| H. Zantema and J.C. van de Pol. A rewriting approach to binary decision diagrams. J. of Logic and Algebraic Programming, 49(1-2):61--86, 2001. |
....The basic procedure is presented as a term rewrite system. This is still a highly non deterministic procedure, because a term can have more than one redex. By proving termination, we established that every strategy will yield an OBDD. However, some strategies might be more e#ective than others. In [30] rewrite strategies are studied to compute OBDDs for plain propositional logic. In particular, it is shown how the usual e#cient OBDD algorithms can be mimicked by a rewrite strategy. Already in [2] various strategies to normalize BEDs (Boolean Expression Diagrams) are described. In [16] a ....
H. Zantema and J.C. van de Pol. A rewriting approach to binary decision diagrams. J. of Logic and Algebraic Programming, 49(1-2):61--86, 2001.
....basic procedure is presented as a term rewrite system. This is still a highly non deterministic procedure, because a term can have more than one redex. By proving termination, we established that every strategy will yield an OBDD. However, some strategies might be more e#ective than others. In [30] rewrite strategies are studied to compute OBDDs for plain propositional logic. In particular, it is shown how the usual e#cient OBDD algorithms can be mimicked by a rewrite strategy. Already in [2] various strategies to normalize BEDs (Boolean Expression Diagrams) are described. In [16] a ....
H. Zantema and J.C. van de Pol. A rewriting approach to binary decision diagrams. J. of Logic and Algebraic Programming, 49(1-2):61--86, 2001.
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