Abstract
We deal with all the maps from the exponential family f e(z) = (e -1 + e)exp(z), with e = 0. Let h e = HD(J r,e) be the Hausdorff dimension of the radial Julia sets J r,e. Observing the phenomenon of parabolic implosion, it is shown that the function e ? h e is not continuous from the right.
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