Computational Thinking and The Algebra Project

From Voice to Agency

Authors

DOI:

https://doi.org/10.34024/prometeica.2023.27.15348

Keywords:

voice, agency, mathematics, computational thinking, Algebra Project

Abstract

Through our work to examine mathematical and computational learning in authentic and convivial contexts that requires creativity, imagination, reasoning, and discourse, we have theorized an experiential learning cycle that attends to the development of voice, agency, and identity needed in young people for an earned insurgency—the right to demand change. Our work underscores how the current situation that many students face in classrooms amounts to a type of cognitive segregation that denies these students access to authentic and empowering intellectual agency. By facilitating a process whereby students, using their own creative and imaginative means, intentionally develop a type of ownership over the exploration and application of the mathematical concepts they are being taught, we help students move from simple surface level, syntactic understandings, to deeper semantic learning that is more personally significant and meaningful.

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References

Aguirre, J., Mayfield-Ingram, K., & Martin, D. (2013). The impact of identity in k–8 mathematics learning and teaching: Rethinking equity-based practices. NCTM.

Bowers, D. M., & Lawler, B. R. (2021). Anarchism as a methodological foundation in mathematics education: A portrait of resistance. In D. Kollosche (Ed.), Exploring new ways to connect: Proceedings of the Eleventh International Mathematics Education and Society Conference (Vol. 1, pp. 321–330). Tredition. https://doi.org/10.5281/zenodo.5393560

Bucci, T. T., & McEwan, L. J. (2015). Weaving math and language arts literacy. Association For Middle Level Education Magazine, 2, 5, 10–13. https://www.amle.org/weaving-math-and-language-arts-literacy/

Davies, A. (2020). Making classroom assessment work (4th ed.). Connections Publishing.

Dewey, J. (1902). The child and the curriculum. University of Chicago Press.

Dweck, C. S. (2012). Mindset: How you can fulfill your potential. Robinson.

Glasersfeld, E. v. (1995). Radical constructivism: A way of knowing and learning. Taylor & Francis

Herrnstein, R. J., & Murray, C. (1996). The bell curve: Intelligence and class structure in American life. Free Press.

Illich, I. (1973). Tool for conviviality. Harper & Row.

Mayberry, R. I. (July 2007). When timing is everything: Age of first-language acquisition effects on second-language learning. Applied Psycholinguistics, 28(3), 537–549.

Morgan, G. (2014). Critical period in language development. In P. J. Brooks & V. Kempe (Eds.), Encyclopedia of language development (pp. 116–118). Sage.

Moses, R. P., Kamii, M., Swap, S. M., & Howard, J. (1989). The Algebra Project: Organizing in the spirit of Ella. Harvard Educational Review, 59(4), 423–443.

Moses, R. P. (2009). An earned insurgency: Quality education as a constitutional right. Harvard Educational Review, 79(2), 370–381.

Moses, R. P, & Cobb, C. E. (2001). Radical equations: Math literacy and civil rights. Beacon Press.

Oakes, J. L. (1986). Keeping track: How schools structure inequality. Yale.

Papert, S. (1980). Mindstorms: Children, computers, and powerful ideas. Basic Books.

Papert, S. (1990). Introduction. In I. Harel (Ed.), Constructionist learning. MIT Media Laboratory.

Quine, W. V. (1981). Theories and things. Harvard University Press.

Shaffer, D. W., & Resnick, M. (1999). Thick authenticity: New media and authentic learning. Journal of Interactive Learning Research, 10(2), 195–215.

Shaw, A., Crombie, W., Lawler, B. R., Muralidhar, D. (2021). Supporting orality and computational thinking in mathematics. In D. Kollosche (Ed.), Exploring new ways to connect: Proceedings of the Eleventh International Mathematics Education and Society Conference (Vol. 3, pp. 917–926). Tredition. https://doi.org/10.5281/zenodo.5416500

Zeanah, C. H., Gunnar, M. R., McCall, R. B., Kreppner, J. M., & Fox, N. A. (2011). Sensitive periods. Monographs of the Society for Research in Child Development, 76(4), pp. 147–162.

Published

2023-07-27

How to Cite

Shaw, A. ., R. Lawler, B., Crombie, W. ., McKlin, T. ., & Richards, T. . (2023). Computational Thinking and The Algebra Project: From Voice to Agency. Prometeica - Journal of Philosophy and Science, 27, 565-574. https://doi.org/10.34024/prometeica.2023.27.15348