• Title/Summary/Keyword: Polanyi

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Polanyi's Epistemology and the Tacit Dimension in Problem Solving (폴라니의 인식론과 문제해결의 암묵적 차원)

  • Nam, Jin-Young;Hong, Jin-Kon
    • Journal for History of Mathematics
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    • v.22 no.3
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    • pp.113-130
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    • 2009
  • It can be said that the teaching and learning of mathematical problem solving has been greatly influenced by G. Polya. His heuristics shows down the explicit process of mathematical problem solving in detail. In contrast, Polanyi highlights the implicit dimension of the process. Polanyi's theory can play complementary role with Polya's theory. This study outlined the epistemology of Polanyi and his theory of problem solving. Regarding the knowledge and knowing as a work of the whole mind, Polanyi emphasizes devotion and absorption to the problem at work together with the intelligence and feeling. And the role of teachers are essential in a sense that students can learn implicit knowledge from them. However, our high school students do not seem to take enough time and effort to the problem solving. Nor do they request school teachers' help. According to Polanyi, this attitude can cause a serious problem in teaching and learning of mathematical problem solving.

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A Study of the Role of the Science Teacher in light of Michael Polanyi's Epistemology

  • Kim, Man-Hee;Kim, Beom-Ki;Lee, Jae-Chon
    • Journal of The Korean Association For Science Education
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    • v.25 no.6
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    • pp.689-697
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    • 2005
  • Science education has been in a state of crisis for some time. To understand the science teacher's role, it is helpful to reconsider an aspect as fundamental as the nature of science. Since teaching cannot be separated from learning and knowledge, their very close dynamic processes need to prescribe the role of the teacher and student simultaneously. However, traditional views are limited because they tend to emphasize some particular selected aspect of learning and teaching. This paper investigates the epistemology of Michael Polanyi (1891 1976), which is often considered to transcend the confrontation between objectivity and subjectivity of knowledge. Polanyi reconceptualized science knowledge as 'personal knowledge' based on his own experience as a scientist and a thinker. In this study, I discuss 1) the nature of science in light of Polanyi's epistemology, 2) what this says about the meaning of science learning and teaching, 3) the potential of these ideas for the role of the science teacher.

The Purpose of Mathematics Education Based on Michael Polanyi's Epistemology (폴라니의 인식론에 기초한 수학교육의 목적)

  • Nam, Jin-Young
    • Journal of Educational Research in Mathematics
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    • v.18 no.1
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    • pp.137-156
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    • 2008
  • This article discusses the purpose of mathematics education based on the epistemology of Michael Polanyi. According to Polanyi, studying is seeking after the truth and pursuing the reality. He opposes to separate humanity and knowledge on account that no knowledge possibly exists without its owners. He assumes tacit knowledge hidden under explicit knowledge. Tacit knowing is explained with the relation between focal awareness and subsidiary awareness. In the epistemology of Polanyi, teaching and learning of mathematics should aim for change of students' minds in whole pursuing the intellectual beauty, which can be brought about by the operation of their minds in whole. In other words, mathematics education should intend the cultivation of mind. This can be accomplished when students learn mathematical knowledge as his personal knowledge and obtain tacit mathematical knowledge.

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Teaching of the value of mathematics: in the perspective of Michael Polanyi's philosophy (수학의 가치 교육: 폴라니의 인식론을 중심으로)

  • Nam, JinYoung
    • Journal of Elementary Mathematics Education in Korea
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    • v.18 no.1
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    • pp.63-81
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    • 2014
  • Korean students have shown high achievements on the cognitive domain of mathematics in a range of international assessment tests. On the affective domain, however, significantly low achievements have been reported. Among the factors in the affective domain, this article discusses on the value of mathematics in the perspective of Michael Polanyi's philosophy, which centers personal knowledge and tacit knowing. Polanyi emphasizes abstractness and generalization in mathematics accompanied by intellectual beauty and passion. In his perspective, therefore, utilitarian aspects and usefulness of mathematics imparted through linguistic representations have limits in motivating students to learn mathematics. Students must be motivated from recognition of the value of mathematics formed through participating authentic mathematical problem solving activity with immersion, tension, confusion, passion, joy and the like.

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A Study on the Objectivity of Scientific Knowledge: Focused on Michael Polanyi's Epistemology (과학지식의 객관성에 관한 고찰: 마이클 폴라니의 인식론을 중심으로)

  • Kim, Man-Hee;Kim, Beom-Ki
    • Journal of The Korean Association For Science Education
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    • v.23 no.1
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    • pp.100-116
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    • 2003
  • The purpose of this paper is to investigate the objectivity of scientific knowledge, focusing on Michael Polanyi's epistemology. The objectivity of scientific knowledge could be examined in epistemological and ontological view. The former relates to the rationality, but the latter to the reality. Since the middle of 20th century science philosophers have debated about the objectivity of scientific knowledge. Their opinions are divided three parts by the criteria of objectivity in relation to the rationality. Exactly Objectivism approves the rationality of scientific knowledge, and Falsificationism accepts the panial rationality, but Relativism denies any rationality. In this paper, we will study the objectivity of knowledge in relation to the subjectivity, especially throughout the theory of Kant, Kierkegaard and Wang Yang-ming. Experienced good scientist Polanyi(1946; 1958) have ever suggested the new epistemology as the name of 'personal knowledge'. He argues that scientific knowledge is personal by faith, trust, passions, tacit understanding, method rules embodied in practice. Some implications were discussed for science education from the view of Polanyi. The first holds that science class needs human voice throughout the personal commitment. The second holds that intellectual passions should he recovered. The third holds that the teacher should act like real scientist. Finally, the theory of science education should be established for ourselves.

