Abstract
Hyperbolic components and Misiurewicz points of the chaotic region of the Mandelbrot set are located in what we call shrubs. Each shrub has two well-differentiated parts. The first one, shrub 0, corresponds to the main branch of the shrub. The second one, shrub r , corresponds to all the other branches of the shrub. In this paper, we have focused on the ordering of the hyperbolic components and Misiurewicz points located at the shrub 0 of any shrub of the Mandelbrot set. We have seen that each shrub 0 is made up of infinite chaotic bands, each one corresponding to a disk of the period-doubling cascade of the hyperbolic component from where the shrub originates.
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