In this essay, address the recently found microbiological topological spaces, such as microbiological closed and open sets in bitopological spaces. Furthermore, make and justify a number from statements about these concepts. A micro bitopological space is one whose topology is determined via a group of bundles. In comparison, in a typical topological space, the topology is specified via a single set. The power of micro bitopological spaces lies in their ability to model a broad range of mathematical objects that can describe the topology of a manifold or a group. Micro bitopological spaces have numerous uses in mathematics, such as investigating the geometry of a space or the structure of a group. Microtopological spaces are also simple to manipulate and have numerous mathematical applications.