The explict formula for the number of the distinct fuzzy subgroups of the cartesian product of the dihedral group 2n with a cyclic group of order eight, where n>3

Subjects: “…Inclusion-exclusion principle…”

The Subgroups for the Finite p-Group of the Structure D24 x C25

Subjects: “…inclusion exclusion principle…”

The Modular Group of the form : M2n x C2

Subjects: “…Inclusion exclusion principle…”

FUZZY SUBGROUPS FOR (THE CARTESIAN PRODUCT OF) THE ABELIAN STRUCTURE : Z16×Z2n, n > 3

Subjects: “…Inclusion-Exclusion Principle…”

On the p-Groups of the Algebraic Structure of D2n × C8

Subjects: “…Inclusion exclusion principle…”

The Modular Nilpotent Group Mpn × Cp for p > 2

Subjects: “…inclusion exclusion principle…”

The Fuzzy Subgroups for the Nilpotent (P-Group) of (D23 × C2m) for M ≥ 3

Subjects: “…Inclusion-exclusion principle…”

Computing the number of distinct fuzzy subgroups for the nilpotent p-group of D2n x C4.

Subjects: “…Inclusion-exclusion principle…”

Determining the number of distinct fuzzy subgroups for the abelian structure Z4 x Z2n-1 ,n > 2

Subjects: “…Inclusion-Exclusion Principle…”

An explicit formula for the number of distinct fuzzy subgroups of the cartesian product of the dihedral group of order 2n with a cyclic group...

Subjects: “…Inclusion-Exclusion Principle…”

The fuzzy subgroups for the abelian structure Z8 x Z2n , n > 2

Subjects: “…Inclusion-Exclusion Principle…”

The Generalized Quarternion p-Group of Order 2n : Discovering the Fuzzy Subgroups

Subjects: “…Inclusion-exclusion principle…”

The Abelian Groups of Large Order: Perspective from (Fuzzy) Subgroups of Finite p-Groups

Subjects: “…Inclusion-Exclusion Principle…”

On the Nilpotent Fuzzy Subgroups of the Abelian Type: Z32 × Z2n , n ≥ 5

Subjects: “…Inclusion-Exclusion Principle…”

NEW DISCOVERIES ON THE FINITE p-GROUPS OF ORDER 2(n+6)

Subjects: “…inclusion-exclusion principle…”