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Titlebook: Deduction Systems; Rolf Socher-Ambrosius,Patricia Johann Textbook 1997 Springer-Verlag New York, Inc. 1997 Syntax.automated deduction.calc

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The Gentzen Calculus ,te all of the—potentially infinitely many—models of a given set of formulae. In this chapter we introduce a notion of . and prove that it is equivalent to that of semantic consequence. The notion of syntactic consequence we will discuss corresponds to an efficiently mechanizable calculus, namely, the . of Gerhard Gentzen.
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,Verzeichnis der Abkürzungen und Begriffe,it suffices to consider only completeness with respect to fair derivations. Completeness of the calculus in question then follows by demonstrating the existence of at least one fair derivation strategy for it.
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Mathematical Preliminaries,amiliar to the reader, and so we do not provide a comprehensive treatment of them. Instead, our intent is to indicate briefly those ideas which will be used in later chapters, and to set the notation and terminology we will use in discussing them. For a more complete treatment of propositional and f
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,Normal Forms and Herbrand’s Theorem,nd one whose completeness can be proved directly. But—practically speaking—Gentzen calculi suffer quite serious disadvantages, unfortunately rendering them unsuitable for use in mechanizing proofs without extensive modification. The primary obstacles to their efficient automation are the nondetermin
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Resolution and Unification,uivalent formula . in prenex normal form, and then refuting a set of instantiated clauses—derived from the clausal form of the matrix of .(.)—which is ground satisfiable over the extended Herbrand universe of ϕ iff ¬ϕ satisfiable. The existence of such a set of instantiated clauses is guaranteed by
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