Abstract
This chapter provides a Lacanian examination of how teachers resolve the pressures of working to curriculum demands. Centred in the doctoral studies of my Manchester colleague Peter Pawlik, the chapter considers how recent international developments in mathematics teaching have been influenced by what we see as the ideological notion of the mastery curriculum. Lacan’s four fundamental discourses (master, university, hysteric and analytic) provide an analytical framework linking governance, institutionalised education and resistance. A case study of a teacher (Emily) is used to illustrate how this discursive patterning of educational policies is integrated into practice. Emily’s early experiences of a “mastery style of teaching” were progressive, to the point where she felt the need to “strip back (her) own knowledge of maths to then reteach in another way”. In this way, Emily was being absorbed into the ideology of the mastery curriculum.
This chapter draws on material from:
Pawlik, P. (2020). The discursive construction of the mastery curriculum in mathematics. Doctor of Education thesis. Manchester Metropolitan University.
Brown, T., Rowley, H. & Smith, K. (2014). Rethinking research in teacher education. British Journal of Educational Studies. 62 (3), 281–296.
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Notes
- 1.
Maths Hub (2020). About Maths Hub. [Online] [accessed on 5 June 2020] https://www.mathshubs.org.uk/about-maths-hubs/.
- 2.
Mathematics Mastery (2020). Secondary Classroom Resources. [Online] [accessed on 22 May 2020] https://www.mathematicsmastery.org/classroom-resources-secondary-maths-teaching-support?phase=secondary&c=5ec7deb239305.
- 3.
Statification resonates with Foucault’s (2009) “governmentality” in which the state appears as a given entity which is necessary for governmental practices to function.
- 4.
Year 10 includes students aged 14–15 years.
References
Alcorn, M. (1994). The subject of discourse: Reading Lacan through (and beyond) poststructuralist contexts. In M. Bracher, M. Alcorn, R. Corthell, & F. Massardier-Kenney (Eds.), Lacanian theory of discourse: Subject, structure, and society (pp. 19–45). New York: New York University Press.
Althusser, L. (1971). Ideology and ideological state apparatuses. In Lenin and philosophy and other essays. Translated and edited by B. Brewster. London: New Left Books. (pp. 232–272).
Althusser, L. (2014). On the reproduction of capitalism: Ideology and ideological state apparatuses. (G. M. Goshgarian Trans). London: Verso.
Bloom, B. (1968). Learning for mastery. Evaluation Comment, 1(2).
Boylan, M., & Adams, G. (2019). Paradox, market mirages and the stratification of professional learning: the case of mathematics education professional development in England. Paper presented at: BERA conference 2019. Manchester University, Manchester, September 2019.
Boylan, M., Maxwell, B., Wolstenholme, C., Jay, T., & Demack, S. (2018). The mathematics teacher exchange and ‘mastery’ in England: The evidence for the efficacy of component practices. Education Sciences, 8(4), 202.
Bracher, M. (1994). On the psychological and social functions of language: Lacan’s theory of the four discourses. In M. Bracher, M. Alcorn, R. Corthell, & F. Massardier-Kenney (Eds.), Lacanian theory of discourse: Subject, structure, and society (pp. 107–128). New York: New York University Press.
Brown, T. (2001). Mathematics education and language: Interpreting hermeneutics and post-structuralism. Revised second edition. Dordrecht: Springer.
Brown, T. (2008c). Lacan, subjectivity and the task of mathematics education research. Educational Studies in Mathematics, 68, 227–245.
Brown, T. (2008d). Desire and drive in researcher subjectivity: The broken mirror of Lacan. Qualitative Inquiry, 14(3), 402–423.
Brown, M. (2011a). Going back or going forward? Tensions in the formulation of a new national curriculum in mathematics. Curriculum Journal, 22(2), 151–165.
Brown, T. (2011b). Mathematics education and subjectivity: Cultures and cultural renewal. Dordrecht: Springer.
Brown, T., & McNamara, O. (2011). Becoming a mathematics teacher: Identity and identifications. Dordrecht: Springer.
Brown, T., Atkinson, D., & England, J. (2006). Regulatory discourses in education: A Lacanian perspective. Bern: Peter Lang publishers.
Brown, T., Dore, M., & Hanley, C. (2019). Research on becoming an English teacher: Through Lacan’s looking glass. London: Routledge.
Bruner, J. S. (1966). Toward a theory of instruction. Cambridge, MA: Harvard University Press.
Clarke, M. (2012). The other side of education: A Lacanian critique of neoliberal education policy. Other Education: The Journal of Educational Alternatives, 1(1), 46–60.
