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The regularity of random attractors is considered for the nonautonomous fractional stochastic FitzHugh-Nagumo system.We prove that the system has a pullback random attractor that is compact in Hs(Rn) × L2(Rn) and attracts all tempered random sets of L2(Rn) × L2(Rn) in the topology of Hs(Rn) × L2(Rn) with s ∈ (0,1).By the idea of positive and negative truncations,spectral decomposition in bounded domains,and tail estimates,we achieved the desired results.