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Academic literature on the topic 'Mathematic knowledge'
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Journal articles on the topic "Mathematic knowledge"
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Raouf, Khadija, Imad Belazzaar, Morad Radi, Mohamed Moussetad, and Mohammed Talbi. "Les Difficultes Inherentes A La Mobilisation Des Connaissances Mathematiques Dans La Physique, Cas De La Mecanique Au College." European Scientific Journal, ESJ 12, no. 25 (2016): 185. http://dx.doi.org/10.19044/esj.2016.v12n25p185.
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This study focuses on the difficulties of pupils in final year of college cycle (14-17 years) to mobilize mathematical knowledge in mechanical modeling activities. The objective is to try to understand the dynamics of the transfer of mathematical knowledge in modeling the concept of "speed" and the notion of "force." To do this, we developed two individual written questionnaires to a sample of pupils. One focuses on mathematics and the other mechanics. To better interpret some results, we held individual interviews with a sample of pupils. Analysis and interpretation of the results of the questionnaires and interviews show that the mathematical knowledge mobilization difficulties are due in the first hand to the non mastery of this knowledge in mathematic courses and the second hand to the fact that pupils aren’t conscious of the linkages which exist between mathematic and physic. The students having answered correctly seem adopting memorization strategies than cognitive strategies conducive to the transfer.
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Murawski, Roman. "Mathematics and Theology in the Thought of Nicholas of Cusa." Logica Universalis 13, no. 4 (2019): 477–85. http://dx.doi.org/10.1007/s11787-019-00232-2.
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Abstract Nicholas of Cusa was first of all a theologian but he was interested also in mathematic and natural sciences. In fact philosophico-theological and mathematical ideas were intertwined by him, theological and philosophical ideas influenced his mathematical considerations, in particular when he considered philosophical problems connected with mathematics and vice versa, mathematical ideas and examples were used by him to explain some ideas from theology. In this paper we attempt to indicate this mutual influence. We shall concentrate on the following problems: (1) the role and place of mathematics and mathematical knowledge in knowledge in general and in particular in theological knowledge, (2) ontology of mathematical objects and their origin, in particular their relations to God and their meaning for the description of the world and physical reality, (3) infinity in mathematics versus infinity in theology and their mutual relations and connections. It will be shown that—according to Nicholas—mathematics and mathematical thinking are tools of rationalization of theology and liberating it in a certain sense from the trap of apophatic theology.
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Adiba, Asfa Riha Farah. "REALISTIC MATHEMATIC EDUCATION (RME) DALAM MENINGKATKAN HASIL BELAJAR SISWA MI DI MALANG." Elementeris : Jurnal Ilmiah Pendidikan Dasar Islam 2, no. 2 (2020): 47. http://dx.doi.org/10.33474/elementeris.v2i2.8694.
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This study is to find out the learning problems in MI Cemorokandang kedungkandang malang, namely about the problem of low student learning outcomes and students' knowledge of mathematics subjects in class III on multiplication and division material. This study uses a realistic mathematic education learning model. Studying mathematics is including increasing students' knowledge in thinking logically, rationally, critically, carefully, effectively, and efficiently. Therefore, as a teacher must be able to apply effective and efficient learning so students can understand to work on and solve mathematical learning problems. However, the teacher cannot apply it because the teacher does not understand the problems that arise from the model, the media or the characteristics of their students. In this case the researcher will discuss realistic mathematics learning in class III at MI Cemorokandang Kedungkandang Malang, the problems experienced by teachers in mathematics learning are low levels and the problems faced by students in learning mathematics at MI Cemorokandang Kedungkandang Malang
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Collison, Judith. "Using Performance Assessment to Determine Mathematical Dispositions." Arithmetic Teacher 39, no. 6 (1992): 40–47. http://dx.doi.org/10.5951/at.39.6.0040.
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The proliferation of information and information technology demands educational change, especially in mathematics. The emphasis must shift from mere acquisition to the use of information to deepen mathematical understanding and appreciation. The NCTM 's Curriculum and Evaluation Standards (1989) envisions a new curriculum. Among its goals are the development of “mathematical power,” or “numeracy” (National Research Council 1989) and an appreciation of the beauty and power of mathematic (NCTM 1989). Mathematics instruction must not merely expand students' knowledge of mathematics but must also foster intellectual courage and a set of positive personal attitudes, or dispositions, that enable and empower students.
