  Carrots for dessert is the title of a section of the paper `On
polynomial-like mappings' by Douady and Hubbard. In that section the authors
define a notion of dyadic carrot fields of the Mandelbrot set M and more
generally for Mandelbrot like families. They remark that such carrots are small
when the dyadic denominator is large, but they do not even try to prove a
precise such statement. In this paper we formulate and prove a precise
statement of asymptotic shrinking of dyadic Carrot-fields around M. The same
proof carries readily over to show that the dyadic decorations of copies M' of
the Mandelbrot set M inside M and inside the parabolic Mandelbrot set shrink to
points when the denominator diverge to infinity.
