Construct four self-similar fractals with different orders of ramification in the plane (you can attempt this by hand or with a python script. please provide the script if you do so). For each fractal construction, start with an initiator (n = 0), draw the generator (n = 1), then the 2^nd (n = 2) and 3^rd (n = 3) generation. Do not use common examples such a s the koch curve or serpinski carpet.

b) Length/area - Next to each pre-fractal (n = 0, ..., 3), write the length or the area (you can choose which one is easiest or most suitable) of each pre-fractal set. Also, write the limit of the length and the area as for each of the four fractals

c) Fractal (similarity) dimension, D - Calculate D for each of the four fractals.

d) Same fractal dimension, different fractal - Draw a fifth fractal (could be a new one) that has the same fractal (similarity) dimension, D, as one of your previous examples, but is different in other properties.