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Ideals of Sheffer stroke Hilbert algebras based on fuzzy points

Summary: The main objective of the study is to introduce ideals of Sheffer stroke Hilbert algebras by means of fuzzy points, and investigate some properties. The process of making (fuzzy) ideals and fuzzy deductive systems through the fuzzy points of Sheffer stroke Hilbert algebras is illustrated, and the (fuzzy) ideals and the fuzzy deductive systems ...
Jun, Young bae, Oner, Tahsin
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Fuzzy Deductive Systems in Sheffer Stroke Hilbert Algebras

Proceedings of the National Academy of Sciences India Section A - Physical Sciences
Young Bae Jun, Tahsin Oner
exaly   +2 more sources

The Sheffer stroke operation reducts of basic algebras

Open Mathematics, 2017
In this study, a term operation Sheffer stroke is presented in a given basic algebra and the properties of the Sheffer stroke reduct of are examined. In addition, we qualify such Sheffer stroke basic algebras.
Ibrahim Senturk, Tahsin Oner
exaly   +3 more sources

Łukasiewicz fuzzy filters of Sheffer stroke Hilbert algebras.

J. Intell. Fuzzy Syst.
This article has been retracted. A retraction notice can be found at https://doi.org/10.3233/JIFS-219433.
Borzooei, Rajab Ali, Ahn, Sun Shin, Jun, Young Bae   +2 more
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Sheffer stroke operation on L-algebras via an algorithmic approach

Soft Computing
In this study, we introduce the Sheffer stroke L-algebra and prove some fundamental theorems, propositions and lemmas of Sheffer Stroke L-algebras. The notions of filter and ultrafilter for Sheffer stroke L-algebra are studied.
Alper Ülker, Arif Gursoy, Neclâ Kircali Gursoy   +2 more
exaly   +2 more sources

Anti-Fuzzy Subalgebras of Fuzzy Points in Sheffer Stroke Hilbert Algebras

New Mathematics and Natural Computation
This paper introduces novel concepts concerning anti-fuzzy subalgebras within the framework of Sheffer stroke Hilbert algebras. Using the notion of anti-fuzzy points and their relationships specifically, besideness to and nonquasi-coincidence with fuzzy sets, new types of anti-fuzzy subalgebras are defined and their fundamental properties are examined.
Tahsin Oner, Neelamegarajan Rajesh, Kannan Geetha, Arsham Borumand Saeid   +3 more
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AN APPROACH TO THE THEORETICAL FOUNDATIONS OF ELECTRONIC CIRCUIT DESIGN: SHEFFER STROKE HILBERT ALGEBRAS AND FUZZY SETS WITH THRESHOLDS

Journal of Modern Technology and Engineering
The Sheffer Stroke (also known as the NAND operator) is an important logical operator used in digital circuits based on the theory of fuzzy sets. The concept of fuzzy subalgebras (or fuzzy ideals) with thresholds in Sheffer Stroke Hilbert algebras is introduced.
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WEAK FILTERS AND MULTIPLIERS IN SHEFFER STROKE HILBERT ALGEBRAS

With the aim of discussing the weak filters and multipliers of the Sheffer stroke Hilbert algebra, the concept of weak filters that weakened the filter conditions in the Sheffer stroke Hilbert algebra is first introduced and their properties are investigated. A method of making a weak filter using the notion of ideals is presented, and the shape of the
Bae Jun, Young, Öner, Tahsi?n
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Representations of Sheffer stroke algebras and Visser algebras

Soft Computing, 2021
Ali Molkhasi
exaly  

(Hesitant) Fuzzy sets on Sheffer stroke UP-algebras

Journal of Interdisciplinary Mathematics, 2022
Arsham Borumand Saeid, Tahsin Oner
exaly