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- W4290465732 abstract "A Kuratowski topology is a topology specified in terms of closed sets rather than open sets. Recently, the binary metric was introduced as a symmetric, distributive-lattice-ordered magma-valued function of two variables satisfying a “triangle inequality” and subsequently proved that every Kuratowski topology can be induced by such a binary metric. In this paper, we define the strong convergence of a sequence in a binary metric space and prove that strong convergence implies convergence. We state the conditions under which strong convergence is equivalent to convergence. We define a strongly Cauchy sequence and a strong complete binary metric space. Finally, we give the strong completion of all binary metric spaces with a countable indexing set." @default.
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- W4290465732 date "2022-08-05" @default.
- W4290465732 modified "2023-10-14" @default.
- W4290465732 title "Towards Strong Convergence and Cauchy Sequences in Binary Metric Spaces" @default.
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- W4290465732 doi "https://doi.org/10.3390/axioms11080383" @default.
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