Hyperspace of continua
Let $(X,\tau)$ be a topological space. The hyperspace of continua is defined by
where $2^X$ denotes the hyperspace of compact subsets and $\mathrm{CLC}(X)$ denotes the hyperspace of closed connected subsets.
Let $(X,\tau)$ be a topological space. The hyperspace of continua is defined by
where $2^X$ denotes the hyperspace of compact subsets and $\mathrm{CLC}(X)$ denotes the hyperspace of closed connected subsets.