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Conjunctive Grammars in Greibach Normal Form and the Lambek Calculus with Additive Connectives
Lecture Notes in Computer Science, 2013We prove that any language without the empty word, generated by a conjunctive grammar in Greibach normal form, is generated by a grammar based on the Lambek calculus enriched with additive (“intersection” and “union”) connectives.
Stepán Kuznetsov
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Reconstruction of Boolean Formulas in Conjunctive Normal Form
International Computing and Combinatorics Conference, 2018A long-standing open problem in graph theory is to prove or disprove the graph reconstruction conjecture proposed by Kelly and Ulam in the 1940s. This conjecture roughly states that every graph on at least three vertices is uniquely determined by its vertex-deleted subgraphs.
Evgeny Dantsin, Alexander Wolpert
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Belief revision between conjunctive normal forms
Journal of Intelligent & Fuzzy Systems, 2018Let K be a knowledge base (KB) and let φ be new information, both propositional formulas expressed in conjunctive form (CF). We propose a deterministic and correct algorithm for performing the belief revision of φ
Guillermo De Ita Luna +3 more
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A conjunctive normal form for S3.5
Journal of Symbolic Logic, 1969In this note we sketch a decision procedure for S3.51 based on reduction to conjunctive normal form. Using the following theorem of S3.5: and its dual for M over a conjunction, any formula can be reduced by standard methods (as in S52) to a ...
M. Cresswell
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An Optimized Transformation into Conjunctive (or Disjunctive) Normal Form [PDF]
Resolution based theorem proving systems require the conversion of predicate logic formulae into clausal normal form. One step of all procedures performing this transformation is the multiplication into conjunctive normal form. In general this is a critical step, since it can result in an exponential increase in the size of the original formula.
Socher, Rolf
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The decision problem for formulas in prenex conjunctive normal form with binary disjunctions
Journal of Symbolic Logic, 1970In [8] S. J. Maslov gives a positive solution to the decision problem for satisfiability of formulas of the formin any first-order predicate calculus without identity where h, k, m, n are positive integers, αi, βi are signed atomic formulas (atomic formulas or negations of atomic formulas), and ∧, ∨ are conjunction and disjunction symbols, respectively
M. Krom
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DADCNF: Diagnoser design for Duplicate Address Detection threat using Conjunctive Normal Form
Computer Networks, 2023Santosh Biswas, Abhay Deep Seth
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Satisfiability problem: Some polynomial classes of conjunctive normal forms
Cybernetics and Systems Analysis, 1992zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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