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The focus of this paper is on sets of neighbourhoods that are sufficiently near each other as yet another way to consider near sets. This study has important implications in M. Katetov's approach to topologising a set. A pair of neighbourhoods of points are sufficiently near, provided that the Čech distance between the neighbourhoods is less than some number ε. Sets of neighbourhoods are sufficiently near, provided the Čech distance between the sets of neighbourhoods is less than some number ε.