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Let D(Ω,Φ) be the unbounded realization of the classical domain of type one. In general, its Šilov boundary is a nilpotent Lie group of step two. In this article we define the Radon transform on , and obtain an inversion formula in terms of a determinantal differential operator. Moreover, we characterize a subspace of on which the Radon transform is a bijection. By use of the suitable continuous wavelet transform we establish a new inversion formula of the Radon transform in weak sense without the assumption of differentiability.