SOME TOPOLOGICAL PROPERTIES ON A CONSTRUCTED INVOLUTION PERMUTATION METRIC SPACE
In this study, a metric is constructed on set of
some permutations on Sn called involution permutations. Some
topological properties of the metric permutation space were in-
vestigated. The study shows that every subset of the metric
involution permutation space is open, and the topological space
generated by the metric involution permutations space is Haus-
dorff, disconnected and normal.
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