In $△ABC$, a point $E$ is on $\overline{AB}$ with $AE=1$ and $EB=2$. Point $D$ is on $\overline{AC}$ so that $DE\parallel BC$ and point $F$ is on $\overline{BC}$ so that $EF\parallel AC$. What is the ratio of the area of $△ADE$ to the area of the quadrilateral $CDEF$?