WG 12 Papers
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Chair: Uffe Thomas Jankvist  (Denmark)  
			utj@ruc.dk
Papers
Mustafa Alpaslan & Ziþan Güner
			Teaching modules in history of mathematics to enhance young children’s number sense 
			
Semiha Betül Bayam 
			The views of students aged 12 about activities for history of mathematics included in mathematics curriculum 
			
Kristin Bjarnadóttir
			Arithmetic textbooks and 19th century values 
			
Kathleen Clark & Lisa G. Philips
			“I don’t want to get burned out”: Describing one teacher’s first experience with including history 
			
Uffe Thomas Jankvist
			The use of original sources and its possible relation to the recruitment problem 
			
Panagiota Kotarinou & Charoula Stathopoulou
			The history of 5th postulate: Linking mathematics with other disciplines through drama techniques 
			
Jenneke Krüger
			The power of mathematics education in the 18th century 
			
Jenneke Krüger & Jan van Maanen
			Evaluation and design of mathematics curricula: Lessons from three historical cases 
			
Snezana Lawrence
			Making sense of Newton’s mathematics 
			
Catarina Mota, Maria Elfrida Ralda & Maria Fernanda Estrada
			The teaching of the concept of tangent line using original sources 
			
Rainer Kaenders, Ladislav Kvasz & Ysette Weiss-Pidstrygach
			History of mathematics as an inspiration for educational design 
			
Vasiliki Tsiapou & Konstantinos Nikolantonakis
			The development of place value concepts to sixth grade students via the study of the Chinese abacus 
			
Posters
Tanja Hamann & Barbara Schmidt-Thieme
			”Macht Mengenlehre Krank?” – New math at German primary schools  
			
Ditte Jørgensen
			Should a course on history of mathematics develop teaching competence? 
			
Regina Moeller & Peter Collignon
			Calculus and applications – Learning from history in teacher education 
			
Teresa Maria Monteiro
			Ideas about  modern mathematics and teacher trainees at Liceu Normal de Pedro Nunes (1957-1971) 
			
Maite Navarro & Luis Puig
			Facets of the presentation of the Cartesian coordinate system in Euler’s Introductio in Analysin Infinitorum and Lacroix’s textbooks 
			
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