Boolean algebras admitting a countable minimally acting group
The aim of this paper is to show that every infinite Boolean algebra which admits a countable minimally acting group contains a dense projective subalgebra.
Boolean algebras with finite families of computable automorphisms.
Boolean algebras with ordered bases
Boolean and orthomodular lattices - a short characterization via commutativity
Boolean games – Classifying strategies and omitting cardinality assumptions
Boolean groupoids
Boolean matrices, subalgebras and automorphisms of complete Boolean algebras
Boolean part of BL-algebras
Boolean Rings of Sets Describing their Own Stone Representation
Boolean structure of triangular norms.
In this note results obtained by S.Ray (1997) on representation of a Boolean algebra by its triangular norms are generalized.