Connectedness, local connectedness, and components on bipolar soft generalized topological spaces

Connectedness represents the most significant and fundamental topological property. It highlights the main characteristics of topological spaces and distinguishes one topology from another. There is a constant study of bipolar soft generalized topo-logical spaces (BSGTSs) by presenting BS g.e-connected set and BS gee -connected space in BSGTSs as well as it is discussing some properties and results for these topics. Additionally, the notion of bipolar soft disjoint sets is put forward, BS gee -separation set, gee -separated BSSs and BS gee -hereditary property. Moreover, there is an extensive study of BS gee -component with some related properties and theorems following them, such as the concepts of BS and BS gee -connected are independent of each other; also determined the conditions under which the BS BS gee -components. gee -locally connected space and BS gee -locally connected spaces gee -connected subsets are