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Categorical Equivalence Between Orthomodular Dynamic Algebras and Complete Orthomodular Lattices [PDF]
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Kohei Kishida +3 more
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Two Remarks to Bifullness of Centers of Archimedean Atomic Lattice Effect Algebras
Lattice effect algebras generalize orthomodular lattices as well as MV-algebras. This means that within lattice effect algebras it is possible to model such effects as unsharpness (fuzziness) and/or non-compatibility. The main problem is the existence of
M. Kalina
doaj
Implication in Weakly and Dually Weakly Orthomodular Lattices [PDF]
Ivan Chajda, Helmut Länger
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Topological duality for orthomodular lattices [PDF]
J.C. McDonald, Katalin Bimbó
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Relatively orthomodular lattices
\textit{M.~F.~Janowitz} [``A note on generalized orthomodular lattices'', J. Nat. Sci. Math. 8, 89-94 (1968; Zbl 0169.02104)] defined a generalized orthomodular lattice (GOML) as a lattice with 0 and with an orthogonality relation (similar to that considered in orthomodular lattices (OMLs)).
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An Intrinsic Topology for Orthomodular Lattices [PDF]
Under submission to the International Journal of Theoretical ...
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Generalized XOR Operation and the Categorical Equivalence of the Abbott Algebras and Quantum Logics. [PDF]
Burešová D.
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Roughness in Orthomodular Lattices
In this paper, we define the rough approximation operators in an algebra using its congruence relations and study some of their properties. Further, we consider the rough approximation operators in orthomodular lattices. We introduce the notion of rough ideal (filter) with respect to a p-ideal in an orthomodular lattice.
D. Umadevi, E. K. R Nagarajan
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Connecting the free energy principle with quantum cognition. [PDF]
Gunji YP, Shinohara S, Basios V.
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