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                                       Details for article 4 of 7 found articles
 
 
  Computations in Boolean Algebra with Approximation
 
 
Title: Computations in Boolean Algebra with Approximation
Author: Kostanyan, Armen
Khnkoyan, Paruyr
Appeared in: Fundamenta informaticae
Paging: Volume 135 (2014) nr. 3 pages 229-241
Year: 2014-11-24
Contents: Computations in Boolean algebra extended by adding an undefined element are investigated in the present paper. These computations (also known as approximative computations) are based on Lukasiewicz three-valued logic and are widely used in those applications where it is necessary to perform logical operations under uncertainty. The approximative computations are carried out as follows: if all instantiations of undefined operands produce the same result then this ascertained result is taken as final; otherwise, the final result is defined to be unknown. The key question in theory of approximative computations is whether a given Boolean formula is closed in the sense that the stepwise approximative computations in compliance with a given formula produce a result as accurate as possible. This question is investigated for the classes of disjunctive and algebraic normal forms.
Publisher: IOS Press
Source file: Elektronische Wetenschappelijke Tijdschriften
 
 

                             Details for article 4 of 7 found articles
 
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