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Convergence spaces are a generalization of topological spaces; we denote the category of convergence spaces with continouscontinuous maps with ${\bf Conv}$. Is ${\bf Conv}$cartesian-closed?
Convergence spaces are a generalization of topological spaces; we denote the category of convergence spaces with continous maps with ${\bf Conv}$. Is ${\bf Conv}$cartesian-closed?
Convergence spaces are a generalization of topological spaces; we denote the category of convergence spaces with continuous maps with ${\bf Conv}$. Is ${\bf Conv}$cartesian-closed?
Is the category of convergence spaces cartesian-closed?
Convergence spaces are a generalization of topological spaces; we denote the category of convergence spaces with continous maps with ${\bf Conv}$. Is ${\bf Conv}$cartesian-closed?
