18-20
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    • 1998
  • 본 논문은 EBL 기반의 제어지식형 계획기에서 다양한 목표확장 방법을 사용하여 MEA의 불완전한 계획생성을 해결하는 새로운 방법을 제안한다. 계획기의 문제 공간을 탐색하는 방법 중 하나인 MEA는 현재상태와 목표상태의 차이를 줄이기 위하여 연산자를 선택한 후에, 연산자의 조건절을 현재상태가 만족하는지의 여부에 따라서 조건절의 부목표화를 결정한다. 그러나 이러한 목표확장 방법은 현재상태에서 만족된 부목표에 대한 목표확장을 하지않음으로써 문제공간 탐색에서 제한된 범위만을 탐색하므로 목표를 만족하는 최적의 계획을 생성할 수 없으며, 또한 문제를 해결하는 계획이 있음에도 불구하고 탐색범위의 제한으로 인해 계획을 생성하지 못하는 경우도 발생한다. 이와 같이 현재 상태에서 만족되어 목표확장을 하지 않은 부목표를 Anycase Subgoal이라 한다. 본 논문에서 제안하는 목표확장 방법은 ELB기반의 제어지식형 계획기를 Anycase Subgoal을 위하여 확장하는 방법으로 서, 초기의 문제공간 탐색에서 사용된 목표확장 방법에서 문제를 해결하지 못할 경우 탐색공간을 확장하여 문제를 해결하고, 문제에 적합한 목표확장 방법을 제어지식형 규칙으로 학습하여 유사한 문제에 대하여 효율적으로 계획을 생성한다.

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Transition Experiment and Socially-oriented R&D Program (시스템 전환론의 관점에서 본 사회문제 해결형 연구개발사업의 발전 방향)

  • Song, Wichin;Seong, Jieun
    • Journal of Technology Innovation
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    • v.22 no.4
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    • pp.89-116
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    • 2014
  • Socially-oriented R&D programs aimed at solving societal problem rather than scientific and industrial fruits have started recently. Societal problem is recognized as dilemma since this problem related to various stakeholders. And this is not solved with single program and needed long-term process. So the perspective of socio-technical system transition including technological and institutional change is needed. This paper suggests policy implication of Socially-oriented R&D programs from socio-technical system transition perspective. 'Transitioning of Socially-oriented R&D program' is the key concept of restructuring the program for the system transition. The establishment of multi-layer transition governance and the transition vision-making and transition experiment planning are the key process of transitioning the R&D program. This paper suggests the ways and issues of implementing this process in Socially-oriented R&D program.

분산형 전원의 계통연계기술

  • Koh, Yo
    • 전기의세계
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    • v.45 no.1
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    • pp.7-9
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    • 1996
  • 분산형전원 (Dispersed Storage and Generation System)이란 원자력이나 대용량 화력 등과 같은 집중적이고 대용량이 아닌 소용량의 전력저장시스템이나 발전시스템을 일컫는 말로서 소수력, 태양광, 바이오, 풍력 등의 대체에너지 전원, 소용량의 열병합발전시스템, 전기 등을 이용한 전력 저장시스템이 그 예라 하겠다. 이러한 분산형전원은 그 단어 뜻대로 대규모 전력계통에 비하여 분산되어 있기 때문에 관리가 어렵고 전력계통에 연계될 경우 여러가지 문제를 야기시키게 된다. 이러한 문제중 가장 큰 것은 계통의 전압변동의 요인이 되는 것이고 보호협조 문제 또한 무시할 수 없는 것이다. 더우기 보안상 단독운전이 될 경우를 방지하여야 하고 고조파문제, 계통단락용량 증대문제 등도 염려가 되는 문제이다.

