We compare, in this paper the far field radiated by two fractal distri
butions of current. The first one is obtained by a fractal cut followi
ng the Cantor arrangement the second one keeps the length of each prev
ious current element, but modifies the distance between the elements w
hich is now taken as a constant. We establish the analytical formulati
ons of the far field at any step n of the Canter set. Then, we extract
the array factor and we analyse and compare the following properties
: convergence of the radiation pattern, wide of the main lobe, side lo
bes level and directivity.