• Title/Summary/Keyword: 연역적 추론

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Scientific Reasoning Differences in Science Writing of Elementary School Students by Grades (초등학생들의 과학 글쓰기에 나타나는 과학적 추론의 학년별 차이)

  • Lim, Ok-Ki;Kim, Hyo-Nam
    • Journal of The Korean Association For Science Education
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    • v.38 no.6
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    • pp.839-851
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    • 2018
  • The purpose of this study is to analyze the science reasoning differences of elementary school students' science writing. For this purpose, science writing activities and analysis frameworks were developed. Science writing data were collected and analyzed. Third to sixth grade elementary students were selected from a middle high level elementary school in terms of a national achievement test in Seoul. A total of 320 writing materials were analyzed. The results of the analysis were as follows. Science writings show science reasoning at 52 % for $3^{rd}$ grade, 68% for $4^{th}$ grade, 85% for $5^{th}$ grade, and 89% for $6^{th}$ grade. Three types of scientific reasoning such as inductive reasoning, deductive reasoning, and abductive reasoning appeared in science writing of the third to sixth graders. The abductive reasoning appeared very low in comparing with inductive and deductive reasoning. Level three appeared the most frequently in the science writing of the elementary students. The levels of inductive and deductive reasoning in science writing increased according to increasing grade and showed statistical differences between grades. But the levels of abductive reasoning did not show an increasing aspect according to increasing grade and also did not show statistical differences between grades. The levels of inductive reasoning and deductive reasoning of the 3rd grade was very low in comparing with the other grades.

초등학교 고학년 아동의 정의적 특성, 수학적 문제 해결력, 추론능력간의 관계

  • Lee, Yeong-Ju;Jeon, Pyeong-Guk
    • Communications of Mathematical Education
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    • v.8
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    • pp.137-150
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    • 1999
  • 본 연구의 목적은 아동들의 수학 교과에 대한 정의적 특성과 수학적 문제 해결력, 추론 능력간의 상호 관계를 구명하고, 이러한 관계들은 아동의 지역적인 환경에 따라 차이가 있는지를 분석하는 것이다. 본 연구를 통하여 얻은 결론은 다음과 같다. 정의적 특성의 하위 요인 중 수학적 문제 해결력과 귀납적 추론 능력에 대한 설명력이 가장 높은 요인은 수학교과에 대한 자아개념인 것으로 나타났으며, 연역적 추론 능력에 대한 설명력은 학습 습관이 가장 높은 것으로 나타났다. _그리고 귀납적 추론 능력이 연역적 추론 능력 보다 수학적 문제 해결력에 대한 설명력이 더 높은 것으로 나타났으며, 수학적 문제 해결력과 귀납적 추론 능력은 지역별로 유의한 차가 나타났으나 연역적 추론 능력은 지역간 유의한 차이가 나타나지 않았다.

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Middle School Students' Evaluation of Scientific Information: From the Perspective of Hypothetico-deductive Reasoning (가설-연역적 추론 관점에서 본 중학생의 과학적 정보 평가 양상)

  • Lee, Eun Mi;Kang, Nam-Hwa
    • Journal of The Korean Association For Science Education
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    • v.34 no.4
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    • pp.375-383
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    • 2014
  • The purpose of this study is to find out how middle school students evaluate scientific information in terms of hypothetico-deductive reasoning. A total of 66 middle school students completed a paper-and-pencil test on scientific information evaluation and 14 of them were individually interviewed for triangulation. The test includes six topics related to scientific or pseudoscientific information, and questions about each topic were sequenced based on a hypothetico-deductive reasoning. The hypothetico-deductive process consists of three steps: identifying predictions made by explanations in the information, identifying data actually obtained, and determining the fit between predictions and data to judge the validity of the explanations. Data analyses have focused on students' response types at each step, whether students used hypoethetico-deductive reasoning, and students' preference to evidence types in making decisions. The middle school students in this study answered the questions in various ways based on how they used the information given or personal knowledge and beliefs. A small portion of students evaluated information based on hypothetico-deductive reasoning. These students tended to give priority to scientific data in determining the validity of the information. On the other hand, students who did not use hypoethetico-deductive reasoning tended to prefer first-hand experience in the decision. The results provide implications for science lessons and the curriculum for scientific literacy. Further research should include student evaluation of the validity of data and other types of reasoning.

