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Categoricity Spectra for Polymodal Algebras for polymodal algebras (i.e., Boolean algebras with distinguished modalities). We prove that the class

Categoricity Spectra for Polymodal Algebras algebras (i.e., Boolean algebras with distinguished modalities). We prove that the class of polymodal

Categoricity Spectra for Polymodal Algebras algebras (i.e., Boolean algebras with distinguished modalities). We prove that the class of polymodal

Categoricity Spectra for Polymodal Algebras for polymodal algebras (i.e., Boolean algebras with distinguished modalities). We prove that the class

DISJOINTNESS-PRESERVING ORTHOGONALLY ADDITIVE OPERATORS IN VECTOR LATTICESIn this article, we investigate disjointness-preserving orthogonally additive operators

ПРЕЕМСТВЕННОСТЬ ПЕРЕХОДА ОТ ДВУЗНАЧНОЙ ЛОГИКИ К БЕСКОНЕЧНОЗНАЧНОЙ ПРИ ИЗУЧЕНИИ МАТЕМАТИЧЕСКОЙ ЛОГИКИ В ВОЕННОМ ВУЗЕ on the continuity of the introduction of the main operations (disjunction, conjunction and negation) of two

Degrees of Autostability Relative to Strong Constructivizations for Boolean Algebras, the Turing degree 0(α)is a degree of autostability of some computable Boolean algebra and is also a degree

Degrees of Autostability Relative to Strong Constructivizations for Boolean Algebras, the Turing degree 0(α) is a degree of autostability of some computable Boolean algebra and is also a degree

Algebraic Geometry over Heyting AlgebrasIn this article, we study the algebraic geometry over Heyting algebras and we investigate

On Strongly Algebraically Closed Lattices ′-compact complete boolean lattice is strongly algebraically closed

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