• Title/Summary/Keyword: 기호(嗜好)

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Some Semiotic Applications in Mathematics Education (수학교육의 기호학적 적용)

  • Chung, Chy-Bong
    • Communications of Mathematical Education
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    • v.23 no.2
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    • pp.461-481
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    • 2009
  • The semiotic approach to the mathematics education has been studied in last 20 years by PME, ICME conferences. New cultural developments in multi-media, digital documents and digital arts and cultures may influence mathematical education and teaching and learning activities. Hence semiotical interest in the mathematics education research and practice will be increasing. In this paper the basic ideas of semiotics, such as Peirce triad and Saussure's dyad, are introduced with some mathematical applications. There is some similarities between traditional research topics for concept, representation and social construction in mathematics education research and semiotic approach topics for the same subjects. some semiotic applications for an arithmetic problem for work, induction, deduction and abduction syllogisms with respect to Peirce's triad, its meaning in scientific discoveries and learning in geometry and symmetry.

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Peirce and the Problem of Symbols (퍼스와 상징의 문제)

  • Noh, Yang-jin
    • Journal of Korean Philosophical Society
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    • v.152
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    • pp.59-79
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    • 2019
  • The main purpose of this paper is to critically examine the intractable problems of Peirce's notion of 'symbol' as a higher and perfect mode of sign, and present a more appropriate account of the higher status of symbol from an experientialist perspective. Peirce distinguished between icon, index, and symbol, and suggested symbol to be a higher mode of sign, in that it additionally requires "interpretation." Within Peirce's picture, the matter of interpretation is to be explained in terms of "interpretant," while icon or index are not. However, Peirce's conception of "interpretant" itself remains fraught with intractable opacities, thereby leaving the nature of symbol in a misty conundrum. Drawing largely on the experientialist account of the nature and structure of symbolic experience, I try to explicate the complexity of symbol in terms of "the symbolic mapping." According to experientialism, our experience consists of two levels, i.e., physical and symbolic. Physical experience can be extended to symbolic level largely by means of "symbolic mapping," and yet is strongly constrained by physical experience. Symbolic mapping is the way in which we map part of certain physical experience onto some other area, thereby understanding the other area in terms of the mapped part of the physical experience. According to this account, all the signs, icon, index, and symbol a la Peirce, are constructed by way of symbolic mapping. While icon and index are constructed by mapping physical level experience onto some signifier(i.e. Peirce's "representamen"), symbol is constructed by mapping abstract level experience onto some signifier. Considering the experientialist account that abstract level of experience is constructed by way of symbolic mapping of physical level of experience, the symbolic mapping of abstract level of experience onto some other area is a secondary one. Thus, symbol, being constructed by way of secondary or more times mapping, becomes a higher level sign. This analysis is based on the idea that explaining the nature of sign is a matter of explaining that symbolic experience, leaving behind Peirce's realist conception of sign as a matter of an event or state of affairs out there. In conclusion, I suggest that this analysis will open up new possibilities for a more appropriate account of the nature of signs, beyond Peirce's complicated riddles.

A Semiotical Analysis of Expressions Which is Involved with The Process of A Conceptual Formation (개념 형성 과정에 관여하는 표현의 기호학적 분석)

  • Choi, Byung Chul
    • Journal of Educational Research in Mathematics
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    • v.27 no.4
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    • pp.663-678
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    • 2017
  • Semiotic studies in mathematical education have been based on Saussure, Peirce, and Frege and many prior researches have explored the concepts in a perspective of semiotics. However, the relationship among semiotical elements and the formation and the evolution of a conception are still ambiguous and veiled in many aspects. This thesis is intended to show how a conception was formed and evolved by expression, which is an element of semiotics. In this process, I sought to partially illuminate the relationship among expressions, concepts, and objects.

A Study on the Use of Book Numbers in the National Libraries and Regional Central Libraries in Korea (국가도서관과 지역대표도서관의 도서기호 현황 분석 및 개선방안에 관한 연구)

  • Chung, Yeon-Kyoung;Chang, Yun-Mee
    • Journal of the Korean Society for information Management
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    • v.29 no.3
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    • pp.79-97
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    • 2012
  • The purpose of this study was to investigate the current status of assigning book numbers and the perceptions of librarians who assign the book numbers at two National Libraries, nine Regional Central Libraries and Jeongdok Public Library in Korea. Based upon the analysis, a better method to assign book numbers for the libraries was suggested. The most serious problem was the length of the book numbers due to the duplication of book numbers and lack of intuitiveness. Therefore, this study suggested a user-oriented way of assigning book numbers based upon combining the name of the author and the year of the publication.

Analysis on the process in which middle school students represented and interpreted statistical data (통계 자료의 정리와 표현에서 중학생들의 기호화와 해석화 과정 분석)

  • 김선희;이종희
    • Journal of Educational Research in Mathematics
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    • v.13 no.4
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    • pp.463-483
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    • 2003
  • In the learning of mathematics, students experience the semiotic activities of representing and interpreting mathematical signs. We called these activities as the representing and interpreting of mathematical signs. On the foundation of Peirce's three elements of the sign, we analysed that students constructed the representamen to interpret the concept of correlation as for the object, "as one is taller, one's size of foot is larger" 4 middle school students who participated the gifted center in Seoul, arranged the statistical data, constructed their own representamen, and then learned the conventional signs as a result of the whole class discussion. In the process, students performed the detailed representing and interpreting of signs, depended on the templates of the known signs, and interpreted the process voluntarily. As the semiotic activities were taken place in this way, it was needed that mathematics teacher guided the representing and interpreting of mathematical signs so that the representation and the meaning of the sign were constructed each other, and that students endeavored to get the negotiation of the interpretants and the representamens, and to reach the conventional representing.

