On Length and Mean Fuzzy Ideals of Sheffer Stroke Hilbert Algebras
This paper presents a detailed exploration of Sheffer stroke Hilbert algebras, introducing the innovative concepts of length fuzzy ideals and mean fuzzy ideals within an interval-valued fuzzy framework. These new constructs extend classical ideal theory by incorporating fuzzy logic, providing precise mathematical tools to analyze and measure membership
Neelamegarajan Rajesh +3 more
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Investigating Length and Mean-Fuzzy Subalgebras in Sheffer Stroke Hilbert Algebras
The aim of this paper is to introduce the notions of the length and the mean of an interval-valued fuzzy structure in Sheffer stroke Hilbert algebras. The notions of length-fuzzy subalgebras and mean-fuzzy subalgebras of Sheffer stroke Hilbert algebras are introduced, and related properties are investigated.
Neelamegarajan Rajesh +3 more
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Soft Subalgebras and Ideals of Sheffer Stroke Hilbert Algebras based on $\mathcal{N}$-Structures
In this study, we introduce the concepts of $\mathcal{N}$-ideals of types $(\in, \in)$ and $(\in, \in \vee \kq)$, along with soft $\mathcal{N}_\in$-sets, soft $\mathcal{N}_\kq$-sets, and soft $\mathcal{N}_{\in \vee \kq}$-sets. Additionally, we define soft $\mathcal{N}$-subalgebras and $\mathcal{N}$-ideals within the context of Sheffer stroke Hilbert ...
Tahsin Oner +3 more
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Sheffer Stroke Hilbert Algebras in Connection with Crossing Cubic Structures
The idea of Sheffer stroke Hilbert algebra is studied from the perspective of the structure of the cubic structure. The filter and deductive system of the Sheffer stroke Hilbert algebra are defined and examined through the crossing cubic structure, which is an extension of the fuzziness of these substructures, verifying their many characteristics ...
Anas Al-Masarwah +3 more
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Intuitionistic Fuzzy Subalgebras of Several Types in Sheffer Stroke Hilbert Algebras
Characterizations of an (E, E)-intuitionistic fuzzy subalgebra and an (q(kT,KF), EV q(KT,KF))-intuitionistic fuzzy subalgebra are provided. Given special sets, so called intuitionistic fuzzy E-subsets, intuitionistic fuzzy q-subsets and intuitionistic fuzzy (q(kT,KF), EV q(KT,KF))-subsets, conditions for the intuitionistic fuzzy (q(kT,KF), EV q(KT,KF))-
Neelamegarajan Rajesh +3 more
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Boundary Algebra: A Simpler Approach to Boolean Algebra and the Sentential Connectives [PDF]
Boundary algebra [BA] is a algebra of type , and a simplified notation for Spencer-Brown’s (1969) primary algebra. The syntax of the primary arithmetic [PA] consists of two atoms, () and the blank page, concatenation, and enclosure between ‘(‘ and ...
Philip Meguire
core
Weak Filters of Sheffer Stroke Hilbert Algebras Based on Intuitionistic Fuzzy Set
Using the concept of intuitionistic fuzzy points, the weak filter in Sheffer stroke Hilbert algebras is addressed. The notion of intuitionistic fuzzy weak filters in Sheffer stroke Hilbert algebras is introduced, and their properties are investigated.
Sun Shin Ahn +2 more
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Fuzzy filters of Sheffer stroke Hilbert algebras
The aim of this study is to introduce fuzzy filters of Sheffer stroke Hilbert algebra. After defining fuzzy filters of Sheffer stroke Hilbert algebra, it is shown that a quotient structure of this algebra is described by its fuzzy filter. In addition to this, the level filter of a Sheffer stroke Hilbert algebra is determined by its fuzzy filter.
Tahsin Oner +2 more
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Fuzzy Ideals of Sheffer Stroke Hilbert Algebras
In this study, fuzzy subalgebras and ideals with t-conorms on Sheffer stroke Hilbert algebras are discussed. We state and prove relationships between the level-set of a fuzzy subalgebra with a t-conorm T (briefly, T-fuzzy subalgebra) and a subalgebra of a Sheffer stroke Hilbert algebra.
Tahsin Oner +2 more
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Translations and Multiplications of a Fuzzy Set in Sheffer Stroke Hilbert Algebras
This paper provides an in-depth exploration of fuzzy translations, fuzzy extensions, and fuzzy multiplications of fuzzy subalgebras in Sheffer stroke Hilbert algebras. The study investigates the intricate relationships between fuzzy translations, fuzzy extensions, and fuzzy multiplications, offering a comprehensive analysis of their interactions and ...
Tahsin Oner +3 more
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