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ePortfolio in Martin Homik, Erica Melis -- ActiveMath Group –- www.activemath.org ePortfolio 2005, Cambridge German Research Center for Artificial Intelligence (DFKI GmbH) Saarland University

ePortfolios in ActiveMath

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Describes a first approach to implement e-portfolios in ActiveMath

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Page 1: ePortfolios in ActiveMath

ePortfolio in

Martin Homik, Erica Melis-- ActiveMath Group –-www.activemath.org

ePortfolio 2005, Cambridge

German Research Center for Artificial Intelligence (DFKI GmbH)Saarland University

Page 2: ePortfolios in ActiveMath

Outline

1. Motivation2. ActiveMath3. Workbook (ActiveMath’s ePortfolio)

4. Capturing Semantics in Workbook

5. Architecture6. Conclusion

Page 3: ePortfolios in ActiveMath

Motivation

1. Current ePortfolios: standalone applications• Integration into large systems, in general?• Integration into learning environments?

2. Definition: “… collection of evidences…”• How to capture reflection on processes?• How to turn implicit knowledge into explicit one?

3. Function: store and provide access• How to support users?

Page 4: ePortfolios in ActiveMath

ActiveMath

• Web-based• User-adaptive• Interactive• Semantic KR• Service-based

Page 5: ePortfolios in ActiveMath

ActiveMath

• Web-based• User-adaptive• Interactive• Semantic KR• Service-based

Page 6: ePortfolios in ActiveMath

ePortfolio in ActiveMath (Workbook)

Page 7: ePortfolios in ActiveMath

Assembly Tool

• Students are “book smart”

• Assemble own books

• Supports meta-cognitive skills

• Store locally/upload

Page 8: ePortfolios in ActiveMath

Learning log

• Self-managed documentation of learning objectives

• Base on experience with paper logs

• Reflection on:– Content– Process– Meta-Cognition

Page 9: ePortfolios in ActiveMath

Hypotheses

• Formulation and justification

• Annotated by beliefs

• Supports:– Reasoning– Problem solving – Argumentation

Page 10: ePortfolios in ActiveMath

Views and Queries

• List entries: all/specific type/specific period• … related to a specified learning object • … related to LOs a learner does not understand• … related to LOs a learner did not understand in

first place, but has learned meanwhile. • ….

Page 11: ePortfolios in ActiveMath

Capturing Semantics

• By structure– We know what we ask

• By multiple choice questions– We can interpret answers

• By template answers– We can interpret answers without full understanding

• By drag&drop– We can relate entries to learning objects

Page 12: ePortfolios in ActiveMath

Capturing Semantics: Structure

Questions related to:• General data • Content • Process • Meta-cognition

• Label • Privacy• Date

• What was the lesson about? Write a summary. • What did you (not) understand? • Formulate questions to issues you did not understand.

• What kind of tools or resources did you use for solving? • Who helped you? • What difficulties arose during problem solving? • What learning objects were most helpful to you? • How would you rate your performance? • Did you achieve your goals? If not, why? • Who can help you?

Page 13: ePortfolios in ActiveMath

Capturing Semantics: Drag&drop

http://demo.activemath.org:8080/... mbase://LeAM_calculus/diffquot/def_diff_quot

Page 14: ePortfolios in ActiveMath

Architecture

MathKnowledge Base

LearnerModel

Server ClientsWeb

Server

ManagerJNLP (http)

retrieve Learning logDatabase

Page 15: ePortfolios in ActiveMath

Outlook

• Evaluation: – Currently in seminar with 15 university students– Planned for LeActiveMath EU-Project

• Investigate learning logs (types, semantics, …)• Enhance collaboration • Increase interaction with ActiveMath’s services • Compare learning logs with learner model• Integration of more reflection-supporting tools • (Examine) Export in IMS ePortfolio

Page 16: ePortfolios in ActiveMath

Conclusion

• ePortfolios in learning environments– Not restricted to collection of evidences– Store reflection processes

• Explicit reflection supports meta-cognition• Capturing semantics enables provision of user-

adapted support

Still a lot of interesting work to do.

Page 17: ePortfolios in ActiveMath

Thank you.

www.activemath.org