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)
10
O ensino da matemática na contemporaneidade: desaos e possibilidades
Salvador, v. 5, n. 2, p. 09-21, mai./ago. 2020
O ENSINO DA MATEMÁTICA NA CONTEMPOrANEIDADE: desaos e possibilidades
O presente artigo tem como objetivo evidenciar o percurso histórico do Ensino da Matemática no Brasil, desde
ao período da Brasil Colônia até a atualidade. Para tanto, foram utilizados os seguintes tipos de pesquisas:
bibliográca, mediante a utilização de livros, artigos de revistas, de jornais e periódicos em geral; documental,
com a utilização da legislação especíca, documentos ociais e reportagens de jornal; e eletrônica, mediante
o acesso, via internet, a revistas do gênero e sites especializados. O presente texto, tem a seguinte questão
norteadora: Quais os desaos e possibilidades do Ensino da Matemática no Brasil? Para construção do texto
em pauta, foram utilizadas as reexões teóricas dos seguintes autores: Barreto (2017), D”Ambrósio (1999),
Guss (2011) e Gomes (2012). O artigo aponta uma conclusão ao armar que existe um grande desao referente
ao Ensino de Matemática no Brasil; essa armação é conrmada inclusive pelo 70° lugar ocupado pelo Brasil
no ranking mundial do Programa Internacional de Avaliação de Estudantes (PISA), mediante a um estudo
comparativo internacional, realizado a cada três anos pela Organização para a Cooperação e Desenvolvimento
Econômico (OCDE). O PISA oferece informações sobre o desempenho dos estudantes na faixa etária dos 15
anos, vinculando dados sobre seus backgrounds e suas atitudes em relação à aprendizagem e aos principais
fatores que moldam sua aprendizagem, dentro e fora da escola. Umas das possibilidades para a melhoria do
Ensino da Matemática no Brasil, seria o aprofundamento nas teorias pedagógicas, a exemplo da Pedagogia
Histórico-Crítica e a Pedagogia Dialética, fazendo a transposição didática para prática pedagógica do Professor
de Matemática.
Palavras-chave: Ensino da Matemática. Desaos. Possibilidade.
MATHEMATICS EDUCATION IN CONTEMPOrANEITy: challenges and possibilities
This article aims to highlight the historical path of Mathematics Education in Brazil, from the period of Colonial
Brazil to the present. For this, the following types of research were used: bibliographic, through books, magazine
articles, newspapers and periodicals in general; documentary, using specic legislation, ofcial documents and
newspaper reports; and electronic, through internet access to magazines of this eld and specialized websites.
This text has the following guiding question: What are the challenges and possibilities of teaching mathematics in
Brazil? To construct the text on the agenda, the theoretical reections of the following authors were used: Barreto
(2017), D”Ambrósio (1999), Guss (2011) and Gomes (2012). The article points to a conclusion when stating that
there is a great challenge regarding the Teaching of Mathematics in Brazil; this statement is conrmed even by
the 70th place occupied by Brazil in the world ranking of the International Student Assessment Program (PISA),
through an international comparative study, carried out every three years by the Organization for Economic
Cooperation and Development (OECD). Pisa provides information on the performance of students in the 15-year
age group, linking data about their backgrounds and their attitudes towards learning and the main factors that
shape their learning, inside and outside the school. One of the possibilities for improving Mathematics Teaching
in Brazil would be the deepening of pedagogical theories, such as Historical-Critical Pedagogy and Dialectical
Pedagogy, making the didactic transposition into the pedagogical practice of the Mathematics Teacher.
Keywords: Mathematics teaching. Possibilities. Challenges.