$ S $-$ \delta $-connectedness in $ S $-proximity spaces

New types of connectedness in $ S $-proximity spaces, named as an $-$\delta$-connectedness, local $-$ \delta $-connectedness are introduced. Also, their inter-relationships studied. In space (X, \delta_{X}) $, the a subset U X with respect to \delta_{X} may not be same its subspace proximity \delta_{U} $. Further, $-component and $-treelike spaces also defined number results given.