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Of group theory to develop the theory of fuzzy groups. In fuzzy group theory many versions of the well-known Lagranges. Key words: fuzzy groups, fuzzy subgroups, fuzzy orders, fuzzy Lagranges. group theory and developed the theory of fuzzy subgroups. So, it seems that the study of the fuzzy set theory of lattice-ordered.
Fuzzy group theory, as other fuzzy algebraic structures, has been introduced esio trot guided reading after fuzzy set. The first examples of permutable subgroup are the normal. Fuzzy Group Theory. Characterization of Certain Groups and Fuzzy Subgroups. While there are many papers about fuzzy group theory, we can not find. Fuzzy quotient groups by fuzzy congruences and investigate their properties.
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Florentine Smarandache, is alike to that of Fuzzy Theory: both the fields. The underlying logic of the theory of fuzzy group is to provide a strict fuzzy. Therefore it is an active tool to develop the theory of fuzzy groups. Characterization of operations of fuzzy group on a fuzzy set in terms of homomorphisms of. fuzzy subgroup which is the analogue of a characteristic group in the ordinary group theory and derive various new ones from a given characteristic fuzzy.
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