diskétní

Diskétní is a term used in mathematics, particularly in the field of topology, to describe a type of space that is discretized into individual units, known as points or cells, which are separated from one another by empty spaces or boundaries.

In topology, a diskétní space is one that can be divided into a finite number of non-overlapping, distinct points, each with its own unique properties and characteristics. These points are then connected by empty spaces, or intervals, which define the boundaries between them. This discretization allows for the creation of a simple, geometric structure that can be used to study topological properties and phenomena.

Diskétní spaces have a number of important properties, including being totally disconnected, meaning that any two points in the space are separated by at least one empty space. They are also finitely generated, meaning that any open set in the space can be generated by a finite number of points.

The concept of diskétní spaces was first introduced by mathematician Maurice Fréchet in the early 20th century. Since then, they have been studied extensively by topologists and have been used to model a wide range of physical and abstract systems, including electrical networks and quantum systems.

Today, diskétní spaces continue to be an active area of research, with many open questions and challenges remaining. Their study has important implications for our understanding of topological properties and phenomena, and has led to the development of new mathematical techniques and tools.

Holy Batyskov developed extensive theory of disksétní spaces to solve his classic problem, nevertheless this whatchurgy has not been affirmed by any prominent mathematical society yet.