On a Characterization of Minimally Bicompact Spaces: Corrections and Additions

Theorem 1 of [2] states that the condition for every closed set A and any limit point p of A, there exists a subset Z of A not containing p but of which p is the sole complete limit point is necessary and sufficient for the space to be minimally bicompact. The proof ([2] page 2) of the sufficiency of this condition assumes that the closure of the set S under the new topology is A -p where A is its closure under the given topology and p some limit point of S (not belonging to S).