• The Journal of the Korea Contents Association
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• v.17 no.3
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• pp.238-252
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• 2017

In the digital media environment, individuals' information behavior about donation has been more interactive than ever. This study tried to figure out which factors impact communicative actions, based on the situational theory of problem solving(STOPS) in the donation situation for children with a rare incurable disease. This study tried to figure out the instrumental role of communicative action in donation situation. The findings from the survey(N=524) revealed that problem recognition and involvement recognition have a positive influence on a situational motivation, while constraint recognition had a negative influence. A referent criterion and a situational motivation have a positive influence on communicative actions. Also, a perceived moral obligation and a anticipated guilt have additional explanation of situational motivation for children with a rare incurable disease.

• The Journal of the Korea Contents Association
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• v.20 no.6
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• pp.326-341
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• 2020

Based on theoretical background of Situational Theory of Problem Solving(STOPS), we have examined the role of STOPS variables on a group of online public in their issue recognition and communicative behavior on Korea's nationwide civil boycott movement of Japanese goods. Results from 524 survey cases from a Korea's major online community show that two independent variables(Problem Recognition, Referent Criterion) revealed positive in their effect on mediating variable(Situational Motivation in Problem Solving). Situational Motivation also revealed positive in its effect on six dependent variables(Information Forefending, Information Permitting, Information Forwarding, Information Sharing, Information Seeking, Information Attending) of Communicative Behavior. Involvement Recognition and Constraint Recognition revealed positive without proper statistical significance. As a result, study on the case of online public in Korea supports STOPS theory as high-level of Problem Recognition and Referent Criterion effects on Communicative Behavior in positive way via Situational Motivation. Implications from the findings have discussed and proposed suggestions for government public relations and further studies.

• Journal of the Korean Society for information Management
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• v.22 no.1 s.55
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• pp.209-228
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• 2005

This study is a preliminary work in examining how to manage resources for collaboratively interactive help systems. The purpose of this article is to describe significant patterns of behaviors and cognitive state in collaborative problem-solving situation, and further to explore the relationship between the behavior and the perception of service evaluation. Based on the concept of 'cognitive motion' in Dervin's Sense-Making theory, this study conducted a time-line interview. The sample of this study consists of 22 IT personnel helping other person solve IT problems and 36 users being helped for a IT problem-solving. This study presents a model of collaborative problem-solving behaviors and discusses some implications for designing help systems which collaborative interactions can happen.

• 한국디지털정책학회:학술대회논문집
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• 2006.12a
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• pp.177-184
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• 2006

지적 창의경영은 지식의 공유와 생성으로 나눌 수 있는 데, 지식 생성 분야에서 창의성 연구에서 나온 창의적 문제해결 방법론이다. 이 글에서는 공학 분야에 주로 사용되는 TRIZ 이론을 비공학 분야와 비즈니스 분야, 지적 창조경영의 지식 생성 분야에서 응용사례와 활용 가능성을 기술하였다. TRIZ는 공학분야의 전세계 특허와 기술혁신 사례들을 분석하여 개발하였으나, 이 창의적 문제해결 이론은 러시아 공산주의 사회라는 특수한 상황에서 개발되어서 경영과 비즈니스를 다루고 연구하는 일에는 많은 어려움이 있었다. 그러나 러시아가 개방되면서 최근 TRIZ의 다양하고 강력한 기법들을 비공학 분야와 선진기업 경영이나 비즈니스에 접목시켜 연구되고 있다. TRIZ연구는 변화와 경쟁이 기본이라고 여겨지는 비지니스 활동에서 강력한 문제 해결능력과 아이디어를 가지도록 도와주고 있다. 이 글에서 비즈니스에서 성공과 실패라는 모순을 일으키는 문제를 고전적인 TRIZ의 모순 해소 매트릭스와 비슷한 비즈니스 매트릭스를 이용해서 해결되는 선진 기업의 창조적 경영 응용 사례를 살펴 보고 향후 활용 가능성을 연구하였다.

• Journal of the Korean School Mathematics Society
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• v.23 no.1
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• pp.129-158
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• 2020

In this study, we presented two geometric tasks to three 11th grade students to identify the characteristics of the images that the students had at the beginning of problem-solving in the problem situations and investigated how their images changed during problem-solving and effected their problem-solving behaviors. In the first task, student A had a static image (type 1) at the beginning of his problem-solving process, but later developed into a dynamic image of type 3 and recognized the invariant relationship between the quantities in the problem situation. Student B and student C were observed as type 3 students throughout their problem-solving process. No differences were found in student B's and student C's images of the problem context in the first task, but apparent differences appeared in the second task. In the second task, both student B and student C demonstrated a dynamic image of the problem context. However, student B did not recognize the invariant relationship between the related quantities. In contrast, student C constructed a robust quantitative structure, which seemed to support him to perceive the invariant relationship. The results of this study also show that the success of solving the task 1 was determined by whether the students had reached the level of theoretical generalization with a dynamic image of the related quantities in the problem situation. In the case of task 2, the level of covariational reasoning with the two varying quantities in the problem situation was brought forth differences between the two students.

