high stakes automatic assessments developing an online
play

High stakes automatic assessments: developing an online linear - PowerPoint PPT Presentation

High stakes automatic assessments: developing an online linear algebra examination Chris Sangwin School of Mathematics University of Edinburgh August 2018 Chris Sangwin (University of Edinburgh) Exams August 2018 1 / 28 Introduction Can


  1. High stakes automatic assessments: developing an online linear algebra examination Chris Sangwin School of Mathematics University of Edinburgh August 2018 Chris Sangwin (University of Edinburgh) Exams August 2018 1 / 28

  2. Introduction Can we automatically mark current paper examinations? 1 To what extent is this equivalent to a paper exam? 2 Do we want to keep the current systems, and what are the 3 alternatives? Chris Sangwin (University of Edinburgh) Exams August 2018 2 / 28

  3. Introduction Can we automatically mark current paper examinations? 1 To what extent is this equivalent to a paper exam? 2 Do we want to keep the current systems, and what are the 3 alternatives? Chris Sangwin (University of Edinburgh) Exams August 2018 2 / 28

  4. Introduction Can we automatically mark current paper examinations? 1 To what extent is this equivalent to a paper exam? 2 Do we want to keep the current systems, and what are the 3 alternatives? Chris Sangwin (University of Edinburgh) Exams August 2018 2 / 28

  5. The problem Large and growing university mathematics courses. Demands for more assessment & feedback. Chris Sangwin (University of Edinburgh) Exams August 2018 3 / 28

  6. The problem Large and growing university mathematics courses. Demands for more assessment & feedback. Chris Sangwin (University of Edinburgh) Exams August 2018 3 / 28

  7. Solution: online assessment Chris Sangwin (University of Edinburgh) Exams August 2018 4 / 28

  8. STACK Demo Chris Sangwin (University of Edinburgh) Exams August 2018 5 / 28

  9. Chris Sangwin (University of Edinburgh) Exams August 2018 6 / 28

  10. STACK Computer algebra at the core. Separate validity from correctness. ◮ Students know what is required. ◮ Students not penalised on a technicality. ◮ Increases robustness of marking. Include CAS calculations within feedback. Formative feedback. Answer tests: Test if this is in factored form. Support for scientific units. Flexible multi-part questions. Question blocks. Reasoning by equivalence. Unit testing of questions. Chris Sangwin (University of Edinburgh) Exams August 2018 7 / 28

  11. STACK Computer algebra at the core. Separate validity from correctness. ◮ Students know what is required. ◮ Students not penalised on a technicality. ◮ Increases robustness of marking. Include CAS calculations within feedback. Formative feedback. Answer tests: Test if this is in factored form. Support for scientific units. Flexible multi-part questions. Question blocks. Reasoning by equivalence. Unit testing of questions. Chris Sangwin (University of Edinburgh) Exams August 2018 7 / 28

  12. STACK Computer algebra at the core. Separate validity from correctness. ◮ Students know what is required. ◮ Students not penalised on a technicality. ◮ Increases robustness of marking. Include CAS calculations within feedback. Formative feedback. Answer tests: Test if this is in factored form. Support for scientific units. Flexible multi-part questions. Question blocks. Reasoning by equivalence. Unit testing of questions. Chris Sangwin (University of Edinburgh) Exams August 2018 7 / 28

  13. STACK Computer algebra at the core. Separate validity from correctness. ◮ Students know what is required. ◮ Students not penalised on a technicality. ◮ Increases robustness of marking. Include CAS calculations within feedback. Formative feedback. Answer tests: Test if this is in factored form. Support for scientific units. Flexible multi-part questions. Question blocks. Reasoning by equivalence. Unit testing of questions. Chris Sangwin (University of Edinburgh) Exams August 2018 7 / 28

  14. STACK Computer algebra at the core. Separate validity from correctness. ◮ Students know what is required. ◮ Students not penalised on a technicality. ◮ Increases robustness of marking. Include CAS calculations within feedback. Formative feedback. Answer tests: Test if this is in factored form. Support for scientific units. Flexible multi-part questions. Question blocks. Reasoning by equivalence. Unit testing of questions. Chris Sangwin (University of Edinburgh) Exams August 2018 7 / 28

  15. STACK Computer algebra at the core. Separate validity from correctness. ◮ Students know what is required. ◮ Students not penalised on a technicality. ◮ Increases robustness of marking. Include CAS calculations within feedback. Formative feedback. Answer tests: Test if this is in factored form. Support for scientific units. Flexible multi-part questions. Question blocks. Reasoning by equivalence. Unit testing of questions. Chris Sangwin (University of Edinburgh) Exams August 2018 7 / 28

