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- Predicate_logic abstract "In mathematical logic, predicate logic is the generic term for symbolic formal systems like first-order logic, second-order logic, many-sorted logic, or infinitary logic. This formal system is distinguished from other systems in that its formulae contain variables which can be quantified. Two common quantifiers are the existential ∃ ("there exists") and universal ∀ ("for all") quantifiers. The variables could be elements in the universe under discussion, or perhaps relations or functions over that universe. For instance, an existential quantifier over a function symbol would be interpreted as modifier "there is a function". The foundations of predicate logic were developed independently by Gottlob Frege and Charles Peirce.In informal usage, the term "predicate logic" occasionally refers to first-order logic. Some authors consider the predicate calculus to be an axiomatized form of predicate logic, and the predicate logic to be derived from an informal, more intuitive development.Predicate logics also include logics mixing modal operators and quantifiers. See Modal logic, Saul Kripke, Barcan Marcus formulae, A. N. Prior, and Nicholas Rescher.".
- Predicate_logic wikiPageID "74970".
- Predicate_logic wikiPageRevisionID "596514694".
- Predicate_logic hasPhotoCollection Predicate_logic.
- Predicate_logic id "p/p074360".
- Predicate_logic title "Predicate calculus".
- Predicate_logic subject Category:Classical_logic.
- Predicate_logic subject Category:Predicate_logic.
- Predicate_logic subject Category:Systems_of_formal_logic.
- Predicate_logic type Ability105616246.
- Predicate_logic type Abstraction100002137.
- Predicate_logic type Cognition100023271.
- Predicate_logic type Know-how105616786.
- Predicate_logic type Logic105664069.
- Predicate_logic type Method105660268.
- Predicate_logic type PsychologicalFeature100023100.
- Predicate_logic type System105661996.
- Predicate_logic type SystemsOfFormalLogic.
- Predicate_logic comment "In mathematical logic, predicate logic is the generic term for symbolic formal systems like first-order logic, second-order logic, many-sorted logic, or infinitary logic. This formal system is distinguished from other systems in that its formulae contain variables which can be quantified. Two common quantifiers are the existential ∃ ("there exists") and universal ∀ ("for all") quantifiers.".
- Predicate_logic label "Calcul des prédicats".
- Predicate_logic label "Lógica de predicados".
- Predicate_logic label "Predicate logic".
- Predicate_logic label "Predicatenlogica".
- Predicate_logic label "Prädikatenlogik".
- Predicate_logic label "谓词逻辑".
- Predicate_logic label "述語論理".
- Predicate_logic sameAs Predikátová_logika.
- Predicate_logic sameAs Prädikatenlogik.
- Predicate_logic sameAs Κατηγορηματική_λογική.
- Predicate_logic sameAs Calcul_des_prédicats.
- Predicate_logic sameAs 述語論理.
- Predicate_logic sameAs 술어_논리.
- Predicate_logic sameAs Predicatenlogica.
- Predicate_logic sameAs Lógica_de_predicados.
- Predicate_logic sameAs m.02p0wbc.
- Predicate_logic sameAs Mx4rvpWBupwpEbGdrcN5Y29ycA.
- Predicate_logic sameAs Q35148.
- Predicate_logic sameAs Q35148.
- Predicate_logic sameAs Predicate_logic.
- Predicate_logic wasDerivedFrom Predicate_logic?oldid=596514694.
- Predicate_logic isPrimaryTopicOf Predicate_logic.