A characterization of finite linear spaces on v points, n2⩽v<(n+1)2, andb=n2+n+3 lines, n⩾10

Orbits on points and lines in finite linear and quasilinear spaces

Given two positive integers π and λ, we prove that there exists a finite linear space whose automorphism group has exactly π orbits on points and λ orbits on lines if and only if π ≤ λ.

The theory of finite linear spaces - combinatorics of points and lines

Will reading habit influence your life? Many say yes. Reading the theory of finite linear spaces combinatorics of points and lines is a good habit; you can develop this habit to be such interesting way. Yeah, reading habit will not only make you have any favourite activity. It will be one of guidance of your life. When reading has become a habit, you will not make it as disturbing activities or...

On some finite linear spaces with few lines

On co-Farthest Points in Normed Linear Spaces

In this paper, we consider the concepts co-farthest points innormed linear spaces. At first, we define farthest points, farthest orthogonalityin normed linear spaces. Then we define co-farthest points, co-remotal sets,co-uniquely sets and co-farthest maps. We shall prove some theorems aboutco-farthest points, co-remotal sets. We obtain a necessary and coecient conditions...

Linear v{C}ech closure spaces

In this paper, we introduce the concept of linear v{C}ech closure spaces and establish the properties of open sets in linear v{C}ech closure spaces (Lv{C}CS). Here, we observe that the concept of linearity is preserved by semi-open sets, g-semi open sets, $gamma$-open sets, sgc-dense sets and compact sets in Lv{C}CS. We also discuss the concept of relative v{C}ech closure operator, meet and pro...