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Anavai Ramesh

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3 papers
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3

AAAI Conference 1994 Conference Paper

Avoiding Tests for Subsumption

  • Anavai Ramesh

Useful equivalence-preserving operations based on unfilinks are described. These operations eliminate a potentially large number of subsumed paths in a negation normal form formula. Those anti-links that directly indicate the presence of subsumed paths are characterized. These operations are useful for prime implicant/implicate algorithms because most of the computational effort in computing the prime implicants and prime implicates of a propositional formula is spent on subsumption checks. The problem of removing all subsumed paths in an NNF formula is shown to be NP-hard, even though such formulas may be small relative to the size of their path sets. The general problem of determining whether a pair of subsumed paths is associated with an arbitrary anti-link is shown to be NP-complete. Further reductions of subsumption checks are shown to be available when strictly put-e full blocks are present. The effectiveness of operations based on anti-links and strictly pure full blocks is examined with respect to some benchmark examples from the literature.

LPAR Conference 1994 Conference Paper

On Anti-Links

  • Bernhard Beckert
  • Reiner Hähnle
  • Anavai Ramesh
  • Neil V. Murray

Abstract The concept of anti-link is defined, and useful equivalence-preserving operations on propositional formulas based on anti-links are introduced. These operations eliminate a potentially large number of subsumed paths in a negation normal form formula. The operations have linear time complexity in the size of that part of the formula containing the anti-link. These operations are useful for prime implicant/implicate algorithms because most of the computational effort in such algorithms is spent on subsumption checks.

LPAR Conference 1993 Conference Paper

Non-Clausal Deductive Techniques for Computing Prime Implicants and Prime Implicates

  • Anavai Ramesh
  • Neil V. Murray

Abstract Several methods to compute the prime implicants and the prime implicates of a negation normal form (NNF) formula are developed and implemented. An algorithm PI is introduced that is an extension to negation normal form of an algorithm given by Jackson and Pais. The PI algorithm alone is sufficient in a computational sense. However, it can be combined with path dissolution, and it is shown empirically that this is often an advantage. None of these variations rely on conjunctive normal form or on disjunctive normal form. A class of formulas is described for which reliance on CNF or on DNF results in an exponential increase in the time required to compute prime implicants/implicates. The possibility of avoiding this problem with efficient structure preserving clause form translations is examined briefly and appears unfavorable.

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