We provide a direct and elementary proof of the fact that the category of Nachbin’s compact ordered spaces is dually equivalent to an ℵ1-ary variety of algebras. Further, we show that ℵ1 is a sharp bound: compact ordered spaces are not dually equivalent to any SP-class of finitary algebras
summary:A Banach space $X$ has Pełczyński's property (V) if for every Banach space $Y$ every uncondi...
Working in the framework of (T,V)-categories, for a symmetric monoidal closed category V and a (not ...
In Section 3 the ordered absolutes of ordered spaces are studied, and it is shown that they are the ...
We provide a direct and elementary proof of the fact that the category of Nachbin’s compact ordered ...
In a recent paper (2018), D. Hofmann, R. Neves and P. Nora proved that the dual of the category of c...
AbstractWe construct the Nachbin ordered compactification and the ordered realcompactification, a no...
It has been known since the work of Duskin and Pelletier four decades ago that Kop, the opposite of ...
An account is given of the categorical duality which exists between bounded distributive lattices an...
An interesting example of a compact Hausdorff space that is often presented in beginning courses in ...
It is well known that the category of compact Hausdorff spaces is dually equivalent to the category ...
By de Vries duality, the category of compact Hausdorff spaces is dually equivalent to the category o...
AbstractIn this paper we continue our considerations of algebraic categories of spaces [8,9]. Especi...
AbstractIn this paper the author defines the notion of a θ-valued Ordered Lukasiewicz Space and a st...
(compact Hausdorff zero-dimensional spaces) and continuous maps. De Vries [12] generalized Stone dua...
Must a countably compact, perfect, regular topological space be compact? It has been known for some ...
summary:A Banach space $X$ has Pełczyński's property (V) if for every Banach space $Y$ every uncondi...
Working in the framework of (T,V)-categories, for a symmetric monoidal closed category V and a (not ...
In Section 3 the ordered absolutes of ordered spaces are studied, and it is shown that they are the ...
We provide a direct and elementary proof of the fact that the category of Nachbin’s compact ordered ...
In a recent paper (2018), D. Hofmann, R. Neves and P. Nora proved that the dual of the category of c...
AbstractWe construct the Nachbin ordered compactification and the ordered realcompactification, a no...
It has been known since the work of Duskin and Pelletier four decades ago that Kop, the opposite of ...
An account is given of the categorical duality which exists between bounded distributive lattices an...
An interesting example of a compact Hausdorff space that is often presented in beginning courses in ...
It is well known that the category of compact Hausdorff spaces is dually equivalent to the category ...
By de Vries duality, the category of compact Hausdorff spaces is dually equivalent to the category o...
AbstractIn this paper we continue our considerations of algebraic categories of spaces [8,9]. Especi...
AbstractIn this paper the author defines the notion of a θ-valued Ordered Lukasiewicz Space and a st...
(compact Hausdorff zero-dimensional spaces) and continuous maps. De Vries [12] generalized Stone dua...
Must a countably compact, perfect, regular topological space be compact? It has been known for some ...
summary:A Banach space $X$ has Pełczyński's property (V) if for every Banach space $Y$ every uncondi...
Working in the framework of (T,V)-categories, for a symmetric monoidal closed category V and a (not ...
In Section 3 the ordered absolutes of ordered spaces are studied, and it is shown that they are the ...