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Introduction to U-Number Calculus

R. A. Alieva,b

a MBA Department, Azerbaijan State University of Oil and Industry, Baku, Azerbaijan;
b Department of Computer Engineering, Near East University, Lefkosa, North Cyprus

* Corresponding Author: R. A. Aliev, email

Intelligent Automation & Soft Computing 2018, 24(1), 211-216. https://doi.org/10.1080/10798587.2017.1330311

Abstract

Commonsense reasoning plays a pivotal role in the development of intelligent systems for decisionmaking, system analysis, control and other applications. As Prof. L. Zadeh mentions a kernel of the theory of commonsense is the concept of usuality. Zadeh suggested main principles of the theory of usuality, unfortunately up to present day; a fundamental and systemic approach to reasoning with usual knowledge is not developed.
In this study, we develop a new approach to calculus of usual numbers (U-numbers). We consider a U-number as a Z-number, where the second component is “usually”. Validity of the suggested approach is verified by examples.

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Cite This Article

APA Style
Aliev, R.A. (2018). Introduction to u-number calculus. Intelligent Automation & Soft Computing, 24(1), 211-216. https://doi.org/10.1080/10798587.2017.1330311
Vancouver Style
Aliev RA. Introduction to u-number calculus. Intell Automat Soft Comput . 2018;24(1):211-216 https://doi.org/10.1080/10798587.2017.1330311
IEEE Style
R.A. Aliev, "Introduction to U-Number Calculus," Intell. Automat. Soft Comput. , vol. 24, no. 1, pp. 211-216. 2018. https://doi.org/10.1080/10798587.2017.1330311



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