In this paper we consider an approach to solve the restricted common superstring problem. This approach is based on an explicit reduction from the problem to the satisfiability problem.Keywords: restricted common superstring, NP-complete, satisfiabilityComputational complexity of different problems of finding regularities and efficient algorithms for these problems are thoroughly studied in theoretical computer science (see e.g. [1] -[6]). In particular, complexity of the restricted common superstring problem and some approximation algorithms for the problem was considered in [7,8].Let Σ = {a 1 , . . . , a m } be a finite alphabet. Let S = {S 1 , . . . , S n } be a set of strings over Σ. We assume that S[i] is the ith letter in string S. Also, we assume that S [i, j] is the substring of S consisting of the ith letter through the jth letter. The length of a string S is the number of letters in it. We assume that |S| is the length of S. We use #occ(X, Y ) to denote |{i | X = Y [i, j]}|.