The previous paper introduces the definitions of the separation axioms of ING-Induced Topolgy From Tritopological Space on simple graph, and their basic features are explored in relation to three unique and well-known topologies associated with graph, which are; (Independent Topology), (Non-Incidence Topology) and (Graphic Topology). That is, the ING - Ti (i=0,1,2,3,4)spaces and notions of ING-normal and ING-regular spaces are studied in detail, and we offer various theorems that demonstrate how one of the ING-topological spaces implies the others using numerous instances.Giving afundamental step towards researching of simple graphs our rationale stems from the equivalent ING-separation axioms for tri-topological spaces.