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Niveles de lectura como estrategia didáctica en la resolución de problemas matemáticos en estudiantes del grado
sexto de la Institución Educativa La Mata, municipio Chimichagua, Cesar
Carlos Andrés Benjumea-Moreno
Yenis Maria Castilla-Sierra
Gustavo Adolfo González-Roys
Revista Criterios - 28 (2) julio - diciembre 2021 Rev. Criterios - pp. 150-173
ISSN: 0121-8670, ISSN Electrónico: 2256-1161,
https://doi.org/10.31948/rev.criterios
Universidad Mariana, San Juan de Pasto, Nariño, Colombia.
del estudio matemático no debe ser la solución
del problema sino los pasos que se da para
lograr la solución, porque esos pasos conducen
a conocer, a pensar, a reexionar, lo que
permite desarrollar la capacidad analítica de
los educandos, la construcción de aprendizajes
signicativos y a fomentar el gusto por las
matemáticas.
Al respecto, Vega (1992) dene una situación
problema como “aquella que exige que el
que la resuelva, comprometa en una forma
intensa su actividad cognoscitiva. Es decir,
que se emplee a fondo, desde el punto de
vista de la búsqueda activa, el razonamiento y
elaboración de hipótesis” (p. 15). Por tanto, el
docente debe procurar plantear situaciones que
sean capaces de provocar y activar el trabajo
mental, sin limitarse a problemas rutinarios que
los estudiantes resuelven en forma mecánica,
sin ningún esfuerzo cognoscitivo, solo en la
búsqueda de una solución.
Igualmente, en el nivel inferencial los resultados
señalaron dicultades relacionadas con la
comprensión de los temas y las preguntas
derivadas de estos, la explicación de las
ideas globales, la deducción y la generación
de conclusiones a partir de lo leído, procesos
característicos de este nivel, en consonancia
con Gordillo y Flores (2009) cuando expresan
que el lector debe ser capaz de obtener datos a
partir de lo leído y sus propias conclusiones, a
partir de la codicación de palabras clave y del
establecimiento de combinaciones selectivas
de éstas. Por otra parte, en el nivel de
lectura crítica, los estudiantes que dieron sus
aportes para la prueba diagnóstica, mostraron
dicultades relacionadas con su perspectiva
ante lo leído, la intención del mismo y las
preguntas que suscita el texto, pertenecientes
todos a este último nivel de lectura donde,
según Goodman (citado por Romero y Salgado,
2015), un texto cualquiera pone a prueba
en el estudiante el entramado de ideas y
argumentos, enfrentándolo con un contexto,
una tradición o un género y aportando además
elementos para una comprensión más cabal y
compleja del texto.
Por otra parte, los resultados de la revisión de
autores especialistas en las temáticas de los
niveles de lectura, de la resolución de problemas
matemáticos y el uso de las estrategias
didácticas para potenciar el aprendizaje,
constituyeron otro de los valiosos puntales para
comprender la situación problemática abordada
para, desde allí, continuar la búsqueda de
respuestas a la pregunta investigativa. De esa
manera, la revisión de la literatura aportada
por Durango (s.f.), Santiago et al., (2005), así
como Sastrías (2008), posibilitó entender la
importancia de la lectura para el desarrollo del
pensamiento humano. Igualmente, Meléndez
(2003) Pineda y Lemus (2005), Gordillo y Flórez
(2009), a través de sus postulados, condujeron
a comprender en el lector en el nivel literal,
su iniciación cuando comienza el proceso del
aprendizaje formal de la lectura; es decir, en
los primeros años de básica primaria, pues
permite a los estudiantes adquirir habilidades
para reconocer, localizar e identicar la idea
principal de un texto, entre otros indicadores.
Por su parte, Santiago et al., (2005), así
como Santiuste y López (2005), permitieron
al investigador, entender cómo el nivel de la
lectura implícita del texto, es decir, inferencial,
posibilita en el estudiante la construcción de
inferencias, la comprensión de relaciones
y asociaciones, la explicación de las ideas
y la generación de conclusiones, sumando
información a los saberes previos. En cuanto
al nivel de la lectura crítica, la revisión apuntó
al trabajo de Goodman (citado por Romero y
Salgado, 2015) quien, a través de la revisión
de su literatura, permitió entender el interés
especial que debe tener un docente en lograr
que sus estudiantes comprendan, a través
de la lectura crítica, la materia tratada, sea
por identicación personal, por estudios o
área de trabajo, a n de tomar una postura
argumentada hacia lo comprendido en el texto
leído.
En cuanto a la resolución de problemas
matemáticos, Carrillo (1995) y Royo (citado por
Cárdenas et al., 2015) permitieron ver este tema
no como un producto, sino como un proceso a
aprender; una tarea compleja que amerita su
abordaje de un modo consciente, pues ofrece al
docente la posibilidad de organizar la diversidad
existente en el aula, siendo un marco ideal para
la construcción de aprendizajes signicativos y
fomentar el gusto por la matemática, cuando
se es asumida como un proceso comprensivo
de aplicación a contextos reales. Bajo ese
escenario, se consideró importante el aporte
registrado a través del Centro Nacional para
el Mejoramiento de la Enseñanza de la Ciencia
y Fundación CAVENDES (1998), al plantear las
características que debe tener un buen problema
matemático, lo cual contribuyó grandemente
en el diseño de la estrategia. Adicionalmente,
Moreno (2000) y el MEN (2010) hicieron posible