Representing real numbers in denumerable Boolean algebras
William Hanf (1976)
Fundamenta Mathematicae
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William Hanf (1976)
Fundamenta Mathematicae
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Katarzyna Osiak (2007)
Fundamenta Mathematicae
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Let K be an ordered field. The set X(K) of its orderings can be topologized to make it a Boolean space. Moreover, it has been shown by Craven that for any Boolean space Y there exists a field K such that X(K) is homeomorphic to Y. Becker's higher level ordering is a generalization of the usual concept of ordering. In a similar way to the case of ordinary orderings one can define a topology on the space of orderings of fixed exact level. We show that it need not be Boolean. However, our...
Roman Sikorski (1963)
Colloquium Mathematicae
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Roman Sikorski (1963)
Colloquium Mathematicae
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Sergiu Rudeanu (1998)
Mathware and Soft Computing
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An abstract form of modus ponens in a Boolean algebra was suggested in [1]. In this paper we use the general theory of Boolean equations (see e.g. [2]) to obtain a further generalization. For a similar research on Boolean deduction theorems see [3].
D. Banković (1987)
Matematički Vesnik
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Wroński, Stanisław (2015-10-26T10:14:52Z)
Acta Universitatis Lodziensis. Folia Mathematica
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Jean-Francis Michon, Jean-Baptiste Yunès, Pierre Valarcher (2010)
RAIRO - Theoretical Informatics and Applications
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We investigate the structure of “worst-case” quasi reduced ordered decision diagrams and Boolean functions whose truth tables are associated to: we suggest different ways to count and enumerate them. We, then, introduce a notion of complexity which leads to the concept of “hard” Boolean functions as functions whose QROBDD are “worst-case” ones. So we exhibit the relation between hard functions and the Storage Access function (also known as Multiplexer).
Steven Garavaglia, J. M. Plotkin (1984)
Colloquium Mathematicae
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