DENDRITES WITH UNIQUE HYPERSPACE C2(X), II

Let Y be a metric continuum. he C-n (V) be the hyperspace of nonempty closed subsets of Y with at most n components. In this paper we show that if X is a dendrite with a closed set of end points and C-2(X) is homeomorphic to C-2 (Y), for some continuum Y, then X is homeomorphic to Y. This completes the work by David Herrera-Carrasco and Fernando Macias-Romero who previously proved the corresponding result for each n not equal 2.