For the two non-negative integer sequences μ = (μn) and ν = (νn) such that μn < νn and νn → ∞ as n → ∞, present paper aims to introduce the concepts of deferred statistical limit points and deferred statistical cluster points for sequences within intuitionistic fuzzy normed linear space. We also study some of their relations and properties in this space. Further, we define the concepts of deferred statistical limit superior and inferior and study their properties in an intuitionistic fuzzy normed space. This work presents the ideas using the novel summability method of deferred statistical convergence within the framework of intuitionistic fuzzy normed spaces.