HIGHLIGHTS
- who: ANNALES and collaborators from the (UNIVERSITY) have published the research: 79-89 commutative pseudo-BCH algebras, in the Journal: (JOURNAL)
- what: The authors show that every such algebra is a pseudo-BCI algebra. Now the authors show that X satisfies (pBCI-1).
SUMMARY
In 2001, Georgescu and Iorgulescu ([7]) defined pseudo-BCK algebras as an extension of BCK algebras. In 2008, Dudek and Jun ([1]) introduced pseudo-BCI algebras as a natural generalization of BCI algebras and of pseudo-BCK algebras. Walendziak ([14]) introduced pseudo-BCH algebras as an extension . . .
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