There is a major open problem:
Is there a polynomial $latex f(z)$ such that the julia set $latex T(J)$ of map$latex T:z\longrightarrow f(z)$ satisfied the hausdorff dimension of J equal to 2?
There is a major open problem:
Is there a polynomial $latex f(z)$ such that the julia set $latex T(J)$ of map$latex T:z\longrightarrow f(z)$ satisfied the hausdorff dimension of J equal to 2?