Understanding and Enriching Problem Solving in Primary Mathematics

Patrick Barmby is a Lecturer in Primary Mathematics at Durham University and is the Programme Director for the BA Primary Education course at Durham. Patrick’s area of research is in primary mathematics, with a particular focus on developing children’s understanding in maths. He has also carried out research projects on developing teachers’ knowledge in primary maths. For him, one of the best parts of teaching on the Primary Education degree at Durham University is not only influencing student teachers’ practice in primary maths, but also being influenced himself by the wealth of experiences and expertise from the classroom that students bring to the sessions.David Bolden is a Lecturer in Mathematics Education at Durham University. After earning his first degree from Newcastle University he went on to teach and obtain an MSc in Social Research. In 1999 he took up a research post at the University of Northumbria where he stayed for six years, primarily conducting evaluation research and lecturing on ITE programmes. While at Northumbria, he completed his doctoral thesis at Durham University, focusing on primary teachers’ epistemological views of mathematics. He moved to Durham University’s School of Education in 2006, where he teaches on the BA Primary Education, PGCE Primary Education and the MSc Mathematics Education courses. His research interests include, and he has published in the areas of, creativity in mathematics, the use of representations in developing confidence and understanding in mathematics and teacher epistemologies (particularly in relation to primary mathematics).Lynn Thompson is an educational consultant and founder of North East School Support (NESS), supporting schools to raise standards and improve the teaching and learning of mathematics. She also teaches part time on the Primary BA and PGCE courses at Durham University.

• 1. Introduction – the importance of problem solving, including the current context of curriculum and OfSTED focus on problem solving, enrichment and the structure of the book 2. What is problem solving? (Types of problems and processes for problem solving) 3. Representing problems (Interpreting and comprehending problems, Influence of language, prior knowledge, importance of estimation) 4. Reasoning with problems (the role of mathematical thinking in problem solving) 5. Reflecting on your answers (Problem posing and creativity) 6. Keeping it real? (Investigations and mathematical modeling) 7. Enrichment and engagement in mathematics through problem solving 8. Summary

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