Misiurewicz points in one-dimensional quadratic maps

Misiurewicz points are constituted by the set of unstable or repellent points, sometimes called the set of exceptional points. These points, which are preperiodic and eventually periodic, play an important role in the ordering of hyperbolic components of one-dimensional quadratic maps. In this work we use graphic tools to analyse these points, by measuring their preperiods and periods, and by ordering and classifying them.