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A. O. Kuryliak, L. O. Shapovalovska. Wiman’s inequality for entire functions of several complex variables with rapidly oscillating coefficients, Mat. Stud. 43 (2015), 16–26. Let E be a class of entire functions of the form f(z) = ∑+∞ ‖n‖=0 anz , ‖n‖ = n1 + . . .+ np (p ≥ 2), z = (z1, . . . , zp) ∈ C, and K(f, θ) = {f(z, t) = ∑+∞ ‖n‖=0 an exp{2πiθnt}r : t ∈ R}, where {θn} is a sequence of positive integers such that its arrangement {θ∗ k} by increasing, i.e. {θn : n ∈ Zp+} = {θ∗ k : k ≥ 0}, θ∗ k+1 > θ∗ k, satisfies the condition θ∗ k+1/θ k ≥ q > 1 (k ≥ 0). In this paper it is established that for f ∈ E almost surely for t ∈ R there exists a set E(t) ⊂ Rp+, such that for all r ∈ R p + \ E(t) the inequality