In point-set topology, the properties of the set S are:
For instance:
Let τ = {X,∅}. Then, it's the topology. We call that the trivial or discrete topology. If the set is indiscrete topology, then it contains infinitely many elements!
Topology deals with the mathematical properties of shapes.
The answer will depend on whether you are talking in terms of basic geometry or topology. For example, in topology a cube, a sphere and a glass have the same properties.
C. K. Wong has written: 'Fuzzy points and local properties of fuzzy topology' -- subject(s): Fuzzy topology
In topology, there are various types, but the most commonly discussed include general topology (also known as point-set topology), algebraic topology, differential topology, and geometric topology. Each of these branches focuses on different aspects and properties of topological spaces. Additionally, there are many specific topological structures and concepts, such as metric spaces, homeomorphisms, and manifolds, which contribute to the richness of the field. Overall, the number of topologies can be considered vast and diverse, depending on the context in which they are studied.
the study of geometric properties and spatial relations unaffected by the continuous change of shape or size of figures.
Ring topology is the passive topology in computer networks
Topology
1.bus topology, 2.ring topology, 3.mesh topology, 4.star topology, 5.hybrid topology
Ring Topology, Mesh Topology, Bus Topology, Star Topology
topology is function of x..........then the family of x belong to topology
star topology,bus topology,ring topology,mesh topology etc...
1mesh topology 2 star topology 3bus topology 4ring topology 5tree topology