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Characterizing the use of mathematical knowledge in boundary crossing situations at work

By Phillip Kent, Richard Noss, David Guile, Celia Hoyles and Arthur Bakker

Abstract

The first aim of this paper is to present a characterisation of techno-mathematical literacies needed for effective practice in modern, technology-rich workplaces that are both highly automated and increasingly focused on flexible response to customer needs. The second aim is to introduce an epistemological dimension to activity theory, specifically to the notions of boundary object and boundary crossing. In this paper we draw on ethnographic research in a pensions company and focus on data derived from detailed analysis of the diverse perspectives that exist with respect to one symbolic artefact, the annual pension statement. This statement is designed to facilitate boundary crossing between company and customers. Our study showed that the statement routinely failed in this communicative role, largely due to the invisible factors of the mathematical-financial models underlying the statement that are not made visible to customers, or to the customer enquiry team whose task is to communicate with customers. By focusing on this artefact in boundary-crossing situations, we identify and elaborate the nature of the techno-mathematical knowledge required for effective communication between different communities in one financial services workplace, and suggest the implications of our findings for workplaces more generally

Year: 2007
OAI identifier: oai:eprints.ioe.ac.uk.oai2:1301

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Citations

  1. (2002). A state of the art review on the impact of technology on skill demand in OECD countries.
  2. (1996). Activity theory as a potential framework for human-computer interaction research.
  3. (2003). Adult numeracy: Review of research and related literature. London: National Research and Development Centre for Adult Literacy and Numeracy. Coben, D. (in press). The social-cultural approach to adult numeracy: Issues for policy and practice. In
  4. (1993). Are skill requirements rising? Evidence from production and clerical jobs.
  5. (2006). Attributing meanings to representations of data: The case of statistical process control. Manuscript submitted for publication.
  6. (2003). Between school and work: New perspectives on transfer and boundary-crossing.
  7. (1998). Communities of practice: Learning, meaning, and identity. New York:
  8. (1999). Competency identification, modelling and assessment in the USA.
  9. (2003). Data, shapes, symbols: Achieving balance in school mathematics. In
  10. (2003). Design experiments in educational research.
  11. (2001). Expansive learning at work: Toward an activity theoretical reconceptualization.
  12. (1999). Expansive visibilisation of work: An activity-theoretical perspective.
  13. (1998). From context to contextualising.
  14. (2005). Functional mathematics: More than "Back to Basics". Nuffield Review
  15. (1988). In the age of the smart machine: The future of work and power. doi
  16. (1989). Institutional ecology, 'translations,' and boundary objects: Amateurs and professionals
  17. (1998). Invented here: Maximizing your organization's internal growth and profitability.
  18. (2006). It's not just magic!" Learning opportunities with spreadsheets for the financial sector.
  19. (2003). Lifelong mathematics education. In
  20. (2002). Looking beyond the interface: Activity theory and distributed learning.
  21. (1998). New numeracies for a technological culture.
  22. (2003). Opening the box: Information technology, work practices, and wages.
  23. (2005). Perspectives on the object of activity [Special issue].
  24. (2003). PISA
  25. (1999). Sorting things out. Classification and its consequences.
  26. (1996). The visibility of meanings: Modelling the mathematics of banking.
  27. (2000). The visibility of models: Using technology as a bridge between mathematics and engineering.
  28. (2003). Transfer and transition in vocational education: Some theoretical perspectives.
  29. (2003). Vygotsky and his critics: Philosophy and rationality. Unpublished PhD thesis,
  30. (2006). What „knowledge‟ in the knowledge economy? Implications for education. In
  31. (2002). What counts as mathematics: Technologies of power in adult and vocational education.
  32. (2000). Working knowledge: Mathematics in use. In

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