lunes, 19 de enero de 2015

Arbol de Soluciones

Árbol de Objetivos o Soluciones: Es una técnica participativa que ayuda a desarrollar ideas creativas para identificar el problema y organizar la información recolectada, generando un modelo de relaciones causales que lo explican. Esta técnica facilita la identificación y organización de las causas y consecuencias de un problema. Por tanto es complementaria, y no sustituye, a la información de base. El tronco del árbol es el problema central, las raíces son las causas y la copa los efectos.La lógica es que cada problema es consecuencia de los que aparecen debajo de él y, a su vez, es causante de los que están encima, reflejando la interrelación entre causas y efectos.

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