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)
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Salvador, v.5, n.2 p.169-191, mai/ago. 2020
Pedagogia, matemática e estágio em docência: a experiência a partir de uma tríade formativa
PEDAGOGIA, MATEMÁTICA E ESTÁGIO EM DOCÊNCIA: a experiência
a partir de uma tríade formativa
A necessidade de pensar o lugar ou o não-lugar reservado à educação matemática, seja nos documentos
legais, seja nos currículos, impulsiona cada vez mais pesquisadores a identicarem o porquê das
defasagens, considerando que desde os primórdios da humanidade até a modernidade, a matemática
é vista, num contexto nacional, como inexível e causadora de traumas em crianças e adolescentes.
Considerando este cenário, esta pesquisa objetiva socializar as experiências vivenciadas durante o estágio
em docência em Ciências e Matemática, no doutorado em Educação, organizado a partir do conceito
de tríade formativa no curso de Pedagogia. A metodologia utilizada é qualitativa, precedida de revisão
bibliográca, utilizando como método a investigação da própria prática na perspectiva de Ponte (2002),
Lima e Nacarato (2009), tendo como interlocutores estudantes de Pedagogia e Professores dos Anos
Iniciais do Ensino Fundamental. Para viabilizá-la, enquanto o aporte teórico considera Zabalza (2014)
para discutir estágio; as discussões sobre experiência foram ancoradas em Bondía (2002); Fiorentino e
Lorenzato (2006) sobre educação matemática; o conceito de tríade formativa é utilizado a partir de Zanon
(2003) e sobre formação de professores Tardif (2008), dentre outros, além dos documentos ociais, Brasil
(2002; 2006; 2015; 2017 e 2019) também foram incorporadas às análises. A pesquisa mostrou que as
aprendizagens empreendidas, por meio dos diálogos, integram a constituição do ser docente, evidenciando
o quão válido é a aproximação das escolas com a universidade pública. O contato dinâmico e exível
possibilita construir espaços de reexão-ação-reexão para qualicar as práticas pedagógicas, tanto das
estudantes, dos docentes da educação básica, quanto dos docentes formadores.
Palavras-chave: Estágio em docência. Tríade Formativa. Ensino de Matemática.
PEDAGOGY, MATHEMATICS AND TRAINING IN TEACHING: the experience
from a training trade
The need to think about the place or non-place reserved for mathematics education, whether in legal
documents or in curricula, drives more and more researchers to identify why of lags, considering that from
the beginning until modernity, mathematics is seen, in a national context, as inexible and causing trauma
to children and adolescents. Considering this scenario, this research aims to socialize the experiences
lived during the internship in teaching in Sciences and Mathematics, in the PhD in Education, organized
from the concept of formative triad in the Pedagogy course. The methodology used is applied, preceded by
a bibliographic review, using investigation of own practice as a method, Ponte (2002), Lima and Nacarato
(2009) with the corpus of research graduates in Pedagogy and Teachers of the Early and Final Years of
Early Childhood Education. To make it feasible, as a theoretical contribution, Zabalza (2014) was used
to discuss internship; the discussions about experience were anchored in Bondía (2002); Fiorentino and
Lorenzato (2006) on mathematics education; the concept of formative triad is used from Zanon (2003)
and on teacher training Tardif (2008), among others, in addition to ofcial documents, Brazil (2002;
2006; 2015; 2017 and 2019). The research showed that the exchange made through dialogues, integrates