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In this paper we present the modular computing structures (MCS) defined on the set of polynomials over finite rings of integers. This article is a continuation of research on the development of modular number systems (MNS) on arbitrary mathematical structures such as finite groups, rings and Galois fields [1-7].
In papers [3], [4], [5] Authors presented a new method of solving some kinds of computational tasks in the area of linear algebra by applying SAT-solver as the highly optimized algorithms for solving the problem of propositional satisfiability. On input SAT-solver (cf. [1], [2]) takes a propositional formula in the clause form. In this paper we show in detail how any arithmetical expression can be...
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