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  • NNF Home - NC State NNF
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  • Disjunctive normal form and Conjunctive normal form from truth tables
    The general way of making a CNF expression for a formula $A$ is to make the DNF of $\neg A$ and then use the De Morgan laws to propogate that negation down to the literals, which switches all of the conjunctions to disjunctions and vice-versa
  • A Relationship Between CNF and DNF Systems Derivable from Examples
    In order to represent such a Boolean expression, the conjunctive normal form (CNF) and the disjunctive normal form (DNF) have been proposed This paper makes two contributions First it shows how to use any DNF algorithm to derive a CNF formula (or vice-versa)
  • Disjunctive Normal Form - College of Computing Informatics
    To review disjunctive normal form (dnf) and present an algorithm to convert an arbitrary Boolean expression to an equivalent one in dnf Equivalence of any particular Boolean expression and the one returned can be proven with natural deduction, but the correctness for all possible inputs requires additional proof techniques (induction)
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    Disjunctive normal form is usually not the “nicest” or “simplest” Boolean polynomial with a desired truth table, but there is a relatively simple procedure to produce it Given a truth table with nonzero output, we may obtain a Boolean polynomial in disjunctive normal form with that truth table as follows
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    DNF counting Define disjunction $m$ clauses each a conjunction Complexity: $\SP$-complete Define PRAS, FPRAS Rare events Idea: choose random assignment, count
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    literal is a sentence letter or the negation of a sentence letter formula is in disjunctive normal form if it is a disjunction of conjunc-tions of literals
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