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Strong dependencies and s-semilattices
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Acta Cybernetica
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The strong dependency has been introduced and axiomatized in [2], [3], [4], [5]. The aim of this paper is to investigate on Armstrong relations for strong dependencies. We give a necessary and sufficient condition for an abitrary relation to be Armstrong relation of a given strong scheme. We also give an effective algorithm finding a relation υ such that υ is Armstrong relation of a given strong scheme G = (U, S) (i.e. Sr = S, where Sr is a full family of strong dependencies of r, and Sis a set of all strong dependencies that can be derived from S by the system of axioms). We estimate this algorithm. We show that the time complexity of this algorithm is polynomial in |U| and |S|.