Riv. Mat. Univ. Parma, Vol. 14, No. 2, 2023

Eleonora Barelli [a], Berta Barquero [b] and Laura Branchetti [c]

Questioning the evolution of the pandemic in an interdisciplinary way: the design of a Study and Research Path for pre-service Teacher Education

Pages: 333-353
Received: 1 June 2022
Accepted in revised form: 28 April 2023
Mathematics Subject Classification: 97M10, 97B50, 97D80.
Keywords: Interdisciplinarity, Anthropological Theory of the Didactic, pre-service teacher education, modelling, COVID-19.
Authors address:
[a]: Department of Physics and Astronomy "Augusto Righi", Alma Mater Studiorum - University of Bologna, Bologna, Italy
[b]: Department of Linguistic and Literary Education, and Teaching and Learning of Experimental Sciences and of Mathematics, Universitat de Barcelona, Barcelona, Spain
[c]: Department of Mathematics "Federigo Enriquez", University of Milan, Milan, Italy

This research was supported by IDENTITIES project, funded with the support of the European Union and the Italian National Agency within the framework of the Erasmus+ Programme (Grant Agreement n. 2019-1- IT02-KA203- 063184)

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Abstract: In this paper, we present the main objectives, the framework and one example of a module developed within IDENTITIES, an Erasmus+ project for higher education addressing the general goal to innovate mathematics, physics, and computer science pre-service teacher education in an interdisciplinary direction. The design of the module we present, on the topic of modelling the evolution of the pandemic, is grounded on the proposal of the study and research paths for teacher education (SRP-TE), but, since the goals of the activities were oriented to trigger questions and meta reflections about interdisciplinarity, the development of the module itself induced an evolution also in the SRP-TE structure and tools. The present analysis shows the main innovations made to properly deal with interdisciplinary aspects of the topic and the critical issues that emerged when the paradigm of "questioning the world" was applied to a topic at the boundary between different disciplines.

References
[1]
S. F. Akkerman and A. Bakker, Boundary crossing and boundary objects, Review of Educational Research 81 (2011), no. 2, 132-169. DOI
[2]
E. Barelli and O. Levrini, Computational simulations at the interface of physics and society: a teaching-learning module for high school students, Il Nuovo Cimento C 45 (2022), no. 6, article 213. DOI
[3]
E. Barelli et al., Disciplinary identities in interdisciplinary topics: challenges and opportunities for teacher education, In: G. S. Carvalho, A. S. Afonso, Z. Anastácio, eds, ''Fostering scientific citizenship in an uncertain world (Proceedings of ESERA 2021)'', Braga: CIEC, University of Minho, Portugal, 2022, Part 13, 934-943.
[4]
B. Barquero, M. Bosch and A. Romo, Mathematical modelling in teacher education: dealing with institutional constraints, ZDM Mathematics Education 50 (2018), 31-43. DOI
[5]
B. Barquero, I. Florensa and A. Ruiz Olarría, The education of school and university teachers within the paradigm of questioning the world, In: M. Bosch, Y. Chevallard, F. García, J. Monaghan, eds, ''Working with the anthropological theory of the didactic in mathematics education: a comprehensive casebook", Routledge, London, 2020. DOI
[6]
M. Bosch, Study and research paths: A model for inquiry, In: B. Sirakov, P. N. de Souza, M. Viana, eds, ''International Congress of Mathematicians 2018'' (ICM 2018, Rio de Janeiro), vol. 3, World Scientific Publishing, Singapore, 2019, 4033-4054. Article
[7]
G. Brousseau, Theory of didactical situations in mathematics, Springer, Dordrecht, 1997. DOI
[8]
Y. Chevallard, Organiser l’étude. 3. Écologie & régulation, In: ''Actes de la XIe École d’été de didactique des mathématiques", La Pensée Sauvage, Grenoble, 2002, 41-56.
[9]
Y. Chevallard, Teaching Mathematics in tomorrow’s society: A case for an oncoming counter paradigm, In: S. J. Cho, ed., ''The Proceedings of the 12th International Congress on Mathematical Education'', Springer, Cham, 2015, 173-187. DOI
[10]
S. Erduran and Z. R. Dagher, Reconceptualizing nature of science for science education, In: ''Reconceptualizing the nature of science for science education", Contemporary Trends and Issues in Science Education, vol. 43, Springer, Dordrecht, 2014, 1-18. DOI
[11]
I. Florensa, M. Bosch and J. Gascón, Question-answer maps as an epistemological tool in teacher education, J. Math. Teacher Educ. 24 (2021), 203-225. DOI
[12]
T. R. Kelley and J. G. Knowles, A conceptual framework for integrated STEM education, International Journal of STEM Education 3 (2016), article 11. DOI
[13]
J. T. Klein, A taxonomy of interdisciplinarity, In: J. T. Klein, C. Mitcham, eds, ''The Oxford handbook of interdisciplinarity'', Oxford University Press, 2010, 15-30.
[14]
O. Levrini, E. Barelli, B. Barquero, C. Pipitone, O. Romero et al., Teaching modules on emergent interdisciplinarity in advanced STEM topics, https://identitiesproject.eu/project/stem-interdisciplinarity/.
[15]
C. Michelsen, Functions: a modelling tool in mathematics and science, ZDM Mathematics Education 38 (2006), no. 3, 269-280. DOI
[16]
A. Saltelli et al., Five ways to ensure that models serve society: a manifesto, Nature 582 (2020), 482-484. DOI
[17]
S. Satanassi, L. Branchetti, P. Fantini et al., Exploring the boundaries in an interdisciplinary context through the Family Resemblance Approach: The dialogue between physics and mathematics, Sci. & Educ. 32 (2023), 1287-1320. DOI
[18]
S. Vásquez, B. Barquero and M. Bosch, A Study and Research Path about the evolution of COVID-19 at secondary school: Conditions for an interdisciplinary approach, Riv. Mat. Univ. Parma 14 (2023), no. 2, 281-298. Article
[19]
S. Vásquez, B. Barquero and O. Romero, Recorridos de estudio e investigación interdisciplinares: ¿Cómo llevar la problemática actual sobre la COVID-19 al aula?, UNO Revista de Didáctica de las Matemáticas (2021), no. 93, 23-29. URL
[20]
U. Wilensky, NetLogo, http://ccl.northwestern.edu/netlogo/, Center for Connected Learning and Computer-Based Modeling, Northwestern University, Evanston, IL, 1999.
[21]
C. Winsløw, Y. Matheron and A. Mercier, Study and research courses as an epistemological model for didactics, Educ. Stud. Math. 83 (2013), no. 2, 267-284. DOI | JSTOR
[22]
J. M. Ziman, Reliable knowledge: An exploration of the grounds for belief in science, Cambridge University Press, Cambridge, UK, 1991.


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