Es un impulso al cambio, que sin embargo no ocurre, tendemos a corregir las desviaciones. son manifestaciones de dinamismo.
Tipos de movimiento virtual:
Entre el campo y las formas:
Son movimientos implícitos, de desplazamiento o giro; son las alteraciones inámicas de los tres tipos de equilibrio: radial, axial y crucial.
![](data:image/png;base64,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)
Movimiento del contorno:
Son los característicos del movimiento explicito del contorno de las figuras. cuando hay continuidad de borde así como articulación y dirección interna de la forma.
![](data:image/png;base64,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)
Movimiento por Intervalo:
Los vacíos o pausas entre figuras adquieren valor positivo y se da en ellos la continuidad secuencial y variedad del movimiento explicito.
Movimiento de Posición:
Se da en la relación de la figuras entre si cuando existe una alteración entre ellas.
Movimiento por Tamaño:
El efecto de la perspectiva nos hace relacionar los cambios en tamaño como cambio en posición.
Movimiento por Color:
El valor y la intensidad de los valores nos obliga a poner nuestra atención en los elementos mas estimulantes y de ahí se inicia el movimiento ocular.
![](data:image/png;base64,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)
La Cadencia:
Las modalidades de movimiento producen cadencia cuando son repetidas con fluidez y continuidad. La acción del intervalo es importante en ritmo, en la cadencia es casi nulo, puede existir uno. son mas importantes la continuidad del contorno y la gradación del color.
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