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This paper studies the tensor product RN w RM of Jacobson radicals in nest algebras,and obtains that RN w RM = {T ∈B(H1 H2): T ( N M) N_ M_ , N ∈ N, M ∈ M};and based on the characterization of rank-one operators in RN w RM, it is proved that ifN, M are non-trivial then RN w RM = RwN M if and only if N, M are continuous.