Titlebook: Automation of Reasoning; 2: Classical Papers J?rg H. Siekmann,Graham Wrightson Book 1983 Springer-Verlag Berlin Heidelberg 1983 Automation

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Book 1983st computer generated mathematical proof: Written by M. Davis at the Institute of Advanced Studies, USA, it proved a number theoretic theorem in Presburger Arithmetic. Christmas 1955 heralded a computer program which generated the first proofs of some propositions of Principia Mathematica, developed

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Konzeption der empirischen Untersuchung, searching for proofs of arbitrary formulas. The purpose of this paper is to give a sketchy description of the inverse method of establishing the deducibility of arbritrary formulas of C’, the classical predicate calculus with function symbols.

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An Inverse Method for Establishing Deducibility of Nonprenex Formulas of the Predicate Calculus searching for proofs of arbitrary formulas. The purpose of this paper is to give a sketchy description of the inverse method of establishing the deducibility of arbritrary formulas of C’, the classical predicate calculus with function symbols.

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OREX

Globalisierung der Finanzindustrie it includes as special cases; but in addition it supplies all of the inferential machinery which is needed in order to be able to treat the intended interpretation of the equality symbol as ‘built in’, and obviates the need to include special axioms of equality in the formulation of every theorem-proving problem which makes use of that notion.

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Die afrikanische Informationsgesellschaftf efficient automatic techniques for handling some of the more basic processes of mathematical deduction, and toward the realization of efficient real-time interaction between man and machine through the use of cathode-ray tube displays. SAM V’s most notable success is the solution of an open problem in lattice theory.

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Die afrikanische Informationsgesellschaftc tree construction where we have found improvements of existing proof strategies. The paper is virtually self-contained and to the extent that it is not, Robinson’s review paper (1967) contains a clear exposition of the necessary preliminaries.

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The Generalized Resolution Principle it includes as special cases; but in addition it supplies all of the inferential machinery which is needed in order to be able to treat the intended interpretation of the equality symbol as ‘built in’, and obviates the need to include special axioms of equality in the formulation of every theorem-proving problem which makes use of that notion.

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