Department for Education. (2016). South Asian method of teaching maths to be rolled out in school. Press release. [Online] [Accessed on 9th October 2018] https://www.gov.uk/government/news/south-asian-method-of-teaching-maths-to-be-rolled-out-in-schools
EEF (Education Endowment Fund). (2017). Improving mathematics in key stages two and three: Guidance report. Education Endowment Fund and Sutton Trust.
Ellis, V., Glackin, M., Heighes, D., Norman, M., Norris, K., Spencer, I., & McNicholl, J. (2013). A difficult realisation: The proletarianisation of higher education-based teacher educators. Journal of Education for Teaching: International Research and Pedagogy, 39(3), 266–280.
Fielding, M., & Moss, P. (2011). Radical education and the common school: A democratic alternative. London: Routledge.
Fink, B. (1995). The Lacanian subject: Between language and jouissance. Princeton, NJ: Princeton University Press.
Foucault, M. (2009). Security, Territory, Population: Lectures at the College de France, 1977–78. Basingstoke: Palgrave Macmillan.
Gibb, N. (2016). Building a renaissance in mathematics teaching. [Online] [Accessed on 22 September 2019] https://www.gov.uk/government/speeches/nick-gibb-building-a-renaissance-in-mathematics-teaching
Habermas, J. (1972). Knowledge and human interests. London: Heinemann.
Hough, S. (2012). Fair shares: Fractions. Teacher book. London: Hodder Education.
Kullberg, A., Runesson, U., & Marton, F. (2017). What is made possible to learn when using the variation theory of learning in teaching mathematics? ZDM Mathematics Education, 49(4), 559–569.
Lacan, J. (2006). Écrits. (Bruce Fink Trans). New York: W. W. Norton.
Lacan, J. (2007). The other side of psychoanalysis: The seminar of Jacques Lacan: Book XVII. London: Norton.
Mathematics Mastery. (2020). Secondary Classroom Resources. [Online] [accessed on 22 May 2020] https://www.mathematicsmastery.org/classroom-resources-secondary-maths-teaching-support?phase=secondary&c=5ec7deb239305
NCETM. (2016). The essence of maths teaching for mastery. [Online] [Accessed on 11 November 2018] https://www.ncetm.org.uk/files/37086535/The+Essence+of+Maths+Teaching+for+Mastery+june+2016.pdf
NCETM. (2018). Teaching for Mastery: Supporting Research, Evidence and Argument. [Online] [Accessed on 12 November 2018] https://www.ncetm.org.uk/resources/50819#memorisation
NCETM. (2019a). Five big ideas in teaching for mastery. [Online] [accessed on 2 October 2019] https://www.ncetm.org.uk/resources/50042
NCETM. (2019b). Supporting research, evidence and argument. [Online] [Accessed on 1 November 2019] https://www.ncetm.org.uk/resources/50819
Pais, A. (2015). Symbolising the real of mathematics education. Educational Studies in Mathematics., 89(3), 375–391.
Radford, L. (2018). Semiosis and subjectification: The classroom constitution of mathematical subjects. In N. Presmeg, L. Radford, M. Roth, & G. Kadunz (Eds.), Signs of signification. Semiotics in mathematics education research. Cham, Switzerland: Springer.
Skemp, R. (1976). Relational understanding and instrumental understanding. Mathematics Teaching, 77, 20–26.
Smith, P. (1988). Discerning the subject. Minneapolis: University of Minnesota Press.
Walshaw, M. (2008). Developing theory to explain learning to teach. In T. Brown (Ed.), The psychology of mathematics education. Rotterdam: Sense Publishers.
Watson, A. (2017). Pedagogy of variations: Synthesis of various notions of various pedagogy. In R. Huang & Y. Li (Eds.), Teaching and learning mathematics through variation. Mathematics teaching and learning. Rotterdam: Sense Publishers.
White Rose Maths. (2020). Secondary Resources. [Online] [accessed on 22 May 2020] https://whiterosemaths.com/resources/secondary-resources/
Williams, J. (2019). Mastery mathematics but who is the slave? Education for tomorrow, 1. [Online] [Accessed 18 Jan 2020] https://educationfortomorrow.org.uk/mastery-mathematics-but-who-is-the-slave/
Zeichner, K. (2010). Competition, economic rationalization, increased surveillance, and attacks on diversity: Neo-liberalism and the transformation of teacher education in the US. Teaching and Teacher Education, 26, 1544–1552.
Žižek, S. (1989). The sublime object of ideology. London: Verso.
Žižek, S. (2006a). How to read Lacan. London: Granta.
Žižek, S. (2006b). The parallax view. London: MIT press.
Žižek, S. (2020). Sex and the failed absolute. London: Bloomsbury.
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Brown, T. (2020). The Ideology of Mastering the Curriculum (with Peter Pawlik). In: A Contemporary Theory of Mathematics Education Research. Springer, Cham. https://doi.org/10.1007/978-3-030-55100-1_4
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