It is a well known fact that every null dimensional $T_0$ space is totally separated.
Is there an example of a totally separated space that is not null dimensional or $T_0$, or does the converse of the upper fact hold too?
It is a well known fact that every null dimensional $T_0$ space is totally separated.
Is there an example of a totally separated space that is not null dimensional or $T_0$, or does the converse of the upper fact hold too?
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