• Title/Summary/Keyword: Mathematical journal

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An Approach to Study on Mathematical Creativity and Some of its Correlates

  • Roy, Avijit
    • Research in Mathematical Education
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    • v.13 no.1
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    • pp.5-12
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    • 2009
  • Mathematical creativity is the most important factor for the advancement of mathematics. Only creative mind can produce creative results. But not much research work has been done in this direction. The present author has taken a scheme of developing a mathematical creativity test to identify creative children in mathematics and to find the relationships of psychoticism, neuroticism, intelligence, ability to achieve in mathematics and general creativity with mathematical creativity and their composite effect on it over a population of Bengali medium school students. In this approach, Bengali adaptation of English version of the "Verbal Test of Creative Thinking" by Mehdi [Mehdi, B. (1985). Manual of verbal test of creative thinking (revised edition). Agra, India: National Psychological Corporation.] has been completed. Works of adapting intelligence test, developing mathematical creativity test, adapting personality test in Bengali are in process. Relationships are to be found later.

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A Psychological Model Applied to Mathematical Problem Solving

  • Alamolhodaei, Hassan;Farsad, Najmeh
    • Research in Mathematical Education
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    • v.13 no.3
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    • pp.181-195
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    • 2009
  • Students' approaches to mathematical problem solving vary greatly with each other. The main objective of the current study was to compare students' performance with different thinking styles (divergent vs. convergent) and working memory capacity upon mathematical problem solving. A sample of 150 high school girls, ages 15 to 16, was studied based on Hudson's test and Digit Span Backwards test as well as a math exam. The results indicated that the effect of thinking styles and working memory on students' performance in problem solving was significant. Moreover, students with divergent thinking style and high working memory capacity showed higher performance than ones with convergent thinking style. The implications of these results on math teaching and problem solving emphasizes that cognitive predictor variable (Convergent/Divergent) and working memory, in particular could be challenging and a rather distinctive factor for students.

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An Analysis of Elementary Pre-service Teachers' Understanding of Mathematical Concepts (교육대학 학생들의 초등수학 개념 이해에 대한 분석연구)

  • Kim, Hae-Gyu
    • Communications of Mathematical Education
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    • v.24 no.2
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    • pp.365-384
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    • 2010
  • This paper is an analysis study where we surveyed how well pre-service teachers understand the mathematical concepts taught in elementary school. We analyzed the results focusing on the following: First, what are the pre-service teachers' understandings of the equal sign and variables? Secondly, how exact are their understandings of other elementary school mathematical concepts? The survey was done on the students in Teachers College of Jeju National University. We hope that the results of this study will help the improvement of mathematical education for elementary pre-service teachers.

On the Pedagogical Significance of Mathematical Representations (수학적 표현의 교수학적 의의)

  • Kim, Young-Kuk
    • The Mathematical Education
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    • v.47 no.2
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    • pp.155-168
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    • 2008
  • The theory of representation, which has been an important topic of epistemology, has long history of study. But it has diverse meaning according to the fields of argument. In this paper the author set the meaning of mathematical representation as the interrelation of internal and external representations. With this concept, the following items were studied. 1. Survey on the concepts of mathematical representations. 2. Investigation of pedagogical significance of the mathematical representations, taking into account the characteristics of school mathematics. 3. Recommendation of principles for teaching representation to cope with the problems that are related with cause of disliking each domain of the secondary school mathematics. This study is expected to enable the development of teaching methods to help students strengthening their ability to comprehend mathematical sentences.

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The Correlation between information Processing type and mathematical communication abilities / word Problem solving abilities (정보처리 양식에 따른 수학적 의사소통 능력과 문장제 해결능력과의 관계)

  • 이종희;박선욱
    • School Mathematics
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    • v.4 no.2
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    • pp.147-160
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    • 2002
  • The purpose of this study is to examine the The correlation between information processing types and mathematical communication abilities / word problem solving abilities. The results obtained are as follows: 1 Simultaneous/continuous information process types showed statistically high correlation with mathematical communication abilities. However, the correlation between simultaneous information process and mathematical communication abilities is a little higher than the correlation between continuous information process and mathematical communication abilities. 2. There is a high correlation between mathematical communication abilities and word problem solving abilities. Especially, speaking ability is much more correlated with four factors of word problem solving than reading, writing and listening, Through this study, we can conclude that information process types should be consider ed in order to improve mathematical communication abilities and mathematical communication abilities is essential in word problem solving.

