For a point P in the plane, let $d_1\left(P\right)and{d}_2\left(P\right)$ be the distances of the point P from the lines x – y = 0 and x + y = 0 respectively. The area of the region R consisting all the points P lying in the plane satisfying $4\le d_1\left(P\right)+d_2\left(P\right)\le 8$ is A square units. Then $\frac{A}{32}=$