Visible learning for mathematics, grades K-12 what works best to optimize student learning

Detalles Bibliográficos
Otros Autores: Hattie, John, autor (autor), Fisher, Doug (-), Frey, Nancy, 1959-
Formato: Libro
Idioma:Inglés
Publicado: Thousand Oaks, California : Corwin Mathematics cop. 2017
Materias:
Ver en Universidad de Navarra:https://unika.unav.edu/discovery/fulldisplay?docid=alma991008406689708016&context=L&vid=34UNAV_INST:VU1&search_scope=34UNAV_TODO&tab=34UNAV_TODO&lang=es
Tabla de Contenidos:
  • Make learning visible in mathematics. Forgetting the past
  • What makes for good instruction?
  • The evidence base
  • Noticing what does and does not work
  • Direct and dialogic approaches to teaching and learning
  • The balance of surface, deep, and transfer learning
  • Surface, deep, and transfer learning working in concert
  • Making learning visible starts with teacher clarity. Learning intentions for mathematics
  • Success criteria for mathematics
  • Preassessments
  • Mathematical tasks and talk that guide learning. Making learning visible through appropriate mathematical tasks
  • Making learning visible through mathematical talk
  • Surface mathematics learning made visible. The nature of surface learning
  • Selecting mathematical tasks that promote surface learning
  • Mathematical talk that guides surface learning
  • Mathematical talk and metacognition
  • Strategic use of vocabulary instruction
  • Strategic use of manipulatives for surface learning
  • Strategic use of spaced practice with feedback
  • Strategic use of mnemonics
  • Deep mathematics learning made visible. The nature of deep learning
  • Selecting mathematical tasks that promote deep learning
  • Mathematical talk that guides deep learning
  • Mathematical thinking in whole class and small group discourse
  • Small group collaboration and discussion strategies
  • Whole class collaboration and discourse strategies
  • Using multiple representations to promote deep learning
  • Strategic use of manipulatives for deep learning
  • Making mathematics learning visible through transfer learning. The nature of transfer learning
  • The paths for transfer: low-road hugging and high-road bridging
  • Selecting mathematical tasks that promote transfer learning
  • Conditions necessary for transfer learning
  • Metacognition promotes transfer learning
  • Mathematical talk that promotes transfer learning
  • Helping students connect mathematical understandings
  • Helping students transform mathematical understandings
  • Assessment, feedback, and meeting the needs of all learners. Assessing learning and providing feedback
  • Meeting individual needs through differentiation
  • Learning from what doesn't work
  • Visible mathematics teaching and visible mathematics learning
  • Appendices. A. Effect sizes
  • B. Standards for mathematical practice
  • C. A selection of international mathematical practice or process standards
  • D. Eight effective mathematics teaching practices
  • E. Websites to help make mathematics learning visible.