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  1. Obstacles to Mathematization in Physics: The Case of the Differential.Ricardo Karam - 2015 - Science & Education 24 (5-6):591-613.
    The process of the mathematization of physical situations through differential calculus requires an understanding of the justification for and the meaning of the differential in the context of physics. In this work, four different conceptions about the differential in physics are identified and assessed according to their utility for the mathematization process. We also present an empirical study to probe the conceptions about the differential that are used by students in physics, as well students’ perceptions of how they are expected (...)
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  • Obtaining Laws Through Quantifying Experiments: Justifications of Pre-service Physics Teachers in the Case of Electric Current, Voltage and Resistance.Terhi Mäntylä & Ari Hämäläinen - 2015 - Science & Education 24 (5-6):699-723.
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  • Physics Teaching: Mathematics as an Epistemological Tool.Fabiana B. Kneubil & Manoel R. Robilotta - 2015 - Science & Education 24 (5-6):645-660.
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  • Obstacles to Mathematization in Physics: The Case of the Differential.R. López-Gay, J. Martínez Sáez & J. Martínez Torregrosa - 2015 - Science & Education 24 (5-6):591-613.
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  • Can the History of Science Contribute to Modelling in Physics Teaching?Juliana Machado & Marco Antônio Barbosa Braga - 2016 - Science & Education 25 (7-8):823-836.
    A characterization of the modelling process in science is proposed for science education, based on Mario Bunge’s ideas about the construction of models in science. Galileo’s Dialogues are analysed as a potentially fruitful starting point to implement strategies aimed at modelling in the classroom in the light of that proposal. It is argued that a modelling process for science education can be conceived as the evolution from phenomenological approaches towards more representational ones, emphasizing the role of abstraction and idealization in (...)
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  • The Mathematics of High School Physics.Nikos Kanderakis - 2016 - Science & Education 25 (7-8):837-868.
    In the seventeenth and eighteenth centuries, mathematicians and physical philosophers managed to study, via mathematics, various physical systems of the sublunar world through idealized and simplified models of these systems, constructed with the help of geometry. By analyzing these models, they were able to formulate new concepts, laws and theories of physics and then through models again, to apply these concepts and theories to new physical phenomena and check the results by means of experiment. Students’ difficulties with the mathematics of (...)
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  • The Pythagorean Roots of Introductory Physics.James B. Clarage - 2013 - Science & Education 22 (3):527-542.
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  • Reality–Theoretical Models–Mathematics: A Ternary Perspective on Physics Lessons in Upper-Secondary School.Lena Hansson, Örjan Hansson, Kristina Juter & Andreas Redfors - 2015 - Science & Education 24 (5-6):615-644.
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