Completion and content of teacher education or training programme for upper secondary education teachers

2020 ◽  
Vol 4 (1) ◽  
pp. 49-74
Author(s):  
Magdolna Chrappán ◽  
◽  
Erika Kopp ◽  
Csilla Pesti ◽  
◽  
...  

Initial teacher education has gone through some radical changes in the past two decades: the two-cycled, Bologna-type system was introduced in 2006, but a few years later, in 2013 it was restored to the so-called undivided system. In resonance with international trends and national processes and developments, these reforms resulted in the appearance of some new elements in teacher education such as the mentoring system or the use of portfolios, while some other existing components with longer traditions (e.g. the pillar of practice schools) have gained even more importance. This paper aims to summarize and reflect on these changes and elements of initial teacher education through a critical pair of lenses, focusing on teacher preparation for lower and upper secondary education (ISCED levels 2 and 3) by contextualizing teacher education and revealing the challenges and progressive elements.


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.


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