Roth, Wolff-Michael (2016). Is mathematical knowledge constructed? a cultural-historical critique of object oriented conceptions of learning activity. Revista Internacional de Pesquisa em Educação Matemática, 6(2), pp. 5-22 .
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Resumen
It has become a truism (ideology) to state that mathematical knowledge is constructed collectively, in communities of practice, and individually, on the part of students whileengaging in mathematical tasks. However, construction implies an image of the end result of the labor process, which allows people to build a house and compare each step to the plan. Students, on the other hand, do not know the end product of their learning process, the new knowledge. This knowledge, therefore, cannot be the transitive object towards which construction is oriented. In this study, I provide a cultural-historical critique of objectoriented notions of learning activity. Using classroom episodes as examples, I propose an alternative based on L. S. Vygotsky’s commitment to the primacy of the social, whereby any higher psychological function was a social relation first. This allows the final product to be available in the present, as relation, without the learner’s conscious awareness, and thereby determine learning and development. The idea of the future acting in the present is captured in M. Cole’s notion of prolepsis. Implications are discussed with respect to curriculum design in mathematics classrooms.
Tipo de Registro: | Artículo |
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Términos clave: | Otros términos clave específicos no incluidos en las secciones anteriores > T-Z > Tarea 09. Currículo > Diseño 12. Investigación e innovación en Educación Matemática > Marcos teóricos > Teorías de aprendizaje > Constructivismo social (Vygotsky) 11. Educación Matemática y otras disciplinas > Educación Matemática desde otras disciplinas |
Nivel Educativo: | Todos los niveles educativos |
Código ID: | 26481 |
Depositado Por: | Monitor Funes 2 |
Depositado En: | 04 Jul 2022 10:33 |
Fecha de Modificación Más Reciente: | 04 Jul 2022 10:33 |
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