0000000000340455

AUTHOR

Bruno D'amore

showing 3 related works from this author

Dialogo sulla matematica nella scuola dell’infanzia

2016

Settore MAT/04 - Matematiche ComplementariScuola dell’Infanzia Insegnamento/Apprendimento Comunicazione matematica Competenza
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Teaching and Learning of Geometry as a process of Objectification: conditions and obstacles to argumentation and proof. The role of natural language,…

2021

This paper examines some examples (taken from research conducted over the years) that show students’ linguistic attitudes in geometry tasks. The examples are framed within the Theory of Objectification with reference to the notion of sensuous cognition, semiotic means of objectification and levels of generality. We show the struggle students live, at higher levels of generality, in intertwining natural language, specific language and the spontaneous use of geometrical figures, bound to perception and kinaesthetic activity. Within the networking paradigm, we coordinate the Theory of Objectification and Duval’s semio-cognitive approach to frame the interplay between the ideal and the material…

use of figures in geometryGeneralityLC8-6691media_common.quotation_subjectobjectificationGeometryTheory and practice of educationMathematical proofSpecial aspects of educationArgumentation theoryPerceptionGeometry taskMaterials ChemistrySemioticsFrame (artificial intelligence)ObjectificationPsychologysensuous cognitionLB5-3640Natural languagenatural languagemedia_commonREMATEC
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Análisis de los antecedentes histórico-filosóficos de la "paradoja cognitiva de Duval"

2015

In a famous article published in 1993, Raymond Duval highlighted a simple fact: the student may confuse the mathematical object O he is trying to build cognitively with one of its semiotic representations R(O). Duval explained that this confusion was due to a sort of inevitable paradox: only someone who has already built O, can recognize R(O) as a representation of O and not as an object in itself. Thereafter, this thought has been extremely influential for researchers. However, even if in different terms, many scholars of semiotics have emphasized the same phenomenon. In this paper we propose to remind some of them. En un famoso artículo publicado en 1993, Raymond Duval evidenciaba el sigu…

semiosis y noesisDuval’s cognitive paradox semiosis and noesis cognitive construction of mathematical objects semiotic representations of a mathematical object.lcsh:LC8-6691lcsh:Special aspects of educationlcsh:Mathematicsconstrucción cognitiva del objeto matemáticoSettore MAT/01 - Logica MatematicaParadoja cognitiva de Duvalrepresentación semiótica de un objeto matemáticolcsh:QA1-939EducationParadoja cognitiva de Duval semiosis y noesis construcción cognitiva del objeto matemático representación semiótica de un objeto matemático.Revista Latinoamericana de Investigación en Matemática Educativa
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