In this paper, we introduce the concept of fuzzy statistical convergent in norm (Fsc1n-Convergent) and (Fsc1n-Cauchy) for sequence in fuzzy normed Riesz spaces (FNRS) and study some outcomes related to these notions and we have established a number of its properties. also we see that a sequence be a FS-convergent in norm if and only if there exist a subsequence convergent to x0. So we proved that a fuzzy s-complete Riesz space 𝔖 with the Fsc1n-Norm is order continuous it’s equivalent to every increasing with bounded above is Fsc1n-convergent. And note every Fsc1n-Cauchy sequence is  Convergent to an element T0 ∈ 𝔖. Thus, we verified that 𝔖 is a (BFRS).