Topology
Lets M be a set and lets T ⊂ Ρ(M) then it is said that T is a topology on M if.
1) ∅, M ∈ T
2) A, B ∈ T => A ∩ B ∈ T
3) Ai ∈ T ∀i =gt; ∪iAi ∈ T.
On the other hand, the topology is the branch of mathematics that deals with issues such as continuity and proximity.
Lets M be a set and lets T ⊂ Ρ(M) then it is said that T is a topology on M if.
1) ∅, M ∈ T
2) A, B ∈ T => A ∩ B ∈ T
3) Ai ∈ T ∀i =gt; ∪iAi ∈ T.
On the other hand, the topology is the branch of mathematics that deals with issues such as continuity and proximity.
