Summary: In this paper, \((X,\tau,E)\) denotes a soft topological space and \(\overline{\mathcal{I}}\) a soft ideal over \(X\) with the same set of parameters \(E\). We define an operator \((F,E)^\theta(\overline{\mathcal{I}},\tau)\) called the \(\theta\)-local function of \((F,E)\) with respect to \(\overline{\mathcal{I}}\) and \(\tau\). Also, we investigate some properties of this operator. Moreover, by using the operator \((F,E)^\theta(\overline{\mathcal{I}},\tau)\), we introduce another soft operator to obtain soft topology and show that \(\tau_\theta \subseteq \sigma \subseteq \sigma_0\).