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Arithmetic version of boolean algebra

Azram, Mohammad and Daoud, Jamal Ibrahim and Elfaki, Faiz Ahmed Mohamed (2010) Arithmetic version of boolean algebra. In: IIUM Research, Invention and Innovation Exhibition 2010 , 26-27th Jan, 2010, CAC,IIUM. (Unpublished)

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In this paper, we discuss that the logical results in Boolean algebra can equally be derived with ordinary algebraic operations. We establish arithmetic versions of the common logical propositions inclusive of Sheffer stroke (Nand connective) and Peirce’s arrow (Nor connective) which are very important to design circuit diagrams. We present the comparison of some basic logical Boolean expressions and their arithmetic version through the truth tables. Finally, we establish the fundamental logical equivalent proposition via arithmetic versions.

Item Type: Conference or Workshop Item (Poster)
Subjects: Q Science > QA Mathematics
Kulliyyahs/Centres/Divisions/Institutes (Can select more than one option. Press CONTROL button): Kulliyyah of Engineering > Department of Science
Depositing User: Prof Mohammad Azram
Date Deposited: 24 Dec 2011 07:23
Last Modified: 27 May 2012 18:29
URI: http://irep.iium.edu.my/id/eprint/12140

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