Results 81 to 90 of about 2,011 (184)
Universal logic-in-memory cell enabling all basic Boolean algebra logic. [PDF]
Baek E, Cho K, Kim S.
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Representation of certain classes of distributive lattices by sections of sheaves
Epstein and Horn ([6]) proved that a Post algebra is always a P-algebra and in a P-algebra, prime ideals lie in disjoint maximal chains. In this paper it is shown that a P-algebra L is a Post algebra of order n≥2, if the prime ideals of L lie in disjoint
U. Maddana Swamy, P. Manikyamba
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The Center Of A Generalized Effect Algebra
In this article, we study the center of a generalized effect algebra (GEA), relate it to the exocenter, and in case the GEA is centrally orthocomplete (a COGEA), relate it to the exocentral cover system. Our main results are that the center of a COGEA is
Foulis D. J., Pulmannová S.
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We define Boolean algebras in the linear context and study its symmetric powers. We give explicit formulae for products in symmetric Boolean algebras of various dimensions. We formulate symmetric forms of the inclusion-exclusion principle.
Díaz, Rafael, Rivas, Mariolys
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Archimedean Atomic Lattice Effect Algebras with Complete Lattice of Sharp Elements
We study Archimedean atomic lattice effect algebras whose set of sharp elements is a complete lattice. We show properties of centers, compatibility centers and central atoms of such lattice effect algebras.
Zdenka Riecanová
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The Extension of an Arbitrary Boolean Algebra to an Implicative Boolean Algebra [PDF]
Copeland, Arthur H. sen., Harary, Frank
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Complexity of Boolean algebras
AbstractWe show that the elementary theory of Boolean algebras is ⩽log-complete for the Berman complexity class ...
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Some results on pseudo MV-algebras with n-roots
The paper provides a study of pseudo MV-algebras with $n$-roots. We outline their main properties and establish that the class of MV-algebras with $n$-roots forms a variety.
Chen Xinrong, Hongxing Liu
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Piecewise Boolean Algebras and Their Domains [PDF]
We characterise piecewise Boolean domains, that is, those domains that arise as Boolean subalgebras of a piecewise Boolean algebra. This leads to equivalent descriptions of the category of piecewise Boolean algebras: either as piecewise Boolean domains equipped with an orientation, or as full structure sheaves on piecewise Boolean domains.
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POLYADIC BOOLEAN ALGEBRAS [PDF]
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