Exploring Scientific Reasoning in Elementary Science Classroom Discourses (초등 과학 수업 담화에서 나타나는 과학적 추론 탐색)

  • Lee, Sun-Kyung;Choi, Chui Im;Lee, Gyuho;Shin, Myeong-Kyeong;Song, Hojang
    • Journal of The Korean Association For Science Education
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    • v.33 no.1
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    • pp.181-192
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    • 2013
  • This study aims to explore scientific reasoning that students and their teachers constructed in elementary science classroom discourses in terms of basic reasoning types; deduction, induction, and abduction. For this research, data were collected from 13 classes of 4th grade science activities during a period of three months and analyzed three types of scientific reasoning in elementary school science discourses. We found that deduction (one discourse segment), induction (one discourse segment), and deduction-abduction (two discourse segments) were presented in the discourses. They showed that: first, scientific reasoning proceeded explicitly or implicitly in elementary science discourses; second, the students and their teachers have potentials to increase the quality of reasoning depending on their inter-subjectivity; and last, the students' background knowledge were very important in the development of their reasoning. Implication and remarks on science education and research were presented based on this results as well.

A Case Analysis of Inference of Mathematical Gifted Students in the NIM Game (NIM 게임에서 수학 영재의 필승전략에 대한 추론 사례)

  • Park, Dal-Won
    • Journal of the Korean School Mathematics Society
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    • v.20 no.4
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    • pp.405-422
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    • 2017
  • Nim games were divided into three stages : one file, two files and three files game, and inquiry activities were conducted for middle school mathematically gifted students. In the first stage, students easily found a winning strategy through deductive reasoning. In the second stage, students found a winning strategy with deductive reasoning or inductive reasoning, but found an error in inductive reasoning. In the third stage, no students found a winning strategy with deductive reasoning and errors were found in the induction reasoning process. It is found that the tendency to unconditionally generalize the pattern that is formed in the finite number of cases is the cause of the error. As a result of visually presenting the binary boxes to students, students were able to easily identify the pattern of victory and defeat, recognize the winning strategy through game activities, and some students could reach a stage of justifying the winning strategy.

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Epistemological Implications of Scientific Reasoning Designed by Preservice Elementary Teachers during Their Simulation Teaching: Evidence-Explanation Continuum Perspective (초등 예비교사가 모의수업 시연에서 구성한 과학적 추론의 인식론적 의미 - 증거-설명 연속선의 관점 -)

  • Maeng, Seungho
    • Journal of Korean Elementary Science Education
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    • v.42 no.1
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    • pp.109-126
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    • 2023
  • In this study, I took the evidence-explanation (E-E) continuum perspective to examine the epistemological implications of scientific reasoning cases designed by preservice elementary teachers during their simulation teaching. The participants were four preservice teachers who conducted simulation instruction on the seasons and high/low air pressure and wind. The selected discourse episodes, which included cases of inductive, deductive, or abductive reasoning, were analyzed for their epistemological implications-specifically, the role played by the reasoning cases in the E-E continuum. The two preservice teachers conducting seasons classes used hypothetical-deductive reasoning when they identified evidence by comparing student-group data and tested a hypothesis by comparing the evidence with the hypothetical statement. However, they did not adopt explicit reasoning for creating the hypothesis or constructing a model from the evidence. The two preservice teachers conducting air pressure and wind classes applied inductive reasoning to find evidence by summarizing the student-group data and adopted linear logic-structured deductive reasoning to construct the final explanation. In teaching similar topics, the preservice teachers showed similar epistemic processes in their scientific reasoning cases. However, the epistemological implications of the instruction were not similar in terms of the E-E continuum. In addition, except in one case, the teachers were neither good at abductive reasoning for creating a hypothesis or an explanatory model, nor good at using reasoning to construct a model from the evidence. The E-E continuum helps in examining the epistemological implications of scientific reasoning and can be an alternative way of transmitting scientific reasoning.

Ontology-aware Deduct ive Inference System (온톨로지 연계 연역 추론 시스템의 설계 및 개발)

  • 장민수;손주찬
    • Proceedings of the Korean Information Science Society Conference
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    • 2003.10a
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    • pp.133-135
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    • 2003
  • 시맨틱 웹은 지식을 구조적으로 표현할 수 있는 수단과, 논리를 기반으로 지식을 처리하는 기술을 주요 요소로 포함하고 있다. 후자에 대한 유력한 기술로 기호 논리를 기반으로 한 연역 추론 기법이 폭넓게 응용되고 있으나 아직 초보적인 단계에 머물러 있다. 본 논문은 시맨틱 웹 환경에서 효과적인 추론 기능을 수행할 수 있는 연역 추론 시스템의 설계 및 구현 내용을 담고 있다. 본 논문에서 제시하는 추론 시스템은 표준 기술 논리(Description Logic)의 상당 부분과 혼 논리(Horn Logic) 기반의 논리 프로그래밍을 아우르는 확장된 표현력을 제공하여, RETE 알고리즘 기반의 생성 시스템을 활용하여 추론한다. 또한, 규칙베이스를 구성하는 단위 지식들을 웹 자원화함으로써 온톨로지로 대표되는 시맨틱 웹의 지식 표현력을 확장하였다. 본 논문이 제시하는 추론 시스템을 이용하면 웹 온톨로지 위에 규칙 및 논리 계층[1]을 효과적으로 구현할 수 있다.

