Results 21 to 30 of about 47,397 (182)
Free complete extensions of Boolean algebras [PDF]
George Day
openalex +3 more sources
Free Products of $\alpha$-Distributive Boolean Algebras.
D. J. Christensen, R. S. Pierce
openalex +3 more sources
Uniqueness of representations of a distributive lattice as a free product of a Boolean algebra and a chain [PDF]
Raymond Balbes, Ph. Dwinger
openalex +2 more sources
A note on infinite partitions of free products of Boolean algebras [PDF]
If $A$ is an infinite Boolean algebra the cardinal invariant $\mathfrak{a}(A)$ is defined as the smallest size of an infinite partition of $A$. The cardinal $\mathfrak{a}(A\oplus B)$, where $A\oplus B$ is the free product of the Boolean algebras $A$ and $B$ (whose dual topological space is the product of the dual topological spaces of $A$ and $B$), is ...
Mario Jardón Santos
openalex +3 more sources
Boolean algebras of unambiguous context-free languages
Several recent works have studied subfamilies of deterministic context-free languages with good closure properties, for instance the families of input-driven or visibly pushdown languages, or more generally families of languages accepted by pushdown automata whose stack height can be uniquely determined by the input word read so far.
Didier Caucal
openalex +5 more sources
Embedding of free Boolean algebras in complete Boolean algebras [PDF]
S. V. Kislyakov
openalex +3 more sources
Two properties of free Boolean algebras [PDF]
Alexander Abian
openalex +2 more sources
On free products of m-distributive Boolean algebras [PDF]
Roman Sikorski, Tadeusz Traczyk
openalex +2 more sources
A Note to Rieger's Paper „On Free $ℵ_ξ$ -complete Boolean Algebras" [PDF]
Roman Sikorski
openalex +2 more sources
On the Boolean algebra tensor product via Carathéodory spaces of place functions
We show that the Carathéodory space of place functions on the free product of two Boolean algebras is Riesz isomorphic with Fremlin’s Archimedean Riesz space tensor product of their respective Carathéodory spaces of place functions. We provide a solution
G. Buskes, Page Thorn
semanticscholar +1 more source