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수학과 목표지향형 고사 점수의 표준화에 관한 연구

  • 홍석강
    • The Mathematical Education
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    • v.36 no.1
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    • pp.1-10
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    • 1997
  • 수학교육에서 목표지향형 평가는 교육목표를 세분화시키고 목표한 평가 기준에 성취해야할 최저 수준에 입각해서 하는 평가이다. 일반적으로 수학교육의 목표에는 문제해결능력의 향상, 새로운 지도법의 개발, 교과과정의 개발 및 그 교과목의 시행과 추천하고자하는 평가법, 자력에 의한 발전적인 문제 해결지도와 수학적 사고력 향상에 있으며 그런 사고력 검정을 위한 문제 출제 및 문제 변별력 측정, 문제 해결 시도를 위한 효과적인 지도법의 개발 등은 모두 수학과의 목표지향형 평가의 개선에 유익한 시도로 인정되고 있다.(중략)

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The Effects of Open-ended Problems on Mathematical Creativity and Brain Function (개방형 문제 활용이 수학적 창의력과 뇌기능에 미치는 효과)

  • Kim, Sang-Jeong;Kwon, Young-Min;Bae, Jong-Soo
    • Journal of Elementary Mathematics Education in Korea
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    • v.14 no.3
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    • pp.723-744
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    • 2010
  • The aim of this study was to find the effects of open-ended problems on mathematical creativity and brain function. In this study, one class of first grade students were allocated randomly into two groups. Each group solved different problems. The experimental group solved the open-ended problems and the comparison group solved the closed-problems. Mathematical creativity was tested by the paper test. And Brain function was tested by an EEG(electroencephalogram) tester. The results of this study are as follows. Firstly, this study analyzed how the open-ended problems are effective on mathematical creativity. This analysis showed that it had a meaningful influence on the mathematical creativity(p=0.46). Accordingly, we could find out that open-ended problems make the student connect the mathematical concept and idea and think variously. Secondly, this study analyzed the effect of open-ended problems on brain function. This analysis showed that it did not have a meaningful influence on the brain function(p=.073) statistically but the experimental group's evaluation was higher than comparison groups' at the post-test. It also had a meaningful influence on the brain attention quotient(left) (p=.007), attention quotient(right) (p=.023) and emotion tendency quotient(p=.025). As a result of such tests, we could find out that open-ended problems are effective on brain function, especially on the attention ability. With the use of the open-ended problems, students could show quick understanding and response. An emotion tendency is also developed in the process. Because various answers are accepted, the students gain an internal reward at the process of finding an answer. Putting the above results together, we could find that open-ended problem is effective on mathematical creativity and brain function.

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The Effect of Essay Writing-Centered Mathematics Teaching on Problem Solving and Mathematical Disposition (서술형 수학 쓰기 수업이 초등학생의 문제해결 및 수학적 성향에 미치는 효과)

  • Kim, Hyosun;Oh, Youngyoul
    • Communications of Mathematical Education
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    • v.28 no.1
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    • pp.131-154
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    • 2014
  • The purpose of this study was to examine the effect of essay writing-centered mathematics instruction on problem solving and mathematical deposition in the elementary school. For the present study, two 6th grade classes with equivalent achievement in terms of problem solving and mathematical disposition based on the pretest. A total of 15 mathematics lessons focused on writing activities were administered to the experiment group for two months, while the textbook-based traditional lessons were given to the comparison group. Both quantitative and qualitative methods were adopted to analyze the data. The results of the present study showed that essay writing-centered mathematics teaching is statistically superior that the textbook-based mathematics teaching with respect to students' problem solving and mathematical disposition. In addition, it was evidenced that essay writing-centered mathematics instruction makes an influence on students' perceptions toward essay-based assessment in a positive way.

