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Featured researches published by Anu Laine.


Archive | 2016

Promoting mathematical thinking in Finnish mathematics education

Heidi Krzywacki; Leila Pehkonen; Anu Laine

In this chapter, we outline some of the main characteristics of the mathematics education in the Finnish educational context. In Finland, at both primary and secondary school levels teachers are educated to be autonomous and reflective academic experts.


Archive | 2012

Promoting Mathematical Thinking

Heidi Krzywacki; Leila Pehkonen; Anu Laine

In this article, we outline some of the main characteristics of the mathematics education in the Finnish educational context. In Finland, teachers are educated to be autonomous and reflective academic experts at both primary and secondary school levels. This policy means there is a strong emphasis on teachers’ independence and autonomous responsibility and it also has many consequences for teaching mathematics.


Teaching Mathematics and Computer Science | 2008

Evaluating admission procedures for teacher education in Finland

Raimo Kaasila; Markku S. Hannula; Anu Laine; Erkki Pehkonen

In Finland the number of applicants for elementary teacher education is many times greater than the number of accepted persons. In this article we focus on the significance of the entrance examination procedures at three Finnish universities. Our findings imply that the differing admission procedures at the institutions yielded different student profiles. The test component “mathematics-science” used on the entrance examination in Turku was found to be a significant separating factor, but also the applicants’ mathematics achievement in upper secondary school seems to be an applicable criterion for developing admission procedures.


International Journal of Science and Mathematics Education | 2016

A Comparative Study of Finland and Chile: the Culture-Dependent Significance of the Individual and Interindividual Levels of the Mathematics-Related Affect

Laura Tuohilampi; Anu Laine; Markku S. Hannula; Leonor Varas

Mathematics-related affect is established regarding both individual and interindividual levels. However, the interaction between the levels has not been elaborated. Furthermore, it is known that people may draw either from intrinsic or extrinsic experiences to construct their identities depending on their cultural environment. Thus, affective individual and interindividual levels seem to interact with culture. In this study we focus on the significance of and the interaction between the individual and the interindividual levels of affect. This is done with respect to 2 different types of countries (Finland and Chile) to include cultural effect. We use questionnaire-based data and pupils’ drawings of their mathematics class to find out about their individual and interindividual experiences. By using mixed data, we are not only getting a wider picture of pupils’ affect but we can also avoid the most typical errors made in the cross-cultural comparisons as the pupils’ own voice is strengthened. The main finding in the study is that the 2 affective levels are not congruent and that the incongruence appears differently in different types of cultures.


Teaching Mathematics and Computer Science | 2016

Developing a method to determine teachers’ and pupils’ activities during a mathematics lesson

Maija Ahtee; Erkki Pehkonen; Anu Laine; Liisa Näveri; Markku S. Hannula; Pirjo Tikkanen

Third-graders from nineteen classrooms (N = 316) were asked to draw a picture on a mathematics lesson. Based on these drawings we have developed a data analysing method that allows us to find out how pupils present both their teacher’s and their classmates’ activities in their drawings. Two inventories were formed that contain, respectively, teachers’ and pupils’ activities during a mathematics lesson as seen in the pupils’ drawings. The first inventory contains 14 separate items organized into six groups that contain teacher activities like asking questions and giving feedback on mathematics. Ten of the items are related to teaching and the rest contain items like keeping order in addition to the teacher’s location in the classroom. Respectively, pupils’ activities are organized into five groups that contain altogether 22 items. These contain the activities of a single pupil, and also pupil-teacher and pupil-pupil discussions on mathematics.


Archive | 2016

Pupils’ Drawings as a Research Tool in Mathematical Problem-Solving Lessons

Erkki Pehkonen; Maija Ahtee; Anu Laine

Firstly, we describe a research project on problem-solving implemented in 2010–2013 in the Department of Teacher Education at the University of Helsinki. But we are especially concentrating on the results of one background study in the project—pupils’ drawings in a mathematics lesson. Pupils’ drawings seem to be a powerful method to gather information from small children. With the aid of drawings, one may investigate different topics in children’s thinking. Here, we focus on pupils’ and teachers’ communication, the emotional atmosphere of the class and the types of work used in class. The drawing studies offer three different channels to pupils’ conceptions in problem-solving.


Educational Studies in Mathematics | 2008

Socio-emotional orientations and teacher change

Raimo Kaasila; Markku S. Hannula; Anu Laine; Erkki Pehkonen


International Group for the Psychology of Mathematics Education | 2005

Structure and Typical Profiles of Elementary Teacher Students' View of Mathematics.

Markku S. Hannula; Raimo Kaasila; Anu Laine; Erkki Pehkonen


International Journal of Science and Mathematics Education | 2012

“MY PERSONAL RELATIONSHIP TOWARDS MATHEMATICS HAS NECESSARILY NOT CHANGED BUT …” ANALYZING PRESERVICE TEACHERS’ MATHEMATICAL IDENTITY TALK

Raimo Kaasila; Markku S. Hannula; Anu Laine


Educational Studies in Mathematics | 2015

Emotion work and affective stance in the mathematics classroom: the case of IRE sequences in Finnish classroom interaction

Liisa Tainio; Anu Laine

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Maija Ahtee

University of Helsinki

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