Quasi a-ideals in BCI-algebras
Non-classical logic has become a considerable formal tool for computer science on computational intelligence to deal with fuzzy information and uncertain information. BCI-algebras and BCK-algebras are two classes of non-classical logic algebras that are introduced by Iseki in 1966 and they are algeb...
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| Veröffentlicht in: | Mathematical sciences (Karaj, Iran) Iran), 2012-12, Vol.6 (1), p.1-2 |
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| creator | Gilani, Alireza |
| description | Non-classical logic has become a considerable formal tool for computer science on computational intelligence to deal with fuzzy information and uncertain information. BCI-algebras and BCK-algebras are two classes of non-classical logic algebras that are introduced by Iseki in 1966 and they are algebraic formulations of BCK and BCI-system in logic algebras. Lele used the notion of fuzzy point to study some properties of BCI-algebras. Jun and Lele used the notion of fuzzy points for establishing quasi q-ideal in the set of all fuzzy points of a fixed BCI-algebras and give some characterizations of these ideals. |
| doi_str_mv | 10.1186/2251-7456-6-67 |
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| source | EZB-FREE-00999 freely available EZB journals; SpringerLink Journals - AutoHoldings |
| subjects | Algebra Applications of Mathematics Fuzzy Fuzzy logic Fuzzy set theory Intelligence Logic Mathematical analysis Mathematics Mathematics and Statistics Original Research |
| title | Quasi a-ideals in BCI-algebras |
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