On some connections between Boolean algebras and Heyting algebras
On the lattice of subalgebras of a Boolean algebra
On the structure of intuitionistic algebras with relational probabilities.
Trillas ([1]) has defined a relational probability on an intuitionistic algebra and has given its basic properties. The main results of this paper are two. The first one says that a relational probability on a intuitionistic algebra defines a congruence such that the quotient is a Boolean algebra. The second one shows that relational probabilities are, in most cases, extensions of conditional probabilities on Boolean algebras.
Opérations dérivées des treillis orthomodulaires (Part 3)
Pointwise periodic groups
Radical classes of complete lattice ordered groups
Radical classes of generalized Boolean algebras
Recursive prime models for Boolean algebras
Ring-like structures with unique symmetric difference related to quantum logic
Ring-like quantum structures generalizing Boolean rings and having the property that the terms corresponding to the two normal forms of the symmetric difference in Boolean algebras coincide are investigated. Subclasses of these structures are algebraically characterized and related to quantum logic. In particular, a physical interpretation of the proposed model following Mackey's approach to axiomatic quantum mechanics is given.
Saturated Boolean Algebras With Ultrafilters
Saturated Boolean algebras with ultrafilters.
Separation properties and Boolean powers
Sequential convergences in Boolean algebras
Sequential convergences on generalized Boolean algebras
In this paper we investigate convergence structures on a generalized Boolean algebra and their relations to convergence structures on abelian lattice ordered groups.
Simultaneous strategies and Boolean games of uncountable length
Sobre la geometría de la diferencia simétrica.
Some Fixed Point Theorems in Boolean Algebra
Some propositions equivalent to the Sikorski Extension Theorem for Boolean algebras
Spaces without Large Projective Subspaces.
Strong endomorphism kernel property for finite Brouwerian semilattices and relative Stone algebras
We show that all finite Brouwerian semilattices have strong endomorphism kernel property (SEKP), give a new proof that all finite relative Stone algebras have SEKP and also fully characterize dual generalized Boolean algebras which possess SEKP.