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Nida Nurhanifa, Budi Hendrawan, and Anggia Suci Pratiwi. "The Effect of Realistic Mathemathic Education (RME) Assisted by Number Hours on Learning Achievement in The Summing Operations Material in Class I SDN Batulawang." Jurnal Sekolah Dasar 5, no. 2 (2020): 67–74. http://dx.doi.org/10.36805/jurnalsekolahdasar.v5i2.1065.
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Mathematics learning is learning that develops student creativity to improve thingking skills, construct new knowledge to increase good mastery of mathematical material. In learning mathematics there are several obstacles, namely low student achievement, lack of student motivation and students still think that mathematics is difficult and difficult to learn. To overcome these obstacles there is a solution for learning mathematics that is using Realistic Mathematic Education (RME) assisted by the number of hours in the addition operation material. By using Realistic Mathematic Education (RME) assisted by number hours, it is expected to be able to improve student learning achievement in the addition operation material at SDN Batulawang. This research uses quantitative research using quasi experimental methods with the Nonequivalent Control Group Design. This research was conducted in SDN Batulawang with a population of thirty people and used a systematic sample that divided students into two classes using even odd numbers, so that the control class was fifteen people and the experimental class fifteen people. Data collection techniques were carried out through pretest and posttest. Data were analyzed using SPSS.
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Li, Yan Cang, Xing Ming Liang, and Du Wang. "Comprehensive Assessment of Bridge Based on a New Tool: Clear Mathematics." Key Engineering Materials 439-440 (June 2010): 1355–60. http://dx.doi.org/10.4028/www.scientific.net/kem.439-440.1355.
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In order to find a more effective method for the safety assessment of the bridge, a new mathematic, the clear mathematics was proposed. First, the basic knowledge of the clear mathematic was introduced. Second, the assessment model was set up. Finally, the model was employed to the assessment of a bridge. Engineering practice shows the efficiency and the rationality of the method. This study provides a new method for the safety assessment.
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Chen, Chin Chun. "Construct Concept Structure for Fundamental Mathematics." Applied Mechanics and Materials 145 (December 2011): 436–40. http://dx.doi.org/10.4028/www.scientific.net/amm.145.436.
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Currently, cognitive psychologists and mathematics educators are looking again at conceptual and procedural knowledge in mathematics learning. Building relationship between conceptual knowledge and the procedures of mathematics contributes to long-term memory of procedures and to their effective use. So we know that symbols could enhance concept and procedures apply concepts to solve problem efficiently. Sketch the graph of exponential function and logarithmic function. Find the inverse exponential function, logarithmic function and so on. The lack of other concrete example in general exponential and logarithmic function prevented the development of application about general exponential and logarithm. Numerical fundamental mathematic problems are provided with complicated number frequently. The lack of other concrete example in general exponential and logarithmic function prevented the development of application about general exponential and logarithm. Numerical fundamental mathematic problems are provided with complicated number frequently The conceptual knowledge, not mechanical algorithms, need more study and thought to identify. But there is a limitation for students use some materials to clarify complicated mathematic concepts perfectly. In order to insight the misconception of learning fundamental mathematics and progress teaching. The purpose of this study is to provide an integrated method of fuzzy theory basis for individualized concept structure analysis. This method integrates Fuzzy Logic Model of Perception (FLMP) and Interpretive Structural Modeling (ISM). The combined algorithm could analyze individualized concepts structure based on the comparisons with concept structure of expert. Applying the method of the cluster of fuzzy c-mean, we could distinguish characteristics of six groups. We analysis the whole data and discuss the relationship between knowledge structures of the sample. The result and discoveries from the research can offer pupils' misconception of learning fundamental mathematics with reference of diagnosis.
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Liu, Shu Li. "Some Experience on Improving the Educational Quality of College Mathematics." Advanced Materials Research 271-273 (July 2011): 1366–69. http://dx.doi.org/10.4028/www.scientific.net/amr.271-273.1366.