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수학적 추론 능력 평가 기준에 관한 연구

  • Jeon, Pyeong-Guk;Kim, Eun-Hui;Kim, Won-Gyeong
    • Communications of Mathematical Education
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    • v.13 no.2
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    • pp.425-455
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    • 2002
  • 본 연구는 수학교육에서 강조되고 있는 수학적 힘의 구성 요소 중의 하나인 수학적 추론 능력에 대한 교사들의 구체적인 이해를 돕고, 문제 해결 과정에서 학생들의 추론 능력을 분석하고 평가하는 데 도움을 주기 위해 문헌 연구 및 학생반응 분석결과에 기초하여 귀납적, 유비적, 연역적 추론능력에 대한 평가기준을 개발하였다. 또한, 개발된 평가기준을 구체적인 문제에 적용하였으며 이를 기초로 문제점을 수정 ${\cdot}$ 보완한 후, 전문가의 타당성 검증과 동일한 학생반응에 대한 채점결과의 일치도를 알아봄으로써 신뢰도 검증을 실시하였다.

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컴퓨터를 통한 수학적 사고력 신장의 가능성 모색

  • Jo, Han-Hyeok;An, Jun-Hwa;U, Hye-Yeong
    • Communications of Mathematical Education
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    • v.14
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    • pp.197-215
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    • 2001
  • 최근 수학적 사고력 연구가 구체적 수학내용에 기반한 활동과 조작에 대한 연구보다는 활동이나 조작을 통한 결과로 수학적 사고력에 접근하는 일회성 연구로 이루어지는 경향이 있다. 본고에서는 교육 내용을 선정하기 위해 학교수학에서 아동들이 어떤 수학적 사고를 하는데 장애을 겪는지에 주목하여, 이러한 장애를 극복하는 것을 통해 수학적 사고력의 신장을 생각해보고자 하였다. 이에 대수에서는 문자도입에 따른 추상적 상징의 수용과 이용부분에서, 기하에서는 논증기하의 증명도입과정에서 형식적, 연역적 사고 시작으로 아동이 수학적 사고에 어려움을 겪는다는 사살에 주목하였다. 특히 논증 기하의 연역적, 형식적 증명은 논리와 추론이 바탕이 되어야 한다. 그런데 논리와 추론은 고등학교 1학년과정 집합과 명제부분에 들어있어 아동은 논리와 추론에 대한 어떤 경험도, 교육도 받지 않은 상태에서 증명을 하게 된다. 이에 교육 내용으로 수학적 사고력을 신장을 위해 가장 필요한 내용이 논증 기하가 도입되기 이전에 초등학교 5,6학년 아동을 대상으로한 논리와 추론교육이라고 본다. 또한 교육 방법으로는 컴퓨터를 이용한 교육공학적 접근을 하고자 하였다. 교육공학적 접근이 적극 권장되는 교육적 현실과 정규교육과정에서 이를 받아들일만한 시간적 여유가 없음을 감안하여, 교과 내용과 연계된 컴퓨터 교육을 제안하는 바이다. 이에 논리 및 추론 교육은 컴퓨터 교육으로 초등학교의 특기적성 시간이나 정규수업 시간에 이용할 것을 제안한다. 논리와 추론교육을 위해 무엇을 어떻게 가르칠 것인가에 대한 답으로 논리와 추론교육에 적합한 수학적 내용으로 크게 이산수학과 중등 기하의 초등화하여 탐구하도록 하는 내용을, 교육 방법 측면에서는 논리와 추론 교육을 위한 LOGO 기반 마이크로월드를 설계, 이용하여 수학적 사고력을 신장시키고자 한다. 여기까지가 수학적 사고력을 위한 가능성을 모색한 것이라면 후속연구로 이러한 가능성을 실험연구로 검증하고자 한다.

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The Development of the Analytic Coding Frames on the Abductive Reasoning in Scientific Inquiry (과학자의 과학적 탐구과정에서 나타나는 귀추적 추론 분석틀 개발)

  • Cho, Hyun-Jun;Jeong, Sun-Hee;Yang, Il-Ho
    • Journal of the Korean earth science society
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    • v.29 no.7
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    • pp.586-601
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    • 2008
  • The purpose of this study was to identify the scientists' abductive reasoning in three stages of hypothetical-deductive inquiry process; generating hypothesis, designing, and interpreting data and to suggest new analytic coding frames on abductive reasoning in each of the stages. For this purpose, the interview protocols collected through in-depth interviews with eight scientists were analyzed by the early frame with sub-elements derived from the literature reviews. The need of a new frame of analysis beyond the previously established elements arose from the result of this analysis because the processes of abductive reasoning were found in all three stages. Based on scientists' interview data, this study then designed a new frame of analytic coding frames on the abductive reasoning in each of the stages. The content validity index from four experts was 0.90, and these frames showed a good fit to analyze the scientists' real process of abduction in three stages of hypothetical-deductive inquiry process.