Fibrewise minimal and maximal −Ti−Spaces; i = 0, 1, 2

In this paper is to use fibrewise minimal and maximal topological spaces over the base set S to develop ideas. The concepts of fiberwise minimal and maximal T0 and T1 topological spaces over the base set S will now be discussed. Several related statements will be stated and illustrated. One of the most important separation axioms in ordinary minimal topology is the fiberwise minimal T0, which is more commonly described minimmal functionally Hausdorff space, fiberwise minimal T₁ spaces, fibrewise minimal R0 spaces, and fiberwise minimal Hausdorff spaces. Moreover, give a variety of outputs and outcomes related to it. The idea of the conclusion is a work on developing the fibrewise topological space this is done by employing them minimal and maximal topological spaces on separation axioms this is done by mentioning some properties and examples that achieve this and he also mentioned some examples that do not achieve this. I explained some diagrams of the research topic I worked on.