  16. STACK Computer algebra at the core. Separate validity from correctness. ◮ Students know what is required. ◮ Students not penalised on a technicality. ◮ Increases robustness of marking. Include CAS calculations within feedback. Formative feedback. Answer tests: Test if this is in factored form. Support for scientific units. Flexible multi-part questions. Question blocks. Reasoning by equivalence. Unit testing of questions. Chris Sangwin (University of Edinburgh) Exams August 2018 7 / 28

  17. STACK Computer algebra at the core. Separate validity from correctness. ◮ Students know what is required. ◮ Students not penalised on a technicality. ◮ Increases robustness of marking. Include CAS calculations within feedback. Formative feedback. Answer tests: Test if this is in factored form. Support for scientific units. Flexible multi-part questions. Question blocks. Reasoning by equivalence. Unit testing of questions. Chris Sangwin (University of Edinburgh) Exams August 2018 7 / 28

  18. Integration with other systems LTI API + YAML. Chris Sangwin (University of Edinburgh) Exams August 2018 8 / 28

  19. Integration with other systems LTI API + YAML. Chris Sangwin (University of Edinburgh) Exams August 2018 8 / 28

  20. Community Over 800 Moodle sites. Every university in Finland uses STACK. Abacus materials consortium: https://abacus.aalto.fi/ ILIAS community (Germany) Chris Sangwin (University of Edinburgh) Exams August 2018 9 / 28

  21. Community Over 800 Moodle sites. Every university in Finland uses STACK. Abacus materials consortium: https://abacus.aalto.fi/ ILIAS community (Germany) Chris Sangwin (University of Edinburgh) Exams August 2018 9 / 28

  22. Community Over 800 Moodle sites. Every university in Finland uses STACK. Abacus materials consortium: https://abacus.aalto.fi/ ILIAS community (Germany) Chris Sangwin (University of Edinburgh) Exams August 2018 9 / 28

  23. Research questions Can we automatically mark current paper examinations? 1 To what extent is this equivalent to a paper exam? 2 Chris Sangwin (University of Edinburgh) Exams August 2018 10 / 28

  24. Research questions Can we automatically mark current paper examinations? 1 To what extent is this equivalent to a paper exam? 2 Chris Sangwin (University of Edinburgh) Exams August 2018 10 / 28

  25. Method: background Add online practice exam to a university course. Introduction to Linear Algebra (ILA). Year 1, semester 1. 20/120 credits. > 600 students, (578 took the written exam). Grade: 80 % exam, 20 % coursework including STACK quizzes. Students requested a practice exam. Only one week between end of teaching and exam. Paper exam takes 35 person-days to mark. Chris Sangwin (University of Edinburgh) Exams August 2018 11 / 28

  26. Method: background Add online practice exam to a university course. Introduction to Linear Algebra (ILA). Year 1, semester 1. 20/120 credits. > 600 students, (578 took the written exam). Grade: 80 % exam, 20 % coursework including STACK quizzes. Students requested a practice exam. Only one week between end of teaching and exam. Paper exam takes 35 person-days to mark. Chris Sangwin (University of Edinburgh) Exams August 2018 11 / 28

  27. Method: background Add online practice exam to a university course. Introduction to Linear Algebra (ILA). Year 1, semester 1. 20/120 credits. > 600 students, (578 took the written exam). Grade: 80 % exam, 20 % coursework including STACK quizzes. Students requested a practice exam. Only one week between end of teaching and exam. Paper exam takes 35 person-days to mark. Chris Sangwin (University of Edinburgh) Exams August 2018 11 / 28

  28. Method Conditions: Practice exam likely to be taken seriously. No contribution to grade = no incentive to cheat. Written exam “open book" Materials: Took oldest 2 past exams. Implemented as many questions as possible exactly . Justification vs answer? Chris Sangwin (University of Edinburgh) Exams August 2018 12 / 28

  29. Method Conditions: Practice exam likely to be taken seriously. No contribution to grade = no incentive to cheat. Written exam “open book" Materials: Took oldest 2 past exams. Implemented as many questions as possible exactly . Justification vs answer? Chris Sangwin (University of Edinburgh) Exams August 2018 12 / 28

  30. Method Conditions: Practice exam likely to be taken seriously. No contribution to grade = no incentive to cheat. Written exam “open book" Materials: Took oldest 2 past exams. Implemented as many questions as possible exactly . Justification vs answer? Chris Sangwin (University of Edinburgh) Exams August 2018 12 / 28

Download Presentation
Download Policy: The content available on the website is offered to you 'AS IS' for your personal information and use only. It cannot be commercialized, licensed, or distributed on other websites without prior consent from the author. To download a presentation, simply click this link. If you encounter any difficulties during the download process, it's possible that the publisher has removed the file from their server.

Recommend


More recommend