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176
El tipo de cambio en el ujo de personas, vehículos de carga y vehículos livianos
Luis Viveros-Almeida
Iván Realpe-Cabrera
Revista Criterios - 28 (2) julio - diciembre 2021 Rev. Criterios - pp. 174-184
ISSN: 0121-8670, ISSN Electrónico: 2256-1161,
https://doi.org/10.31948/rev.criterios
Universidad Mariana, San Juan de Pasto, Nariño, Colombia.
El artículo se encuentra estructurado en tres
apartados, el primero presenta un breve
marco de referencia, el segundo describe los
aspectos metodológicos, y el tercero expone
los principales hallazgos; adicionalmente, se
exponen algunas conclusiones y se proponen
futuras líneas de investigación para profundizar
en el análisis del tipo de cambio y sus efectos
en las estructuras productivas de las zonas de
frontera.
Marco de referencia
Las operaciones comerciales en frontera son
claramente comercio internacional, al menos
eso ocurre entre Tulcán e Ipiales (Viveros,
2018), y como tal existen algunos factores que
deben considerarse: los impuestos, el tiempo de
nacionalización de mercaderías y la capacidad
logística (en este caso el transporte); en los
grandes puertos se evidencia en el volumen de
etes que realizan buques u operaciones áreas
(Vélez y León, 2014; Rossi, 2013). En el caso
de Tulcán-Ipiales, el trabajo de distribución
es responsabilidad de los camiones -vehículos
de carga- cuando el consumo es industrial y
en vehículos livianos cuando el consumo es
para hogares y, posiblemente, actividades
de contrabando; además, están aquellos que
deciden trasladarse a pie entre las localidades,
lo cual supone el consumo de los hogares de la
localidad (Quinde y García, 2015). Lo anterior
reeja que Ipiales es la principal ciudad
fronteriza de Colombia, la cual, por concepto
de exportaciones a Ecuador, genera US$ 1.400
millones de dólares anuales (Díaz, 2016).
De acuerdo con el trabajo de Vélez y León
(2014), el crecimiento/decrecimiento
económico del sector del transporte está ligado
a las actividades comerciales y productivas
(materias primas y productos agrícolas), además
de las condiciones legales, especialmente lo
tributario; por ejemplo, en las zonas francas de
Colombia y en las zonas especiales de desarrollo
económico (ZEDE) de Ecuador, el sector del
transporte es el mayor contribuyente a la
generación de empleos directos e indirectos,
y “dene el progreso y el nivel de desarrollo
de la provincia del Carchi y el departamento
de Nariño” (Realpe y Mujica, 2019, p. 6). Sin
embargo, el sector del transporte depende de
los tratados internacionales y las plataformas
logísticas, que en dichas zonas son precarias
y costosas (Suspes, 2016), y en el caso de
Tulcán e Ipiales, otro factor que podría afectar
el volumen de etes y, por ende, de utilidades
es el tipo de cambio.
Por otra parte, está el ujo de personas,
vehículos livianos y motocicletas, que mueven
alrededor del 30 % de los 1.400 millones de
dólares anuales, sin considerar el monto que
pueden generar las actividades de contrabando
(Viveros, 2018; Díaz, 2016).
Con este breve marco de referencia, queda
preguntarse ¿existe una relación entre el tipo
de cambio y el ujo de personas, vehículos de
carga y livianos? Las investigaciones de Auboin
y Ruta (2013), Rossi (2013) y Baum y Caglayan
(2010) sugieren que, para responder esta
interrogante, se debe recurrir a estadísticos
de correlación y que al menos contemple el
análisis de un par de las siguientes variables:
tipo de cambio, el ujo de personas, vehículos
de carga y livianos, costos de almacenamiento
y el sector comercial. Para efectos de esta
investigación, el enfoque recae en tipo de
cambio y el ujo de personas, vehículos de
carga y livianos.
2. Materiales y métodos
El enfoque de la presente investigación es
cuantitativo, de tipo descriptivo y correlacional,
con el n de intentar dilucidar qué tipo de
relación puede existir entre el tipo de cambio
y el ujo de personas, vehículos livianos
3
y
de carga
4
. Por lo tanto, se recolectó datos del
ingreso (de Tulcán a Ipiales) y salidas (de Ipiales
a Ecuador) de personas, vehículos livianos y
vehículos de carga. Los datos relacionados
con el ujo de personas, vehículos de carga y
livianos fueron levantados por noventa días, es
decir, desde el 1 de enero hasta el 31 de marzo
de 2019; mientras que los datos sobre el tipo
de cambio se tomaron del portal del Banco de
la República de Colombia.
El estadístico más apropiado para determinar
qué tipo de relación existe entre las variables
de estudio es el coeciente Rho de Spearman,
dado que los datos referidos al ujo de
personas, vehículos livianos y de carga no
son continuos, a diferencia del tipo de cambio
(Walpole, Myers, Myers y Ye, 2012).
3. Resultados y Discusión
En términos generales, durante el periodo
de estudio, se pudo evidenciar dos
comportamientos interesantes en el ujo de
vehículos livianos y de carga, por ejemplo,
en el caso de los vehículos de carga como los
3
Por vehículos livianos se entiende motocicletas y vehículos
personales.
4
Por vehículos de carga se entiende camiones grandes,
medianos, pequeños de dos ejes y tractocamiones.