Teacher(s)
Coyette Cécile (compensates Ninove Laure); Ninove Laure;
Language
French
Prerequisites
Voir Partims
Content
This course aims to equip students to become future mathematics teachers in upper secondary education. It not only presents didactic and epistemological elements related to mathematics teaching but also ensures the transfer and appropriation of these tools by future teachers.
We will explore conceptual frameworks in mathematics didactics and didactic tools for analyzing teaching/learning situations or student productions. We will address the construction of mathematical knowledge among students through the study of secondary school curriculum topics, tackling questions such as:
- Why propose problem-solving activities to students, and how to manage such activities to foster engagement, reflection, and learning?
- How to use students’ representations and errors to teach mathematical concepts and theories?
- How to identify epistemological obstacles related to learning?
- What types of learning situations can be proposed in a mathematics class?
- How to foster students' ability to reason and argue in mathematics?
- What should be considered when assessing student learning?
Partim A (LMAT2320A) will focus on more general didactic questions and epistemological reflections related to mathematical content taught in 4th year of secondary school, as well as in basic/general mathematics and qualification sections.
Partim B (LMAT2320B) will focus on more specific didactic questions and epistemological reflections related to mathematical content taught in scientific-oriented mathematics.
Teaching methods
The course is largely based on interaction with students. Students are expected to actively participate, for example, in problem-solving and in researching and analyzing teaching sequences. Attendance is therefore essential and mandatory. Readings and preparations will be proposed to enrich and deepen reflection and interaction between students and teachers.
Evaluation methods
In this Partim LMAT2320A, students are assessed as follows:
- Continuous assessment during the semester (5% of the final grade): preparations, readings, active participation in class. This part of the grade applies to each exam session and cannot be retaken.
- Written exam during the January (and/or September) session: open-ended questions, closed-book format, but a one-sided handwritten cheat sheet is allowed. The exam covers didactic and epistemological concepts discussed in class (95% of the final grade).
Attendance is required. From the second unjustified absence or in case of late preparations, the continuous assessment grade will be set to 0. Furthermore, under Article 72 of the general regulations on studies and exams, course instructors may propose to the jury to deny registration for the January and/or September session to any student who has not attended at least 80% of the classes or has not completed a mandatory activity.
The use of generative AI for work produced in this course unit is not permitted unless otherwise specified. In such cases, any use of generative artificial intelligence within this course unit must comply with the Guidelines for the Responsible Use of Generative Artificial Intelligence in the Faculty of Science (https://uclouvain.be/en/ai/documents). The use of AI must be explicitly acknowledged and referenced in accordance with the applicable rules. In all cases, students remain responsible for the content of their work, regardless of the sources used.
Other information
See Partims
Online resources
Available on Moodle UCLouvain, course code LMAT2320. The Moodle space contains documents presented and used during classes and allows students to submit their work. The Perusall platform is also used for readings.
Bibliography
Des ouvrages et publication scientifiques en relation avec les disciplines enseignées et avec la pratique seront présentés lors des cours. Les références seront disponibles sur Moodle.
Faculty or entity
Programmes / formations proposant cette unité d'enseignement (UE)
Title of the programme
Sigle
Credits
Prerequisites
Learning outcomes
Teacher Training Certificate (upper secondary education) - Mathematics
Master [60] of Education, Section 5 : Engineering
Master [120] of Education, Section 4 : Mathematics
Master [60] of Education, Section 5 : Mathematics