Euclidean geometric cognition in the hypermedia environment.

Authors

DOI:

https://doi.org/10.5281/zenodo.8057821

Keywords:

cognition, euclidean geometry, hypermedia, three-dimensional space

Abstract

The purpose of this article is to analyze theoretical approaches to Euclidean geometry. Cognition from the theory of anaction (Varela, 1999), proposes that the mind is not limited to the brain, but develops through a bidirectional relationship between the individual and his environment; Hypermedia, on the other hand, refers to the use of multiple virtual resources through interactive links. Considering these postulates, we seek to understand the patterns, neural connections and regularities of observable and geometric phenomena in the hypermedial (abductive) environment. This implies that in a non-linear way, the interaction of the environment, the continuous lived experience and the hypermedial virtual resources, the perceptual processes, are necessary for sensory stimuli and for interpretation in the geometric study. Considering these theories, this work was developed through qualitative research with interpretative hermeneutic method and through analysis and synthesis, it is concluded that the structure of brain connections improves knowledge by stimulating spatial imagination.

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References

Armenteros Gallardo, M. (2006). Hipermedia y aprendizaje. ICONO 14, Revista de comunicación y tecnologías emergentes, 4(1), 53-67.

Ayres, A. J. (1972). Sensory Integration and Learning Disorders. Los Angeles, CA: Western Psychological Services.

Castro Á, Riveros V & Moreira C. (2018). Aprendizaje geométrico activado por la realidad virtual aumentada desde un análisis cognitivo en 3D. Polo del Conocimiento, 3(7), 755-772. Recuperado de https://polodelconocimiento.com/ojs/index.php/es/article/view/1774/3413

Euclides. (300 a.C.). Los Elementos (2da ed.). Alejandría, Egipto: Editorial Clásica. Gerardo. (1986). Psicología para la Educación Básica. España.

Kendig, K. (2015). Axioms for Euclidean Geometry. Estados Unidos: Courier Corporation. Mailloux, Z. (1992). The Sense of Touch: Sensory Integration Quarterly, 20(2), 10.

Maturana, H. (1990). Wissenschaft und Altagesleben: die Ontologie der wissenschafttichen Erklarung. In W.

Krohn & G. Kuppers (Eds.), Selbtorganisation Aspekte einer wissenschafttichen Revolution. Friedrich Vieweg & Sohn, Wiesbaden.

McClelland, J. L., PDP Research Group, & Rumelhart, D. E. (1987). Parallel Distributed Processing: Explorations in the Microstructure of Cognition. MIT Press.

Palmer, S., Ruddell, P., & Curwen, B. (2000). Brief Cognitive Behaviour Therapy. SAGE Publications.

Patrón, J., & Toscano, F. (2017). Ambientes hipermediales de aprendizaje aplicado a temas de geometría analítica y rendimiento académico de los estudiantes de décimo grado de la institución educativa Antonio Lenis. Año 2014. Universidad Privada Norbert Wiener. Perú.

Published

2023-06-15

How to Cite

Carranza Mero, W. G., Manzaba Loor, B. R., Cedeño Castro, G. I., & Castro Triviño, A. R. (2023). Euclidean geometric cognition in the hypermedia environment. InveCom Journal, 3(2), 1-21. https://doi.org/10.5281/zenodo.8057821