Against Skepticism: Doubt and Belief in C. S. Peirce and Michael Polanyi (찰스 S. 퍼스와 마이클 폴라니의 회의론과 믿음(belief)에 대한 비교 연구)

  • Kim, Dong Ju
    • 기호학연구
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    • no.54
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    • pp.7-36
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    • 2018
  • Michael Polanyi's idea of tacit knowledge came from the realization that scientific objectivity and critical philosophy had become too restrictive for philosophy, especially in the realm of meaning, which is beyond positivistic proof and contains more non-critical elements than critical ones. In social life, people still share certain kinds of knowledge and beliefs which they obtain without making or learning those explicitly. Contemplating the role and significance of tacit knowledge, he called for a post-critical philosophy that integrates the realm of meaning and thereby appreciates the intertwined nature of tacit and explicit knowledge. Polanyi's position towards skepticism and doubt shows similarities with Charles S. Peirce's thinking about the relationship between belief and doubt. Although Peirce's semeiotics stands firmly in the tradition of critical philosophy, he affirms that doubt cannot be a constant state of mind and only belief can form a basis for a specific way of life. Polanyi's approach differs from Peirce's by focusing on the impossibility of scientific knowledge based solely on principles and precision, and his emphasis on the crucial role of the community of scientists. Nevertheless, the deeper implications of Peirce's contemplations on belief and doubt have myriad ramifications on the philosophy of science as well as the sociology of science.

Adsorption Behaviors for Strontium and Cesium Ions Using Composite Ion Exchangers

  • Kim, H.T.;Han, H.S.;Shul, Y.G.;Moon, J.K.;Oh, W.Z.;Lee, E.H.
    • Proceedings of the Korean Radioactive Waste Society Conference
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    • 2004.02a
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    • pp.1-11
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    • 2004
  • PAN-4A composite ion exchanger was more selective for Sr ion than other cations and PAN-KCoFC composite ion exchanger has much higher ion exchange capacity for Cs ion than other cations. The ion exchange capacities obtained from Dubinin-Polanyi equation were 3.93 meq/g for Sr ion and 1.50 meq/g for Cs ion using PAN-4A and PAN-KCoFC ion exchangers, respectively. The modified Dubinin-Polanyi model fit the experimental data accurately in multi-component system. The effective surface diffusivities $(D_{s, cff})$ for Sr and Cs ions of PAN-4A and PAN-KCoFC ion exchangers were slightly increased with the different particle sizes.

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Innovation and Intangible Capital for Economic Growth (혁신과 무형자본을 통한 경제성장)

  • Kim, Nari
    • Journal of the Korea Academia-Industrial cooperation Society
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    • v.19 no.9
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    • pp.454-464
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    • 2018
  • The OECD estimates that a high concentration of intangible capital is in the richest countries of the world. Studies show that intangibles have a positive relation with economic growth. However, different types of intangibles can have different impacts on economic performance. Therefore, this paper attempts to distinguish the differences within the intangibles in influencing economic growth by analyzing three different characteristics of the intangibles. Three main types of intangibles (computerized information, innovative property and economic competencies) are analyzed based on the degree of tacitness, the process of creation and diffusion, and the level of embedded value-added. This research uses Polanyi's classification of tacitness of knowledge, the Nonaka-Takeuchi Model and the "smiling curve" to find that not only investing more in intangible capital but also developing more "tacit" type of intangibles are important for economic growth.

A Study on the Construction of Mathematical Knowledge (수학적 지식의 구성에 관한 연구)

  • Woo, Jeong-Ho;Nam, Jin-Young
    • Journal of Educational Research in Mathematics
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    • v.18 no.1
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    • pp.1-24
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    • 2008
  • The purpose of this study is to uncover weaknesses in the constructivism in mathematics education and to search for ways to complement these deficiencies. We contemplate the relationship between the capability of construction and the performance of it, with the view of the 'Twofold-Structure of Mind.' From this, it is claimed that the construction of mathematical knowledge should be to experience and reveal the upper layer of Mind, the Reality. Based on the examination on the conflict and relation between the structuralism and the constructivism, with reference to the 'theory of principle' and the 'theory of material force' in Neo-Confucianist theory, it is asserted that the construction of mathematical knowledge must be the construction of the structure of mathematical knowledge. To comprehend the processes involved in the construction of the structure of mathematical knowledge, the epistemology of Michael Polanyi is studied. And also, the theory of mathematization, the historico-genetic principle, and the theory on the levels of mathematical thinking are reinterpreted. Finally, on the basis of the theory of twofold-structure, the roles and attitudes of teachers and students are discussed.

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Formation of Complex XeHCl+ in the Xe++ HCl Collision

  • Ree, Jong-Baik;Kim, Yoo-Hang;Shin, Hyung-Kyu
    • Bulletin of the Korean Chemical Society
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    • v.29 no.4
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    • pp.795-798
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    • 2008
  • The formation of complex $XeHCl^+$ in the collision-induced reaction of $Xe^+$ with HCl has been studied by use of classical dynamics procedures using the London-Eyring-Polanyi-Sato empirical potential energy surfaces. A small fraction of trajectories on the $Xe^+$ + HCl and Xe + $HCl^+$ surfaces lead to the formation of complex $XeHCl^+$ with life-times of 1-2 ps which is long enough to survive many rotations before redissociating back to the reactant state. The formation of complex $XeHCl^+$ occurs mainly from collision angle of $\Theta$ = ${45^{\circ}}$.