Item request has been placed! ×
Item request cannot be made. ×
loading  Processing Request

O fractal Triângulo de Sierpinski no Geogebra e o comando iteração

Item request has been placed! ×
Item request cannot be made. ×
loading   Processing Request
Read More Add to Saved list
  • Author(s): Moutinho, Ion
  • Source:
    Revista do Instituto GeoGebra Internacional de São Paulo, ISSN 2237-9657, Vol. 14, Nº. 1, 2025, pags. 240-256
  • Document Type:
    Electronic Resource
  • Online Access:
    https://dialnet.unirioja.es/servlet/oaiart?codigo=10235533
  • Additional Information
    • Publisher Information:
      2025
    • Abstract:
      Fractals have garnered significant interest within the GeoGebra community and in the educational context of mathematics. Given that the construction of fractals typically involves iterative processes, this study aimed to develop a novel approach to represent the Sierpinski Triangle without explicit command repetition. Utilizing GeoGebra's Iteration() function, we successfully constructed the fractal. The simplicity, efficiency, and adaptability of this method were evaluated, and its potential pedagogical implications are discussed.
      Fractais são objeto de interesse entre criadores de construções no GeoGebra e para o processo de ensino e aprendizagem de Matemática na escola. Percebendo que esse tipo de construção, em geral, é baseado na repetição de comandos, nos propusemos a obter, a partir de uma pesquisa exploratória, uma construção que represente o fractal Triângulo de Sierpinski sem repetição de comandos. Realizamos a tarefa utilizando o comando Iteração() do GeoGebra. Analisamos a simplicidade, eficiência e versatilidade da construção obtida e discutimos sobre seu potencial didático.
    • Subject Terms:
      Sierpinski Triangle; Fractal; GeoGebra; Iteration; Triângulo de Sierpinski; Iteração; text (article)
    • Availability:
      Open access content. Open access content
      LICENCIA DE USO: Los documentos a texto completo incluidos en Dialnet son de acceso libre y propiedad de sus autores y/o editores. Por tanto, cualquier acto de reproducción, distribución, comunicación pública y/o transformación total o parcial requiere el consentimiento expreso y escrito de aquéllos. Cualquier enlace al texto completo de estos documentos deberá hacerse a través de la URL oficial de éstos en Dialnet. Más información: https://dialnet.unirioja.es/info/derechosOAI | INTELLECTUAL PROPERTY RIGHTS STATEMENT: Full text documents hosted by Dialnet are protected by copyright and/or related rights. This digital object is accessible without charge, but its use is subject to the licensing conditions set by its authors or editors. Unless expressly stated otherwise in the licensing conditions, you are free to linking, browsing, printing and making a copy for your own personal purposes. All other acts of reproduction and communication to the public are subject to the licensing conditions expressed by editors and authors and require consent from them. Any link to this document should be made using its official URL in Dialnet. More info: https://dialnet.unirioja.es/info/derechosOAI
    • Note:
      application/pdf
      Revista do Instituto GeoGebra Internacional de São Paulo, ISSN 2237-9657, Vol. 14, Nº. 1, 2025, pags. 240-256
      Portuguese
    • Other Numbers:
      S9M oai:dialnet.unirioja.es:ART0001793348
      https://dialnet.unirioja.es/servlet/oaiart?codigo=10235533
      (Revista) ISSN 2237-9657
      1545991814
    • Contributing Source:
      UNIV COMPLUTENSE DE MADRID
      From OAIster®, provided by the OCLC Cooperative.
    • Accession Number:
      edsoai.on1545991814
HoldingsOnline