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Semiotlcal Analysis for the Educational Games (교육용 게임을 위한 기호학적 분석)

  • Park, Hyung-Sung;Park, Su-Hee
    • Journal of Korea Game Society
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    • v.8 no.1
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    • pp.29-39
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    • 2008
  • In this research, the researcher uses semiotic methods in order to analyze the essential aspects of educational games. The basic concepts of semiotics and their relevance to education are explored, as well as how signs are shown in a particular educational game is examined. Several semiotic theories which can assist in analyzing educational game are examined. Roller coaster Tycoon2, an educational game, is analyzed using Peirce's semiology in which education is defined in terms of signs and semiosis. As a result of analyzing Roller Coaster Tycoon2, a educational game, through Peirces semiology, the game was found to contain all the different types of signs. It contains the three types of signs (sign, object, interpretant) as well as firstness, secondness, and thirdness. Especially, the second and third has a major part in Roller Coaster Tycoon2. The sign of the second is assists in logical and creative thinking, the third is assists in creative. It appears often in the game due to the real-time strategy game environment in which problems are solved by planning logical strategies after considering the relationship between several signs.

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Adaptation of Peirce's typology of signs to architectural design (퍼스 기호 유형론의 건축 디자인 적용 연구)

  • Hwang, Yeong-Sam;Park, Mi-Jin;Kim, Yeong-Hee
    • 기호학연구
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    • no.54
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    • pp.205-224
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    • 2018
  • This research is to investigate the way to combine Peirce's typology of signs with architectural design. A new diagram is suggested to ensure the continuity of Peirce's typology, by rearranging and reconstructing the well known inverted triangle diagram showing the structure of the typology. The new diagram is easier to understand the organization of the typology, by showing the linkages between sign types and their relationships with other types. A way to adapt the new diagram to architectural design for the purpose of representing typology as well as ensuring model growth as semiotic model for architectural design model. The new model is organized of three sign clusters, sinsign cluster, legisign cluster, and symbolic cluster. They are interrelated through successive inclusion and case inclustion. The new model is organized of threefold layers. The first layer is internal structure of each cluster. The second is interrelation between cluster. The third is mediation of symbolic cluster between sinsign cluster and legisign cluster. This paper investigate and demonstrate the possibility of adaptation of the new model in architectural design. It has been argued that the theoretical basis of sign typology is adaptable to architectural design by principle. More future research issues are discussed.

Symbol Statements in Middle School Mathematics Textbooks: How to Read and Understand Them? (중학교 수학 교과서에 제시된 기호의 서술: 어떻게 읽고 이해할 것인가?)

  • Paek, Dae-Hyun;Yi, Jin-Hee
    • Journal of Educational Research in Mathematics
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    • v.21 no.2
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    • pp.165-180
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    • 2011
  • Mathematical symbols concisely represent mathematical contents related to terms by describing their mathematical meanings implicitly. All symbols in elementary school mathematics textbooks are stated as to be read so that elementary school students could understand their mathematical meanings. The same is somewhat true as in middle school mathematics textbooks, however it is often the case that some symbols are difficult to be read and understood because their statements are unclear or different. In this study, we analyze problems and suggest implications on teaching and learning mathematics based on the statements and understanding of reading symbols in middle school mathematics textbooks.

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The Principle of Dual Semiotic Process in Animation - Within Structuralism Semiotics - (애니메이션의 이중적 기호작용 원리 - 구조주의 기호학의 관점에서 -)

  • Joo Young-Sook;Kim Chee-Yong
    • Journal of Korea Multimedia Society
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    • v.9 no.9
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    • pp.1196-1207
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    • 2006
  • In this paper, study on organization factors and algorithm of semiotics in Animation text within Roland Gerard Barthes's Structurism semiotics theory. It is possible through this approach that we can analyse the effective mechanism which delivers messages(or text) of animation, instead of plain analysis of classical semiotics. and then It will be able to keep watch on the blind viewpoint of the pure aesthetics which does not consider a social duty. In the expression of single sentence by the view of Barthes's semiotics theory, the text of animation is 'one sign has duplex role'. when it is explained another, the animation of mass media is special processing that makes conception and significance. in other words, the order of domination likely natural rule assimilate mass people to itself by the animation of mass media

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Tracking in Indoor Symbolic Space with RFID Sensors (RFID센서를 이용한 실내 기호공간내의 이동객체의 위치 추적)

  • Kang, Hye-Young;Li, Ki-Joune
    • Proceedings of the Korean Association of Geographic Inforamtion Studies Conference
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    • 2010.09a
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    • pp.7-9
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    • 2010
  • 이에 본 논문에서는 이동 객체의 위치를 향상 명시적으로 결정할 수 있는 추적 가능 실내 기호 공간(Trackable Indoor Symbolic Space)을 정의하고, 이러한 공간을 정의하기 위한 규칙들을 제안한다 위치를 좌표로 나타내는 실외 공간의 응용 프로그램들과는 달리, 대부분의 실내공간의 응용 프로그램들은 위치를 방 번호와 같은 기호적 값으로 표현하는 기호참조체계를 이용한다 이에, 본 논문에서는 실내기호공간의 개념과 실내 기호공간에서의 이동객체의 위치 추정에 대해 소개하고, 추정 가능한 실내공간을 만들기 위한 규칙과 방법을 제안하고 있다.

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