FUNCIONES DE LA IMAGEN
FUNCIÓN EMOTIVA:
La función emotiva es un medio de estimular las pasiones o actitudes del receptor.
Transmiten emociones y sentimientos.
Utiliza elementos que en su conjunto acceden a la memoria emotiva o afectiva del individuao
![](https://image.jimcdn.com/app/cms/image/transf/none/path/s1cf4217375254fdc/image/i36a80fe5caa89cfb/version/1476300069/image.jpg)
![](https://image.jimcdn.com/app/cms/image/transf/dimension=1920x400:format=jpg/path/s1cf4217375254fdc/image/ie9062f8a0c1351a5/version/1476300069/image.jpg)
FUNCIÓN CONATIVA O APELATIVA:La función connotativa incluye la capacidad retórica, por la que la imagen adquiere significados exclusivos para un receptor o para una colectividad determinada.![](https://image.jimcdn.com/app/cms/image/transf/none/path/s1cf4217375254fdc/image/ide8d5a781028487d/version/1476300092/image.jpg)
FUNCIÓN POÉTICA O ESTÉTICA:La función poéticaestá vinculada a la capacidad creativa, se refiere a la capacidad que tiene la imagen para extrañar al receptor![](https://image.jimcdn.com/app/cms/image/transf/dimension=1920x400:format=jpg/path/s1cf4217375254fdc/image/ib6275a93038b46ca/version/1476300104/image.jpg)
FUNCIÓN REFERENCIAL:La función referencial de la imagen alude a la capacidad para referirse de manera objetiva a determinado hecho o acontecimiento![](https://image.jimcdn.com/app/cms/image/transf/dimension=1920x400:format=jpg/path/s1cf4217375254fdc/image/i73f744416f4ebdaa/version/1476300135/image.jpg)
FUNCIÓN METALINGÜÍSTICAEs la capacidad de referirse a sí mismo o al propio lenguaje usado en el mensaje![Resultado de imagen de señales](data:image/jpeg;base64,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)
Función fática.
![](https://image.jimcdn.com/app/cms/image/transf/none/path/s1cf4217375254fdc/image/ide8d5a781028487d/version/1476300092/image.jpg)
FUNCIÓN POÉTICA O ESTÉTICA:La función poéticaestá vinculada a la capacidad creativa, se refiere a la capacidad que tiene la imagen para extrañar al receptor
![](https://image.jimcdn.com/app/cms/image/transf/dimension=1920x400:format=jpg/path/s1cf4217375254fdc/image/ib6275a93038b46ca/version/1476300104/image.jpg)
FUNCIÓN REFERENCIAL:La función referencial de la imagen alude a la capacidad para referirse de manera objetiva a determinado hecho o acontecimiento
![](https://image.jimcdn.com/app/cms/image/transf/dimension=1920x400:format=jpg/path/s1cf4217375254fdc/image/i73f744416f4ebdaa/version/1476300135/image.jpg)
FUNCIÓN METALINGÜÍSTICAEs la capacidad de referirse a sí mismo o al propio lenguaje usado en el mensaje
Función fática.
La función fática busca llamar la atención .
Se observa en el uso de contrastes, en los tamaños y es un recurso frecuente en algunos mensajes publicitarios.
![](https://image.jimcdn.com/app/cms/image/transf/dimension=1920x400:format=jpg/path/s1cf4217375254fdc/image/ie6cfa4e0965ce27f/version/1476300347/image.jpg)
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