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With the advent of the popular higher education era, some new problems have appeared in the teaching of college mathematic courses in colleges and universities. With considerations of the above problems, this paper will discuss some experience on how to improve the educational quality of college mathematic courses. Moreover, the methods of teaching by background knowledge, instructing learning methods, the visual teaching of abstract concepts and the stratified teaching method are put forward in order to improve the educational quality of college mathematics.
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Yih, Jeng Ming. "Management of Basic Mathematic Concepts for Cognition Diagnosis." Advanced Materials Research 1079-1080 (December 2014): 679–82. http://dx.doi.org/10.4028/www.scientific.net/amr.1079-1080.679.
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Knowledge Management of Mathematics Concepts was essential in educational environment. The purpose of this study is to provide an integrated method of fuzzy theory basis for individualized concept structure analysis. This method integrates Fuzzy Logic Model of Perception (FLMP) and Interpretive Structural Modeling (ISM). The combined algorithm could analyze individualized concepts structure based on the comparisons with concept structure of expert. The empirical data is Basic Mathematic test of Junior College students. The object of concept advanced interpretive structural modeling (CAISM) is to provide individualized hierarchy structure of knowledge of examinees based on response patterns of tests. It shows that knowledge structures will be feasible for remedial instruction and this procedure will also useful for cognition diagnosis.
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Men, Fulgensius Efrem. "Proses Berpikir Kritis Siswa SMA dalam Pengajuan Soal Matematika Berdasarkan Tingkat Kemampuan Matematika." Kreano, Jurnal Matematika Kreatif-Inovatif 8, no. 2 (2017): 191–98. http://dx.doi.org/10.15294/kreano.v8i2.7192.
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Penelitian ini bertujuan untuk mendeskripsikan proses berpikir kritis siswa SMA dalam pengajuan soal matematika berdasarkan tingkat kemampuan matematika yang terdiri atas kemampuan matematika tinggi, sedang dan rendah. Subjek penelitian adalah siswa kelas X dan berjumlah lima orang. Adapun hasil penelitian yang menggambarkan proses berpikir kritis siswa SMA dalam pengajuan soal berdasarkan tingkat kemampuan matematika sebagai berikut. 1) Siswa berkemampuan matematika tinggi kategori baik dalam pengajuan soal matematika memahami petunjuk dan informasi, menggunakan pengetahuan yang telah diperoleh sebelumnya sebagai sumber ide dan memiliki beberapa kriteria untuk membuat soal. 2) Siswa berkemampuan matematika sedang dengan kategori baik dalam pengajuan soal matematika memahami petunjuk dan informasi pada masalah terkait pengajuan soal, mengenali perintah dan mengidentifikasi asumsi-asumsi mendasar berupa apa yang diketahui pada informasi yang diberikan. 3) Siswa berkemampuan matematika rendah kategori kurang baik dalam pengajuan soal matematika memahami petunjuk dan informasi yang pada masalah terkait pengajuan soal. Mengacu pada hasil penelitian terlihat bahwa proses berpikir kritis siswa SMA dalam pengajuan soal matematika berdasarkan tingkat kemampuan matematika berbeda-beda.This study aims to describe Senior High School students critical thinking process in mathematics problem posing based on their mathematics ability level that is consisted of high, medium and low ability level. The subjects of this study is are five grade X students. The data were collected through semi-structured interview. This research then illustrates senior high school students critical thinking process in mathematic problem posing based on their mathematic ability level as follows: 1) The student have high mathematic ability in mathematic problem posing that might be categorized baik could understand the instruction and information, use her previous knowledge as the source of idea and having some criteria to make problems. 2) The student have medium mathematics ability in mathematics problem posing that might be categorized baik could understand the instruction and information related to problem posing, identify the instruction basic assumptions due to the knowledge she attained form given information. 3) The student have low mathematics ability in mathematics problem posing that might be categorized kurang baik could understand the instruction and information in mathematics problem posing. Referring to the research findings, it is known that senior high school students critical thinking process in mathematics posing problem is different based on their mathematic ability level.