Keywords:-

Keywords: BCI-algebra, Semi commutative BCI algebra and Non-singular BCI algebra etc.

Article Content:-

Abstract

The study of BCK/BCI algebras was initiated by Imai Iseki in 1966. These concepts of two classes of abstract algebras studied by eminent authors. Here we study properties of a non-singular BCI algebra which has been introduced by Prasad and Abid under the semi commutative BCI-algebra.

References:-

References

Imai, Y and Isaki, K; On axiom system of propositional calculi proceeding of the Japan Academy, Vol. 42, P.P; 19-22; 1966.

Iseki, K; An algebra related with propositional calculi proceeding of the Japan academy, Vol. 42; P.P. – 26-29; 1966.

W.H. Cornish, Algebra variety of BCK-algebra Math, Japonica 26, (1981) 339-344.

K. Iseki and S. Tanaka, An introduction to theory of BCK-algebras, Math Japonica 23; 1978, p.p., 1-26.

K. Iseki, A variety of BCI-algebras; Math seminar notes; 8(1980); P.p., (225-226).

Mohammad Abid Ansari and R.L. Prasad BCI-algebras of Graphs; ACTA; CIENCIA; India Vol. XLIII M 2017 No; 2, p.p – 79-82.

Mohammad Abid Ansari and R.L. Prasad Semi-commutator Graphs in BCI-algebras ACTA; CIENCIA INDICA Vol XL IIIM 2017 No- 2, Pp = 153-158.

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Hoda, D. M., & Ansari, M. (2025). Non-Singular BCI-Algebras. International Journal Of Mathematics And Computer Research, 13(12), 6046-6047. https://doi.org/10.47191/ijmcr/v13i12.16