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ABSTRACT
In this paper, we present new canonical forms for P, NP and NPN equivalence relations on boolean functions. The canonical forms are based on the minimization of a cost function. With respect to previous approaches based on cost minimization, our function allows the minimization algorithm to explore a reduced solution space. This reduction is obtained by partitioning the columns of the boolean function through an equivalence relation. NP and NPN canonical forms are obtained by means of a preprocessing step of negligible computational overhead. REFERENCES
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