Three Frames of Societal Challenge-driven Innovation (사회문제 해결형 과학기술혁신을 보는 세 가지 관점)

  • Song, Wichin
    • Journal of Science and Technology Studies
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    • v.18 no.2
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    • pp.233-267
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    • 2018
  • This paper examines three perspectives on science and technology innovation that are aiming at resolving the social problems. Based on the relationship between technocratic experts and civil society in the process of social problem solving innovation, we will discuss 1) expert-centered approach, 2) citizen-centered approach, and 3) expert-citizen collaboration approach. After summarizing these three perspectives, we suggest the direction of development of science and technology innovation policies that solve social problems. It is necessary to identify the social problem solving type innovation policy as a strategic niche for the transformation of the innovation policy, and to develop the future direction in the following ways: 1) deepening the collaborative approach, 2) introducing the sustainability transition approach, and 3) reconstructing the innovation policy using new concept of innovation.

The Effects of Open-Ended Mathematical Problem Solving Learning on Mathematical Creativity and Attitudes of Elementary Students (개방형 문제해결학습이 초등학생들의 수학적 창의성 및 수학적 태도에 미치는 영향)

  • Seo, YoungMin;Park, Mangoo
    • Communications of Mathematical Education
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    • v.35 no.3
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    • pp.277-293
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    • 2021
  • The purpose of this study was to find out how problem solving learning with open-ended mathematics problems for elementary school students affects their mathematical creativity and mathematical attitudes. To this end, 9 problem solving lessons with open-ended mathematics problems were conducted for 6th grade elementary school students in Seoul, The results were analyzed by using I-STATistics program to pre-and post- t-test. As a result of the study, problem solving learning with open-ended problems was effective in increasing mathematical creativity, especially in increasing flexibility and originality, which are sub-elements of creativity. In addition, problem solving learning with open-ended problems has helped improve mathematical attitudes and has been particularly effective in improving recognition needs and motivation among subfactors. In problem solving learning with open-ended problems, students were able to share various responses and expand their thoughts. Based on the results of the study, the researchers proposed that it is necessary to continue the development of quality materials and teacher training to utilize mathematical problem solving with open-ended problems at school sites.

A Study on the Evolution of 'Social problem-solving R&D model' in Korea (사회문제 해결형 R&D 모델의 진화 과정 분석과 과제)

  • Seong Jieun;Song Wichin
    • Journal of Technology Innovation
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    • v.31 no.2
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    • pp.83-110
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    • 2023
  • This study deals with the process by which 'Social problem-solving R&D model' is established in Korean society through the evolution of the government's R&D program. We will examine the process by which a 'Social problem-solving R&D model', which was not present in companies, science and technology communities, and civil society, is formed through government R&D programs. To this end, we present a conceptual framework to analyze the process of co-evolution of 'Social problem solving R&D model', the organizational community that supports and implements it, and the institutions that supports the new model. In the synthesis, policy measures to enhance 'Social problem-solving R&D model' are dealt with.

A Study on Student's Processes of Problem Solving Using Open-ended Geometric Problems in the Middle School (중학교 기하단원의 개방형문제에서 학생의 문제해결과정의 사고 특성에 관한 연구)

  • ChoiKoh, Sang-Sook;Noh, Ji-Yeon
    • Journal of the Korean School Mathematics Society
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    • v.10 no.3
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    • pp.303-322
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    • 2007
  • This study is to investigate student's processes of problem solving using open-ended Geometric problems to understand student's thinking and behavior. One 8th grader participated in performing her learning in 5 lessons for June in 2006. The result of the study was documented according to Polya's four problem solving stages as follows: First, the student tended to neglect the stage of "understanding" a problem in the beginning. However, the student was observed to make it simplify and relate to what she had teamed previously Second, "devising a plan" was not simply done. She attempted to solve the open-ended problems with more various ways and became to have the metacognitive knowledge, leading her to think back and correct her errors of solving a problem. Third, in process of "carrying out" the plan she controled her solving a problem to become a better solver based on failure of solving a problem. Fourth, she recognized the necessity of "looking back" stage through the open ended problems which led her to apply and generalize mathematical problems to the real life. In conclusion, it was found that the student enjoyed her solving with enthusiasm, building mathematical belief systems with challenging spirit and developing mathematical power.

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