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Developing a ‘leading identity’: the relationship between students’ mathematical identities and their career and higher education aspirations

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Abstract

The construct of identity has been used widely in mathematics education in order to understand how students (and teachers) relate to and engage with the subject (Kaasila, 2007; Sfard & Prusak, 2005; Boaler, 2002). Drawing on cultural historical activity theory (CHAT), this paper adopts Leont’ev’s notion of leading activity in order to explore the key ‘significant’ activities that are implicated in the development of students’ reflexive understanding of self and how this may offer differing relations with mathematics. According to Leont’ev (1981), leading activities are those which are significant to the development of the individual’s psyche through the emergence of new motives for engagement. We suggest that alongside new motives for engagement comes a new understanding of self—a leading identity—which reflects a hierarchy of our motives. Narrative analysis of interviews with two students (aged 16–17 years old) in post-compulsory education, Mary and Lee, are presented. Mary holds a stable ‘vocational’ leading identity throughout her narrative and, thus, her motive for studying mathematics is defined by its ‘use value’ in terms of pursuing this vocation. In contrast, Lee develops a leading identity which is focused on the activity of studying and becoming a university student. As such, his motive for study is framed in terms of the exchange value of the qualifications he hopes to obtain. We argue that this empirical grounding of leading activity and leading identity offers new insights into students’ identity development.

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Notes

  1. In England students are required to take compulsory mathematics up until the age of 16, when they sit their General Certificate of Secondary Education (GCSE). Post-16, they can opt to take four advanced-subsidiary subjects (AS level) of their choice which are then typically refined to three advanced-level subjects (A-level) at the age of 17.

  2. Here, we refer to ‘development’ as a process of change which the individual experiences in ‘becoming’ someone new—in line with their participation in and transition between socially and culturally situated activities.

  3. Further and higher education refers to universities and colleges which students attend having completed their advanced level subjects (or equivalent qualifications).

  4. In England, post-16 education is taught in various locations, including schools, sixth-form colleges and further education colleges (which also teach some higher-education programmes). Mary and Lee both attended sixth-form colleges.

  5. Interestingly, we have interviewed Mary on two more occasions as part of another project as she has moved into university and these, again, have shown little change to her story.

  6. UCAS is the university and college admissions system—all advanced-level qualifications have UCAS tariff points assigned to them which determine their value as per the entrance requirements of university courses.

  7. Once students have received offers to study on a particular course from their chosen universities, they then have the opportunity to select two courses—one as a firm choice and one as an insurance should they not make the grades for the former.

References

  • Beach, K. (1995). Activity as a mediator of sociocultural change and individual development: The case of school-work transition in Nepal. Mind, Culture and Activity, 2(4), 285–302.

    Google Scholar 

  • Beach, K. (1999). Consequential transitions: A sociocultural expedition beyond transfer in education. Review of Research in Education, 24, 101–139.

    Google Scholar 

  • Boaler, J. (2002). Exploring the nature of mathematical activity: using theory, research and ‘working hypotheses’ to broaden conceptions of mathematics knowing. Education Studies in Mathematics, 51(1–2), 3–21.

    Article  Google Scholar 

  • Boaler, J. & Greeno, J. (2000). Identity, agency, and knowing in mathematics worlds. In J. Boaler (Ed.), Multiple perspectives on mathematics teaching. Westport: Ablex.

    Google Scholar 

  • Bruner, J. (1996). The culture of education. Cambridge: Harvard University Press.

    Google Scholar 

  • Davis, P., Pampaka, M., Williams, J., Wake, G., Nicholson, S., Hutcheson, G. et al. (2008). Participating differently in mathematics: The value of mathematics, learner approach and programme context. Working paper available at http://www.lta.education.manchester.ac.uk/TLRP/academicpapers.htm

  • Festinger, L. (1957). A theory of cognitive dissonance. Stanford: Stanford University Press.

    Google Scholar 

  • Gee, J. (1996). Social linguistics and literacies: ideology in discourses. New York: Routledge Falmer.

    Google Scholar 

  • Gee, J. (1999). An introduction to discourse analysis: theory and method. London: Routledge.

    Google Scholar 

  • Goodson, I. F. & Sikes, P. (2001). Life history research in educational settings. Learning from lives. Buckingham: Open University Press.

    Google Scholar 

  • Harmon-Jones, E. & Mills, J. (1999). Cognitive dissonance: 50 years of a classic theory. London: Sage.

    Book  Google Scholar 

  • Hernandez-Martinez, P., Black, L., Willians, J., Davis, P., Pampaka, M., & Wake, G. (2008). Mathematics students’ aspirations for higher education: class, ethnicity, gender and interpretative repertoire styles. Research Papers in Education, 23(2), 153–165.

    Article  Google Scholar 

  • Holland, D., Lachicotte, W., Jr., Skinner, D., & Cain, C. (1998). Identity and agency in cultural worlds. Cambridge: Harvard University Press.

    Google Scholar 

  • Holland, D. & Quinn, N. (1987). Cultural models in language and thought. Cambridge: Cambridge University Press.

    Google Scholar 

  • Jenkins, R. (2004). Social identity. London: Routledge.

    Google Scholar 

  • Kaasila, R. (2007). Mathematical biography and key rhetoric. Educational Studies in Mathematics, 66, 373–384.

    Article  Google Scholar 

  • Leont’ev. (1981). Problems of the development of mind. Moscow: Progress.

    Google Scholar 

  • Mendick, H. (2006). Masculinities in mathematics. Berks: Open University Press.

    Google Scholar 

  • Roth, W.-M., Hwang, S. W., Goulart, M., & Lee, Y.-J. (2005). Participation, learning and identity: dialectical perspectives. Berlin: Lehmanns Media.

    Google Scholar 

  • Sfard, A. & Prusak, A. (2005). Telling identities: in search of an analytic tool for investigating learning as a culturally shaped activity. Educational Researcher, 34(4), 14–22.

    Article  Google Scholar 

  • Solomon, Y. (2007). Not belonging? What makes a functional learner identity in the undergraduate mathematics community of practice? Studies in Higher Education, 32(1), 79–96.

    Article  Google Scholar 

  • Solomon, Y. (2008). Mathematical literacy: Developing identities of inclusion. London: Routledge.

    Google Scholar 

  • Stetsenko, A. & Arievitch, I. M. (2004). The self in cultural–historical activity. Theory: Reclaiming the unity of social and individual dimensions of human development. Theory and Psychology, 14(4), 475–503.

    Article  Google Scholar 

  • Wake, G., & Davis, P. (2008). Renegotiating identities: Mediation of troubling AS level mathematics. Paper presented at the Society for Research in Higher Education annual conference, Liverpool, December

  • Williams, J. (2008) Towards a Theory of Value in Education. Paper presented at the Society for Research in Higher Education Conference, Liverpool, December.

  • Williams, J., Davis, P., & Black, L. (2007). Sociocultural and Cultural–Historical Activity Theory perspectives on subjectivities and learning in schools and other educational contexts. International Journal of Educational Research, 46(1–2), 1–7.

    Article  Google Scholar 

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Acknowledgements

This research has been funded by the ESRC Teaching and Learning Programme under the theme of Widening Participation in HE (RES139-25-0241). We would like to thank them for their continued support.

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Correspondence to Laura Black.

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Black, L., Williams, J., Hernandez-Martinez, P. et al. Developing a ‘leading identity’: the relationship between students’ mathematical identities and their career and higher education aspirations. Educ Stud Math 73, 55–72 (2010). https://doi.org/10.1007/s10649-009-9217-x

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