Mathematics Lesson Study Around the World: Conclusions and Looking Ahead

Author(s):  
Stéphane Clivaz ◽  
Akihiko Takahashi
2019 ◽  
Vol 8 (4) ◽  
pp. 18
Author(s):  
Eurydice-Maria D Kanellopoulou ◽  
Maria Darra

AbstractThe purpose of this study is to review the effectiveness of the implementation of the lesson study in higher education through the review of 28 empirical researches conducted both inGreeceand the world over the past decade (2008-2018). In particular, the benefits, the difficulties and the conditions of effective implementation of the lesson study are examined. The results of the research revealed that the development of co-operation, reflection and professional development of preservice teachers are seen as important advantages due to the implementation of the lesson study. The preparation time, the tensions and the stress resulting from the monitoring of the teaching of their fellow students are mentioned as main difficulties, while participation and cooperation of preservice teachers and their support by trainers are seen as necessary conditions for its successful implementation. There is also a need for further research on the implementation of the lesson study in higher education, mainly inGreece, compared to the international field.


2004 ◽  
Vol 9 (8) ◽  
pp. 407-411
Author(s):  
Lee Anne Coester

Take an incredible true adventure; add a lot of estimation and hands-on measurement; stir in parts of reading, writing, history, geography, and science; and one has the recipe for a powerful mathematics lesson. Shipwreck at the Bottom of the World is an extraordinary true story by Jennifer Armstrong. The book follows the story of Ernest Shackleton and 27 men who set out in 1914 to become the first people to cross Antarctica. Instead, their ship, the Endurance, became trapped in the ice and sank, leaving the crew who had no way to communicate with the outside world to find a way back to civilization. They made their way across ice floes and wild seas to an island where 22 of the men made camp to wait. Shackleton and 5 of his crew then set out in a 20-foot boat to cross 800 miles of ocean to find help. Nearly 2 years after the expedition began, the last of the crew were rescued, and all 28 men survived! For a week, in lieu of regular mathematics class and the time when teacher Karen Grokett normally reads to her sixth-grade students at Chase County Middle School in Strong City, Kansas, we went on a daily mathematics adventure. By doing a little planning and by inviting questions to encourage student inquiry, the lesson took on a remarkable life of its own.


Author(s):  
Raimundo Olfos ◽  
Masami Isoda ◽  
Soledad Estrella

AbstractThis chapter shows how the teaching of multiplication is structured in national curriculum standards (programs) around the world. (The documents are distributed by national governments via the web. Those documents are written in different formats and depths. For understanding the descriptions of the standards, we also refer to national authorized textbooks for confirmation of meanings.) The countries chosen for comparison in this case are two countries in Asia, one in Europe, two in North America, and two in South America: Singapore, Japan, Portugal, the USA (where the Common Core State Standards (2010) are not national but are agreed on by most of the states), Mexico, Brazil, and Chile, from the viewpoint of their influences on Ibero-American countries. (The National Council of Teachers of Mathematics (NCTM) standards (published in 2000) and the Japanese and Singapore textbooks have been influential in Latin America. Additionally, Portugal was selected to be compared with Brazil). To distinguish between each country’s standard and the general standards described here, the national curriculum standards are just called the “program.” The comparison shows the differences in the programs for multiplication in these countries in relation to the sequence of the description and the way of explanation. The role of this chapter in Part I of this book is to provide the introductory questions that will be discussed in Chaps. 3, 4, 5, 6, and 7 to explain the features of the Japanese approach. (As is discussed in Chap. 1, the Japanese approach includes the Japanese curriculum, textbooks, and methods of teaching which can be used for designing classes, as has been explored in Chile (see (Estrella, Mena, Olfos, Lesson Study in Chile: a very promising but still uncertain path. In Quaresma, Winsløw, Clivaz, da Ponte, Ní Shúilleabháin, Takahashi (eds), Mathematics lesson study around the world: Theoretical and methodological issues. Cham: Springer, pp. 105–122, 2018). The comparison focuses on multiplication of whole numbers. In multiplication, all of these countries seem to have similar goals—namely, for their students to grasp the meaning of multiplication and develop fluency in calculation. However, are they the same? By using the newest editions of each country’s curriculum standards, comparisons are done on the basis of the manner of writing, with assigned grades for the range of numbers, meanings, expression, tables, and multidigit multiplication. The relationship with other specific content such as division, the use of calculators, the treatment of multiples, and mixed arithmetic operations are beyond the scope of this comparison. Those are mentioned only if there is a need to show diversity.


Matematika ◽  
2018 ◽  
Vol 17 (1) ◽  
Author(s):  
Didi Suhaedi ◽  
Erwin Harahap

Abstrak. Komunikasi matematis, sebagai bagian dari daya matematis, merupakan suatu kemampuan yang mesti dipelajari dan dikuasai oleh siswa dalam mempelajari materi-materi Matematika. Tumbuh kembangnya komunikasi matematis siswa sangat dipengaruhi oleh partisipasi aktif siswa secara kolaboratif dalam proses pembelajaran Matematika. Lesson study sebagai pembelajaran yang berorientasi pada siswa (student center) memberikan ruang yang cukup bagi siswa untuk mengembangkan kemampuan komunikasi matematisnya. Diskusi kelompok dan kelas dapat menjadi wahana bagi siswa untuk melakukan peer colaboration dalam mengembangkan kemampuan komunikasi matematis siswa dan menguasai materi Matematika. Artikel ini mendiskusikan tentang konstruksi kemampuan komunikasi matematis siswa melalui lesson study.Kata kunci: komunikasi matematis, lesson study Building Student’s Mathematical Communication Ability Through Lesson Study: A PerspectiveAbstract. Mathematical communication, as part of mathematical power, is an ability that must be learned and mastered by students in learning Mathematics materials. The growth of mathematical communication of students is strongly influenced by the active participation of students collaboratively in the process of learning Mathematics. Lesson study as student-oriented learning (student center) provides sufficient space for students to develop mathematical communication ability. Group and class discussions can be a vehicle for students to do peer collaboration in developing students' mathematical communication ability and mastering Mathematical material. This article discusses the construction of students' mathematical communication ability through lesson study.Keywords: mathematical communication, lesson study


Author(s):  
Stephanie Kamai ◽  

The purpose of this paper is to contribute to the existing literature about the theoretical and practical aspects of lesson study and its usefulness in preservice teacher reflectivity. Lesson study is a professional development model that began in Japan and is used in schools and universities among educators in many different parts of the world. Collaborative research lesson study, a variation of lesson study that maintains essential elements of lesson study used in Japan, has been used with preservice teachers at a small university in Hawaiʻi. This paper seeks to highlight the differences and suggests areas of study for further consideration.


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