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Proof of Herbrand's theorem
The Herbrandization of a logical formula (named after Jacques Herbrand) is a construction that is dual to the Skolemization of a formula. Thoralf Skolem
Herbrandization
Fundamental result of mathematical logic
can be removed by Herbrandization. Conversion to prenex form can be avoided, if structural Herbrandization is performed. Herbrandization can be avoided by
Herbrand's_theorem
Type of logical system
Ehrenfeucht-Fraisse game Extension by definitions Extension (predicate logic) Herbrandization List of logic symbols Lojban Löwenheim number Nonfirstorderizability
First-order_logic
Formalism of first-order logic
form is named after the late Norwegian mathematician Thoralf Skolem. Herbrandization, the dual of Skolemization Predicate functor logic "Normal Forms and
Skolem_normal_form
Type of search algorithm
correspond to tree resolution refutation proofs. Proof complexity Herbrandization General Davis, Martin; Putnam, Hilary (1960). "A Computing Procedure
DPLL_algorithm
Formalism of first-order logic
prenex in Wiktionary, the free dictionary. Arithmetical hierarchy Herbrandization Skolemization The term 'prenex' comes from the Latin praenexus "tied
Prenex_normal_form
Check the validity of a logic formula
basis for today's (as of 2015) most efficient complete SAT solvers. Herbrandization DPLL algorithm Davis, Martin; Putnam, Hilary (1960). "A Computing Procedure
Davis–Putnam_algorithm
Structure over a vocabulary defined solely by syntactical properties
c),R(fc,c),R(c,fc),R(fc,fc),R(ffc,c),\dots \}} Herbrand's theorem Herbrandization Herbrand interpretation "Herbrand Semantics". Archived from the original
Herbrand_structure
French mathematician (1908–1931)
Herbrand – by the French Academy of Sciences, for mathematics and physics Herbrandization – a validity-preserving normal form of a formula, dual to Skolemization
Jacques_Herbrand
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