a d
beneath it.
Within the square E F G H describe a square I K, whose diameter shall be equal to
a b
.
Describe a circle within the square I K. Therefore the circle so inscribed has its diameter equal to
a b
; and it is [p88] ]in the center of the square E F G H, which is vertically beneath the square A B C D.
Therefore the circle in the square I K represents the bottom of the dish.
Now the two circles thus drawn will either intersect one another, or they will not.