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La educación inclusiva como fortaleza de la práctica pedagógica en el aula
136
Angela Ibeth Restrepo Riaños
Daniela García Duran
Revista Criterios - 30 (1) Enero-Junio 2023 Rev. Criterios - pp. 124-137
ISSN: 0121-8670, ISSN Electrónico: 2256-1161
https://doi.org/10.31948/rev.criterios
Universidad Mariana, San Juan de Pasto, Nariño, Colombia.
Al respecto, también se puede inferir que,
los docentes tienen desconocimiento de las
estrategias de inclusión y de su importancia en
la vida cotidiana del individuo, por lo cual, surge
la necesidad de diseñar una propuesta que
fortalezca la formación docente en educación
inclusiva en los docentes de básica primaria de
la sede Chillurco.
En relación al segundo objetivo o fase, se deduce
que los docentes participantes evidenciaron
deciencias en el desarrollo de las prácticas
pedagógicas inclusivas al momento de integrar
a la comunidad escolar, aspecto que se debe
tener en cuenta para fortalecer el concepto,
teoría, epistemología y percepción de esta
temática, de tal forma que se garantice un
mejoramiento signicativo de las competencias
y en la integralidad de los docentes en
formación.
De estos hallazgos se evidencia la falta de
una mayor atención por parte de los docentes
y directivos docentes en el desarrollo de la
inclusión en los estudiantes de los diferentes
niveles formativos; sin embargo, primero, se
requiere capacitación sobre el tema.
Es así como, a partir de la identicación de los
intereses y necesidades de la población, se
plantea una propuesta digital (OVA) para adquirir
conocimientos sobre la educación inclusiva desde
estrategias dinámicas e innovadoras; cada una
de estas acciones pedagógicas desarrolladas
en la actividad docente. Inicialmente debe
trabajarse en el proceso de aprendizaje del
concepto; seguidamente, se debe realizar
un reconocimiento de las características,
principios, implicaciones e importancia de estas
acciones; después, realizar una crítica desde
la necesidad de establecer la inclusión en la
práctica educativa, y nalmente, una reexión
desde el proceso cognitivo; todo esto, con el
objetivo de abarcar la educación inclusiva.
Por otro lado, se reconoce, en el grupo focal, que
las estrategias apoyadas en las TIC permiten
tener una mayor participación por parte de los
docentes en los espacios que son asignados
para el fortalecimiento de la formación sobre
los procesos de educación inclusiva. Desde esta
perspectiva, es necesario que, dentro de los
programas proyectados por los directivos y/o
entes gubernamentales, se planteen nuevos
escenarios para la capacitación de los docentes,
con el objetivo de garantizar la disposición
e interés de estos por aprender sobre esta
temática, considerada fundamental para la
calidad educativa. Así mismo, es necesario
que el diseño de estas estrategias parta de
las necesidades e intereses de la comunidad
escolar en general, con el n de promover la
disposición en las actividades.
Del mismo modo, la inclusión de instrumentos de
recolección de datos (cuestionarios, encuestas,
entrevistas, entre otros), con el propósito de
establecer trabajos de campo, posibilitan llevar a
cabo diagnósticos sobre los factores que inciden
en las dicultades de participación limitada en
programas de formación inclusiva por parte
de los docentes. Además, se requiere de una
denición precisa sobre las posibles actividades
que se desean implementar para fomentar la
inclusión en todos los escenarios académicos,
para que el diseño de las propuestas del docente
se fundamente en sustentos válidos que ya
hayan sido comprobados en otros espacios
formativos. Por lo tanto, es indispensable
fortalecer la dimensión cognitiva sobre este
fenómeno que actualmente ha generado
diversas problemáticas sociales dentro y fuera
de las instituciones educativas.
Partiendo de la experiencia adquirida en este
proceso investigativo, se establece como
fundamental que, dentro de los programas
institucionales, se proyecten actividades
promotoras del interés y la motivación hacia
los procesos educativos inclusivos, para que
se reconozcan factores y espacios favorables
donde toda la comunidad comprenda la
relevancia de respetar la diversidad humana.
De igual forma, es importante que los docentes
comprendan que la educación tiene también
el reto y la posibilidad de potenciar los nuevos
valores, de imaginar escenarios alternativos
que desarrollen, en los estudiantes y en la
comunidad en general, procesos educativos
divergentes e inclusivos. Por ello, la formación
docente, en particular, debe centrarse en
transmitir aquellos conocimientos cientícos
que permitan construir una imagen real de los
entornos, percibir y entender la importancia de
la inclusión, tal y como realmente es. Entonces,
el diseño de una propuesta digital que parta
de las necesidades e intereses de la comunidad
educativa se convierte en una posible solución a
la problemática descrita en esta investigación.
Del mismo modo, se recomienda que los
procesos educativos inclusivos de la institución
se lleven a cabo cumpliendo todos los
parámetros establecidos por el Ministerio de
Educación Nacional (MEN) y las organizaciones
escolares internacionales, con el objetivo
de lograr que en los procesos de enseñanza
aprendizaje le den signicado a la formación
docente en la inclusión, y así formar, desde la
escuela, seres humanos íntegros, que también
reconozcan los benecios de accionar hacia