
doi: 10.3934/math.2021778
<abstract><p>The concept of a prominent interior GE-filter (of type 1 and type 2) is introduced, and their properties are investigated. The relationship between a prominent GE-filter and a prominent interior GE-filter and the relationship between an interior GE-filter and a prominent interior GE-filter are discussed. Examples to show that any interior GE-filter is not a prominent interior GE-filter and any prominent GE-filter is not a prominent interior GE-filter are provided. Conditions for an interior GE-filter to be a prominent interior GE-filter are given. Also, conditions under which an internal GE-filter larger than a given internal GE filter can become a prominent internal GE-filter are considered, and an example describing it is given. The relationship between a prominent interior GE-filter and a prominent interior GE-filter of type 1 is discussed.</p></abstract>
interior ge-filter, ge-filter, Other algebras related to logic, BCK-algebras, BCI-algebras, prominent interior GE-filter (of type 1 and type 2), prominent interior ge-filter (of type 1 and type 2), interior GE-filter, QA1-939, (transitive) GE-algebra, (transitive) ge-algebra, Mathematics, GE-filter
interior ge-filter, ge-filter, Other algebras related to logic, BCK-algebras, BCI-algebras, prominent interior GE-filter (of type 1 and type 2), prominent interior ge-filter (of type 1 and type 2), interior GE-filter, QA1-939, (transitive) GE-algebra, (transitive) ge-algebra, Mathematics, GE-filter
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