Tātai Kōrero i Ngaro, Tātai Kōrero e Rangona: Legitimation and the Learning of Curriculum Mathematics in an Indigenous Māori School

2021 ◽  
Author(s):  
◽  
Brian Tweed

<p>In this thesis, the learning of conventional curriculum mathematics in indigenous Māori schools is conceptualised as a site of struggle within the wider context of a national New Zealand education system. For example, the research literature documents the effects of inadequate mathematics education resources, detrimental impacts on the nature of traditional Māori language and cultural practices, and concerns about under-achievement of Māori students in mathematics and access to powerful societal knowledge. The thesis aims to uncover a causal mechanism for the struggle with mathematics education in one Māori school.  Empirical data about mathematics learning activities are examined using a theoretical perspective strongly influenced by Dialectical Critical Realism. The methodological frameworks are based on Basil Bernstein’s sociology of education, Systemic Functional Linguistics and Legitimation Code Theory. Using these theoretical and methodological tools, empirical data are related to deeper-level ontological determinations which underpin practices in the Māori school.  The major conclusion of the thesis is that struggle derives from two conflicting ontological determinations about the nature of a person. Mathematics education tends to construe people, and create subjectivities, in terms of their knowledge. The ethos of the Māori school considered in this thesis tends to construe people, and create subjectivities, in terms of their genealogically-embedded, unique, material and spiritual natures.  Based on this conclusion, the thesis indicates some potential consequences and future developments of mathematics education in Māori schools. These developments may be thought of in general terms as a disengagement from current relations with mathematics education, an establishment of autonomy, and a re-engagement with mathematics on different terms.</p>

2020 ◽  
Vol 5 (1) ◽  
pp. 1-15
Author(s):  
Robert Weinhandl ◽  
Zsolt Lavicza ◽  
Stefanie Schallert

Challenges for students in the 21st century, such as acquiring technology, problem-solving and cooperation skills, also necessitates changes in mathematics education to be able to respond to changing educational needs. One way to respond to these challenges is utilising recent educational innovations in schools, for instance, among others are flipped learning (FL) approaches. In this paper, we outline our explorative educational experiment that aims to investigate key elements of mathematics learning in FL approaches in upper secondary education. We describe the methodologies and findings of our qualitative study based on design-based research to discover key elements of FL approaches in upper secondary education. Analysing the data collected over ten months suggested categories (a) confidence when learning; (b) learning by working; and (c) flexibility when learning could be essential to understand FL approaches practices in mathematics classrooms.


2018 ◽  
Vol 1 (1) ◽  
pp. 46-54
Author(s):  
Besse Intan Permatasari

This study aims to determine whether there is an influence of creativity on mathematics learning outcomes of students of Mathematics Education in University of Balikpapan Study Program on Linear Algebra Courses. The approach used is a quantitative approach with ex post facto research type. The population of this research is all students of Mathematics Education Study Program Linear Algebra Course in the School Year 2017/2018, which are 49 students. Samples were chosen randomly are 25 students. The results showed that there is a positive and significant effect on student learning outcomes in Linear Algebra Subject


2018 ◽  
Vol 1 (2) ◽  
pp. 19-24
Author(s):  
Lenny Kurniati ◽  
Asef Umar Fakhruddin

Pessimism is the attitude or perspective of an individual who is depicted by uncertainty, despair, and there is no hope for something faced. Conversely, optimism is the attitude of someone who sees things positively. This study aims to find out how students who have optimistic and pessimistic attitudes, and find out the differences in students' mathematics achievement between optimistic and pessimistic students, and if there are better ones. This research was conducted in 4 (four) State High Schools in Semarang City, and 498 XII graders has been chosen randomly. The result is that 55% of students are pessimistic, and 45% are optimistic. The research hypothesis that there are differences in mathematics learning achievement between optimistic and pessimistic students has been proven in the results of this study. Significant differences were also confirmed through the results of statistical calculations, and can be indicated by the average score of the optimistic students is higher than pessimistic students. Further discussion is needed on the implications of the results of this study on mathematics education broadly.


2018 ◽  
Vol 3 (1) ◽  
Author(s):  
Andes Safarandes Asmara ◽  
Tarpan Suparman

Abstrak Pendidikan matematika di Indonesia berkembang dengan pesat sejalan dengan perkembangan pendidikan matematika dunia. Perubahan-perubahan yang terjadi dalam proses pembelajaran di kelas, dipengaruhi adanya tuntutan sesuai perkembangan teknologi dan ilmu pengetahuan juga diawali adanya perubahan pandangan tentang hakekat matematika serta pembelajarannya. Perubahan pandangan tentang trend hakekat matematika dapat mendorong terjadinya perubahan substansi kurikulum. Sementara itu perubahan pandangan tentang pembelajaran matematika sangat dipengaruhi oleh terjadinya perkembangan mengenai teori belajar baik yang bersifat umum maupun yang khusus berkaitan dengan belajar matematika. Untuk mengetahui ada nya perubahan tersebut maka di butuhkan evaluasi untuk mengukurnya. Evaluasi yang bisa digunakan untuk mengukur tingkt berpikir rendah dan tingkat berfikir tinggi, namun ada evaluasi yang dilakukan untuk mengukur pembelajaran matematika secara umum, yaitu dengan TIMMS. Abstract: Mathematics education in Indonesia is growing rapidly in line with the development of mathematics education world. Changes that occur in the learning process in the classroom, influenced by the demands according to the development of technology and science also began with a change in views about the nature of mathematics and learning. Changes in views about the trend of the nature of mathematics can encourage changes in the substance of the curriculum. Meanwhile, changes in views about learning mathematics are strongly influenced by the development of learning theories both general and specifically related to learning mathematics. To find out the existence of these changes, an evaluation is needed to measure them. Evaluation can be used to measure low thinking levels and high levels of thinking, but there are evaluations conducted to measure mathematics learning in general, namely TIMMS. Keywords: evaluation, highlevel thinking, lowlevel thinking, TIMSS


