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On qc compatibility of satellite copies of the Mandelbrot set: II
The Mandelbrot set $\mathcal{M}$ contains infinitely many small copies of itself, each canonically homeomorphic to $\mathcal{M}$ via the Douady--Hubbard theory of polynomial-like maps. These copies come in two kinds: primitive copies, whose principal hyperbolic component carries a cusp at its root,
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