Topological invariants, diametral dimension, and one related question

Conversely, given a Kolmogoroff linear topological space, there exists a topologically equivalent system of neighborhoods (s) such that the neighborhoods U of o satisfy v. Hence we

We recall there are three classical definitions of the topological dimension : the small inductive dimension, denoted by ind, the large inductive dimension, denoted

can indicate that the notion of locally vaguely separable space applies to the spaces of arithmetic almost-periodic functions which constitute an other family of

where a variety of algebras, called grids, was introduced together with a sin- gle implication specifying a subquasivariety equivalent to TOPOP.. More precisely,

gested to study topologies on totally convex spaces in the same way as it has been done for Banach spaces, endowing them with a Saks space structure.. We have

In this paper with a further modification of Artin’s defi- nition of n-polygon we will prove the following property: let X be a topological space with finitely

ological space Y is a topological topology iff it makes finite intersection and arbitrary union continuous operations.. PROPOSITION

set of linear functionals. isomorphic to their second dual) which gave a closed monoidal category when the hom sets are topologized by pointwise