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Given any set K of positive integers and positive integer λ, let c( K, λ) denote the smallest integer such that v∈B( K, λ) for every integer v】】c( K, λ) that satisfies the congruences λv( v-1)≡0 (modβ (K)) and λ( v- 1)≡0 (modα(K)). Let K0 be an equivalent