• Korean Journal of Logic
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• v.9 no.1
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• pp.63-95
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• 2006

노직은 뉴컴의 문제를 뉴컴이 묘사한 상황에서 합리적인 행위를 선택함에 있어 지배의 원리와 기대 효용 극대화의 원리의 적용의 결과가 충돌한다는 것으로 설명하고 있다. 슐레징거와 이병욱은 지배의 원리에 의한 선택이 합당함을 논증하고 있다. 그들의 논증은 원래의 뉴컴 상황과 변형된 뉴컴 상황의 유비에 근거하고 있다. 이 글에서는 그러한 유비가 성립하지 않거나 성립할 경우 뉴컴 문제를 해결하는 데 흡족하지 않음을 보이려 하고 있다. 그리고 뉴컴 상황에서 지배의 원리를 사용해야 하는 독자적인 이유를 제시하고 있다.

• Journal of Digital Convergence
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• v.12 no.1
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• pp.163-170
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• 2014

The purpose of this study was to explore the effect of need for closure on college students' problem recognition and communication behavior. Specifically, this research examined differences about situation recognitions and communication behaviors across level of need for closure factors (preference for order and structure, preference for predictability, decisiveness, discomfort with ambiguity, closed-mindeness). The results show that the participants with higher level of discomfort with ambiguity and low level of closed-mindeness are more likely to high problem recognition, constraint recognition, involvement recognition, and doing active communication behaviors.

• Journal of Elementary Mathematics Education in Korea
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• v.23 no.1
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• pp.59-74
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• 2019

According to previous studies, it shows that the metacognitive ability that makes the positive element of the problem solver positively affects the problem-solving process of mathematics. In order to accurately grasp causality, this study investigates the specific characteristics of the meta-affect factor in the process of problem-solving. To do this, we analyzed the types and frequency of data collected from collaborative problem-solving situations composed of 4th~6th grade mathematically gifted children in small group of two. As a result, it can be seen that the type of meta-affect in the problem-solving process of mathematically gifted children is related to the correctness rate of the problem. First, regardless of the success or failure of the problem-solving, the meta-affect appeared relatively frequently in the meta-affect types in which the cognitive factors related to the context of problem-solving appeared first, and acted as the meta-functional type of the evaluation and attitude. Especially, in the case of successful problem-solving of mathematically gifted children, meta-affect showed a very active function as meta-functional type of evaluation.

• Annual Conference on Human and Language Technology
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• 1989.10a
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• pp.65-72
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• 1989

이 논문은 국어 부정문의 의미분석을 위하여 바람직한 의미이론을 제안하려는 것이 목적이다. 특히, 이 논문에서는, 국어의 내부부정 (internal negation)은 물론 외부부정 (external negation)에 상응하는 문장부정의 통사구조가 있다는 것을 논의를 통하여 입증한다. 그러고, 이러한 부정문의 의미를 표상하기 위하여, 부정문 대한 기존의 이론을 수정, 보완할 것을 구체적으로 제안한다. 특히, 아리스토텔레스 (Aristotle)의 부정논리에 입각한 전통에 일치하는 몬테그 (Montague)의 부정문 규칙이 국어의 부정문 처리에는 만족스럽지 못한 점을 지적한다. 그러고, 이러한 문제를 해결하기 위하여 수정된 규칙을 제안한다. 이어서 최근에 발전된 상황의미론(situation semantics) 에서 국어의 문장부정을 다루는데 야기될 수 있는 문제를 지적하고, 이러한 문제를 처리 할 수 있는 이론적 대안을 마련한다. 특히 국어의 외부부정이 야기시키는 중의성의 문제를 잘 다룰 수 있는 바람직한 의미론을 세운다. 그리고 나아가서는 부정문에 대한 보편적 통사-의미론의 기틀을 마련하려는 것이다.

• Education of Primary School Mathematics
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• v.15 no.1
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• pp.1-11
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• 2012

Unlike traditional cognitive theory, situated cognition theory has been understood as a pedagogical theory that highly reflects the constructivist nature of learning. In order to practice situated learning in school, situations in the classroom are very important in which real teaching and learning occurs. Due to the fact that learning is the process of mental activities which is considerably dependent on conditions and context, it focuses more on the learning process and real-situation experiences rather than the result itself. In mathematics education, teaching students the ability to solve given problems in a conventional way is not enough anymore. The purpose of this research is to suggest the direction of mathematical education in the classroom by analyzing the implications of situated cognition theory and situated learning for 'doing mathematics' in classroom teaching. In this research, we introduce briefly about situated cognition theory and situated learning, compare the phenomenon of mathematics in the classroom to that in the mathematician's mind, and finally propose the applications of situated cognition theory in the mathematics education based on three perspectives of situated cognition theory the embodiment thesis, the embedding thesis, and the extension thesis.