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Developing Mathematics Concepts through Discourses in a Math Classroom (수학수업에서의 담론을 통한 수학적 개념 형성에 관한 연구)

  • Choi-Koh, Sang-Sook;Kang, Hyun-Hee
    • The Mathematical Education
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    • v.46 no.4
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    • pp.423-443
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    • 2007
  • Based on the framework of Huffered-Ackles, Fuson and Sherin(2004), data were analyzed in terms of 3 components: explaining(E), questioning(Q) and justifying(J) of students' mathematical concepts and problem solving in a math classroom. The students used varied presentations to explain and justify their mathematical concepts and ideas. They corrected their mathematical errors or misconceptions through discourses. In addition, they constructed and clarified their concepts and thinking while they were interacted. We were able to recognize there was a special feature in discourses that encouraged the students to construct and develop their mathematical concepts. As they participated in math class and received feedback on their learning, the whole class worked cooperatively in a positive way. Their discourse was improved from the level of the actual development to the level of the potential development and the pattern of interaction moved from ERE(Elicitaion-Response-Elaboration to PD(Proposition Discussion).

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Teaching Moves for Students' Mathematical Proficiencies in Multiplication Lessons

  • Colen, Jung;Yeo, Sheunghyun;Kwon, Nayoung;Cho, Hoyun;Kim, Jinho
    • Research in Mathematical Education
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    • v.24 no.4
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    • pp.279-311
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    • 2021
  • In this paper, we report the types of teaching moves a mathematics teacher educator attempted in his teaching of third-grade students at an urban elementary school in South Korea over two months. We analyze the lesson videos to find the patterns of teaching moves and speculate the link between the teaching and students' mathematical proficiencies recommended in the Common Core State Standards for Mathematical Practices. Closely related teaching moves to the students' development of a certain mathematical proficiency would imply the exemplary practices that teachers-both inservice and preservice teachers-can implement in their classrooms.

Understanding the developmental process of a mathematics teacher's competencies in mathematical modeling: A study conducted by Jung (2023)

  • Sunghwan Hwang
    • Research in Mathematical Education
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    • v.27 no.2
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    • pp.241-251
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    • 2024
  • Mathematics educators have examined mathematical modeling, where students tackle authentic real-life problems and develop problem-solving strategies with a sense of agency. However, few empirical studies have been conducted to illuminate the developmental process of teachers' competencies in mathematical modeling, particularly for elementary school teachers. Scholars have noted that elementary mathematics teachers can effectively teach mathematical modeling by designing tasks that consider students' abilities and preferences. In this vein, this review paper introduces a study conducted by Jung (2023), which examines the developmental process of an elementary school mathematics teacher's competencies in mathematical modeling and how she overcame related challenges.

A Study on Problem-Solving Ability and Classification of Mathematical Problems. (문제 해결력과 수학문제의 분류 관점에 관한 연구)

  • Kim Cheol Hwan;Park Bae Hun;Jung Chang Hyun
    • The Mathematical Education
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    • v.26 no.2
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    • pp.9-13
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    • 1988
  • Mathematics education is generally to cultivate mathematical thought. Most meaningful thought is to solve a certain given situation, that is, a problem. The aim of mathematies education could be identified with the cultivation of mathematical problem-solving ability. To cultivate mathematical problem-solving ability, it is necessary to study the nature of mathematical ability and its aspects pertaining to problem-solving ability. The purpose of this study is to investigate the relation between problem-solving ability and classficational viewpoint of mathematical verbal problems, and bet ween the detailed abilities of problem-solving procedure and classificational viewpoint of mathematical verbal problems. With the intention of doing this work, two tests were given to the third-year students of middle school, one is problem-solving test and the other classificational viewpoint test. The results of these two tests are follow ing. 1. The detailed abilities of problem-solving procedure are correlated with each other: such as ability of understanding, execution and looking-back. 2. From the viewpoint of structure and context, students classified mathematical verbal problems. 3. The students who are proficient at problem-solving, understanding, execution, and looking-back have a tendency to classify mathematical verbal problems from a structural viewpoint, while the students who are not proficient at the above four abilities have a tendency to classify mathematical verbal problems from a contextual viewpoint. As the above results, following conclusions can be made. 1. The students have recognized at least two fundamental dimensions of structure and context when they classified mathematical verbal problems. 2. The abilities of understanding, execution, and looking- back effect problem-solving ability correlating with each other. 3. The instruction emphasizing the importance of the structure of mathematical problems could be one of the methods cultivating student's problem-solving ability.

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The Trend of Mathematics Education Theories Applied to Mathematics Teaching and Learning Studies in Korea (우리나라 수학 교수·학습 연구에 적용된 수학교육 이론의 동향)

  • Park, Min-Kyung;Kim, Young-Ok
    • East Asian mathematical journal
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    • v.30 no.4
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    • pp.545-570
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    • 2014
  • This study was conducted to analyze the education theories applied to teaching-learning from the perspective of mathematical education. To this end, 41 papers regarding mathematical education theories were selected as study subjects from among 1,190 papers published in Korea between 2000 and 2013 in the Journal of the Korean Society of Mathematical Education and the Journal of the Korean Society of Educational Studies in Mathematics, which are journals that specialize in mathematics education. These papers were classified according to mathematical education theory, study method, content field, and study subject to obtain the numbers of papers and percentages by category in order to analyze their contents.