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TRAMAS SOCIALES • N° 04 | ISSN: 2683-8095
200Valenzuela | Fecundidad de las Sanjuaninas en el Pasado Reciente
RESEÑA DE TESIS
consideración de los/as lectores/as el eje fundamental del
debate sobre el que tratará la investigación.
Por ello la presentación y antecedentes guardan relación
entre sí, son claros y precisos.
Reseña
El autor procura estudiar los principales fenómenos in-
volucrados en el nivel y estructura de la fecundidad, así
como los cambios demográficos acontecidos en la pro-
vincia de San Juan, en el período que transcurre entre
los años 1970 al 2018. Se destaca que el conocimiento de
las variables demográficas será útil tanto para la plani-
ficación socioeconómica en la provincia, como también
para distintos estudios cuya base se centre en la pobla-
ción. Como bien indica, el análisis sobre la fecundidad
en el contexto de San Juan es escaso, recuperando las
evidencias logradas por otras investigadoras en la déca-
da del 70, tanto en el ámbito provincial, como regional y
nacional.
La posibilidad de acceder a microdatos censales en todo
el período, conjuntamente con la disposición de encues-
tas existentes, relativas a la fecundidad, próximas al ini-
cio y final del período, le brindaron oportunas y muy in-
teresantes fuentes de datos para profundizar el análisis
de la problemática enunciada.
En un primer avance, rescata las principales teorías de-
mográficas que resultan explicativas del comportamien-
to del fenómeno demográfico, partiendo de las hipótesis
que suponen operan las variables intermedias estableci-
das por Davis y Blake, hasta las explicaciones más glo-
bales como la Segunda Transición Demográfica; tomado
desde las variables socioculturales – económicas más
lejanas y las más próximas a la fecundidad, por su poten-
cial impacto en la reproducción humana. De ese modo,
desde las evidencias aportadas por esos lineamientos
teóricos, describirá las relaciones que emergen entre
diversas variables y la fecundidad; desde aquellos con-
dicionantes más próximos y directamente relacionadas
como, por ejemplo, la edad de la mujer al momento de
nacimiento del primer hijo, la edad de la mujer al inicio
de las relaciones sexuales, las uniones y duración de las
mismas, los intervalos protogenésicos e intergenésicos;
como también aquellas variables más distantes en su in-
tervención, como por ejemplo, la religión, educación de
la madre o el trabajo femenino, para describir, interpre-
tar y explicar la fecundidad en San Juan.
A partir de estos condicionantes directos e indirectos, e
instrumentales y sus efectos, se observa que el principal
suceso relativo a la fecundidad es la convergencia en va-
lores y dinámicas propias del fin de la primera transición
demográfica, siendo la urbanización y el ingreso al mer-
cado de trabajo de las mujeres madres, los factores que
operan como condicionantes más intensamente relacio-
nados, a través de la modernización de los anticoncepti-
vos usados.
Asimismo, el autor identificará un crecimiento de las
uniones convivenciales, vinculado a un nivel de fecundi-
dad similar a las uniones maritales (matrimonios), y el
aumento de las mujeres madres no unidas con un incre-
mento del nivel de fecundidad. A la vez que pudo obser-
var y verificar una disminución del nivel de la fecundi-
dad entre las universitarias.
A partir de este análisis, sugiere que ese proceso de con-
vergencia, acompañado con la baja de fecundidad que
implicó e implica, está en su fase final casi completado;
por lo que no es esperable que continúe el proceso de
declinación, situación que, en caso de verificarse, sería
a una menor velocidad. Sin embargo, las evidencias per-
miten advertir indicios de un proceso asimilable al co-
mienzo de una segunda transición demográfica.
Estos son aspectos y dinámicas que es imperioso conti-
nuar observando para prever el comportamiento de la fe-
cundidad y sus impactos en el estado y evolución general
de la población de la provincia.
Respecto de los recortes teóricos-metodológicos, éstos
son detallados y ajustados a las preguntas, objetivos e hi-
pótesis de trabajo, definiendo con claridad los aportes y
usos en sentido teórico (para la descripción, análisis y de-
bate) y metodológico (para el uso – herramienta- de cada
recurso, sea categoría, variable e indicador) producto de
dichos acercamientos teóricos.
El recorte espacial y temporal es coherente frente al pro-
pósito de la investigación, a la vez que se argumenta en
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