In mathematics, and especially general topology, the interlocking interval topology is an example of a topology on the set , i.e. the set of all positive real numbers that are not positive whole numbers.Steen & Seebach (1978) pp.77 – 78
Construction
The open sets in this topology are taken to be the whole set S, the empty set ∅, and the sets generated by
The sets generated by Xn will be formed by all possible unions of finite intersections of the Xn.Steen & Seebach (1978) p.4
See also
List of topologies
References