Fractal Geometry was developed to understand the geometry of irregular sets which was not possible using methods from classical Euclidean geometry. The setting of a similitude Iterated Function System (IFS) has provided a sufficiently easy environment to produce highly irregular sets which are fractals. In this book, the notion of scaled IFS is defined and its existence conditions are examined. A lower and upper bounds for the Hausdorff dimension of the attractor of a scaled IFS is obtained. We have explained the construction of some super self similar sets. The topology induced by Hausdorff...