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Dynamics of holomorphic transformations; Mandelbrot and Julia sets.
8
votes
1
answer
747
views
Does the Mandelbrot set have dense interior?
Let $M$ be the Mandelbrot set.
Question: Is the interior of $M$ dense in $M$?
My intuition is that this is true, and moreover that hyperbolic components of the interior are dense in $M$ as well, and m …
16
votes
3
answers
1k
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If I have zeros at the vertices of an icosahedron, where should the poles go?
I've been tinkering with Newton's method applied to polynomials. E.g., Newton's method for $z^5 - 1 = 0$ gives:
There aren't a lot of symmetric patterns of finite sets of points in the plane, so I d …