Abstract
Based on angle properties, Sonwane and Prasad [19] established a mathematical structure called metron as a generalization of metric space. Recently Sonwane, Prasad and Thakur [20] studied metronlike structures by weakening some properties of Metron. In the present paper we investigate, in the setting of metronlike structures, properties analogous to the boundedness of sets and counterparts to the convergence and Cauchy property of a sequence.
Cuvinte cheie
Metron
sur-bounded set
co-sur-bounded set
ide-bounded set
sur-convergent sequence
ide-convergent sequence
I-sur-convergent sequence.