This |z|-magnitude "in-colored" set obtained with XaoS includes Fractal Knocker images controlled by the magnitude of bounded series converging in small internal nodes of the Mandelbrot Set after N iterations of the series that are usually presented in black. Mandelbrot Set coloring may be defined by the magnitude of bounded series terms inside the set after N iterations and by the rates of series divergence outside the boundary of the Mandelbrot Set inside which series terms Z_n are bounded. The bottom of the Mandelbrot Set is to the extreme right. Elaborate bearded seahorse-men apparently studying computer terminal screens resembling integral signs can be found in the waist of the Mandelbrot Set above its bottom. They seem to be converging on breasts and bottoms in a funhouse mirror of men on computer terminals inspecting sexy narrow-waisted erotic actors on Internet.
My initial reaction was that the Mandelbrot Set seemed to resemble a desirable bottom with Buddha-ball handles. Finally, the entire thing resembles the flexible Douche-ball handle of an anal syringe. A typical prelude to somatic ecstasy is to use such a thing to "cleanse a soul of sin" before proceeding (thus avoiding the mess-on-the-bone effect and medical dangers of fecal impaction), and we find signs of concentration on somatic ecstasy in the seahorse-men apparently surrounding computer terminals whose minds and souls seem to be focused by converging series presenting breasts, bottoms, and golden dongs, peerless pestles, or golden ratchet pins. Exterior to these hot spot domains we find the bounded series bodies circling integral-sign computer terminals around the waist of the set if we focus on the trunks of buds there. Incidentally, the douche is also recommended after the soul-mate ecstasy session, to control other possible effects, such as possible stone formation otherwise prevented by prophylactics.
The points on the inside of the Mandelbrot set are associated with bounded series of

z_n+1 = (z_n)² + c,

where the complex number c = x + iy selects the point (x,y) in the complex plane associated with the point in the Mandelbrot Set under investigation. That is, the series numbers {z_n} associated with the point c in the complex plane are bounded for all n inside the Mandelbrot set, which is the map of bounded points. Furthermore, when all the points Z_n associated with a value of c are plotted in the complex plane, we obtain the Julia set associated with c. Thus the Mandelbrot Set is a kind of roadmap for the associated Julia sets for each value of c. Inside the Mandelbrot Set, Julia sets are solid figures, but outside it, they are broken into disconnected figures described as Fatou dusts. Fractal knockers are found in Mandelbrot Set regions in which the above quadratic series is bounded. The color associated with points under test may be chosen on the basis of limiting z-magnitude or on the rates of series convergence or divergence, and may also be applied to points in the vicinity of the Mandelbrot Set, but outside it. In this way one obtains colored flames and detail from diverging series terms around the atoms or buds of the set, the elements resembling Buddha-balls around the cental bottom-bud of the set. Different buds or atoms of the set are associated with different orbital periodicities.