All Stories

  1. Where is the Mathematics in Your Math Education Research?
  2. When Learner-Centered Teaching and Learning Goes Online: Zooming into Linear Algebra Tutorials During the Pandemic
  3. Transitioning to proof via writing scripts on the rules of a new discourse
  4. The road to “good” problems goes through initial responses to stimulating socio-mathematical situations
  5. Transforming mathematical identity: changes in one international student’s positioning during first-year mathematics tutorials
  6. From Collaborative Construction, Through Whole-Class Presentation, to a Posteriori Reflection: Proof Progression in a Topology Classroom
  7. “Find the area enclosed by...” Parceling an especially robust model of reasoning among first-year students
  8. How narratives about the secondary-tertiary transition shape undergraduate tutors’ sense-making of their teaching
  9. When learning stumbles upon identity and affect: a loaded student–student collaboration in linear algebra
  10. Automated Assessment: Experiences From the Trenches
  11. Not as Straightforward as It Appears: Undergraduates Leverage Areas to Find Definite Integrals
  12. The Area Enclosed by a Function Is Not Always the Definite Integral: Relearning Through Collaborative Transitioning Within a Learning-Support Module
  13. A Collaboratively-Derived Research Agenda for E-assessment in Undergraduate Mathematics
  14. Growing research groves to visualize young students’ learning in small groups
  15. From “Presenting Inquiry Results” to “Mathematizing at the Board as Part of Inquiry”: A Commognitive Look at Familiar Student Practice
  16. Correction to: Minding mathematicians’ discourses in investigations of their feedback on students’ proofs: a case study
  17. Pre-university students square-root from squared things: A commognitive account of apparent conflicts within learners' mathematical discourses
  18. Implementation of research on scriptwriting in an undergraduate mathematics course: a study of teacher-researcher collaboration
  19. Minding mathematicians’ discourses in investigations of their feedback on students’ proofs: a case study
  20. Problem-posing triggers or where do mathematics competition problems come from?
  21. Localized considerations and patching: Accounting for persistent attributes of an algorithm on a contextualized graph theory task
  22. Why do students not check their solutions to mathematical problems? A field-based hypothesis on epistemological status
  23. Theorems or procedures? Exploring undergraduates’ methods to solve routine problems in linear algebra
  24. Non-examples of problem answers in mathematics with particular reference to linear algebra
  25. Tacit Models that Govern Undergraduate Reasoning about Subspaces
  26. To Teach or Not to Teach? Teacher-Researchers Cope With Learners’ Misconceptions in Interview Setting
  27. Why Johnny struggles when familiar concepts are taken to a new mathematical domain: towards a polysemous approach
  28. To Teach or Not to Teach? Teacher-Researchers Cope With Learners' Misconceptions in Interview Settings
  29. CONSIDERATIONS OF APTNESS IN MATHEMATICAL PROBLEM POSING: STUDENTS, TEACHERS AND EXPERT WORKING ON BILLIARD TASK
  30. Students' confusions with reciprocal and inverse functions
  31. The answer depends on your lecturer
  32. A curious case of superscript (−1): Prospective secondary mathematics teachers explain
  33. Response to Mahmood and Mahmood (2015)
  34. We All Know That a0= 1, But Can You Explain Why?
  35. Turn vs. shape: teachers cope with incompatible perspectives on angle
  36. Theoretical Framework of Researcher Knowledge Development in Mathematics Education
  37. LEARNING FROM THE EXPERTS IN MATHEMATICS EDUCATION RESEARCH
  38. Why Do Experts Pose Problems for Mathematics Competitions?
  39. ReviewingMathematics & Mathematics Education: Searching for Common Ground
  40. A CASE STUDY OF AN EXPERT PROBLEM POSER FOR MATHEMATICS COMPETITIONS
  41. Dissecting success stories on mathematical problem posing: a case of the Billiard Task
  42. An exploratory framework for handling the complexity of mathematical problem posing in small groups