2013 ◽  
Vol 7 (4) ◽  
pp. 135-143
Author(s):  
P. Holt Wilson ◽  
Paola Sztajn ◽  
Cyndi Edgington

In this paper, we present an emerging set of learning conjectures and design principles to be used in the development of professional learning tasks that support elementary teachers’ learning of mathematics learning trajectories. We outline our theoretical perspective on teacher knowledge of learning trajectories, review the literature concerning mathematics professional learning tasks, offer a set of initial conjectures about teacher learning of learning trajectories, and articulate a set of principles to guide the design of tasks. We conclude with an example of one learning trajectory professional learning task taken from our current research project.Diseño de tareas de aprendizaje profesional para trayectorias de aprendizaje de matemáticasEn este artículo, presentamos un conjunto emergente de conjeturas de aprendizaje y de principios de diseño para ser empleados en el desarrollo de tareas de aprendizaje profesional que apoyan el aprendizaje de trayectorias de aprendizaje de matemáticas de maestros de primaria. Describimos brevemente nuestra perspectiva teórica sobre el conocimiento del profesor acerca de trayectorias de aprendizaje; revisamos la literatura sobre tareas de aprendizaje profesional, presentamos un conjunto de conjeturas iniciales acerca del aprendizaje del profesor sobre trayectorias de aprendizaje; y articulamos un conjunto de principios para guiar el diseño de tareas. Concluimos con un ejemplo de una tarea de aprendizaje profesional que ha sido tomada de nuestro proyecto de investigación actual.Handle: http://hdl.handle.net/10481/24791Nº de citas en WOS (2017): 3 (Citas de 2º orden, 2)Nº de citas en SCOPUS (2017): 3 (Citas de 2º orden, 1)


2019 ◽  
Vol 3 (1) ◽  
pp. 27
Author(s):  
Dodi Ardiansah ◽  
Mia Yusmianti ◽  
Anugrah Ramadhan Firdaus

This study aims to explain the application of realistic mathematics education in addition and subtraction mathematics learning in class III of SDN 1 Sudimampir, one of the low motivation of students to learn mathematics addition and subtraction is caused by learning activities that are more teacher-centered, so students are less actively involved in the learning process and result in monotonous learning activities in the classroom. Based on the above problems, improvements can be made to increase motivation to learn mathematics using realistic mathematics education. population and sample in the study focused on class III students, the method used in this study was the experimental method. The data collection technique is to provide learning and working on the problem, then grouping values based on the results of student performance in working on mathematical questions, arranged based on group distribution data for more specific value distribution into the mean median mode and graphs in order to find out the results of applying realistic mathematical methods education is expected to increase students 'motivation to learn mathematics, from the study there was a significant increase in the mean score of students' scores in mathematics learning addition and subtraction, namely ± 67,57.


2014 ◽  
Vol 11 (1) ◽  
pp. 1-28
Author(s):  
Martin Guardado

The goal of this article is to investigate the discourses surrounding the development and maintenance of Spanish in Canadian Hispanic families and community groups. Although the research literature already contains abundant insights into a variety of issues and factors, such as the individual, familial and societal benefits of heritage language maintenance, its conceptualization from a theoretical perspective of discourses and ideologies in families is less frequently discussed explicitly. Therefore, via analyses of interviews and daily interactions drawn from a 1.5-year ethnography conducted in Western Canada, the article draws attention to the diversity of meanings present in the families’ discursive constructions of heritage language development and maintenance. The interviews with parents were found to contain discourses that embodied implicit and explicit ideologies about language. Some of the metalinguistic constructions of language maintenance discussed in the article include discourses that can be categorized as utilitarian, affective, aesthetic, cosmopolitan and oppositional. The article concludes with implications for theory, research and families.


Author(s):  
Karina K. R. Hensberry ◽  
Ariel J. Paul ◽  
Emily B. Moore ◽  
Noah S. Podolefsky ◽  
Katherine K. Perkins

This chapter focuses on the design and use of interactive simulations as a powerful tool for learning mathematics. Since 2002, the PhET Interactive Simulations project at the University of Colorado Boulder (http://phet.colorado.edu) has been developing and studying the use of interactive simulations in teaching and learning STEM. While the project’s initial work focused on science learning, the project now includes a significant effort in mathematics learning. In this chapter, the authors describe the PhET project, including theoretical perspective, design goals, and research-based simulation design principles. They demonstrate how these design principles are applied to simulations, describe how they support achievement of the Common Core State Standards for Mathematics (CCSSM), and provide supporting evidence from individual student interviews. Finally, the authors discuss various approaches to using these simulations in class and provide guidance on leveraging their capabilities to support knowledge construction in mathematics in a uniquely engaging and effective way.


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