New Directions for Situated Cognition in Mathematics Education

• Συγγραφή απο Οργανισμό/Αρχή: SpringerLink (Online service)
• Άλλοι συγγραφείς: Watson, Ann (Επιμελητής έκδοσης), Winbourne, Peter (Επιμελητής έκδοσης)
• Μορφή: Ηλεκτρονική πηγή Ηλ. βιβλίο
• Γλώσσα: English
• Έκδοση: Boston, MA : Springer US, 2008.
• Σειρά: Mathematics Education Library ; 45
• Θέματα: Education.; Mathematics > Study and teaching.; Child development.; Mathematics Education.; Childhood Education.; Learning & Instruction.

 New Directions for Situated Cognition in Mathematics Education Edited by Anne Watson, University of Oxford Peter Winbourne, London South Bank University New Directions for Situated Cognition in Mathematics Education gathers current situated cognition theories as applied to the teaching and learning of mathematics by major thinkers in the field. Arranged to be read cover to cover or by the individual chapter, this unique volume examines situated cognition in all levels and contexts of math instruction, in traditional school settings, in adult education, at home, on the job, or on the street. Well-known authorities explore beyond traditional concepts of good practice and the relationship between knowledge and the learner while synthesizing insights from related perspectives, including semiotics, activity theory, ardinas practice, and Moll’s concept of funds of knowledge. The emphasis is not merely on achieving standards or even gaining skills, but on learning as a lifelong activity as chapter authors address such questions as: What can math teachers do to make learning vital to children’s identity? How does situated cognition relate to tacit knowledge? In what ways are mathematical abstractions situated? Can vocational math skills be learned away from the workplace? How is mathematics knowledge transferred from the class to the home environment? New Directions for Situated Cognition in Mathematics Education provides a diverse, well-organized resource for educators, researchers, and students to approach this powerful theoretical strand. 

 School Mathematics As A Developmental Activity -- Participating In What? Using Situated Cognition Theory To Illuminate Differences In Classroom Practices -- Social Identities As Learners And Teachers Of Mathematics -- Looking For Learning In Practice: How Can This Inform Teaching -- Are Mathematical Abstractions Situated? -- ‘We Do It A Different Way At My School’ -- Situated Intuition And Activity Theory Fill The Gap -- The Role Of Artefacts In Mathematical Thinking: A Situated Learning Perspective -- Exploring Connections Between Tacit Knowing And Situated Learning Perspectives In The Context Of Mathematics Education -- Cognition And Institutional Setting -- School Practices With The Mathematical Notion Of Tangent Line -- Learning Mathematically As Social Practice In A Workplace Setting -- Analysing Concepts of Community of Practice -- ‘No Way is Can’t’: A Situated Account of One Woman’s Uses and Experiences of Mathematics.