-
Period: to
Scientific Training and Curriculum Development
Mathematics gains prominence in curriculum across industrialized nations, driven by the need for scientific and technological progress.
Carlo Bourlet highlights the societal role of teachers in accelerating humanity’s progress (Bourlet 1910). -
Integration of Epistemology
The French didactic approach starts incorporating epistemological analysis into mathematics education, focusing on understanding the genesis and development of mathematical knowledge. -
Brousseau's Contributions
Brousseau introduces the concept of "epistemological obstacles" in mathematics education, emphasizing inherent challenges in understanding mathematical concepts due to their historical development. -
Bachelard's Influence
Bachelard’s work on epistemological obstacles is referenced, which explores how these obstacles are integral to the process of knowledge development and understanding. -
Michele Artigue’s Seminal Work
Artigue publishes a foundational paper discussing the role of epistemological analysis in teaching. She identifies three key functions:
- Analyzing how knowledge objects appear in school practice.
- Understanding knowledge formation and constraints in educational contexts.
- Addressing epistemological obstacles and their impact on learning. -
Artigue’s Plenary Conference
Artigue returns to her epistemological analysis in a plenary conference at the Canadian Mathematics Education Study Group, further exploring the role of epistemology in understanding different mathematics education theories. -
Refinement of Historical-Epistemological Analysis
Advances in understanding the historical-epistemological aspects of mathematics education are made, including works by Fauvel and Van Maanen. The theoretical assumptions behind epistemological obstacles are better articulated. -
Adaptations of Epistemological Obstacles
Researchers like D’Amore adapt the concept of epistemological obstacles to various educational contexts, reflecting the growing sophistication in understanding these obstacles. -
Further Developments
Barbin and others continue to refine the understanding and application of epistemological obstacles in mathematics education -
Materialist Hermeneutics
The use of materialist hermeneutics to explore the cultural roots of knowledge is discussed, emphasizing the socio-cultural contexts of mathematical knowledge development.