<abstract xml:lang="en" xmlns="http://www.w3.org/1999/xhtml"><p>First, equivalence conditions for connectedness are examined for a finite topological space (originated in [9]). Secondly, definitions of subspace, and components of the subspace of a finite topological space are given. Lastly, concepts of continuous finite sequence and minimum path of finite topological space are proposed.</p></abstract>

First, equivalence conditions for connectedness are examined for a finite topological space (originated in [9]). Secondly, definitions of subspace, and components of the subspace of a finite topological space are given. Lastly, concepts of continuous finite sequence and minimum path of finite topological space are proposed.

Connectedness and Continuous Sequences in Finite Topological Spaces

Formalized Mathematics

{"article-title":"Connectedness and Continuous Sequences in Finite Topological Spaces"}

First, equivalence conditions for connectedness are examined for a finite topological space (originated in [9]). Secondly, definitions of subspace, and...

Connectedness and Continuous Sequences in Finite Topological Spaces

Publicado en línea: 09 jun 2008

Páginas: 93 - 100

DOI: https://doi.org/10.2478/v10037-006-0011-2

This content is open access.