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Titlebook: Automated Deduction in Classical and Non-Classical Logics; Selected Papers Ricardo Caferra,Gernot Salzer Conference proceedings 2000 Spring

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M. Karowski,W. Müller,R. Schraderits automatic proofs of such theorems to be found quickly in many cases. We present a refinement of the replacement rule method which increases its effectiveness. This refinement consists in recognizing which clauses are obtained from first-order Definitions.
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Representations of Finite Groups,nown — concept of completeness for clause logic, that is often referred to as “Lee’s Theorem” (see, e.g., [.]): Char-tung Lee’s dissertation [.] focused on an interesting observation that (in a corrected version and more adequate terminology) can be stated as follows: .. ..
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Replacement Rules with Definition Detectionits automatic proofs of such theorems to be found quickly in many cases. We present a refinement of the replacement rule method which increases its effectiveness. This refinement consists in recognizing which clauses are obtained from first-order Definitions.
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Implicational Completeness of Signed Resolutionnown — concept of completeness for clause logic, that is often referred to as “Lee’s Theorem” (see, e.g., [.]): Char-tung Lee’s dissertation [.] focused on an interesting observation that (in a corrected version and more adequate terminology) can be stated as follows: .. ..
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Inefficient Household Decisionsand to set theory. When it is applied to some first-order presentations of type theory, it simulates exactly higher-order resolution. In this note, we compare how it behaves on type theory and on set theory.
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https://doi.org/10.1007/978-3-319-60516-6ar puzzle arise. The introduction of predicate abstraction machinery provides a natural extension in which such difficulties can be addressed. But this machinery can also be thought of as part of a move to a full higher-order modal logic. In this paper we present a sketch of just such a higher-order
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Inefficient Household Decisionscursive path ordering (RPO) schemes is desirable, and this property helps in orienting the commonly encountered distributivity axiom as desired. For applications in theorem proving and constraint solving, a total ordering on ground terms involving AC operators is often required. It is shown how the
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